diff --git a/previews/PR80/.documenter-siteinfo.json b/previews/PR80/.documenter-siteinfo.json new file mode 100644 index 00000000..d2dc7f95 --- /dev/null +++ b/previews/PR80/.documenter-siteinfo.json @@ -0,0 +1 @@ +{"documenter":{"julia_version":"1.9.4","generation_timestamp":"2024-09-11T07:38:18","documenter_version":"1.7.0"}} \ No newline at end of file diff --git a/previews/PR80/Dynare.pdf b/previews/PR80/Dynare.pdf new file mode 100644 index 00000000..1dc6014a Binary files /dev/null and b/previews/PR80/Dynare.pdf differ diff --git a/previews/PR80/assets/documenter.js b/previews/PR80/assets/documenter.js new file mode 100644 index 00000000..82252a11 --- /dev/null +++ b/previews/PR80/assets/documenter.js @@ -0,0 +1,1064 @@ +// Generated by Documenter.jl +requirejs.config({ + paths: { + 'highlight-julia': 'https://cdnjs.cloudflare.com/ajax/libs/highlight.js/11.8.0/languages/julia.min', + 'headroom': 'https://cdnjs.cloudflare.com/ajax/libs/headroom/0.12.0/headroom.min', + 'jqueryui': 'https://cdnjs.cloudflare.com/ajax/libs/jqueryui/1.13.2/jquery-ui.min', + 'katex-auto-render': 'https://cdnjs.cloudflare.com/ajax/libs/KaTeX/0.16.8/contrib/auto-render.min', + 'jquery': 'https://cdnjs.cloudflare.com/ajax/libs/jquery/3.7.0/jquery.min', + 'headroom-jquery': 'https://cdnjs.cloudflare.com/ajax/libs/headroom/0.12.0/jQuery.headroom.min', + 'katex': 'https://cdnjs.cloudflare.com/ajax/libs/KaTeX/0.16.8/katex.min', + 'highlight': 'https://cdnjs.cloudflare.com/ajax/libs/highlight.js/11.8.0/highlight.min', + 'highlight-julia-repl': 'https://cdnjs.cloudflare.com/ajax/libs/highlight.js/11.8.0/languages/julia-repl.min', + }, + shim: { + "highlight-julia": { + "deps": [ + "highlight" + ] + }, + "katex-auto-render": { + "deps": [ + "katex" + ] + }, + "headroom-jquery": { + "deps": [ + "jquery", + "headroom" + ] + }, + "highlight-julia-repl": { + "deps": [ + "highlight" + ] + } +} +}); +//////////////////////////////////////////////////////////////////////////////// +require(['jquery', 'katex', 'katex-auto-render'], function($, katex, renderMathInElement) { +$(document).ready(function() { + renderMathInElement( + document.body, + { + "delimiters": [ + { + "left": "$", + "right": "$", + "display": false + }, + { + "left": "$$", + "right": "$$", + "display": true + }, + { + "left": "\\[", + "right": "\\]", + "display": true + } + ] +} + + ); +}) + +}) +//////////////////////////////////////////////////////////////////////////////// +require(['jquery', 'highlight', 'highlight-julia', 'highlight-julia-repl'], function($) { +$(document).ready(function() { + hljs.highlightAll(); +}) + +}) +//////////////////////////////////////////////////////////////////////////////// +require(['jquery'], function($) { + +let timer = 0; +var isExpanded = true; + +$(document).on( + "click", + ".docstring .docstring-article-toggle-button", + function () { + let articleToggleTitle = "Expand docstring"; + const parent = $(this).parent(); + + debounce(() => { + if (parent.siblings("section").is(":visible")) { + parent + .find("a.docstring-article-toggle-button") + .removeClass("fa-chevron-down") + .addClass("fa-chevron-right"); + } else { + parent + .find("a.docstring-article-toggle-button") + .removeClass("fa-chevron-right") + .addClass("fa-chevron-down"); + + articleToggleTitle = "Collapse docstring"; + } + + parent + .children(".docstring-article-toggle-button") + .prop("title", articleToggleTitle); + parent.siblings("section").slideToggle(); + }); + } +); + +$(document).on("click", ".docs-article-toggle-button", function (event) { + let articleToggleTitle = "Expand docstring"; + let navArticleToggleTitle = "Expand all docstrings"; + let animationSpeed = event.noToggleAnimation ? 0 : 400; + + debounce(() => { + if (isExpanded) { + $(this).removeClass("fa-chevron-up").addClass("fa-chevron-down"); + $("a.docstring-article-toggle-button") + .removeClass("fa-chevron-down") + .addClass("fa-chevron-right"); + + isExpanded = false; + + $(".docstring section").slideUp(animationSpeed); + } else { + $(this).removeClass("fa-chevron-down").addClass("fa-chevron-up"); + $("a.docstring-article-toggle-button") + .removeClass("fa-chevron-right") + .addClass("fa-chevron-down"); + + isExpanded = true; + articleToggleTitle = "Collapse docstring"; + navArticleToggleTitle = "Collapse all docstrings"; + + $(".docstring section").slideDown(animationSpeed); + } + + $(this).prop("title", navArticleToggleTitle); + $(".docstring-article-toggle-button").prop("title", articleToggleTitle); + }); +}); + +function debounce(callback, timeout = 300) { + if (Date.now() - timer > timeout) { + callback(); + } + + clearTimeout(timer); + + timer = Date.now(); +} + +}) +//////////////////////////////////////////////////////////////////////////////// +require([], function() { +function addCopyButtonCallbacks() { + for (const el of document.getElementsByTagName("pre")) { + const button = document.createElement("button"); + button.classList.add("copy-button", "fa-solid", "fa-copy"); + button.setAttribute("aria-label", "Copy this code block"); + button.setAttribute("title", "Copy"); + + el.appendChild(button); + + const success = function () { + button.classList.add("success", "fa-check"); + button.classList.remove("fa-copy"); + }; + + const failure = function () { + button.classList.add("error", "fa-xmark"); + button.classList.remove("fa-copy"); + }; + + button.addEventListener("click", function () { + copyToClipboard(el.innerText).then(success, failure); + + setTimeout(function () { + button.classList.add("fa-copy"); + button.classList.remove("success", "fa-check", "fa-xmark"); + }, 5000); + }); + } +} + +function copyToClipboard(text) { + // clipboard API is only available in secure contexts + if (window.navigator && window.navigator.clipboard) { + return window.navigator.clipboard.writeText(text); + } else { + return new Promise(function (resolve, reject) { + try { + const el = document.createElement("textarea"); + el.textContent = text; + el.style.position = "fixed"; + el.style.opacity = 0; + document.body.appendChild(el); + el.select(); + document.execCommand("copy"); + + resolve(); + } catch (err) { + reject(err); + } finally { + document.body.removeChild(el); + } + }); + } +} + +if (document.readyState === "loading") { + document.addEventListener("DOMContentLoaded", addCopyButtonCallbacks); +} else { + addCopyButtonCallbacks(); +} + +}) +//////////////////////////////////////////////////////////////////////////////// +require(['jquery', 'headroom', 'headroom-jquery'], function($, Headroom) { + +// Manages the top navigation bar (hides it when the user starts scrolling down on the +// mobile). +window.Headroom = Headroom; // work around buggy module loading? +$(document).ready(function () { + $("#documenter .docs-navbar").headroom({ + tolerance: { up: 10, down: 10 }, + }); +}); + +}) +//////////////////////////////////////////////////////////////////////////////// +require(['jquery'], function($) { + +$(document).ready(function () { + let meta = $("div[data-docstringscollapsed]").data(); + + if (meta?.docstringscollapsed) { + $("#documenter-article-toggle-button").trigger({ + type: "click", + noToggleAnimation: true, + }); + } +}); + +}) +//////////////////////////////////////////////////////////////////////////////// +require(['jquery'], function($) { + +/* +To get an in-depth about the thought process you can refer: https://hetarth02.hashnode.dev/series/gsoc + +PSEUDOCODE: + +Searching happens automatically as the user types or adjusts the selected filters. +To preserve responsiveness, as much as possible of the slow parts of the search are done +in a web worker. Searching and result generation are done in the worker, and filtering and +DOM updates are done in the main thread. The filters are in the main thread as they should +be very quick to apply. This lets filters be changed without re-searching with minisearch +(which is possible even if filtering is on the worker thread) and also lets filters be +changed _while_ the worker is searching and without message passing (neither of which are +possible if filtering is on the worker thread) + +SEARCH WORKER: + +Import minisearch + +Build index + +On message from main thread + run search + find the first 200 unique results from each category, and compute their divs for display + note that this is necessary and sufficient information for the main thread to find the + first 200 unique results from any given filter set + post results to main thread + +MAIN: + +Launch worker + +Declare nonconstant globals (worker_is_running, last_search_text, unfiltered_results) + +On text update + if worker is not running, launch_search() + +launch_search + set worker_is_running to true, set last_search_text to the search text + post the search query to worker + +on message from worker + if last_search_text is not the same as the text in the search field, + the latest search result is not reflective of the latest search query, so update again + launch_search() + otherwise + set worker_is_running to false + + regardless, display the new search results to the user + save the unfiltered_results as a global + update_search() + +on filter click + adjust the filter selection + update_search() + +update_search + apply search filters by looping through the unfiltered_results and finding the first 200 + unique results that match the filters + + Update the DOM +*/ + +/////// SEARCH WORKER /////// + +function worker_function(documenterSearchIndex, documenterBaseURL, filters) { + importScripts( + "https://cdn.jsdelivr.net/npm/minisearch@6.1.0/dist/umd/index.min.js" + ); + + let data = documenterSearchIndex.map((x, key) => { + x["id"] = key; // minisearch requires a unique for each object + return x; + }); + + // list below is the lunr 2.1.3 list minus the intersect with names(Base) + // (all, any, get, in, is, only, which) and (do, else, for, let, where, while, with) + // ideally we'd just filter the original list but it's not available as a variable + const stopWords = new Set([ + "a", + "able", + "about", + "across", + "after", + "almost", + "also", + "am", + "among", + "an", + "and", + "are", + "as", + "at", + "be", + "because", + "been", + "but", + "by", + "can", + "cannot", + "could", + "dear", + "did", + "does", + "either", + "ever", + "every", + "from", + "got", + "had", + "has", + "have", + "he", + "her", + "hers", + "him", + "his", + "how", + "however", + "i", + "if", + "into", + "it", + "its", + "just", + "least", + "like", + "likely", + "may", + "me", + "might", + "most", + "must", + "my", + "neither", + "no", + "nor", + "not", + "of", + "off", + "often", + "on", + "or", + "other", + "our", + "own", + "rather", + "said", + "say", + "says", + "she", + "should", + "since", + "so", + "some", + "than", + "that", + "the", + "their", + "them", + "then", + "there", + "these", + "they", + "this", + "tis", + "to", + "too", + "twas", + "us", + "wants", + "was", + "we", + "were", + "what", + "when", + "who", + "whom", + "why", + "will", + "would", + "yet", + "you", + "your", + ]); + + let index = new MiniSearch({ + fields: ["title", "text"], // fields to index for full-text search + storeFields: ["location", "title", "text", "category", "page"], // fields to return with results + processTerm: (term) => { + let word = stopWords.has(term) ? null : term; + if (word) { + // custom trimmer that doesn't strip @ and !, which are used in julia macro and function names + word = word + .replace(/^[^a-zA-Z0-9@!]+/, "") + .replace(/[^a-zA-Z0-9@!]+$/, ""); + + word = word.toLowerCase(); + } + + return word ?? null; + }, + // add . as a separator, because otherwise "title": "Documenter.Anchors.add!", would not + // find anything if searching for "add!", only for the entire qualification + tokenize: (string) => string.split(/[\s\-\.]+/), + // options which will be applied during the search + searchOptions: { + prefix: true, + boost: { title: 100 }, + fuzzy: 2, + }, + }); + + index.addAll(data); + + /** + * Used to map characters to HTML entities. + * Refer: https://github.com/lodash/lodash/blob/main/src/escape.ts + */ + const htmlEscapes = { + "&": "&", + "<": "<", + ">": ">", + '"': """, + "'": "'", + }; + + /** + * Used to match HTML entities and HTML characters. + * Refer: https://github.com/lodash/lodash/blob/main/src/escape.ts + */ + const reUnescapedHtml = /[&<>"']/g; + const reHasUnescapedHtml = RegExp(reUnescapedHtml.source); + + /** + * Escape function from lodash + * Refer: https://github.com/lodash/lodash/blob/main/src/escape.ts + */ + function escape(string) { + return string && reHasUnescapedHtml.test(string) + ? string.replace(reUnescapedHtml, (chr) => htmlEscapes[chr]) + : string || ""; + } + + /** + * RegX escape function from MDN + * Refer: https://developer.mozilla.org/en-US/docs/Web/JavaScript/Guide/Regular_Expressions#escaping + */ + function escapeRegExp(string) { + return string.replace(/[.*+?^${}()|[\]\\]/g, "\\$&"); // $& means the whole matched string + } + + /** + * Make the result component given a minisearch result data object and the value + * of the search input as queryString. To view the result object structure, refer: + * https://lucaong.github.io/minisearch/modules/_minisearch_.html#searchresult + * + * @param {object} result + * @param {string} querystring + * @returns string + */ + function make_search_result(result, querystring) { + let search_divider = `
`; + let display_link = + result.location.slice(Math.max(0), Math.min(50, result.location.length)) + + (result.location.length > 30 ? "..." : ""); // To cut-off the link because it messes with the overflow of the whole div + + if (result.page !== "") { + display_link += ` (${result.page})`; + } + searchstring = escapeRegExp(querystring); + let textindex = new RegExp(`${searchstring}`, "i").exec(result.text); + let text = + textindex !== null + ? result.text.slice( + Math.max(textindex.index - 100, 0), + Math.min( + textindex.index + querystring.length + 100, + result.text.length + ) + ) + : ""; // cut-off text before and after from the match + + text = text.length ? escape(text) : ""; + + let display_result = text.length + ? "..." + + text.replace( + new RegExp(`${escape(searchstring)}`, "i"), // For first occurrence + '$&' + ) + + "..." + : ""; // highlights the match + + let in_code = false; + if (!["page", "section"].includes(result.category.toLowerCase())) { + in_code = true; + } + + // We encode the full url to escape some special characters which can lead to broken links + let result_div = ` + +
+
${escape(result.title)}
+
${result.category}
+
+

+ ${display_result} +

+
+ ${display_link} +
+
+ ${search_divider} + `; + + return result_div; + } + + self.onmessage = function (e) { + let query = e.data; + let results = index.search(query, { + filter: (result) => { + // Only return relevant results + return result.score >= 1; + }, + combineWith: "AND", + }); + + // Pre-filter to deduplicate and limit to 200 per category to the extent + // possible without knowing what the filters are. + let filtered_results = []; + let counts = {}; + for (let filter of filters) { + counts[filter] = 0; + } + let present = {}; + + for (let result of results) { + cat = result.category; + cnt = counts[cat]; + if (cnt < 200) { + id = cat + "---" + result.location; + if (present[id]) { + continue; + } + present[id] = true; + filtered_results.push({ + location: result.location, + category: cat, + div: make_search_result(result, query), + }); + } + } + + postMessage(filtered_results); + }; +} + +// `worker = Threads.@spawn worker_function(documenterSearchIndex)`, but in JavaScript! +const filters = [ + ...new Set(documenterSearchIndex["docs"].map((x) => x.category)), +]; +const worker_str = + "(" + + worker_function.toString() + + ")(" + + JSON.stringify(documenterSearchIndex["docs"]) + + "," + + JSON.stringify(documenterBaseURL) + + "," + + JSON.stringify(filters) + + ")"; +const worker_blob = new Blob([worker_str], { type: "text/javascript" }); +const worker = new Worker(URL.createObjectURL(worker_blob)); + +/////// SEARCH MAIN /////// + +// Whether the worker is currently handling a search. This is a boolean +// as the worker only ever handles 1 or 0 searches at a time. +var worker_is_running = false; + +// The last search text that was sent to the worker. This is used to determine +// if the worker should be launched again when it reports back results. +var last_search_text = ""; + +// The results of the last search. This, in combination with the state of the filters +// in the DOM, is used compute the results to display on calls to update_search. +var unfiltered_results = []; + +// Which filter is currently selected +var selected_filter = ""; + +$(document).on("input", ".documenter-search-input", function (event) { + if (!worker_is_running) { + launch_search(); + } +}); + +function launch_search() { + worker_is_running = true; + last_search_text = $(".documenter-search-input").val(); + worker.postMessage(last_search_text); +} + +worker.onmessage = function (e) { + if (last_search_text !== $(".documenter-search-input").val()) { + launch_search(); + } else { + worker_is_running = false; + } + + unfiltered_results = e.data; + update_search(); +}; + +$(document).on("click", ".search-filter", function () { + if ($(this).hasClass("search-filter-selected")) { + selected_filter = ""; + } else { + selected_filter = $(this).text().toLowerCase(); + } + + // This updates search results and toggles classes for UI: + update_search(); +}); + +/** + * Make/Update the search component + */ +function update_search() { + let querystring = $(".documenter-search-input").val(); + + if (querystring.trim()) { + if (selected_filter == "") { + results = unfiltered_results; + } else { + results = unfiltered_results.filter((result) => { + return selected_filter == result.category.toLowerCase(); + }); + } + + let search_result_container = ``; + let modal_filters = make_modal_body_filters(); + let search_divider = `
`; + + if (results.length) { + let links = []; + let count = 0; + let search_results = ""; + + for (var i = 0, n = results.length; i < n && count < 200; ++i) { + let result = results[i]; + if (result.location && !links.includes(result.location)) { + search_results += result.div; + count++; + links.push(result.location); + } + } + + if (count == 1) { + count_str = "1 result"; + } else if (count == 200) { + count_str = "200+ results"; + } else { + count_str = count + " results"; + } + let result_count = `
${count_str}
`; + + search_result_container = ` +
+ ${modal_filters} + ${search_divider} + ${result_count} +
+ ${search_results} +
+
+ `; + } else { + search_result_container = ` +
+ ${modal_filters} + ${search_divider} +
0 result(s)
+
+
No result found!
+ `; + } + + if ($(".search-modal-card-body").hasClass("is-justify-content-center")) { + $(".search-modal-card-body").removeClass("is-justify-content-center"); + } + + $(".search-modal-card-body").html(search_result_container); + } else { + if (!$(".search-modal-card-body").hasClass("is-justify-content-center")) { + $(".search-modal-card-body").addClass("is-justify-content-center"); + } + + $(".search-modal-card-body").html(` +
Type something to get started!
+ `); + } +} + +/** + * Make the modal filter html + * + * @returns string + */ +function make_modal_body_filters() { + let str = filters + .map((val) => { + if (selected_filter == val.toLowerCase()) { + return `${val}`; + } else { + return `${val}`; + } + }) + .join(""); + + return ` +
+ Filters: + ${str} +
`; +} + +}) +//////////////////////////////////////////////////////////////////////////////// +require(['jquery'], function($) { + +// Modal settings dialog +$(document).ready(function () { + var settings = $("#documenter-settings"); + $("#documenter-settings-button").click(function () { + settings.toggleClass("is-active"); + }); + // Close the dialog if X is clicked + $("#documenter-settings button.delete").click(function () { + settings.removeClass("is-active"); + }); + // Close dialog if ESC is pressed + $(document).keyup(function (e) { + if (e.keyCode == 27) settings.removeClass("is-active"); + }); +}); + +}) +//////////////////////////////////////////////////////////////////////////////// +require(['jquery'], function($) { + +$(document).ready(function () { + let search_modal_header = ` + + `; + + let initial_search_body = ` +
Type something to get started!
+ `; + + let search_modal_footer = ` + + `; + + $(document.body).append( + ` + + ` + ); + + document.querySelector(".docs-search-query").addEventListener("click", () => { + openModal(); + }); + + document + .querySelector(".close-search-modal") + .addEventListener("click", () => { + closeModal(); + }); + + $(document).on("click", ".search-result-link", function () { + closeModal(); + }); + + document.addEventListener("keydown", (event) => { + if ((event.ctrlKey || event.metaKey) && event.key === "/") { + openModal(); + } else if (event.key === "Escape") { + closeModal(); + } + + return false; + }); + + // Functions to open and close a modal + function openModal() { + let searchModal = document.querySelector("#search-modal"); + + searchModal.classList.add("is-active"); + document.querySelector(".documenter-search-input").focus(); + } + + function closeModal() { + let searchModal = document.querySelector("#search-modal"); + let initial_search_body = ` +
Type something to get started!
+ `; + + searchModal.classList.remove("is-active"); + document.querySelector(".documenter-search-input").blur(); + + if (!$(".search-modal-card-body").hasClass("is-justify-content-center")) { + $(".search-modal-card-body").addClass("is-justify-content-center"); + } + + $(".documenter-search-input").val(""); + $(".search-modal-card-body").html(initial_search_body); + } + + document + .querySelector("#search-modal .modal-background") + .addEventListener("click", () => { + closeModal(); + }); +}); + +}) +//////////////////////////////////////////////////////////////////////////////// +require(['jquery'], function($) { + +// Manages the showing and hiding of the sidebar. +$(document).ready(function () { + var sidebar = $("#documenter > .docs-sidebar"); + var sidebar_button = $("#documenter-sidebar-button"); + sidebar_button.click(function (ev) { + ev.preventDefault(); + sidebar.toggleClass("visible"); + if (sidebar.hasClass("visible")) { + // Makes sure that the current menu item is visible in the sidebar. + $("#documenter .docs-menu a.is-active").focus(); + } + }); + $("#documenter > .docs-main").bind("click", function (ev) { + if ($(ev.target).is(sidebar_button)) { + return; + } + if (sidebar.hasClass("visible")) { + sidebar.removeClass("visible"); + } + }); +}); + +// Resizes the package name / sitename in the sidebar if it is too wide. +// Inspired by: https://github.com/davatron5000/FitText.js +$(document).ready(function () { + e = $("#documenter .docs-autofit"); + function resize() { + var L = parseInt(e.css("max-width"), 10); + var L0 = e.width(); + if (L0 > L) { + var h0 = parseInt(e.css("font-size"), 10); + e.css("font-size", (L * h0) / L0); + // TODO: make sure it survives resizes? + } + } + // call once and then register events + resize(); + $(window).resize(resize); + $(window).on("orientationchange", resize); +}); + +// Scroll the navigation bar to the currently selected menu item +$(document).ready(function () { + var sidebar = $("#documenter .docs-menu").get(0); + var active = $("#documenter .docs-menu .is-active").get(0); + if (typeof active !== "undefined") { + sidebar.scrollTop = active.offsetTop - sidebar.offsetTop - 15; + } +}); + +}) +//////////////////////////////////////////////////////////////////////////////// +require(['jquery'], function($) { + +// Theme picker setup +$(document).ready(function () { + // onchange callback + $("#documenter-themepicker").change(function themepick_callback(ev) { + var themename = $("#documenter-themepicker option:selected").attr("value"); + if (themename === "auto") { + // set_theme(window.matchMedia('(prefers-color-scheme: dark)').matches ? 'dark' : 'light'); + window.localStorage.removeItem("documenter-theme"); + } else { + // set_theme(themename); + window.localStorage.setItem("documenter-theme", themename); + } + // We re-use the global function from themeswap.js to actually do the swapping. + set_theme_from_local_storage(); + }); + + // Make sure that the themepicker displays the correct theme when the theme is retrieved + // from localStorage + if (typeof window.localStorage !== "undefined") { + var theme = window.localStorage.getItem("documenter-theme"); + if (theme !== null) { + $("#documenter-themepicker option").each(function (i, e) { + e.selected = e.value === theme; + }); + } + } +}); + +}) +//////////////////////////////////////////////////////////////////////////////// +require(['jquery'], function($) { + +// update the version selector with info from the siteinfo.js and ../versions.js files +$(document).ready(function () { + // If the version selector is disabled with DOCUMENTER_VERSION_SELECTOR_DISABLED in the + // siteinfo.js file, we just return immediately and not display the version selector. + if ( + typeof DOCUMENTER_VERSION_SELECTOR_DISABLED === "boolean" && + DOCUMENTER_VERSION_SELECTOR_DISABLED + ) { + return; + } + + var version_selector = $("#documenter .docs-version-selector"); + var version_selector_select = $("#documenter .docs-version-selector select"); + + version_selector_select.change(function (x) { + target_href = version_selector_select + .children("option:selected") + .get(0).value; + window.location.href = target_href; + }); + + // add the current version to the selector based on siteinfo.js, but only if the selector is empty + if ( + typeof DOCUMENTER_CURRENT_VERSION !== "undefined" && + $("#version-selector > option").length == 0 + ) { + var option = $( + "" + ); + version_selector_select.append(option); + } + + if (typeof DOC_VERSIONS !== "undefined") { + var existing_versions = version_selector_select.children("option"); + var existing_versions_texts = existing_versions.map(function (i, x) { + return x.text; + }); + DOC_VERSIONS.forEach(function (each) { + var version_url = documenterBaseURL + "/../" + each + "/"; + var existing_id = $.inArray(each, existing_versions_texts); + // if not already in the version selector, add it as a new option, + // otherwise update the old option with the URL and enable it + if (existing_id == -1) { + var option = $( + "" + ); + version_selector_select.append(option); + } else { + var option = existing_versions[existing_id]; + option.value = version_url; + option.disabled = false; + } + }); + } + + // only show the version selector if the selector has been populated + if (version_selector_select.children("option").length > 0) { + version_selector.toggleClass("visible"); + } +}); + +}) diff --git a/previews/PR80/assets/themes/catppuccin-frappe.css b/previews/PR80/assets/themes/catppuccin-frappe.css new file mode 100644 index 00000000..32e3f008 --- /dev/null +++ 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html.theme--catppuccin-frappe .content kbd.button.is-outlined{background-color:transparent;border-color:#414559;box-shadow:none;color:#414559}html.theme--catppuccin-frappe .button.is-dark.is-inverted.is-outlined,html.theme--catppuccin-frappe .content kbd.button.is-inverted.is-outlined{background-color:transparent;border-color:#fff;color:#fff}html.theme--catppuccin-frappe .button.is-dark.is-inverted.is-outlined:hover,html.theme--catppuccin-frappe .content kbd.button.is-inverted.is-outlined:hover,html.theme--catppuccin-frappe .button.is-dark.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-frappe .content kbd.button.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-frappe .button.is-dark.is-inverted.is-outlined:focus,html.theme--catppuccin-frappe .content kbd.button.is-inverted.is-outlined:focus,html.theme--catppuccin-frappe .button.is-dark.is-inverted.is-outlined.is-focused,html.theme--catppuccin-frappe .content 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.button.is-link.is-inverted{background-color:#fff;border-color:transparent;box-shadow:none;color:#8caaee}html.theme--catppuccin-frappe .button.is-link.is-loading::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-frappe .button.is-link.is-outlined{background-color:transparent;border-color:#8caaee;color:#8caaee}html.theme--catppuccin-frappe .button.is-link.is-outlined:hover,html.theme--catppuccin-frappe .button.is-link.is-outlined.is-hovered,html.theme--catppuccin-frappe .button.is-link.is-outlined:focus,html.theme--catppuccin-frappe .button.is-link.is-outlined.is-focused{background-color:#8caaee;border-color:#8caaee;color:#fff}html.theme--catppuccin-frappe .button.is-link.is-outlined.is-loading::after{border-color:transparent transparent #8caaee #8caaee !important}html.theme--catppuccin-frappe .button.is-link.is-outlined.is-loading:hover::after,html.theme--catppuccin-frappe 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.button.is-link.is-inverted.is-outlined.is-focused{background-color:#fff;color:#8caaee}html.theme--catppuccin-frappe .button.is-link.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-frappe .button.is-link.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-frappe .button.is-link.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-frappe .button.is-link.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #8caaee #8caaee !important}html.theme--catppuccin-frappe .button.is-link.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-frappe .button.is-link.is-inverted.is-outlined{background-color:transparent;border-color:#fff;box-shadow:none;color:#fff}html.theme--catppuccin-frappe .button.is-link.is-light{background-color:#edf2fc;color:#153a8e}html.theme--catppuccin-frappe .button.is-link.is-light:hover,html.theme--catppuccin-frappe .button.is-link.is-light.is-hovered{background-color:#e2eafb;border-color:transparent;color:#153a8e}html.theme--catppuccin-frappe .button.is-link.is-light:active,html.theme--catppuccin-frappe .button.is-link.is-light.is-active{background-color:#d7e1f9;border-color:transparent;color:#153a8e}html.theme--catppuccin-frappe .button.is-info{background-color:#81c8be;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-info:hover,html.theme--catppuccin-frappe .button.is-info.is-hovered{background-color:#78c4b9;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-info:focus,html.theme--catppuccin-frappe .button.is-info.is-focused{border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-info:focus:not(:active),html.theme--catppuccin-frappe .button.is-info.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(129,200,190,0.25)}html.theme--catppuccin-frappe .button.is-info:active,html.theme--catppuccin-frappe .button.is-info.is-active{background-color:#6fc0b5;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-info[disabled],fieldset[disabled] html.theme--catppuccin-frappe .button.is-info{background-color:#81c8be;border-color:#81c8be;box-shadow:none}html.theme--catppuccin-frappe .button.is-info.is-inverted{background-color:rgba(0,0,0,0.7);color:#81c8be}html.theme--catppuccin-frappe .button.is-info.is-inverted:hover,html.theme--catppuccin-frappe .button.is-info.is-inverted.is-hovered{background-color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-info.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-frappe .button.is-info.is-inverted{background-color:rgba(0,0,0,0.7);border-color:transparent;box-shadow:none;color:#81c8be}html.theme--catppuccin-frappe .button.is-info.is-loading::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-frappe .button.is-info.is-outlined{background-color:transparent;border-color:#81c8be;color:#81c8be}html.theme--catppuccin-frappe .button.is-info.is-outlined:hover,html.theme--catppuccin-frappe .button.is-info.is-outlined.is-hovered,html.theme--catppuccin-frappe .button.is-info.is-outlined:focus,html.theme--catppuccin-frappe .button.is-info.is-outlined.is-focused{background-color:#81c8be;border-color:#81c8be;color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-info.is-outlined.is-loading::after{border-color:transparent transparent #81c8be #81c8be !important}html.theme--catppuccin-frappe .button.is-info.is-outlined.is-loading:hover::after,html.theme--catppuccin-frappe .button.is-info.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-frappe .button.is-info.is-outlined.is-loading:focus::after,html.theme--catppuccin-frappe .button.is-info.is-outlined.is-loading.is-focused::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-frappe .button.is-info.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-frappe .button.is-info.is-outlined{background-color:transparent;border-color:#81c8be;box-shadow:none;color:#81c8be}html.theme--catppuccin-frappe .button.is-info.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-info.is-inverted.is-outlined:hover,html.theme--catppuccin-frappe .button.is-info.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-frappe .button.is-info.is-inverted.is-outlined:focus,html.theme--catppuccin-frappe .button.is-info.is-inverted.is-outlined.is-focused{background-color:rgba(0,0,0,0.7);color:#81c8be}html.theme--catppuccin-frappe .button.is-info.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-frappe .button.is-info.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-frappe .button.is-info.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-frappe .button.is-info.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #81c8be #81c8be !important}html.theme--catppuccin-frappe .button.is-info.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-frappe .button.is-info.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);box-shadow:none;color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-info.is-light{background-color:#f1f9f8;color:#2d675f}html.theme--catppuccin-frappe .button.is-info.is-light:hover,html.theme--catppuccin-frappe .button.is-info.is-light.is-hovered{background-color:#e8f5f3;border-color:transparent;color:#2d675f}html.theme--catppuccin-frappe .button.is-info.is-light:active,html.theme--catppuccin-frappe .button.is-info.is-light.is-active{background-color:#dff1ef;border-color:transparent;color:#2d675f}html.theme--catppuccin-frappe 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.button.is-success{background-color:#a6d189;border-color:#a6d189;box-shadow:none}html.theme--catppuccin-frappe .button.is-success.is-inverted{background-color:rgba(0,0,0,0.7);color:#a6d189}html.theme--catppuccin-frappe .button.is-success.is-inverted:hover,html.theme--catppuccin-frappe .button.is-success.is-inverted.is-hovered{background-color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-success.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-frappe .button.is-success.is-inverted{background-color:rgba(0,0,0,0.7);border-color:transparent;box-shadow:none;color:#a6d189}html.theme--catppuccin-frappe .button.is-success.is-loading::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-frappe .button.is-success.is-outlined{background-color:transparent;border-color:#a6d189;color:#a6d189}html.theme--catppuccin-frappe .button.is-success.is-outlined:hover,html.theme--catppuccin-frappe .button.is-success.is-outlined.is-hovered,html.theme--catppuccin-frappe .button.is-success.is-outlined:focus,html.theme--catppuccin-frappe .button.is-success.is-outlined.is-focused{background-color:#a6d189;border-color:#a6d189;color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-success.is-outlined.is-loading::after{border-color:transparent transparent #a6d189 #a6d189 !important}html.theme--catppuccin-frappe .button.is-success.is-outlined.is-loading:hover::after,html.theme--catppuccin-frappe .button.is-success.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-frappe .button.is-success.is-outlined.is-loading:focus::after,html.theme--catppuccin-frappe .button.is-success.is-outlined.is-loading.is-focused::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-frappe .button.is-success.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-frappe .button.is-success.is-outlined{background-color:transparent;border-color:#a6d189;box-shadow:none;color:#a6d189}html.theme--catppuccin-frappe .button.is-success.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-success.is-inverted.is-outlined:hover,html.theme--catppuccin-frappe .button.is-success.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-frappe .button.is-success.is-inverted.is-outlined:focus,html.theme--catppuccin-frappe .button.is-success.is-inverted.is-outlined.is-focused{background-color:rgba(0,0,0,0.7);color:#a6d189}html.theme--catppuccin-frappe .button.is-success.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-frappe .button.is-success.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-frappe .button.is-success.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-frappe .button.is-success.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #a6d189 #a6d189 !important}html.theme--catppuccin-frappe .button.is-success.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-frappe .button.is-success.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);box-shadow:none;color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-success.is-light{background-color:#f4f9f0;color:#446a29}html.theme--catppuccin-frappe .button.is-success.is-light:hover,html.theme--catppuccin-frappe .button.is-success.is-light.is-hovered{background-color:#edf6e7;border-color:transparent;color:#446a29}html.theme--catppuccin-frappe .button.is-success.is-light:active,html.theme--catppuccin-frappe .button.is-success.is-light.is-active{background-color:#e6f2de;border-color:transparent;color:#446a29}html.theme--catppuccin-frappe .button.is-warning{background-color:#e5c890;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-warning:hover,html.theme--catppuccin-frappe .button.is-warning.is-hovered{background-color:#e3c386;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-warning:focus,html.theme--catppuccin-frappe .button.is-warning.is-focused{border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-warning:focus:not(:active),html.theme--catppuccin-frappe .button.is-warning.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(229,200,144,0.25)}html.theme--catppuccin-frappe .button.is-warning:active,html.theme--catppuccin-frappe .button.is-warning.is-active{background-color:#e0be7b;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-warning[disabled],fieldset[disabled] html.theme--catppuccin-frappe .button.is-warning{background-color:#e5c890;border-color:#e5c890;box-shadow:none}html.theme--catppuccin-frappe .button.is-warning.is-inverted{background-color:rgba(0,0,0,0.7);color:#e5c890}html.theme--catppuccin-frappe .button.is-warning.is-inverted:hover,html.theme--catppuccin-frappe .button.is-warning.is-inverted.is-hovered{background-color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-warning.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-frappe .button.is-warning.is-inverted{background-color:rgba(0,0,0,0.7);border-color:transparent;box-shadow:none;color:#e5c890}html.theme--catppuccin-frappe .button.is-warning.is-loading::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-frappe .button.is-warning.is-outlined{background-color:transparent;border-color:#e5c890;color:#e5c890}html.theme--catppuccin-frappe .button.is-warning.is-outlined:hover,html.theme--catppuccin-frappe 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.button.is-warning.is-outlined{background-color:transparent;border-color:#e5c890;box-shadow:none;color:#e5c890}html.theme--catppuccin-frappe .button.is-warning.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-warning.is-inverted.is-outlined:hover,html.theme--catppuccin-frappe .button.is-warning.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-frappe .button.is-warning.is-inverted.is-outlined:focus,html.theme--catppuccin-frappe .button.is-warning.is-inverted.is-outlined.is-focused{background-color:rgba(0,0,0,0.7);color:#e5c890}html.theme--catppuccin-frappe .button.is-warning.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-frappe .button.is-warning.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-frappe .button.is-warning.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-frappe .button.is-warning.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #e5c890 #e5c890 !important}html.theme--catppuccin-frappe .button.is-warning.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-frappe .button.is-warning.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);box-shadow:none;color:rgba(0,0,0,0.7)}html.theme--catppuccin-frappe .button.is-warning.is-light{background-color:#fbf7ee;color:#78591c}html.theme--catppuccin-frappe .button.is-warning.is-light:hover,html.theme--catppuccin-frappe .button.is-warning.is-light.is-hovered{background-color:#f9f2e4;border-color:transparent;color:#78591c}html.theme--catppuccin-frappe .button.is-warning.is-light:active,html.theme--catppuccin-frappe .button.is-warning.is-light.is-active{background-color:#f6edda;border-color:transparent;color:#78591c}html.theme--catppuccin-frappe .button.is-danger{background-color:#e78284;border-color:transparent;color:#fff}html.theme--catppuccin-frappe .button.is-danger:hover,html.theme--catppuccin-frappe .button.is-danger.is-hovered{background-color:#e57779;border-color:transparent;color:#fff}html.theme--catppuccin-frappe .button.is-danger:focus,html.theme--catppuccin-frappe .button.is-danger.is-focused{border-color:transparent;color:#fff}html.theme--catppuccin-frappe .button.is-danger:focus:not(:active),html.theme--catppuccin-frappe .button.is-danger.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(231,130,132,0.25)}html.theme--catppuccin-frappe .button.is-danger:active,html.theme--catppuccin-frappe .button.is-danger.is-active{background-color:#e36d6f;border-color:transparent;color:#fff}html.theme--catppuccin-frappe .button.is-danger[disabled],fieldset[disabled] html.theme--catppuccin-frappe .button.is-danger{background-color:#e78284;border-color:#e78284;box-shadow:none}html.theme--catppuccin-frappe .button.is-danger.is-inverted{background-color:#fff;color:#e78284}html.theme--catppuccin-frappe .button.is-danger.is-inverted:hover,html.theme--catppuccin-frappe .button.is-danger.is-inverted.is-hovered{background-color:#f2f2f2}html.theme--catppuccin-frappe .button.is-danger.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-frappe .button.is-danger.is-inverted{background-color:#fff;border-color:transparent;box-shadow:none;color:#e78284}html.theme--catppuccin-frappe .button.is-danger.is-loading::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-frappe .button.is-danger.is-outlined{background-color:transparent;border-color:#e78284;color:#e78284}html.theme--catppuccin-frappe .button.is-danger.is-outlined:hover,html.theme--catppuccin-frappe .button.is-danger.is-outlined.is-hovered,html.theme--catppuccin-frappe .button.is-danger.is-outlined:focus,html.theme--catppuccin-frappe .button.is-danger.is-outlined.is-focused{background-color:#e78284;border-color:#e78284;color:#fff}html.theme--catppuccin-frappe .button.is-danger.is-outlined.is-loading::after{border-color:transparent transparent #e78284 #e78284 !important}html.theme--catppuccin-frappe .button.is-danger.is-outlined.is-loading:hover::after,html.theme--catppuccin-frappe .button.is-danger.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-frappe .button.is-danger.is-outlined.is-loading:focus::after,html.theme--catppuccin-frappe .button.is-danger.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-frappe .button.is-danger.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-frappe .button.is-danger.is-outlined{background-color:transparent;border-color:#e78284;box-shadow:none;color:#e78284}html.theme--catppuccin-frappe .button.is-danger.is-inverted.is-outlined{background-color:transparent;border-color:#fff;color:#fff}html.theme--catppuccin-frappe .button.is-danger.is-inverted.is-outlined:hover,html.theme--catppuccin-frappe .button.is-danger.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-frappe .button.is-danger.is-inverted.is-outlined:focus,html.theme--catppuccin-frappe .button.is-danger.is-inverted.is-outlined.is-focused{background-color:#fff;color:#e78284}html.theme--catppuccin-frappe .button.is-danger.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-frappe .button.is-danger.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-frappe .button.is-danger.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-frappe .button.is-danger.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #e78284 #e78284 !important}html.theme--catppuccin-frappe .button.is-danger.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-frappe .button.is-danger.is-inverted.is-outlined{background-color:transparent;border-color:#fff;box-shadow:none;color:#fff}html.theme--catppuccin-frappe .button.is-danger.is-light{background-color:#fceeee;color:#9a1e20}html.theme--catppuccin-frappe .button.is-danger.is-light:hover,html.theme--catppuccin-frappe .button.is-danger.is-light.is-hovered{background-color:#fae3e4;border-color:transparent;color:#9a1e20}html.theme--catppuccin-frappe .button.is-danger.is-light:active,html.theme--catppuccin-frappe .button.is-danger.is-light.is-active{background-color:#f8d8d9;border-color:transparent;color:#9a1e20}html.theme--catppuccin-frappe .button.is-small,html.theme--catppuccin-frappe #documenter .docs-sidebar form.docs-search>input.button{font-size:.75rem}html.theme--catppuccin-frappe .button.is-small:not(.is-rounded),html.theme--catppuccin-frappe #documenter .docs-sidebar form.docs-search>input.button:not(.is-rounded){border-radius:3px}html.theme--catppuccin-frappe .button.is-normal{font-size:1rem}html.theme--catppuccin-frappe .button.is-medium{font-size:1.25rem}html.theme--catppuccin-frappe .button.is-large{font-size:1.5rem}html.theme--catppuccin-frappe .button[disabled],fieldset[disabled] html.theme--catppuccin-frappe .button{background-color:#737994;border-color:#626880;box-shadow:none;opacity:.5}html.theme--catppuccin-frappe .button.is-fullwidth{display:flex;width:100%}html.theme--catppuccin-frappe .button.is-loading{color:transparent !important;pointer-events:none}html.theme--catppuccin-frappe .button.is-loading::after{position:absolute;left:calc(50% - (1em * 0.5));top:calc(50% - (1em * 0.5));position:absolute !important}html.theme--catppuccin-frappe .button.is-static{background-color:#292c3c;border-color:#626880;color:#838ba7;box-shadow:none;pointer-events:none}html.theme--catppuccin-frappe .button.is-rounded,html.theme--catppuccin-frappe #documenter .docs-sidebar form.docs-search>input.button{border-radius:9999px;padding-left:calc(1em + 0.25em);padding-right:calc(1em + 0.25em)}html.theme--catppuccin-frappe .buttons{align-items:center;display:flex;flex-wrap:wrap;justify-content:flex-start}html.theme--catppuccin-frappe .buttons .button{margin-bottom:0.5rem}html.theme--catppuccin-frappe .buttons .button:not(:last-child):not(.is-fullwidth){margin-right:.5rem}html.theme--catppuccin-frappe .buttons:last-child{margin-bottom:-0.5rem}html.theme--catppuccin-frappe .buttons:not(:last-child){margin-bottom:1rem}html.theme--catppuccin-frappe .buttons.are-small .button:not(.is-normal):not(.is-medium):not(.is-large){font-size:.75rem}html.theme--catppuccin-frappe .buttons.are-small .button:not(.is-normal):not(.is-medium):not(.is-large):not(.is-rounded){border-radius:3px}html.theme--catppuccin-frappe .buttons.are-medium .button:not(.is-small):not(.is-normal):not(.is-large){font-size:1.25rem}html.theme--catppuccin-frappe .buttons.are-large .button:not(.is-small):not(.is-normal):not(.is-medium){font-size:1.5rem}html.theme--catppuccin-frappe .buttons.has-addons .button:not(:first-child){border-bottom-left-radius:0;border-top-left-radius:0}html.theme--catppuccin-frappe .buttons.has-addons .button:not(:last-child){border-bottom-right-radius:0;border-top-right-radius:0;margin-right:-1px}html.theme--catppuccin-frappe .buttons.has-addons .button:last-child{margin-right:0}html.theme--catppuccin-frappe .buttons.has-addons .button:hover,html.theme--catppuccin-frappe .buttons.has-addons .button.is-hovered{z-index:2}html.theme--catppuccin-frappe .buttons.has-addons .button:focus,html.theme--catppuccin-frappe .buttons.has-addons .button.is-focused,html.theme--catppuccin-frappe .buttons.has-addons .button:active,html.theme--catppuccin-frappe .buttons.has-addons .button.is-active,html.theme--catppuccin-frappe .buttons.has-addons .button.is-selected{z-index:3}html.theme--catppuccin-frappe .buttons.has-addons .button:focus:hover,html.theme--catppuccin-frappe .buttons.has-addons .button.is-focused:hover,html.theme--catppuccin-frappe .buttons.has-addons .button:active:hover,html.theme--catppuccin-frappe .buttons.has-addons .button.is-active:hover,html.theme--catppuccin-frappe .buttons.has-addons .button.is-selected:hover{z-index:4}html.theme--catppuccin-frappe .buttons.has-addons .button.is-expanded{flex-grow:1;flex-shrink:1}html.theme--catppuccin-frappe .buttons.is-centered{justify-content:center}html.theme--catppuccin-frappe .buttons.is-centered:not(.has-addons) .button:not(.is-fullwidth){margin-left:0.25rem;margin-right:0.25rem}html.theme--catppuccin-frappe .buttons.is-right{justify-content:flex-end}html.theme--catppuccin-frappe .buttons.is-right:not(.has-addons) .button:not(.is-fullwidth){margin-left:0.25rem;margin-right:0.25rem}@media screen and (max-width: 768px){html.theme--catppuccin-frappe .button.is-responsive.is-small,html.theme--catppuccin-frappe #documenter .docs-sidebar form.docs-search>input.is-responsive{font-size:.5625rem}html.theme--catppuccin-frappe .button.is-responsive,html.theme--catppuccin-frappe .button.is-responsive.is-normal{font-size:.65625rem}html.theme--catppuccin-frappe .button.is-responsive.is-medium{font-size:.75rem}html.theme--catppuccin-frappe .button.is-responsive.is-large{font-size:1rem}}@media screen and (min-width: 769px) and (max-width: 1055px){html.theme--catppuccin-frappe .button.is-responsive.is-small,html.theme--catppuccin-frappe #documenter .docs-sidebar form.docs-search>input.is-responsive{font-size:.65625rem}html.theme--catppuccin-frappe .button.is-responsive,html.theme--catppuccin-frappe .button.is-responsive.is-normal{font-size:.75rem}html.theme--catppuccin-frappe .button.is-responsive.is-medium{font-size:1rem}html.theme--catppuccin-frappe .button.is-responsive.is-large{font-size:1.25rem}}html.theme--catppuccin-frappe .container{flex-grow:1;margin:0 auto;position:relative;width:auto}html.theme--catppuccin-frappe .container.is-fluid{max-width:none !important;padding-left:32px;padding-right:32px;width:100%}@media screen and (min-width: 1056px){html.theme--catppuccin-frappe .container{max-width:992px}}@media screen and (max-width: 1215px){html.theme--catppuccin-frappe .container.is-widescreen:not(.is-max-desktop){max-width:1152px}}@media screen and (max-width: 1407px){html.theme--catppuccin-frappe .container.is-fullhd:not(.is-max-desktop):not(.is-max-widescreen){max-width:1344px}}@media screen and (min-width: 1216px){html.theme--catppuccin-frappe .container:not(.is-max-desktop){max-width:1152px}}@media screen and (min-width: 1408px){html.theme--catppuccin-frappe .container:not(.is-max-desktop):not(.is-max-widescreen){max-width:1344px}}html.theme--catppuccin-frappe .content li+li{margin-top:0.25em}html.theme--catppuccin-frappe .content p:not(:last-child),html.theme--catppuccin-frappe .content dl:not(:last-child),html.theme--catppuccin-frappe .content ol:not(:last-child),html.theme--catppuccin-frappe .content ul:not(:last-child),html.theme--catppuccin-frappe .content blockquote:not(:last-child),html.theme--catppuccin-frappe .content pre:not(:last-child),html.theme--catppuccin-frappe .content table:not(:last-child){margin-bottom:1em}html.theme--catppuccin-frappe .content h1,html.theme--catppuccin-frappe .content h2,html.theme--catppuccin-frappe .content h3,html.theme--catppuccin-frappe .content h4,html.theme--catppuccin-frappe .content h5,html.theme--catppuccin-frappe .content h6{color:#c6d0f5;font-weight:600;line-height:1.125}html.theme--catppuccin-frappe .content h1{font-size:2em;margin-bottom:0.5em}html.theme--catppuccin-frappe .content h1:not(:first-child){margin-top:1em}html.theme--catppuccin-frappe .content h2{font-size:1.75em;margin-bottom:0.5714em}html.theme--catppuccin-frappe .content h2:not(:first-child){margin-top:1.1428em}html.theme--catppuccin-frappe .content h3{font-size:1.5em;margin-bottom:0.6666em}html.theme--catppuccin-frappe .content h3:not(:first-child){margin-top:1.3333em}html.theme--catppuccin-frappe .content h4{font-size:1.25em;margin-bottom:0.8em}html.theme--catppuccin-frappe .content h5{font-size:1.125em;margin-bottom:0.8888em}html.theme--catppuccin-frappe .content h6{font-size:1em;margin-bottom:1em}html.theme--catppuccin-frappe .content blockquote{background-color:#292c3c;border-left:5px solid #626880;padding:1.25em 1.5em}html.theme--catppuccin-frappe .content ol{list-style-position:outside;margin-left:2em;margin-top:1em}html.theme--catppuccin-frappe .content ol:not([type]){list-style-type:decimal}html.theme--catppuccin-frappe .content ol.is-lower-alpha:not([type]){list-style-type:lower-alpha}html.theme--catppuccin-frappe .content ol.is-lower-roman:not([type]){list-style-type:lower-roman}html.theme--catppuccin-frappe .content ol.is-upper-alpha:not([type]){list-style-type:upper-alpha}html.theme--catppuccin-frappe .content ol.is-upper-roman:not([type]){list-style-type:upper-roman}html.theme--catppuccin-frappe .content ul{list-style:disc outside;margin-left:2em;margin-top:1em}html.theme--catppuccin-frappe .content ul ul{list-style-type:circle;margin-top:0.5em}html.theme--catppuccin-frappe .content ul ul ul{list-style-type:square}html.theme--catppuccin-frappe .content dd{margin-left:2em}html.theme--catppuccin-frappe .content figure{margin-left:2em;margin-right:2em;text-align:center}html.theme--catppuccin-frappe .content figure:not(:first-child){margin-top:2em}html.theme--catppuccin-frappe .content figure:not(:last-child){margin-bottom:2em}html.theme--catppuccin-frappe .content figure img{display:inline-block}html.theme--catppuccin-frappe .content figure figcaption{font-style:italic}html.theme--catppuccin-frappe .content pre{-webkit-overflow-scrolling:touch;overflow-x:auto;padding:0;white-space:pre;word-wrap:normal}html.theme--catppuccin-frappe .content sup,html.theme--catppuccin-frappe .content sub{font-size:75%}html.theme--catppuccin-frappe .content table{width:100%}html.theme--catppuccin-frappe .content table td,html.theme--catppuccin-frappe .content table th{border:1px solid #626880;border-width:0 0 1px;padding:0.5em 0.75em;vertical-align:top}html.theme--catppuccin-frappe .content table th{color:#b0bef1}html.theme--catppuccin-frappe .content table th:not([align]){text-align:inherit}html.theme--catppuccin-frappe .content table thead td,html.theme--catppuccin-frappe .content table thead th{border-width:0 0 2px;color:#b0bef1}html.theme--catppuccin-frappe .content table tfoot td,html.theme--catppuccin-frappe .content table tfoot th{border-width:2px 0 0;color:#b0bef1}html.theme--catppuccin-frappe .content table tbody tr:last-child td,html.theme--catppuccin-frappe .content table tbody tr:last-child th{border-bottom-width:0}html.theme--catppuccin-frappe .content .tabs li+li{margin-top:0}html.theme--catppuccin-frappe .content.is-small,html.theme--catppuccin-frappe #documenter .docs-sidebar form.docs-search>input.content{font-size:.75rem}html.theme--catppuccin-frappe .content.is-normal{font-size:1rem}html.theme--catppuccin-frappe .content.is-medium{font-size:1.25rem}html.theme--catppuccin-frappe .content.is-large{font-size:1.5rem}html.theme--catppuccin-frappe .icon{align-items:center;display:inline-flex;justify-content:center;height:1.5rem;width:1.5rem}html.theme--catppuccin-frappe .icon.is-small,html.theme--catppuccin-frappe #documenter .docs-sidebar form.docs-search>input.icon{height:1rem;width:1rem}html.theme--catppuccin-frappe .icon.is-medium{height:2rem;width:2rem}html.theme--catppuccin-frappe .icon.is-large{height:3rem;width:3rem}html.theme--catppuccin-frappe .icon-text{align-items:flex-start;color:inherit;display:inline-flex;flex-wrap:wrap;line-height:1.5rem;vertical-align:top}html.theme--catppuccin-frappe .icon-text .icon{flex-grow:0;flex-shrink:0}html.theme--catppuccin-frappe .icon-text .icon:not(:last-child){margin-right:.25em}html.theme--catppuccin-frappe .icon-text .icon:not(:first-child){margin-left:.25em}html.theme--catppuccin-frappe div.icon-text{display:flex}html.theme--catppuccin-frappe .image,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img{display:block;position:relative}html.theme--catppuccin-frappe .image img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img img{display:block;height:auto;width:100%}html.theme--catppuccin-frappe .image img.is-rounded,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img img.is-rounded{border-radius:9999px}html.theme--catppuccin-frappe .image.is-fullwidth,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-fullwidth{width:100%}html.theme--catppuccin-frappe .image.is-square img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-square img,html.theme--catppuccin-frappe .image.is-square .has-ratio,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-square .has-ratio,html.theme--catppuccin-frappe .image.is-1by1 img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-1by1 img,html.theme--catppuccin-frappe .image.is-1by1 .has-ratio,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-1by1 .has-ratio,html.theme--catppuccin-frappe .image.is-5by4 img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-5by4 img,html.theme--catppuccin-frappe .image.is-5by4 .has-ratio,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-5by4 .has-ratio,html.theme--catppuccin-frappe .image.is-4by3 img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-4by3 img,html.theme--catppuccin-frappe .image.is-4by3 .has-ratio,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-4by3 .has-ratio,html.theme--catppuccin-frappe .image.is-3by2 img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-3by2 img,html.theme--catppuccin-frappe .image.is-3by2 .has-ratio,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-3by2 .has-ratio,html.theme--catppuccin-frappe .image.is-5by3 img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-5by3 img,html.theme--catppuccin-frappe .image.is-5by3 .has-ratio,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-5by3 .has-ratio,html.theme--catppuccin-frappe .image.is-16by9 img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-16by9 img,html.theme--catppuccin-frappe .image.is-16by9 .has-ratio,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-16by9 .has-ratio,html.theme--catppuccin-frappe .image.is-2by1 img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-2by1 img,html.theme--catppuccin-frappe .image.is-2by1 .has-ratio,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-2by1 .has-ratio,html.theme--catppuccin-frappe .image.is-3by1 img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-3by1 img,html.theme--catppuccin-frappe .image.is-3by1 .has-ratio,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-3by1 .has-ratio,html.theme--catppuccin-frappe .image.is-4by5 img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-4by5 img,html.theme--catppuccin-frappe .image.is-4by5 .has-ratio,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-4by5 .has-ratio,html.theme--catppuccin-frappe .image.is-3by4 img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-3by4 img,html.theme--catppuccin-frappe .image.is-3by4 .has-ratio,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-3by4 .has-ratio,html.theme--catppuccin-frappe .image.is-2by3 img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-2by3 img,html.theme--catppuccin-frappe .image.is-2by3 .has-ratio,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-2by3 .has-ratio,html.theme--catppuccin-frappe .image.is-3by5 img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-3by5 img,html.theme--catppuccin-frappe .image.is-3by5 .has-ratio,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-3by5 .has-ratio,html.theme--catppuccin-frappe .image.is-9by16 img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-9by16 img,html.theme--catppuccin-frappe .image.is-9by16 .has-ratio,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-9by16 .has-ratio,html.theme--catppuccin-frappe .image.is-1by2 img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-1by2 img,html.theme--catppuccin-frappe .image.is-1by2 .has-ratio,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-1by2 .has-ratio,html.theme--catppuccin-frappe .image.is-1by3 img,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-1by3 img,html.theme--catppuccin-frappe .image.is-1by3 .has-ratio,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-1by3 .has-ratio{height:100%;width:100%}html.theme--catppuccin-frappe .image.is-square,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-square,html.theme--catppuccin-frappe .image.is-1by1,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-1by1{padding-top:100%}html.theme--catppuccin-frappe .image.is-5by4,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-5by4{padding-top:80%}html.theme--catppuccin-frappe .image.is-4by3,html.theme--catppuccin-frappe #documenter .docs-sidebar .docs-logo>img.is-4by3{padding-top:75%}html.theme--catppuccin-frappe 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.modal-card{display:flex;flex-direction:column;max-height:calc(100vh - 40px);overflow:hidden;-ms-overflow-y:visible}html.theme--catppuccin-frappe .modal-card-head,html.theme--catppuccin-frappe .modal-card-foot{align-items:center;background-color:#292c3c;display:flex;flex-shrink:0;justify-content:flex-start;padding:20px;position:relative}html.theme--catppuccin-frappe .modal-card-head{border-bottom:1px solid #626880;border-top-left-radius:8px;border-top-right-radius:8px}html.theme--catppuccin-frappe .modal-card-title{color:#c6d0f5;flex-grow:1;flex-shrink:0;font-size:1.5rem;line-height:1}html.theme--catppuccin-frappe .modal-card-foot{border-bottom-left-radius:8px;border-bottom-right-radius:8px;border-top:1px solid #626880}html.theme--catppuccin-frappe .modal-card-foot .button:not(:last-child){margin-right:.5em}html.theme--catppuccin-frappe 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kbd.button.is-inverted.is-outlined.is-focused{background-color:rgba(0,0,0,0.7);color:#ccd0da}html.theme--catppuccin-latte .button.is-dark.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-latte .content kbd.button.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-latte .button.is-dark.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-latte .content kbd.button.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-latte .button.is-dark.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-latte .content kbd.button.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-latte .button.is-dark.is-inverted.is-outlined.is-loading.is-focused::after,html.theme--catppuccin-latte .content kbd.button.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #ccd0da #ccd0da !important}html.theme--catppuccin-latte 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.docstring>section>a.button.is-inverted.is-outlined.is-loading.docs-sourcelink:focus::after,html.theme--catppuccin-latte .button.is-primary.is-inverted.is-outlined.is-loading.is-focused::after,html.theme--catppuccin-latte .docstring>section>a.button.is-inverted.is-outlined.is-loading.is-focused.docs-sourcelink::after{border-color:transparent transparent #1e66f5 #1e66f5 !important}html.theme--catppuccin-latte .button.is-primary.is-inverted.is-outlined[disabled],html.theme--catppuccin-latte .docstring>section>a.button.is-inverted.is-outlined.docs-sourcelink[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-primary.is-inverted.is-outlined,fieldset[disabled] html.theme--catppuccin-latte .docstring>section>a.button.is-inverted.is-outlined.docs-sourcelink{background-color:transparent;border-color:#fff;box-shadow:none;color:#fff}html.theme--catppuccin-latte .button.is-primary.is-light,html.theme--catppuccin-latte .docstring>section>a.button.is-light.docs-sourcelink{background-color:#ebf2fe;color:#0a52e1}html.theme--catppuccin-latte .button.is-primary.is-light:hover,html.theme--catppuccin-latte .docstring>section>a.button.is-light.docs-sourcelink:hover,html.theme--catppuccin-latte .button.is-primary.is-light.is-hovered,html.theme--catppuccin-latte .docstring>section>a.button.is-light.is-hovered.docs-sourcelink{background-color:#dfe9fe;border-color:transparent;color:#0a52e1}html.theme--catppuccin-latte .button.is-primary.is-light:active,html.theme--catppuccin-latte .docstring>section>a.button.is-light.docs-sourcelink:active,html.theme--catppuccin-latte .button.is-primary.is-light.is-active,html.theme--catppuccin-latte .docstring>section>a.button.is-light.is-active.docs-sourcelink{background-color:#d3e1fd;border-color:transparent;color:#0a52e1}html.theme--catppuccin-latte .button.is-link{background-color:#1e66f5;border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-link:hover,html.theme--catppuccin-latte .button.is-link.is-hovered{background-color:#125ef4;border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-link:focus,html.theme--catppuccin-latte .button.is-link.is-focused{border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-link:focus:not(:active),html.theme--catppuccin-latte .button.is-link.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(30,102,245,0.25)}html.theme--catppuccin-latte .button.is-link:active,html.theme--catppuccin-latte .button.is-link.is-active{background-color:#0b57ef;border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-link[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-link{background-color:#1e66f5;border-color:#1e66f5;box-shadow:none}html.theme--catppuccin-latte .button.is-link.is-inverted{background-color:#fff;color:#1e66f5}html.theme--catppuccin-latte .button.is-link.is-inverted:hover,html.theme--catppuccin-latte .button.is-link.is-inverted.is-hovered{background-color:#f2f2f2}html.theme--catppuccin-latte .button.is-link.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-link.is-inverted{background-color:#fff;border-color:transparent;box-shadow:none;color:#1e66f5}html.theme--catppuccin-latte .button.is-link.is-loading::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-latte .button.is-link.is-outlined{background-color:transparent;border-color:#1e66f5;color:#1e66f5}html.theme--catppuccin-latte .button.is-link.is-outlined:hover,html.theme--catppuccin-latte .button.is-link.is-outlined.is-hovered,html.theme--catppuccin-latte .button.is-link.is-outlined:focus,html.theme--catppuccin-latte .button.is-link.is-outlined.is-focused{background-color:#1e66f5;border-color:#1e66f5;color:#fff}html.theme--catppuccin-latte .button.is-link.is-outlined.is-loading::after{border-color:transparent transparent #1e66f5 #1e66f5 !important}html.theme--catppuccin-latte .button.is-link.is-outlined.is-loading:hover::after,html.theme--catppuccin-latte .button.is-link.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-latte .button.is-link.is-outlined.is-loading:focus::after,html.theme--catppuccin-latte .button.is-link.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-latte .button.is-link.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-link.is-outlined{background-color:transparent;border-color:#1e66f5;box-shadow:none;color:#1e66f5}html.theme--catppuccin-latte .button.is-link.is-inverted.is-outlined{background-color:transparent;border-color:#fff;color:#fff}html.theme--catppuccin-latte .button.is-link.is-inverted.is-outlined:hover,html.theme--catppuccin-latte .button.is-link.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-latte .button.is-link.is-inverted.is-outlined:focus,html.theme--catppuccin-latte .button.is-link.is-inverted.is-outlined.is-focused{background-color:#fff;color:#1e66f5}html.theme--catppuccin-latte .button.is-link.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-latte .button.is-link.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-latte .button.is-link.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-latte .button.is-link.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #1e66f5 #1e66f5 !important}html.theme--catppuccin-latte .button.is-link.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-link.is-inverted.is-outlined{background-color:transparent;border-color:#fff;box-shadow:none;color:#fff}html.theme--catppuccin-latte .button.is-link.is-light{background-color:#ebf2fe;color:#0a52e1}html.theme--catppuccin-latte .button.is-link.is-light:hover,html.theme--catppuccin-latte .button.is-link.is-light.is-hovered{background-color:#dfe9fe;border-color:transparent;color:#0a52e1}html.theme--catppuccin-latte .button.is-link.is-light:active,html.theme--catppuccin-latte .button.is-link.is-light.is-active{background-color:#d3e1fd;border-color:transparent;color:#0a52e1}html.theme--catppuccin-latte .button.is-info{background-color:#179299;border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-info:hover,html.theme--catppuccin-latte .button.is-info.is-hovered{background-color:#15878e;border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-info:focus,html.theme--catppuccin-latte .button.is-info.is-focused{border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-info:focus:not(:active),html.theme--catppuccin-latte .button.is-info.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(23,146,153,0.25)}html.theme--catppuccin-latte .button.is-info:active,html.theme--catppuccin-latte .button.is-info.is-active{background-color:#147d83;border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-info[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-info{background-color:#179299;border-color:#179299;box-shadow:none}html.theme--catppuccin-latte .button.is-info.is-inverted{background-color:#fff;color:#179299}html.theme--catppuccin-latte .button.is-info.is-inverted:hover,html.theme--catppuccin-latte .button.is-info.is-inverted.is-hovered{background-color:#f2f2f2}html.theme--catppuccin-latte .button.is-info.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-info.is-inverted{background-color:#fff;border-color:transparent;box-shadow:none;color:#179299}html.theme--catppuccin-latte .button.is-info.is-loading::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-latte .button.is-info.is-outlined{background-color:transparent;border-color:#179299;color:#179299}html.theme--catppuccin-latte .button.is-info.is-outlined:hover,html.theme--catppuccin-latte .button.is-info.is-outlined.is-hovered,html.theme--catppuccin-latte .button.is-info.is-outlined:focus,html.theme--catppuccin-latte .button.is-info.is-outlined.is-focused{background-color:#179299;border-color:#179299;color:#fff}html.theme--catppuccin-latte .button.is-info.is-outlined.is-loading::after{border-color:transparent transparent #179299 #179299 !important}html.theme--catppuccin-latte .button.is-info.is-outlined.is-loading:hover::after,html.theme--catppuccin-latte .button.is-info.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-latte .button.is-info.is-outlined.is-loading:focus::after,html.theme--catppuccin-latte .button.is-info.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-latte .button.is-info.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-info.is-outlined{background-color:transparent;border-color:#179299;box-shadow:none;color:#179299}html.theme--catppuccin-latte .button.is-info.is-inverted.is-outlined{background-color:transparent;border-color:#fff;color:#fff}html.theme--catppuccin-latte .button.is-info.is-inverted.is-outlined:hover,html.theme--catppuccin-latte .button.is-info.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-latte .button.is-info.is-inverted.is-outlined:focus,html.theme--catppuccin-latte .button.is-info.is-inverted.is-outlined.is-focused{background-color:#fff;color:#179299}html.theme--catppuccin-latte .button.is-info.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-latte .button.is-info.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-latte .button.is-info.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-latte .button.is-info.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #179299 #179299 !important}html.theme--catppuccin-latte .button.is-info.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-info.is-inverted.is-outlined{background-color:transparent;border-color:#fff;box-shadow:none;color:#fff}html.theme--catppuccin-latte .button.is-info.is-light{background-color:#edfcfc;color:#1cb2ba}html.theme--catppuccin-latte .button.is-info.is-light:hover,html.theme--catppuccin-latte .button.is-info.is-light.is-hovered{background-color:#e2f9fb;border-color:transparent;color:#1cb2ba}html.theme--catppuccin-latte .button.is-info.is-light:active,html.theme--catppuccin-latte .button.is-info.is-light.is-active{background-color:#d7f7f9;border-color:transparent;color:#1cb2ba}html.theme--catppuccin-latte .button.is-success{background-color:#40a02b;border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-success:hover,html.theme--catppuccin-latte .button.is-success.is-hovered{background-color:#3c9628;border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-success:focus,html.theme--catppuccin-latte .button.is-success.is-focused{border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-success:focus:not(:active),html.theme--catppuccin-latte .button.is-success.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(64,160,43,0.25)}html.theme--catppuccin-latte .button.is-success:active,html.theme--catppuccin-latte .button.is-success.is-active{background-color:#388c26;border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-success[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-success{background-color:#40a02b;border-color:#40a02b;box-shadow:none}html.theme--catppuccin-latte .button.is-success.is-inverted{background-color:#fff;color:#40a02b}html.theme--catppuccin-latte .button.is-success.is-inverted:hover,html.theme--catppuccin-latte .button.is-success.is-inverted.is-hovered{background-color:#f2f2f2}html.theme--catppuccin-latte .button.is-success.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-success.is-inverted{background-color:#fff;border-color:transparent;box-shadow:none;color:#40a02b}html.theme--catppuccin-latte .button.is-success.is-loading::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-latte .button.is-success.is-outlined{background-color:transparent;border-color:#40a02b;color:#40a02b}html.theme--catppuccin-latte .button.is-success.is-outlined:hover,html.theme--catppuccin-latte .button.is-success.is-outlined.is-hovered,html.theme--catppuccin-latte .button.is-success.is-outlined:focus,html.theme--catppuccin-latte .button.is-success.is-outlined.is-focused{background-color:#40a02b;border-color:#40a02b;color:#fff}html.theme--catppuccin-latte .button.is-success.is-outlined.is-loading::after{border-color:transparent transparent #40a02b #40a02b !important}html.theme--catppuccin-latte .button.is-success.is-outlined.is-loading:hover::after,html.theme--catppuccin-latte .button.is-success.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-latte .button.is-success.is-outlined.is-loading:focus::after,html.theme--catppuccin-latte .button.is-success.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-latte .button.is-success.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-success.is-outlined{background-color:transparent;border-color:#40a02b;box-shadow:none;color:#40a02b}html.theme--catppuccin-latte .button.is-success.is-inverted.is-outlined{background-color:transparent;border-color:#fff;color:#fff}html.theme--catppuccin-latte .button.is-success.is-inverted.is-outlined:hover,html.theme--catppuccin-latte .button.is-success.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-latte .button.is-success.is-inverted.is-outlined:focus,html.theme--catppuccin-latte .button.is-success.is-inverted.is-outlined.is-focused{background-color:#fff;color:#40a02b}html.theme--catppuccin-latte .button.is-success.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-latte .button.is-success.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-latte .button.is-success.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-latte .button.is-success.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #40a02b #40a02b !important}html.theme--catppuccin-latte .button.is-success.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-success.is-inverted.is-outlined{background-color:transparent;border-color:#fff;box-shadow:none;color:#fff}html.theme--catppuccin-latte .button.is-success.is-light{background-color:#f1fbef;color:#40a12b}html.theme--catppuccin-latte .button.is-success.is-light:hover,html.theme--catppuccin-latte .button.is-success.is-light.is-hovered{background-color:#e8f8e5;border-color:transparent;color:#40a12b}html.theme--catppuccin-latte .button.is-success.is-light:active,html.theme--catppuccin-latte .button.is-success.is-light.is-active{background-color:#e0f5db;border-color:transparent;color:#40a12b}html.theme--catppuccin-latte .button.is-warning{background-color:#df8e1d;border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-warning:hover,html.theme--catppuccin-latte .button.is-warning.is-hovered{background-color:#d4871c;border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-warning:focus,html.theme--catppuccin-latte .button.is-warning.is-focused{border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-warning:focus:not(:active),html.theme--catppuccin-latte .button.is-warning.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(223,142,29,0.25)}html.theme--catppuccin-latte .button.is-warning:active,html.theme--catppuccin-latte .button.is-warning.is-active{background-color:#c8801a;border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-warning[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-warning{background-color:#df8e1d;border-color:#df8e1d;box-shadow:none}html.theme--catppuccin-latte .button.is-warning.is-inverted{background-color:#fff;color:#df8e1d}html.theme--catppuccin-latte .button.is-warning.is-inverted:hover,html.theme--catppuccin-latte .button.is-warning.is-inverted.is-hovered{background-color:#f2f2f2}html.theme--catppuccin-latte .button.is-warning.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-warning.is-inverted{background-color:#fff;border-color:transparent;box-shadow:none;color:#df8e1d}html.theme--catppuccin-latte .button.is-warning.is-loading::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-latte .button.is-warning.is-outlined{background-color:transparent;border-color:#df8e1d;color:#df8e1d}html.theme--catppuccin-latte .button.is-warning.is-outlined:hover,html.theme--catppuccin-latte .button.is-warning.is-outlined.is-hovered,html.theme--catppuccin-latte .button.is-warning.is-outlined:focus,html.theme--catppuccin-latte .button.is-warning.is-outlined.is-focused{background-color:#df8e1d;border-color:#df8e1d;color:#fff}html.theme--catppuccin-latte .button.is-warning.is-outlined.is-loading::after{border-color:transparent transparent #df8e1d #df8e1d !important}html.theme--catppuccin-latte .button.is-warning.is-outlined.is-loading:hover::after,html.theme--catppuccin-latte .button.is-warning.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-latte .button.is-warning.is-outlined.is-loading:focus::after,html.theme--catppuccin-latte .button.is-warning.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-latte .button.is-warning.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-warning.is-outlined{background-color:transparent;border-color:#df8e1d;box-shadow:none;color:#df8e1d}html.theme--catppuccin-latte .button.is-warning.is-inverted.is-outlined{background-color:transparent;border-color:#fff;color:#fff}html.theme--catppuccin-latte .button.is-warning.is-inverted.is-outlined:hover,html.theme--catppuccin-latte .button.is-warning.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-latte .button.is-warning.is-inverted.is-outlined:focus,html.theme--catppuccin-latte .button.is-warning.is-inverted.is-outlined.is-focused{background-color:#fff;color:#df8e1d}html.theme--catppuccin-latte .button.is-warning.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-latte .button.is-warning.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-latte .button.is-warning.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-latte .button.is-warning.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #df8e1d #df8e1d !important}html.theme--catppuccin-latte .button.is-warning.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-warning.is-inverted.is-outlined{background-color:transparent;border-color:#fff;box-shadow:none;color:#fff}html.theme--catppuccin-latte .button.is-warning.is-light{background-color:#fdf6ed;color:#9e6515}html.theme--catppuccin-latte .button.is-warning.is-light:hover,html.theme--catppuccin-latte .button.is-warning.is-light.is-hovered{background-color:#fbf1e2;border-color:transparent;color:#9e6515}html.theme--catppuccin-latte .button.is-warning.is-light:active,html.theme--catppuccin-latte .button.is-warning.is-light.is-active{background-color:#faebd6;border-color:transparent;color:#9e6515}html.theme--catppuccin-latte .button.is-danger{background-color:#d20f39;border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-danger:hover,html.theme--catppuccin-latte .button.is-danger.is-hovered{background-color:#c60e36;border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-danger:focus,html.theme--catppuccin-latte .button.is-danger.is-focused{border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-danger:focus:not(:active),html.theme--catppuccin-latte .button.is-danger.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(210,15,57,0.25)}html.theme--catppuccin-latte .button.is-danger:active,html.theme--catppuccin-latte .button.is-danger.is-active{background-color:#ba0d33;border-color:transparent;color:#fff}html.theme--catppuccin-latte .button.is-danger[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-danger{background-color:#d20f39;border-color:#d20f39;box-shadow:none}html.theme--catppuccin-latte .button.is-danger.is-inverted{background-color:#fff;color:#d20f39}html.theme--catppuccin-latte .button.is-danger.is-inverted:hover,html.theme--catppuccin-latte .button.is-danger.is-inverted.is-hovered{background-color:#f2f2f2}html.theme--catppuccin-latte .button.is-danger.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-danger.is-inverted{background-color:#fff;border-color:transparent;box-shadow:none;color:#d20f39}html.theme--catppuccin-latte .button.is-danger.is-loading::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-latte .button.is-danger.is-outlined{background-color:transparent;border-color:#d20f39;color:#d20f39}html.theme--catppuccin-latte .button.is-danger.is-outlined:hover,html.theme--catppuccin-latte .button.is-danger.is-outlined.is-hovered,html.theme--catppuccin-latte .button.is-danger.is-outlined:focus,html.theme--catppuccin-latte .button.is-danger.is-outlined.is-focused{background-color:#d20f39;border-color:#d20f39;color:#fff}html.theme--catppuccin-latte .button.is-danger.is-outlined.is-loading::after{border-color:transparent transparent #d20f39 #d20f39 !important}html.theme--catppuccin-latte .button.is-danger.is-outlined.is-loading:hover::after,html.theme--catppuccin-latte .button.is-danger.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-latte .button.is-danger.is-outlined.is-loading:focus::after,html.theme--catppuccin-latte .button.is-danger.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-latte .button.is-danger.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-danger.is-outlined{background-color:transparent;border-color:#d20f39;box-shadow:none;color:#d20f39}html.theme--catppuccin-latte .button.is-danger.is-inverted.is-outlined{background-color:transparent;border-color:#fff;color:#fff}html.theme--catppuccin-latte .button.is-danger.is-inverted.is-outlined:hover,html.theme--catppuccin-latte .button.is-danger.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-latte .button.is-danger.is-inverted.is-outlined:focus,html.theme--catppuccin-latte .button.is-danger.is-inverted.is-outlined.is-focused{background-color:#fff;color:#d20f39}html.theme--catppuccin-latte .button.is-danger.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-latte .button.is-danger.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-latte .button.is-danger.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-latte .button.is-danger.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #d20f39 #d20f39 !important}html.theme--catppuccin-latte .button.is-danger.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-latte .button.is-danger.is-inverted.is-outlined{background-color:transparent;border-color:#fff;box-shadow:none;color:#fff}html.theme--catppuccin-latte .button.is-danger.is-light{background-color:#feecf0;color:#e9113f}html.theme--catppuccin-latte .button.is-danger.is-light:hover,html.theme--catppuccin-latte .button.is-danger.is-light.is-hovered{background-color:#fde0e6;border-color:transparent;color:#e9113f}html.theme--catppuccin-latte .button.is-danger.is-light:active,html.theme--catppuccin-latte .button.is-danger.is-light.is-active{background-color:#fcd4dd;border-color:transparent;color:#e9113f}html.theme--catppuccin-latte .button.is-small,html.theme--catppuccin-latte #documenter .docs-sidebar form.docs-search>input.button{font-size:.75rem}html.theme--catppuccin-latte .button.is-small:not(.is-rounded),html.theme--catppuccin-latte #documenter .docs-sidebar form.docs-search>input.button:not(.is-rounded){border-radius:3px}html.theme--catppuccin-latte .button.is-normal{font-size:1rem}html.theme--catppuccin-latte .button.is-medium{font-size:1.25rem}html.theme--catppuccin-latte .button.is-large{font-size:1.5rem}html.theme--catppuccin-latte .button[disabled],fieldset[disabled] html.theme--catppuccin-latte .button{background-color:#9ca0b0;border-color:#acb0be;box-shadow:none;opacity:.5}html.theme--catppuccin-latte .button.is-fullwidth{display:flex;width:100%}html.theme--catppuccin-latte .button.is-loading{color:transparent !important;pointer-events:none}html.theme--catppuccin-latte .button.is-loading::after{position:absolute;left:calc(50% - (1em * 0.5));top:calc(50% - (1em * 0.5));position:absolute !important}html.theme--catppuccin-latte .button.is-static{background-color:#e6e9ef;border-color:#acb0be;color:#8c8fa1;box-shadow:none;pointer-events:none}html.theme--catppuccin-latte .button.is-rounded,html.theme--catppuccin-latte #documenter .docs-sidebar form.docs-search>input.button{border-radius:9999px;padding-left:calc(1em + 0.25em);padding-right:calc(1em + 0.25em)}html.theme--catppuccin-latte .buttons{align-items:center;display:flex;flex-wrap:wrap;justify-content:flex-start}html.theme--catppuccin-latte .buttons .button{margin-bottom:0.5rem}html.theme--catppuccin-latte .buttons .button:not(:last-child):not(.is-fullwidth){margin-right:.5rem}html.theme--catppuccin-latte .buttons:last-child{margin-bottom:-0.5rem}html.theme--catppuccin-latte .buttons:not(:last-child){margin-bottom:1rem}html.theme--catppuccin-latte .buttons.are-small .button:not(.is-normal):not(.is-medium):not(.is-large){font-size:.75rem}html.theme--catppuccin-latte .buttons.are-small .button:not(.is-normal):not(.is-medium):not(.is-large):not(.is-rounded){border-radius:3px}html.theme--catppuccin-latte .buttons.are-medium .button:not(.is-small):not(.is-normal):not(.is-large){font-size:1.25rem}html.theme--catppuccin-latte .buttons.are-large .button:not(.is-small):not(.is-normal):not(.is-medium){font-size:1.5rem}html.theme--catppuccin-latte .buttons.has-addons .button:not(:first-child){border-bottom-left-radius:0;border-top-left-radius:0}html.theme--catppuccin-latte .buttons.has-addons .button:not(:last-child){border-bottom-right-radius:0;border-top-right-radius:0;margin-right:-1px}html.theme--catppuccin-latte .buttons.has-addons .button:last-child{margin-right:0}html.theme--catppuccin-latte .buttons.has-addons .button:hover,html.theme--catppuccin-latte .buttons.has-addons .button.is-hovered{z-index:2}html.theme--catppuccin-latte .buttons.has-addons .button:focus,html.theme--catppuccin-latte .buttons.has-addons .button.is-focused,html.theme--catppuccin-latte .buttons.has-addons .button:active,html.theme--catppuccin-latte .buttons.has-addons .button.is-active,html.theme--catppuccin-latte .buttons.has-addons .button.is-selected{z-index:3}html.theme--catppuccin-latte .buttons.has-addons .button:focus:hover,html.theme--catppuccin-latte .buttons.has-addons .button.is-focused:hover,html.theme--catppuccin-latte .buttons.has-addons .button:active:hover,html.theme--catppuccin-latte .buttons.has-addons .button.is-active:hover,html.theme--catppuccin-latte .buttons.has-addons .button.is-selected:hover{z-index:4}html.theme--catppuccin-latte .buttons.has-addons .button.is-expanded{flex-grow:1;flex-shrink:1}html.theme--catppuccin-latte .buttons.is-centered{justify-content:center}html.theme--catppuccin-latte .buttons.is-centered:not(.has-addons) .button:not(.is-fullwidth){margin-left:0.25rem;margin-right:0.25rem}html.theme--catppuccin-latte .buttons.is-right{justify-content:flex-end}html.theme--catppuccin-latte .buttons.is-right:not(.has-addons) .button:not(.is-fullwidth){margin-left:0.25rem;margin-right:0.25rem}@media screen and (max-width: 768px){html.theme--catppuccin-latte .button.is-responsive.is-small,html.theme--catppuccin-latte #documenter .docs-sidebar form.docs-search>input.is-responsive{font-size:.5625rem}html.theme--catppuccin-latte .button.is-responsive,html.theme--catppuccin-latte .button.is-responsive.is-normal{font-size:.65625rem}html.theme--catppuccin-latte .button.is-responsive.is-medium{font-size:.75rem}html.theme--catppuccin-latte .button.is-responsive.is-large{font-size:1rem}}@media screen and (min-width: 769px) and (max-width: 1055px){html.theme--catppuccin-latte .button.is-responsive.is-small,html.theme--catppuccin-latte #documenter .docs-sidebar form.docs-search>input.is-responsive{font-size:.65625rem}html.theme--catppuccin-latte .button.is-responsive,html.theme--catppuccin-latte .button.is-responsive.is-normal{font-size:.75rem}html.theme--catppuccin-latte .button.is-responsive.is-medium{font-size:1rem}html.theme--catppuccin-latte .button.is-responsive.is-large{font-size:1.25rem}}html.theme--catppuccin-latte .container{flex-grow:1;margin:0 auto;position:relative;width:auto}html.theme--catppuccin-latte .container.is-fluid{max-width:none !important;padding-left:32px;padding-right:32px;width:100%}@media screen and (min-width: 1056px){html.theme--catppuccin-latte .container{max-width:992px}}@media screen and (max-width: 1215px){html.theme--catppuccin-latte .container.is-widescreen:not(.is-max-desktop){max-width:1152px}}@media screen and (max-width: 1407px){html.theme--catppuccin-latte .container.is-fullhd:not(.is-max-desktop):not(.is-max-widescreen){max-width:1344px}}@media screen and (min-width: 1216px){html.theme--catppuccin-latte .container:not(.is-max-desktop){max-width:1152px}}@media screen and (min-width: 1408px){html.theme--catppuccin-latte .container:not(.is-max-desktop):not(.is-max-widescreen){max-width:1344px}}html.theme--catppuccin-latte .content li+li{margin-top:0.25em}html.theme--catppuccin-latte .content p:not(:last-child),html.theme--catppuccin-latte .content dl:not(:last-child),html.theme--catppuccin-latte .content ol:not(:last-child),html.theme--catppuccin-latte .content ul:not(:last-child),html.theme--catppuccin-latte .content blockquote:not(:last-child),html.theme--catppuccin-latte .content pre:not(:last-child),html.theme--catppuccin-latte .content table:not(:last-child){margin-bottom:1em}html.theme--catppuccin-latte .content h1,html.theme--catppuccin-latte .content h2,html.theme--catppuccin-latte .content h3,html.theme--catppuccin-latte .content h4,html.theme--catppuccin-latte .content h5,html.theme--catppuccin-latte .content h6{color:#4c4f69;font-weight:600;line-height:1.125}html.theme--catppuccin-latte .content h1{font-size:2em;margin-bottom:0.5em}html.theme--catppuccin-latte .content h1:not(:first-child){margin-top:1em}html.theme--catppuccin-latte .content h2{font-size:1.75em;margin-bottom:0.5714em}html.theme--catppuccin-latte .content h2:not(:first-child){margin-top:1.1428em}html.theme--catppuccin-latte .content h3{font-size:1.5em;margin-bottom:0.6666em}html.theme--catppuccin-latte .content h3:not(:first-child){margin-top:1.3333em}html.theme--catppuccin-latte .content h4{font-size:1.25em;margin-bottom:0.8em}html.theme--catppuccin-latte .content h5{font-size:1.125em;margin-bottom:0.8888em}html.theme--catppuccin-latte .content h6{font-size:1em;margin-bottom:1em}html.theme--catppuccin-latte .content blockquote{background-color:#e6e9ef;border-left:5px solid #acb0be;padding:1.25em 1.5em}html.theme--catppuccin-latte .content ol{list-style-position:outside;margin-left:2em;margin-top:1em}html.theme--catppuccin-latte .content ol:not([type]){list-style-type:decimal}html.theme--catppuccin-latte .content ol.is-lower-alpha:not([type]){list-style-type:lower-alpha}html.theme--catppuccin-latte .content ol.is-lower-roman:not([type]){list-style-type:lower-roman}html.theme--catppuccin-latte .content ol.is-upper-alpha:not([type]){list-style-type:upper-alpha}html.theme--catppuccin-latte .content ol.is-upper-roman:not([type]){list-style-type:upper-roman}html.theme--catppuccin-latte .content ul{list-style:disc outside;margin-left:2em;margin-top:1em}html.theme--catppuccin-latte .content ul ul{list-style-type:circle;margin-top:0.5em}html.theme--catppuccin-latte .content ul ul ul{list-style-type:square}html.theme--catppuccin-latte .content dd{margin-left:2em}html.theme--catppuccin-latte .content figure{margin-left:2em;margin-right:2em;text-align:center}html.theme--catppuccin-latte .content figure:not(:first-child){margin-top:2em}html.theme--catppuccin-latte .content figure:not(:last-child){margin-bottom:2em}html.theme--catppuccin-latte .content figure img{display:inline-block}html.theme--catppuccin-latte .content figure figcaption{font-style:italic}html.theme--catppuccin-latte .content pre{-webkit-overflow-scrolling:touch;overflow-x:auto;padding:0;white-space:pre;word-wrap:normal}html.theme--catppuccin-latte .content sup,html.theme--catppuccin-latte .content sub{font-size:75%}html.theme--catppuccin-latte .content table{width:100%}html.theme--catppuccin-latte .content table td,html.theme--catppuccin-latte .content table th{border:1px solid #acb0be;border-width:0 0 1px;padding:0.5em 0.75em;vertical-align:top}html.theme--catppuccin-latte .content table th{color:#41445a}html.theme--catppuccin-latte .content table th:not([align]){text-align:inherit}html.theme--catppuccin-latte .content table thead td,html.theme--catppuccin-latte .content table thead th{border-width:0 0 2px;color:#41445a}html.theme--catppuccin-latte .content table tfoot td,html.theme--catppuccin-latte .content table tfoot th{border-width:2px 0 0;color:#41445a}html.theme--catppuccin-latte .content table tbody tr:last-child td,html.theme--catppuccin-latte .content table tbody tr:last-child th{border-bottom-width:0}html.theme--catppuccin-latte .content .tabs li+li{margin-top:0}html.theme--catppuccin-latte .content.is-small,html.theme--catppuccin-latte #documenter .docs-sidebar form.docs-search>input.content{font-size:.75rem}html.theme--catppuccin-latte .content.is-normal{font-size:1rem}html.theme--catppuccin-latte .content.is-medium{font-size:1.25rem}html.theme--catppuccin-latte .content.is-large{font-size:1.5rem}html.theme--catppuccin-latte .icon{align-items:center;display:inline-flex;justify-content:center;height:1.5rem;width:1.5rem}html.theme--catppuccin-latte .icon.is-small,html.theme--catppuccin-latte #documenter .docs-sidebar form.docs-search>input.icon{height:1rem;width:1rem}html.theme--catppuccin-latte .icon.is-medium{height:2rem;width:2rem}html.theme--catppuccin-latte .icon.is-large{height:3rem;width:3rem}html.theme--catppuccin-latte .icon-text{align-items:flex-start;color:inherit;display:inline-flex;flex-wrap:wrap;line-height:1.5rem;vertical-align:top}html.theme--catppuccin-latte .icon-text .icon{flex-grow:0;flex-shrink:0}html.theme--catppuccin-latte .icon-text .icon:not(:last-child){margin-right:.25em}html.theme--catppuccin-latte .icon-text .icon:not(:first-child){margin-left:.25em}html.theme--catppuccin-latte div.icon-text{display:flex}html.theme--catppuccin-latte .image,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img{display:block;position:relative}html.theme--catppuccin-latte .image img,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img img{display:block;height:auto;width:100%}html.theme--catppuccin-latte .image img.is-rounded,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img img.is-rounded{border-radius:9999px}html.theme--catppuccin-latte .image.is-fullwidth,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-fullwidth{width:100%}html.theme--catppuccin-latte .image.is-square img,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-square img,html.theme--catppuccin-latte .image.is-square .has-ratio,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-square .has-ratio,html.theme--catppuccin-latte .image.is-1by1 img,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-1by1 img,html.theme--catppuccin-latte .image.is-1by1 .has-ratio,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-1by1 .has-ratio,html.theme--catppuccin-latte .image.is-5by4 img,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-5by4 img,html.theme--catppuccin-latte .image.is-5by4 .has-ratio,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-5by4 .has-ratio,html.theme--catppuccin-latte .image.is-4by3 img,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-4by3 img,html.theme--catppuccin-latte .image.is-4by3 .has-ratio,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-4by3 .has-ratio,html.theme--catppuccin-latte .image.is-3by2 img,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-3by2 img,html.theme--catppuccin-latte .image.is-3by2 .has-ratio,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-3by2 .has-ratio,html.theme--catppuccin-latte .image.is-5by3 img,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-5by3 img,html.theme--catppuccin-latte .image.is-5by3 .has-ratio,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-5by3 .has-ratio,html.theme--catppuccin-latte .image.is-16by9 img,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-16by9 img,html.theme--catppuccin-latte .image.is-16by9 .has-ratio,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-16by9 .has-ratio,html.theme--catppuccin-latte .image.is-2by1 img,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-2by1 img,html.theme--catppuccin-latte .image.is-2by1 .has-ratio,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-2by1 .has-ratio,html.theme--catppuccin-latte .image.is-3by1 img,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-3by1 img,html.theme--catppuccin-latte 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img,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-3by5 img,html.theme--catppuccin-latte .image.is-3by5 .has-ratio,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-3by5 .has-ratio,html.theme--catppuccin-latte .image.is-9by16 img,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-9by16 img,html.theme--catppuccin-latte .image.is-9by16 .has-ratio,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-9by16 .has-ratio,html.theme--catppuccin-latte .image.is-1by2 img,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-1by2 img,html.theme--catppuccin-latte .image.is-1by2 .has-ratio,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-1by2 .has-ratio,html.theme--catppuccin-latte .image.is-1by3 img,html.theme--catppuccin-latte #documenter .docs-sidebar .docs-logo>img.is-1by3 img,html.theme--catppuccin-latte .image.is-1by3 .has-ratio,html.theme--catppuccin-latte 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.button.is-white.is-inverted.is-outlined{background-color:transparent;border-color:#0a0a0a;box-shadow:none;color:#0a0a0a}html.theme--catppuccin-macchiato .button.is-black{background-color:#0a0a0a;border-color:transparent;color:#fff}html.theme--catppuccin-macchiato .button.is-black:hover,html.theme--catppuccin-macchiato .button.is-black.is-hovered{background-color:#040404;border-color:transparent;color:#fff}html.theme--catppuccin-macchiato .button.is-black:focus,html.theme--catppuccin-macchiato .button.is-black.is-focused{border-color:transparent;color:#fff}html.theme--catppuccin-macchiato .button.is-black:focus:not(:active),html.theme--catppuccin-macchiato .button.is-black.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(10,10,10,0.25)}html.theme--catppuccin-macchiato .button.is-black:active,html.theme--catppuccin-macchiato .button.is-black.is-active{background-color:#000;border-color:transparent;color:#fff}html.theme--catppuccin-macchiato .button.is-black[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-black{background-color:#0a0a0a;border-color:#0a0a0a;box-shadow:none}html.theme--catppuccin-macchiato .button.is-black.is-inverted{background-color:#fff;color:#0a0a0a}html.theme--catppuccin-macchiato .button.is-black.is-inverted:hover,html.theme--catppuccin-macchiato .button.is-black.is-inverted.is-hovered{background-color:#f2f2f2}html.theme--catppuccin-macchiato .button.is-black.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-black.is-inverted{background-color:#fff;border-color:transparent;box-shadow:none;color:#0a0a0a}html.theme--catppuccin-macchiato .button.is-black.is-loading::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-macchiato .button.is-black.is-outlined{background-color:transparent;border-color:#0a0a0a;color:#0a0a0a}html.theme--catppuccin-macchiato .button.is-black.is-outlined:hover,html.theme--catppuccin-macchiato .button.is-black.is-outlined.is-hovered,html.theme--catppuccin-macchiato .button.is-black.is-outlined:focus,html.theme--catppuccin-macchiato .button.is-black.is-outlined.is-focused{background-color:#0a0a0a;border-color:#0a0a0a;color:#fff}html.theme--catppuccin-macchiato .button.is-black.is-outlined.is-loading::after{border-color:transparent transparent #0a0a0a #0a0a0a !important}html.theme--catppuccin-macchiato .button.is-black.is-outlined.is-loading:hover::after,html.theme--catppuccin-macchiato .button.is-black.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-macchiato .button.is-black.is-outlined.is-loading:focus::after,html.theme--catppuccin-macchiato .button.is-black.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-macchiato .button.is-black.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-black.is-outlined{background-color:transparent;border-color:#0a0a0a;box-shadow:none;color:#0a0a0a}html.theme--catppuccin-macchiato .button.is-black.is-inverted.is-outlined{background-color:transparent;border-color:#fff;color:#fff}html.theme--catppuccin-macchiato .button.is-black.is-inverted.is-outlined:hover,html.theme--catppuccin-macchiato .button.is-black.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-macchiato .button.is-black.is-inverted.is-outlined:focus,html.theme--catppuccin-macchiato .button.is-black.is-inverted.is-outlined.is-focused{background-color:#fff;color:#0a0a0a}html.theme--catppuccin-macchiato .button.is-black.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-macchiato .button.is-black.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-macchiato .button.is-black.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-macchiato .button.is-black.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #0a0a0a #0a0a0a !important}html.theme--catppuccin-macchiato .button.is-black.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-black.is-inverted.is-outlined{background-color:transparent;border-color:#fff;box-shadow:none;color:#fff}html.theme--catppuccin-macchiato .button.is-light{background-color:#f5f5f5;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-light:hover,html.theme--catppuccin-macchiato .button.is-light.is-hovered{background-color:#eee;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-light:focus,html.theme--catppuccin-macchiato .button.is-light.is-focused{border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-light:focus:not(:active),html.theme--catppuccin-macchiato .button.is-light.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(245,245,245,0.25)}html.theme--catppuccin-macchiato .button.is-light:active,html.theme--catppuccin-macchiato .button.is-light.is-active{background-color:#e8e8e8;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-light[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-light{background-color:#f5f5f5;border-color:#f5f5f5;box-shadow:none}html.theme--catppuccin-macchiato .button.is-light.is-inverted{background-color:rgba(0,0,0,0.7);color:#f5f5f5}html.theme--catppuccin-macchiato .button.is-light.is-inverted:hover,html.theme--catppuccin-macchiato .button.is-light.is-inverted.is-hovered{background-color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-light.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-light.is-inverted{background-color:rgba(0,0,0,0.7);border-color:transparent;box-shadow:none;color:#f5f5f5}html.theme--catppuccin-macchiato .button.is-light.is-loading::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-macchiato .button.is-light.is-outlined{background-color:transparent;border-color:#f5f5f5;color:#f5f5f5}html.theme--catppuccin-macchiato .button.is-light.is-outlined:hover,html.theme--catppuccin-macchiato .button.is-light.is-outlined.is-hovered,html.theme--catppuccin-macchiato .button.is-light.is-outlined:focus,html.theme--catppuccin-macchiato .button.is-light.is-outlined.is-focused{background-color:#f5f5f5;border-color:#f5f5f5;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-light.is-outlined.is-loading::after{border-color:transparent transparent #f5f5f5 #f5f5f5 !important}html.theme--catppuccin-macchiato 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.content kbd.button{background-color:#363a4f;border-color:transparent;color:#fff}html.theme--catppuccin-macchiato .button.is-dark:hover,html.theme--catppuccin-macchiato .content kbd.button:hover,html.theme--catppuccin-macchiato .button.is-dark.is-hovered,html.theme--catppuccin-macchiato .content kbd.button.is-hovered{background-color:#313447;border-color:transparent;color:#fff}html.theme--catppuccin-macchiato .button.is-dark:focus,html.theme--catppuccin-macchiato .content kbd.button:focus,html.theme--catppuccin-macchiato .button.is-dark.is-focused,html.theme--catppuccin-macchiato .content kbd.button.is-focused{border-color:transparent;color:#fff}html.theme--catppuccin-macchiato .button.is-dark:focus:not(:active),html.theme--catppuccin-macchiato .content kbd.button:focus:not(:active),html.theme--catppuccin-macchiato .button.is-dark.is-focused:not(:active),html.theme--catppuccin-macchiato .content kbd.button.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(54,58,79,0.25)}html.theme--catppuccin-macchiato .button.is-dark:active,html.theme--catppuccin-macchiato .content kbd.button:active,html.theme--catppuccin-macchiato .button.is-dark.is-active,html.theme--catppuccin-macchiato .content kbd.button.is-active{background-color:#2c2f40;border-color:transparent;color:#fff}html.theme--catppuccin-macchiato .button.is-dark[disabled],html.theme--catppuccin-macchiato .content kbd.button[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-dark,fieldset[disabled] html.theme--catppuccin-macchiato .content kbd.button{background-color:#363a4f;border-color:#363a4f;box-shadow:none}html.theme--catppuccin-macchiato .button.is-dark.is-inverted,html.theme--catppuccin-macchiato .content kbd.button.is-inverted{background-color:#fff;color:#363a4f}html.theme--catppuccin-macchiato .button.is-dark.is-inverted:hover,html.theme--catppuccin-macchiato .content kbd.button.is-inverted:hover,html.theme--catppuccin-macchiato 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.button.is-dark.is-outlined:hover,html.theme--catppuccin-macchiato .content kbd.button.is-outlined:hover,html.theme--catppuccin-macchiato .button.is-dark.is-outlined.is-hovered,html.theme--catppuccin-macchiato .content kbd.button.is-outlined.is-hovered,html.theme--catppuccin-macchiato .button.is-dark.is-outlined:focus,html.theme--catppuccin-macchiato .content kbd.button.is-outlined:focus,html.theme--catppuccin-macchiato .button.is-dark.is-outlined.is-focused,html.theme--catppuccin-macchiato .content kbd.button.is-outlined.is-focused{background-color:#363a4f;border-color:#363a4f;color:#fff}html.theme--catppuccin-macchiato .button.is-dark.is-outlined.is-loading::after,html.theme--catppuccin-macchiato .content kbd.button.is-outlined.is-loading::after{border-color:transparent transparent #363a4f #363a4f !important}html.theme--catppuccin-macchiato .button.is-dark.is-outlined.is-loading:hover::after,html.theme--catppuccin-macchiato .content kbd.button.is-outlined.is-loading:hover::after,html.theme--catppuccin-macchiato .button.is-dark.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-macchiato .content kbd.button.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-macchiato .button.is-dark.is-outlined.is-loading:focus::after,html.theme--catppuccin-macchiato .content kbd.button.is-outlined.is-loading:focus::after,html.theme--catppuccin-macchiato .button.is-dark.is-outlined.is-loading.is-focused::after,html.theme--catppuccin-macchiato .content kbd.button.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-macchiato .button.is-dark.is-outlined[disabled],html.theme--catppuccin-macchiato .content kbd.button.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-dark.is-outlined,fieldset[disabled] html.theme--catppuccin-macchiato .content kbd.button.is-outlined{background-color:transparent;border-color:#363a4f;box-shadow:none;color:#363a4f}html.theme--catppuccin-macchiato .button.is-dark.is-inverted.is-outlined,html.theme--catppuccin-macchiato .content kbd.button.is-inverted.is-outlined{background-color:transparent;border-color:#fff;color:#fff}html.theme--catppuccin-macchiato .button.is-dark.is-inverted.is-outlined:hover,html.theme--catppuccin-macchiato .content kbd.button.is-inverted.is-outlined:hover,html.theme--catppuccin-macchiato .button.is-dark.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-macchiato .content kbd.button.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-macchiato .button.is-dark.is-inverted.is-outlined:focus,html.theme--catppuccin-macchiato .content kbd.button.is-inverted.is-outlined:focus,html.theme--catppuccin-macchiato .button.is-dark.is-inverted.is-outlined.is-focused,html.theme--catppuccin-macchiato .content 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.button.is-info.is-outlined.is-hovered,html.theme--catppuccin-macchiato .button.is-info.is-outlined:focus,html.theme--catppuccin-macchiato .button.is-info.is-outlined.is-focused{background-color:#8bd5ca;border-color:#8bd5ca;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-info.is-outlined.is-loading::after{border-color:transparent transparent #8bd5ca #8bd5ca !important}html.theme--catppuccin-macchiato .button.is-info.is-outlined.is-loading:hover::after,html.theme--catppuccin-macchiato .button.is-info.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-macchiato .button.is-info.is-outlined.is-loading:focus::after,html.theme--catppuccin-macchiato .button.is-info.is-outlined.is-loading.is-focused::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-macchiato .button.is-info.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-info.is-outlined{background-color:transparent;border-color:#8bd5ca;box-shadow:none;color:#8bd5ca}html.theme--catppuccin-macchiato .button.is-info.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-info.is-inverted.is-outlined:hover,html.theme--catppuccin-macchiato .button.is-info.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-macchiato .button.is-info.is-inverted.is-outlined:focus,html.theme--catppuccin-macchiato .button.is-info.is-inverted.is-outlined.is-focused{background-color:rgba(0,0,0,0.7);color:#8bd5ca}html.theme--catppuccin-macchiato .button.is-info.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-macchiato .button.is-info.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-macchiato .button.is-info.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-macchiato .button.is-info.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #8bd5ca #8bd5ca !important}html.theme--catppuccin-macchiato .button.is-info.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-info.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);box-shadow:none;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-info.is-light{background-color:#f0faf8;color:#276d62}html.theme--catppuccin-macchiato .button.is-info.is-light:hover,html.theme--catppuccin-macchiato .button.is-info.is-light.is-hovered{background-color:#e7f6f4;border-color:transparent;color:#276d62}html.theme--catppuccin-macchiato .button.is-info.is-light:active,html.theme--catppuccin-macchiato .button.is-info.is-light.is-active{background-color:#ddf3f0;border-color:transparent;color:#276d62}html.theme--catppuccin-macchiato .button.is-success{background-color:#a6da95;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-success:hover,html.theme--catppuccin-macchiato .button.is-success.is-hovered{background-color:#9ed78c;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-success:focus,html.theme--catppuccin-macchiato .button.is-success.is-focused{border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-success:focus:not(:active),html.theme--catppuccin-macchiato .button.is-success.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(166,218,149,0.25)}html.theme--catppuccin-macchiato .button.is-success:active,html.theme--catppuccin-macchiato .button.is-success.is-active{background-color:#96d382;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-success[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-success{background-color:#a6da95;border-color:#a6da95;box-shadow:none}html.theme--catppuccin-macchiato .button.is-success.is-inverted{background-color:rgba(0,0,0,0.7);color:#a6da95}html.theme--catppuccin-macchiato .button.is-success.is-inverted:hover,html.theme--catppuccin-macchiato .button.is-success.is-inverted.is-hovered{background-color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-success.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-success.is-inverted{background-color:rgba(0,0,0,0.7);border-color:transparent;box-shadow:none;color:#a6da95}html.theme--catppuccin-macchiato .button.is-success.is-loading::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-macchiato .button.is-success.is-outlined{background-color:transparent;border-color:#a6da95;color:#a6da95}html.theme--catppuccin-macchiato .button.is-success.is-outlined:hover,html.theme--catppuccin-macchiato .button.is-success.is-outlined.is-hovered,html.theme--catppuccin-macchiato .button.is-success.is-outlined:focus,html.theme--catppuccin-macchiato .button.is-success.is-outlined.is-focused{background-color:#a6da95;border-color:#a6da95;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-success.is-outlined.is-loading::after{border-color:transparent transparent #a6da95 #a6da95 !important}html.theme--catppuccin-macchiato .button.is-success.is-outlined.is-loading:hover::after,html.theme--catppuccin-macchiato .button.is-success.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-macchiato .button.is-success.is-outlined.is-loading:focus::after,html.theme--catppuccin-macchiato .button.is-success.is-outlined.is-loading.is-focused::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-macchiato .button.is-success.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-success.is-outlined{background-color:transparent;border-color:#a6da95;box-shadow:none;color:#a6da95}html.theme--catppuccin-macchiato .button.is-success.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-success.is-inverted.is-outlined:hover,html.theme--catppuccin-macchiato .button.is-success.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-macchiato .button.is-success.is-inverted.is-outlined:focus,html.theme--catppuccin-macchiato .button.is-success.is-inverted.is-outlined.is-focused{background-color:rgba(0,0,0,0.7);color:#a6da95}html.theme--catppuccin-macchiato .button.is-success.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-macchiato .button.is-success.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-macchiato .button.is-success.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-macchiato .button.is-success.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #a6da95 #a6da95 !important}html.theme--catppuccin-macchiato .button.is-success.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-success.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);box-shadow:none;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-success.is-light{background-color:#f2faf0;color:#386e26}html.theme--catppuccin-macchiato .button.is-success.is-light:hover,html.theme--catppuccin-macchiato .button.is-success.is-light.is-hovered{background-color:#eaf6e6;border-color:transparent;color:#386e26}html.theme--catppuccin-macchiato .button.is-success.is-light:active,html.theme--catppuccin-macchiato .button.is-success.is-light.is-active{background-color:#e2f3dd;border-color:transparent;color:#386e26}html.theme--catppuccin-macchiato .button.is-warning{background-color:#eed49f;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-warning:hover,html.theme--catppuccin-macchiato .button.is-warning.is-hovered{background-color:#eccf94;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-warning:focus,html.theme--catppuccin-macchiato .button.is-warning.is-focused{border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-warning:focus:not(:active),html.theme--catppuccin-macchiato .button.is-warning.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(238,212,159,0.25)}html.theme--catppuccin-macchiato .button.is-warning:active,html.theme--catppuccin-macchiato .button.is-warning.is-active{background-color:#eaca89;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-warning[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-warning{background-color:#eed49f;border-color:#eed49f;box-shadow:none}html.theme--catppuccin-macchiato .button.is-warning.is-inverted{background-color:rgba(0,0,0,0.7);color:#eed49f}html.theme--catppuccin-macchiato .button.is-warning.is-inverted:hover,html.theme--catppuccin-macchiato .button.is-warning.is-inverted.is-hovered{background-color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-warning.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-warning.is-inverted{background-color:rgba(0,0,0,0.7);border-color:transparent;box-shadow:none;color:#eed49f}html.theme--catppuccin-macchiato .button.is-warning.is-loading::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-macchiato .button.is-warning.is-outlined{background-color:transparent;border-color:#eed49f;color:#eed49f}html.theme--catppuccin-macchiato .button.is-warning.is-outlined:hover,html.theme--catppuccin-macchiato .button.is-warning.is-outlined.is-hovered,html.theme--catppuccin-macchiato .button.is-warning.is-outlined:focus,html.theme--catppuccin-macchiato .button.is-warning.is-outlined.is-focused{background-color:#eed49f;border-color:#eed49f;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-warning.is-outlined.is-loading::after{border-color:transparent transparent #eed49f #eed49f !important}html.theme--catppuccin-macchiato .button.is-warning.is-outlined.is-loading:hover::after,html.theme--catppuccin-macchiato .button.is-warning.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-macchiato .button.is-warning.is-outlined.is-loading:focus::after,html.theme--catppuccin-macchiato .button.is-warning.is-outlined.is-loading.is-focused::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-macchiato .button.is-warning.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-warning.is-outlined{background-color:transparent;border-color:#eed49f;box-shadow:none;color:#eed49f}html.theme--catppuccin-macchiato .button.is-warning.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-warning.is-inverted.is-outlined:hover,html.theme--catppuccin-macchiato .button.is-warning.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-macchiato .button.is-warning.is-inverted.is-outlined:focus,html.theme--catppuccin-macchiato .button.is-warning.is-inverted.is-outlined.is-focused{background-color:rgba(0,0,0,0.7);color:#eed49f}html.theme--catppuccin-macchiato .button.is-warning.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-macchiato .button.is-warning.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-macchiato .button.is-warning.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-macchiato .button.is-warning.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #eed49f #eed49f !important}html.theme--catppuccin-macchiato .button.is-warning.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-warning.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);box-shadow:none;color:rgba(0,0,0,0.7)}html.theme--catppuccin-macchiato .button.is-warning.is-light{background-color:#fcf7ee;color:#7e5c16}html.theme--catppuccin-macchiato .button.is-warning.is-light:hover,html.theme--catppuccin-macchiato .button.is-warning.is-light.is-hovered{background-color:#faf2e3;border-color:transparent;color:#7e5c16}html.theme--catppuccin-macchiato .button.is-warning.is-light:active,html.theme--catppuccin-macchiato .button.is-warning.is-light.is-active{background-color:#f8eed8;border-color:transparent;color:#7e5c16}html.theme--catppuccin-macchiato .button.is-danger{background-color:#ed8796;border-color:transparent;color:#fff}html.theme--catppuccin-macchiato .button.is-danger:hover,html.theme--catppuccin-macchiato .button.is-danger.is-hovered{background-color:#eb7c8c;border-color:transparent;color:#fff}html.theme--catppuccin-macchiato .button.is-danger:focus,html.theme--catppuccin-macchiato .button.is-danger.is-focused{border-color:transparent;color:#fff}html.theme--catppuccin-macchiato .button.is-danger:focus:not(:active),html.theme--catppuccin-macchiato .button.is-danger.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(237,135,150,0.25)}html.theme--catppuccin-macchiato .button.is-danger:active,html.theme--catppuccin-macchiato .button.is-danger.is-active{background-color:#ea7183;border-color:transparent;color:#fff}html.theme--catppuccin-macchiato .button.is-danger[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-danger{background-color:#ed8796;border-color:#ed8796;box-shadow:none}html.theme--catppuccin-macchiato .button.is-danger.is-inverted{background-color:#fff;color:#ed8796}html.theme--catppuccin-macchiato .button.is-danger.is-inverted:hover,html.theme--catppuccin-macchiato .button.is-danger.is-inverted.is-hovered{background-color:#f2f2f2}html.theme--catppuccin-macchiato .button.is-danger.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-danger.is-inverted{background-color:#fff;border-color:transparent;box-shadow:none;color:#ed8796}html.theme--catppuccin-macchiato .button.is-danger.is-loading::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-macchiato .button.is-danger.is-outlined{background-color:transparent;border-color:#ed8796;color:#ed8796}html.theme--catppuccin-macchiato .button.is-danger.is-outlined:hover,html.theme--catppuccin-macchiato .button.is-danger.is-outlined.is-hovered,html.theme--catppuccin-macchiato .button.is-danger.is-outlined:focus,html.theme--catppuccin-macchiato .button.is-danger.is-outlined.is-focused{background-color:#ed8796;border-color:#ed8796;color:#fff}html.theme--catppuccin-macchiato .button.is-danger.is-outlined.is-loading::after{border-color:transparent transparent #ed8796 #ed8796 !important}html.theme--catppuccin-macchiato .button.is-danger.is-outlined.is-loading:hover::after,html.theme--catppuccin-macchiato .button.is-danger.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-macchiato .button.is-danger.is-outlined.is-loading:focus::after,html.theme--catppuccin-macchiato .button.is-danger.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-macchiato .button.is-danger.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-danger.is-outlined{background-color:transparent;border-color:#ed8796;box-shadow:none;color:#ed8796}html.theme--catppuccin-macchiato .button.is-danger.is-inverted.is-outlined{background-color:transparent;border-color:#fff;color:#fff}html.theme--catppuccin-macchiato .button.is-danger.is-inverted.is-outlined:hover,html.theme--catppuccin-macchiato .button.is-danger.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-macchiato .button.is-danger.is-inverted.is-outlined:focus,html.theme--catppuccin-macchiato .button.is-danger.is-inverted.is-outlined.is-focused{background-color:#fff;color:#ed8796}html.theme--catppuccin-macchiato .button.is-danger.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-macchiato .button.is-danger.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-macchiato .button.is-danger.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-macchiato .button.is-danger.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #ed8796 #ed8796 !important}html.theme--catppuccin-macchiato .button.is-danger.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button.is-danger.is-inverted.is-outlined{background-color:transparent;border-color:#fff;box-shadow:none;color:#fff}html.theme--catppuccin-macchiato .button.is-danger.is-light{background-color:#fcedef;color:#971729}html.theme--catppuccin-macchiato .button.is-danger.is-light:hover,html.theme--catppuccin-macchiato .button.is-danger.is-light.is-hovered{background-color:#fbe2e6;border-color:transparent;color:#971729}html.theme--catppuccin-macchiato .button.is-danger.is-light:active,html.theme--catppuccin-macchiato .button.is-danger.is-light.is-active{background-color:#f9d7dc;border-color:transparent;color:#971729}html.theme--catppuccin-macchiato .button.is-small,html.theme--catppuccin-macchiato #documenter .docs-sidebar form.docs-search>input.button{font-size:.75rem}html.theme--catppuccin-macchiato .button.is-small:not(.is-rounded),html.theme--catppuccin-macchiato #documenter .docs-sidebar form.docs-search>input.button:not(.is-rounded){border-radius:3px}html.theme--catppuccin-macchiato .button.is-normal{font-size:1rem}html.theme--catppuccin-macchiato .button.is-medium{font-size:1.25rem}html.theme--catppuccin-macchiato .button.is-large{font-size:1.5rem}html.theme--catppuccin-macchiato .button[disabled],fieldset[disabled] html.theme--catppuccin-macchiato .button{background-color:#6e738d;border-color:#5b6078;box-shadow:none;opacity:.5}html.theme--catppuccin-macchiato .button.is-fullwidth{display:flex;width:100%}html.theme--catppuccin-macchiato .button.is-loading{color:transparent !important;pointer-events:none}html.theme--catppuccin-macchiato .button.is-loading::after{position:absolute;left:calc(50% - (1em * 0.5));top:calc(50% - (1em * 0.5));position:absolute !important}html.theme--catppuccin-macchiato .button.is-static{background-color:#1e2030;border-color:#5b6078;color:#8087a2;box-shadow:none;pointer-events:none}html.theme--catppuccin-macchiato .button.is-rounded,html.theme--catppuccin-macchiato #documenter .docs-sidebar form.docs-search>input.button{border-radius:9999px;padding-left:calc(1em + 0.25em);padding-right:calc(1em + 0.25em)}html.theme--catppuccin-macchiato .buttons{align-items:center;display:flex;flex-wrap:wrap;justify-content:flex-start}html.theme--catppuccin-macchiato .buttons .button{margin-bottom:0.5rem}html.theme--catppuccin-macchiato .buttons .button:not(:last-child):not(.is-fullwidth){margin-right:.5rem}html.theme--catppuccin-macchiato .buttons:last-child{margin-bottom:-0.5rem}html.theme--catppuccin-macchiato .buttons:not(:last-child){margin-bottom:1rem}html.theme--catppuccin-macchiato .buttons.are-small .button:not(.is-normal):not(.is-medium):not(.is-large){font-size:.75rem}html.theme--catppuccin-macchiato .buttons.are-small .button:not(.is-normal):not(.is-medium):not(.is-large):not(.is-rounded){border-radius:3px}html.theme--catppuccin-macchiato .buttons.are-medium .button:not(.is-small):not(.is-normal):not(.is-large){font-size:1.25rem}html.theme--catppuccin-macchiato .buttons.are-large .button:not(.is-small):not(.is-normal):not(.is-medium){font-size:1.5rem}html.theme--catppuccin-macchiato .buttons.has-addons .button:not(:first-child){border-bottom-left-radius:0;border-top-left-radius:0}html.theme--catppuccin-macchiato .buttons.has-addons .button:not(:last-child){border-bottom-right-radius:0;border-top-right-radius:0;margin-right:-1px}html.theme--catppuccin-macchiato .buttons.has-addons .button:last-child{margin-right:0}html.theme--catppuccin-macchiato .buttons.has-addons .button:hover,html.theme--catppuccin-macchiato .buttons.has-addons .button.is-hovered{z-index:2}html.theme--catppuccin-macchiato .buttons.has-addons .button:focus,html.theme--catppuccin-macchiato .buttons.has-addons .button.is-focused,html.theme--catppuccin-macchiato .buttons.has-addons .button:active,html.theme--catppuccin-macchiato .buttons.has-addons .button.is-active,html.theme--catppuccin-macchiato .buttons.has-addons .button.is-selected{z-index:3}html.theme--catppuccin-macchiato .buttons.has-addons .button:focus:hover,html.theme--catppuccin-macchiato .buttons.has-addons .button.is-focused:hover,html.theme--catppuccin-macchiato .buttons.has-addons .button:active:hover,html.theme--catppuccin-macchiato .buttons.has-addons .button.is-active:hover,html.theme--catppuccin-macchiato .buttons.has-addons .button.is-selected:hover{z-index:4}html.theme--catppuccin-macchiato .buttons.has-addons .button.is-expanded{flex-grow:1;flex-shrink:1}html.theme--catppuccin-macchiato .buttons.is-centered{justify-content:center}html.theme--catppuccin-macchiato .buttons.is-centered:not(.has-addons) .button:not(.is-fullwidth){margin-left:0.25rem;margin-right:0.25rem}html.theme--catppuccin-macchiato 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kbd.button.is-hovered{background-color:#2c2d3d;border-color:transparent;color:#fff}html.theme--catppuccin-mocha .button.is-dark:focus,html.theme--catppuccin-mocha .content kbd.button:focus,html.theme--catppuccin-mocha .button.is-dark.is-focused,html.theme--catppuccin-mocha .content kbd.button.is-focused{border-color:transparent;color:#fff}html.theme--catppuccin-mocha .button.is-dark:focus:not(:active),html.theme--catppuccin-mocha .content kbd.button:focus:not(:active),html.theme--catppuccin-mocha .button.is-dark.is-focused:not(:active),html.theme--catppuccin-mocha .content kbd.button.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(49,50,68,0.25)}html.theme--catppuccin-mocha .button.is-dark:active,html.theme--catppuccin-mocha .content kbd.button:active,html.theme--catppuccin-mocha .button.is-dark.is-active,html.theme--catppuccin-mocha .content kbd.button.is-active{background-color:#262735;border-color:transparent;color:#fff}html.theme--catppuccin-mocha 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kbd.button.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-mocha .button.is-dark.is-inverted.is-outlined:focus,html.theme--catppuccin-mocha .content kbd.button.is-inverted.is-outlined:focus,html.theme--catppuccin-mocha .button.is-dark.is-inverted.is-outlined.is-focused,html.theme--catppuccin-mocha .content kbd.button.is-inverted.is-outlined.is-focused{background-color:#fff;color:#313244}html.theme--catppuccin-mocha .button.is-dark.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-mocha .content kbd.button.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-mocha .button.is-dark.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-mocha .content kbd.button.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-mocha .button.is-dark.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-mocha .content kbd.button.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-mocha .button.is-dark.is-inverted.is-outlined.is-loading.is-focused::after,html.theme--catppuccin-mocha .content kbd.button.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #313244 #313244 !important}html.theme--catppuccin-mocha .button.is-dark.is-inverted.is-outlined[disabled],html.theme--catppuccin-mocha .content kbd.button.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-mocha .button.is-dark.is-inverted.is-outlined,fieldset[disabled] html.theme--catppuccin-mocha .content kbd.button.is-inverted.is-outlined{background-color:transparent;border-color:#fff;box-shadow:none;color:#fff}html.theme--catppuccin-mocha .button.is-primary,html.theme--catppuccin-mocha .docstring>section>a.button.docs-sourcelink{background-color:#89b4fa;border-color:transparent;color:#fff}html.theme--catppuccin-mocha 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html.theme--catppuccin-mocha .button.is-link.is-inverted.is-outlined{background-color:transparent;border-color:#fff;box-shadow:none;color:#fff}html.theme--catppuccin-mocha .button.is-link.is-light{background-color:#ebf3fe;color:#063c93}html.theme--catppuccin-mocha .button.is-link.is-light:hover,html.theme--catppuccin-mocha .button.is-link.is-light.is-hovered{background-color:#dfebfe;border-color:transparent;color:#063c93}html.theme--catppuccin-mocha .button.is-link.is-light:active,html.theme--catppuccin-mocha .button.is-link.is-light.is-active{background-color:#d3e3fd;border-color:transparent;color:#063c93}html.theme--catppuccin-mocha .button.is-info{background-color:#94e2d5;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-info:hover,html.theme--catppuccin-mocha .button.is-info.is-hovered{background-color:#8adfd1;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-info:focus,html.theme--catppuccin-mocha 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.button.is-info.is-inverted{background-color:rgba(0,0,0,0.7);border-color:transparent;box-shadow:none;color:#94e2d5}html.theme--catppuccin-mocha .button.is-info.is-loading::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-mocha .button.is-info.is-outlined{background-color:transparent;border-color:#94e2d5;color:#94e2d5}html.theme--catppuccin-mocha .button.is-info.is-outlined:hover,html.theme--catppuccin-mocha .button.is-info.is-outlined.is-hovered,html.theme--catppuccin-mocha .button.is-info.is-outlined:focus,html.theme--catppuccin-mocha .button.is-info.is-outlined.is-focused{background-color:#94e2d5;border-color:#94e2d5;color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-info.is-outlined.is-loading::after{border-color:transparent transparent #94e2d5 #94e2d5 !important}html.theme--catppuccin-mocha .button.is-info.is-outlined.is-loading:hover::after,html.theme--catppuccin-mocha .button.is-info.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-mocha .button.is-info.is-outlined.is-loading:focus::after,html.theme--catppuccin-mocha .button.is-info.is-outlined.is-loading.is-focused::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-mocha .button.is-info.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-mocha .button.is-info.is-outlined{background-color:transparent;border-color:#94e2d5;box-shadow:none;color:#94e2d5}html.theme--catppuccin-mocha .button.is-info.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-info.is-inverted.is-outlined:hover,html.theme--catppuccin-mocha .button.is-info.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-mocha .button.is-info.is-inverted.is-outlined:focus,html.theme--catppuccin-mocha .button.is-info.is-inverted.is-outlined.is-focused{background-color:rgba(0,0,0,0.7);color:#94e2d5}html.theme--catppuccin-mocha .button.is-info.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-mocha .button.is-info.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-mocha .button.is-info.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-mocha .button.is-info.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #94e2d5 #94e2d5 !important}html.theme--catppuccin-mocha .button.is-info.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-mocha .button.is-info.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);box-shadow:none;color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-info.is-light{background-color:#effbf9;color:#207466}html.theme--catppuccin-mocha .button.is-info.is-light:hover,html.theme--catppuccin-mocha .button.is-info.is-light.is-hovered{background-color:#e5f8f5;border-color:transparent;color:#207466}html.theme--catppuccin-mocha .button.is-info.is-light:active,html.theme--catppuccin-mocha .button.is-info.is-light.is-active{background-color:#dbf5f1;border-color:transparent;color:#207466}html.theme--catppuccin-mocha .button.is-success{background-color:#a6e3a1;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-success:hover,html.theme--catppuccin-mocha .button.is-success.is-hovered{background-color:#9de097;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-success:focus,html.theme--catppuccin-mocha .button.is-success.is-focused{border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-success:focus:not(:active),html.theme--catppuccin-mocha .button.is-success.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(166,227,161,0.25)}html.theme--catppuccin-mocha .button.is-success:active,html.theme--catppuccin-mocha .button.is-success.is-active{background-color:#93dd8d;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-success[disabled],fieldset[disabled] html.theme--catppuccin-mocha .button.is-success{background-color:#a6e3a1;border-color:#a6e3a1;box-shadow:none}html.theme--catppuccin-mocha .button.is-success.is-inverted{background-color:rgba(0,0,0,0.7);color:#a6e3a1}html.theme--catppuccin-mocha .button.is-success.is-inverted:hover,html.theme--catppuccin-mocha .button.is-success.is-inverted.is-hovered{background-color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-success.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-mocha .button.is-success.is-inverted{background-color:rgba(0,0,0,0.7);border-color:transparent;box-shadow:none;color:#a6e3a1}html.theme--catppuccin-mocha .button.is-success.is-loading::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-mocha .button.is-success.is-outlined{background-color:transparent;border-color:#a6e3a1;color:#a6e3a1}html.theme--catppuccin-mocha .button.is-success.is-outlined:hover,html.theme--catppuccin-mocha .button.is-success.is-outlined.is-hovered,html.theme--catppuccin-mocha .button.is-success.is-outlined:focus,html.theme--catppuccin-mocha .button.is-success.is-outlined.is-focused{background-color:#a6e3a1;border-color:#a6e3a1;color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-success.is-outlined.is-loading::after{border-color:transparent transparent #a6e3a1 #a6e3a1 !important}html.theme--catppuccin-mocha .button.is-success.is-outlined.is-loading:hover::after,html.theme--catppuccin-mocha .button.is-success.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-mocha .button.is-success.is-outlined.is-loading:focus::after,html.theme--catppuccin-mocha .button.is-success.is-outlined.is-loading.is-focused::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-mocha .button.is-success.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-mocha .button.is-success.is-outlined{background-color:transparent;border-color:#a6e3a1;box-shadow:none;color:#a6e3a1}html.theme--catppuccin-mocha .button.is-success.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-success.is-inverted.is-outlined:hover,html.theme--catppuccin-mocha .button.is-success.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-mocha .button.is-success.is-inverted.is-outlined:focus,html.theme--catppuccin-mocha .button.is-success.is-inverted.is-outlined.is-focused{background-color:rgba(0,0,0,0.7);color:#a6e3a1}html.theme--catppuccin-mocha .button.is-success.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-mocha .button.is-success.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-mocha .button.is-success.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-mocha .button.is-success.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #a6e3a1 #a6e3a1 !important}html.theme--catppuccin-mocha .button.is-success.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-mocha .button.is-success.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);box-shadow:none;color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-success.is-light{background-color:#f0faef;color:#287222}html.theme--catppuccin-mocha .button.is-success.is-light:hover,html.theme--catppuccin-mocha .button.is-success.is-light.is-hovered{background-color:#e7f7e5;border-color:transparent;color:#287222}html.theme--catppuccin-mocha .button.is-success.is-light:active,html.theme--catppuccin-mocha .button.is-success.is-light.is-active{background-color:#def4dc;border-color:transparent;color:#287222}html.theme--catppuccin-mocha .button.is-warning{background-color:#f9e2af;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-warning:hover,html.theme--catppuccin-mocha .button.is-warning.is-hovered{background-color:#f8dea3;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-warning:focus,html.theme--catppuccin-mocha .button.is-warning.is-focused{border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-warning:focus:not(:active),html.theme--catppuccin-mocha .button.is-warning.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(249,226,175,0.25)}html.theme--catppuccin-mocha .button.is-warning:active,html.theme--catppuccin-mocha .button.is-warning.is-active{background-color:#f7d997;border-color:transparent;color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-warning[disabled],fieldset[disabled] html.theme--catppuccin-mocha .button.is-warning{background-color:#f9e2af;border-color:#f9e2af;box-shadow:none}html.theme--catppuccin-mocha .button.is-warning.is-inverted{background-color:rgba(0,0,0,0.7);color:#f9e2af}html.theme--catppuccin-mocha .button.is-warning.is-inverted:hover,html.theme--catppuccin-mocha .button.is-warning.is-inverted.is-hovered{background-color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-warning.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-mocha .button.is-warning.is-inverted{background-color:rgba(0,0,0,0.7);border-color:transparent;box-shadow:none;color:#f9e2af}html.theme--catppuccin-mocha .button.is-warning.is-loading::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-mocha .button.is-warning.is-outlined{background-color:transparent;border-color:#f9e2af;color:#f9e2af}html.theme--catppuccin-mocha .button.is-warning.is-outlined:hover,html.theme--catppuccin-mocha .button.is-warning.is-outlined.is-hovered,html.theme--catppuccin-mocha .button.is-warning.is-outlined:focus,html.theme--catppuccin-mocha .button.is-warning.is-outlined.is-focused{background-color:#f9e2af;border-color:#f9e2af;color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-warning.is-outlined.is-loading::after{border-color:transparent transparent #f9e2af #f9e2af !important}html.theme--catppuccin-mocha .button.is-warning.is-outlined.is-loading:hover::after,html.theme--catppuccin-mocha .button.is-warning.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-mocha .button.is-warning.is-outlined.is-loading:focus::after,html.theme--catppuccin-mocha .button.is-warning.is-outlined.is-loading.is-focused::after{border-color:transparent transparent rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--catppuccin-mocha .button.is-warning.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-mocha .button.is-warning.is-outlined{background-color:transparent;border-color:#f9e2af;box-shadow:none;color:#f9e2af}html.theme--catppuccin-mocha .button.is-warning.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-warning.is-inverted.is-outlined:hover,html.theme--catppuccin-mocha .button.is-warning.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-mocha .button.is-warning.is-inverted.is-outlined:focus,html.theme--catppuccin-mocha .button.is-warning.is-inverted.is-outlined.is-focused{background-color:rgba(0,0,0,0.7);color:#f9e2af}html.theme--catppuccin-mocha .button.is-warning.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-mocha .button.is-warning.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-mocha .button.is-warning.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-mocha .button.is-warning.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #f9e2af #f9e2af !important}html.theme--catppuccin-mocha .button.is-warning.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-mocha .button.is-warning.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);box-shadow:none;color:rgba(0,0,0,0.7)}html.theme--catppuccin-mocha .button.is-warning.is-light{background-color:#fef8ec;color:#8a620a}html.theme--catppuccin-mocha .button.is-warning.is-light:hover,html.theme--catppuccin-mocha .button.is-warning.is-light.is-hovered{background-color:#fdf4e0;border-color:transparent;color:#8a620a}html.theme--catppuccin-mocha .button.is-warning.is-light:active,html.theme--catppuccin-mocha .button.is-warning.is-light.is-active{background-color:#fcf0d4;border-color:transparent;color:#8a620a}html.theme--catppuccin-mocha .button.is-danger{background-color:#f38ba8;border-color:transparent;color:#fff}html.theme--catppuccin-mocha .button.is-danger:hover,html.theme--catppuccin-mocha .button.is-danger.is-hovered{background-color:#f27f9f;border-color:transparent;color:#fff}html.theme--catppuccin-mocha .button.is-danger:focus,html.theme--catppuccin-mocha .button.is-danger.is-focused{border-color:transparent;color:#fff}html.theme--catppuccin-mocha .button.is-danger:focus:not(:active),html.theme--catppuccin-mocha .button.is-danger.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(243,139,168,0.25)}html.theme--catppuccin-mocha .button.is-danger:active,html.theme--catppuccin-mocha .button.is-danger.is-active{background-color:#f17497;border-color:transparent;color:#fff}html.theme--catppuccin-mocha .button.is-danger[disabled],fieldset[disabled] html.theme--catppuccin-mocha .button.is-danger{background-color:#f38ba8;border-color:#f38ba8;box-shadow:none}html.theme--catppuccin-mocha .button.is-danger.is-inverted{background-color:#fff;color:#f38ba8}html.theme--catppuccin-mocha .button.is-danger.is-inverted:hover,html.theme--catppuccin-mocha .button.is-danger.is-inverted.is-hovered{background-color:#f2f2f2}html.theme--catppuccin-mocha .button.is-danger.is-inverted[disabled],fieldset[disabled] html.theme--catppuccin-mocha .button.is-danger.is-inverted{background-color:#fff;border-color:transparent;box-shadow:none;color:#f38ba8}html.theme--catppuccin-mocha .button.is-danger.is-loading::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-mocha .button.is-danger.is-outlined{background-color:transparent;border-color:#f38ba8;color:#f38ba8}html.theme--catppuccin-mocha .button.is-danger.is-outlined:hover,html.theme--catppuccin-mocha .button.is-danger.is-outlined.is-hovered,html.theme--catppuccin-mocha .button.is-danger.is-outlined:focus,html.theme--catppuccin-mocha .button.is-danger.is-outlined.is-focused{background-color:#f38ba8;border-color:#f38ba8;color:#fff}html.theme--catppuccin-mocha .button.is-danger.is-outlined.is-loading::after{border-color:transparent transparent #f38ba8 #f38ba8 !important}html.theme--catppuccin-mocha .button.is-danger.is-outlined.is-loading:hover::after,html.theme--catppuccin-mocha .button.is-danger.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-mocha .button.is-danger.is-outlined.is-loading:focus::after,html.theme--catppuccin-mocha .button.is-danger.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #fff #fff !important}html.theme--catppuccin-mocha .button.is-danger.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-mocha .button.is-danger.is-outlined{background-color:transparent;border-color:#f38ba8;box-shadow:none;color:#f38ba8}html.theme--catppuccin-mocha .button.is-danger.is-inverted.is-outlined{background-color:transparent;border-color:#fff;color:#fff}html.theme--catppuccin-mocha .button.is-danger.is-inverted.is-outlined:hover,html.theme--catppuccin-mocha .button.is-danger.is-inverted.is-outlined.is-hovered,html.theme--catppuccin-mocha .button.is-danger.is-inverted.is-outlined:focus,html.theme--catppuccin-mocha .button.is-danger.is-inverted.is-outlined.is-focused{background-color:#fff;color:#f38ba8}html.theme--catppuccin-mocha .button.is-danger.is-inverted.is-outlined.is-loading:hover::after,html.theme--catppuccin-mocha .button.is-danger.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--catppuccin-mocha .button.is-danger.is-inverted.is-outlined.is-loading:focus::after,html.theme--catppuccin-mocha .button.is-danger.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #f38ba8 #f38ba8 !important}html.theme--catppuccin-mocha .button.is-danger.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--catppuccin-mocha .button.is-danger.is-inverted.is-outlined{background-color:transparent;border-color:#fff;box-shadow:none;color:#fff}html.theme--catppuccin-mocha .button.is-danger.is-light{background-color:#fdedf1;color:#991036}html.theme--catppuccin-mocha .button.is-danger.is-light:hover,html.theme--catppuccin-mocha .button.is-danger.is-light.is-hovered{background-color:#fce1e8;border-color:transparent;color:#991036}html.theme--catppuccin-mocha .button.is-danger.is-light:active,html.theme--catppuccin-mocha .button.is-danger.is-light.is-active{background-color:#fbd5e0;border-color:transparent;color:#991036}html.theme--catppuccin-mocha .button.is-small,html.theme--catppuccin-mocha #documenter .docs-sidebar form.docs-search>input.button{font-size:.75rem}html.theme--catppuccin-mocha .button.is-small:not(.is-rounded),html.theme--catppuccin-mocha #documenter .docs-sidebar form.docs-search>input.button:not(.is-rounded){border-radius:3px}html.theme--catppuccin-mocha .button.is-normal{font-size:1rem}html.theme--catppuccin-mocha .button.is-medium{font-size:1.25rem}html.theme--catppuccin-mocha .button.is-large{font-size:1.5rem}html.theme--catppuccin-mocha .button[disabled],fieldset[disabled] html.theme--catppuccin-mocha .button{background-color:#6c7086;border-color:#585b70;box-shadow:none;opacity:.5}html.theme--catppuccin-mocha .button.is-fullwidth{display:flex;width:100%}html.theme--catppuccin-mocha .button.is-loading{color:transparent !important;pointer-events:none}html.theme--catppuccin-mocha .button.is-loading::after{position:absolute;left:calc(50% - (1em * 0.5));top:calc(50% - (1em * 0.5));position:absolute !important}html.theme--catppuccin-mocha .button.is-static{background-color:#181825;border-color:#585b70;color:#7f849c;box-shadow:none;pointer-events:none}html.theme--catppuccin-mocha .button.is-rounded,html.theme--catppuccin-mocha #documenter .docs-sidebar form.docs-search>input.button{border-radius:9999px;padding-left:calc(1em + 0.25em);padding-right:calc(1em + 0.25em)}html.theme--catppuccin-mocha .buttons{align-items:center;display:flex;flex-wrap:wrap;justify-content:flex-start}html.theme--catppuccin-mocha .buttons .button{margin-bottom:0.5rem}html.theme--catppuccin-mocha .buttons .button:not(:last-child):not(.is-fullwidth){margin-right:.5rem}html.theme--catppuccin-mocha .buttons:last-child{margin-bottom:-0.5rem}html.theme--catppuccin-mocha .buttons:not(:last-child){margin-bottom:1rem}html.theme--catppuccin-mocha .buttons.are-small .button:not(.is-normal):not(.is-medium):not(.is-large){font-size:.75rem}html.theme--catppuccin-mocha .buttons.are-small .button:not(.is-normal):not(.is-medium):not(.is-large):not(.is-rounded){border-radius:3px}html.theme--catppuccin-mocha .buttons.are-medium .button:not(.is-small):not(.is-normal):not(.is-large){font-size:1.25rem}html.theme--catppuccin-mocha .buttons.are-large .button:not(.is-small):not(.is-normal):not(.is-medium){font-size:1.5rem}html.theme--catppuccin-mocha .buttons.has-addons .button:not(:first-child){border-bottom-left-radius:0;border-top-left-radius:0}html.theme--catppuccin-mocha .buttons.has-addons .button:not(:last-child){border-bottom-right-radius:0;border-top-right-radius:0;margin-right:-1px}html.theme--catppuccin-mocha .buttons.has-addons .button:last-child{margin-right:0}html.theme--catppuccin-mocha .buttons.has-addons .button:hover,html.theme--catppuccin-mocha .buttons.has-addons .button.is-hovered{z-index:2}html.theme--catppuccin-mocha .buttons.has-addons .button:focus,html.theme--catppuccin-mocha .buttons.has-addons .button.is-focused,html.theme--catppuccin-mocha .buttons.has-addons .button:active,html.theme--catppuccin-mocha .buttons.has-addons .button.is-active,html.theme--catppuccin-mocha .buttons.has-addons .button.is-selected{z-index:3}html.theme--catppuccin-mocha .buttons.has-addons 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.button.is-link.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #fff #fff !important}html.theme--documenter-dark .button.is-link.is-outlined[disabled],fieldset[disabled] html.theme--documenter-dark .button.is-link.is-outlined{background-color:transparent;border-color:#1abc9c;box-shadow:none;color:#1abc9c}html.theme--documenter-dark .button.is-link.is-inverted.is-outlined{background-color:transparent;border-color:#fff;color:#fff}html.theme--documenter-dark .button.is-link.is-inverted.is-outlined:hover,html.theme--documenter-dark .button.is-link.is-inverted.is-outlined.is-hovered,html.theme--documenter-dark .button.is-link.is-inverted.is-outlined:focus,html.theme--documenter-dark .button.is-link.is-inverted.is-outlined.is-focused{background-color:#fff;color:#1abc9c}html.theme--documenter-dark .button.is-link.is-inverted.is-outlined.is-loading:hover::after,html.theme--documenter-dark .button.is-link.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--documenter-dark .button.is-link.is-inverted.is-outlined.is-loading:focus::after,html.theme--documenter-dark .button.is-link.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #1abc9c #1abc9c !important}html.theme--documenter-dark .button.is-link.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--documenter-dark .button.is-link.is-inverted.is-outlined{background-color:transparent;border-color:#fff;box-shadow:none;color:#fff}html.theme--documenter-dark .button.is-link.is-light{background-color:#edfdf9;color:#15987e}html.theme--documenter-dark .button.is-link.is-light:hover,html.theme--documenter-dark .button.is-link.is-light.is-hovered{background-color:#e2fbf6;border-color:transparent;color:#15987e}html.theme--documenter-dark .button.is-link.is-light:active,html.theme--documenter-dark 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.button.is-info.is-inverted.is-outlined:hover,html.theme--documenter-dark .button.is-info.is-inverted.is-outlined.is-hovered,html.theme--documenter-dark .button.is-info.is-inverted.is-outlined:focus,html.theme--documenter-dark .button.is-info.is-inverted.is-outlined.is-focused{background-color:#fff;color:#3c5dcd}html.theme--documenter-dark .button.is-info.is-inverted.is-outlined.is-loading:hover::after,html.theme--documenter-dark .button.is-info.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--documenter-dark .button.is-info.is-inverted.is-outlined.is-loading:focus::after,html.theme--documenter-dark .button.is-info.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #3c5dcd #3c5dcd !important}html.theme--documenter-dark .button.is-info.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--documenter-dark 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.button.is-success.is-inverted{background-color:#fff;border-color:transparent;box-shadow:none;color:#259a12}html.theme--documenter-dark .button.is-success.is-loading::after{border-color:transparent transparent #fff #fff !important}html.theme--documenter-dark .button.is-success.is-outlined{background-color:transparent;border-color:#259a12;color:#259a12}html.theme--documenter-dark .button.is-success.is-outlined:hover,html.theme--documenter-dark .button.is-success.is-outlined.is-hovered,html.theme--documenter-dark .button.is-success.is-outlined:focus,html.theme--documenter-dark .button.is-success.is-outlined.is-focused{background-color:#259a12;border-color:#259a12;color:#fff}html.theme--documenter-dark .button.is-success.is-outlined.is-loading::after{border-color:transparent transparent #259a12 #259a12 !important}html.theme--documenter-dark .button.is-success.is-outlined.is-loading:hover::after,html.theme--documenter-dark .button.is-success.is-outlined.is-loading.is-hovered::after,html.theme--documenter-dark .button.is-success.is-outlined.is-loading:focus::after,html.theme--documenter-dark .button.is-success.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #fff #fff !important}html.theme--documenter-dark .button.is-success.is-outlined[disabled],fieldset[disabled] html.theme--documenter-dark .button.is-success.is-outlined{background-color:transparent;border-color:#259a12;box-shadow:none;color:#259a12}html.theme--documenter-dark .button.is-success.is-inverted.is-outlined{background-color:transparent;border-color:#fff;color:#fff}html.theme--documenter-dark .button.is-success.is-inverted.is-outlined:hover,html.theme--documenter-dark .button.is-success.is-inverted.is-outlined.is-hovered,html.theme--documenter-dark .button.is-success.is-inverted.is-outlined:focus,html.theme--documenter-dark .button.is-success.is-inverted.is-outlined.is-focused{background-color:#fff;color:#259a12}html.theme--documenter-dark .button.is-success.is-inverted.is-outlined.is-loading:hover::after,html.theme--documenter-dark .button.is-success.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--documenter-dark .button.is-success.is-inverted.is-outlined.is-loading:focus::after,html.theme--documenter-dark .button.is-success.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #259a12 #259a12 !important}html.theme--documenter-dark .button.is-success.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--documenter-dark .button.is-success.is-inverted.is-outlined{background-color:transparent;border-color:#fff;box-shadow:none;color:#fff}html.theme--documenter-dark .button.is-success.is-light{background-color:#effded;color:#2ec016}html.theme--documenter-dark .button.is-success.is-light:hover,html.theme--documenter-dark 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rgba(0,0,0,0.7) rgba(0,0,0,0.7) !important}html.theme--documenter-dark .button.is-warning.is-outlined[disabled],fieldset[disabled] html.theme--documenter-dark .button.is-warning.is-outlined{background-color:transparent;border-color:#f4c72f;box-shadow:none;color:#f4c72f}html.theme--documenter-dark .button.is-warning.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);color:rgba(0,0,0,0.7)}html.theme--documenter-dark .button.is-warning.is-inverted.is-outlined:hover,html.theme--documenter-dark .button.is-warning.is-inverted.is-outlined.is-hovered,html.theme--documenter-dark .button.is-warning.is-inverted.is-outlined:focus,html.theme--documenter-dark .button.is-warning.is-inverted.is-outlined.is-focused{background-color:rgba(0,0,0,0.7);color:#f4c72f}html.theme--documenter-dark .button.is-warning.is-inverted.is-outlined.is-loading:hover::after,html.theme--documenter-dark .button.is-warning.is-inverted.is-outlined.is-loading.is-hovered::after,html.theme--documenter-dark .button.is-warning.is-inverted.is-outlined.is-loading:focus::after,html.theme--documenter-dark .button.is-warning.is-inverted.is-outlined.is-loading.is-focused::after{border-color:transparent transparent #f4c72f #f4c72f !important}html.theme--documenter-dark .button.is-warning.is-inverted.is-outlined[disabled],fieldset[disabled] html.theme--documenter-dark .button.is-warning.is-inverted.is-outlined{background-color:transparent;border-color:rgba(0,0,0,0.7);box-shadow:none;color:rgba(0,0,0,0.7)}html.theme--documenter-dark .button.is-warning.is-light{background-color:#fefaec;color:#8c6e07}html.theme--documenter-dark .button.is-warning.is-light:hover,html.theme--documenter-dark .button.is-warning.is-light.is-hovered{background-color:#fdf7e0;border-color:transparent;color:#8c6e07}html.theme--documenter-dark .button.is-warning.is-light:active,html.theme--documenter-dark .button.is-warning.is-light.is-active{background-color:#fdf3d3;border-color:transparent;color:#8c6e07}html.theme--documenter-dark .button.is-danger{background-color:#cb3c33;border-color:transparent;color:#fff}html.theme--documenter-dark .button.is-danger:hover,html.theme--documenter-dark .button.is-danger.is-hovered{background-color:#c13930;border-color:transparent;color:#fff}html.theme--documenter-dark .button.is-danger:focus,html.theme--documenter-dark .button.is-danger.is-focused{border-color:transparent;color:#fff}html.theme--documenter-dark .button.is-danger:focus:not(:active),html.theme--documenter-dark .button.is-danger.is-focused:not(:active){box-shadow:0 0 0 0.125em rgba(203,60,51,0.25)}html.theme--documenter-dark .button.is-danger:active,html.theme--documenter-dark .button.is-danger.is-active{background-color:#b7362e;border-color:transparent;color:#fff}html.theme--documenter-dark .button.is-danger[disabled],fieldset[disabled] html.theme--documenter-dark .button.is-danger{background-color:#cb3c33;border-color:#cb3c33;box-shadow:none}html.theme--documenter-dark .button.is-danger.is-inverted{background-color:#fff;color:#cb3c33}html.theme--documenter-dark .button.is-danger.is-inverted:hover,html.theme--documenter-dark .button.is-danger.is-inverted.is-hovered{background-color:#f2f2f2}html.theme--documenter-dark .button.is-danger.is-inverted[disabled],fieldset[disabled] html.theme--documenter-dark .button.is-danger.is-inverted{background-color:#fff;border-color:transparent;box-shadow:none;color:#cb3c33}html.theme--documenter-dark .button.is-danger.is-loading::after{border-color:transparent transparent #fff #fff !important}html.theme--documenter-dark .button.is-danger.is-outlined{background-color:transparent;border-color:#cb3c33;color:#cb3c33}html.theme--documenter-dark .button.is-danger.is-outlined:hover,html.theme--documenter-dark .button.is-danger.is-outlined.is-hovered,html.theme--documenter-dark 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html.theme--documenter-dark .button.is-danger.is-inverted.is-outlined{background-color:transparent;border-color:#fff;box-shadow:none;color:#fff}html.theme--documenter-dark .button.is-danger.is-light{background-color:#fbefef;color:#c03930}html.theme--documenter-dark .button.is-danger.is-light:hover,html.theme--documenter-dark .button.is-danger.is-light.is-hovered{background-color:#f8e6e5;border-color:transparent;color:#c03930}html.theme--documenter-dark .button.is-danger.is-light:active,html.theme--documenter-dark .button.is-danger.is-light.is-active{background-color:#f6dcda;border-color:transparent;color:#c03930}html.theme--documenter-dark .button.is-small,html.theme--documenter-dark #documenter .docs-sidebar form.docs-search>input.button{font-size:.75rem}html.theme--documenter-dark .button.is-small:not(.is-rounded),html.theme--documenter-dark #documenter .docs-sidebar form.docs-search>input.button:not(.is-rounded){border-radius:3px}html.theme--documenter-dark .button.is-normal{font-size:1rem}html.theme--documenter-dark .button.is-medium{font-size:1.25rem}html.theme--documenter-dark .button.is-large{font-size:1.5rem}html.theme--documenter-dark .button[disabled],fieldset[disabled] html.theme--documenter-dark .button{background-color:#8c9b9d;border-color:#5e6d6f;box-shadow:none;opacity:.5}html.theme--documenter-dark .button.is-fullwidth{display:flex;width:100%}html.theme--documenter-dark .button.is-loading{color:transparent !important;pointer-events:none}html.theme--documenter-dark .button.is-loading::after{position:absolute;left:calc(50% - (1em * 0.5));top:calc(50% - (1em * 0.5));position:absolute !important}html.theme--documenter-dark .button.is-static{background-color:#282f2f;border-color:#5e6d6f;color:#dbdee0;box-shadow:none;pointer-events:none}html.theme--documenter-dark .button.is-rounded,html.theme--documenter-dark #documenter .docs-sidebar form.docs-search>input.button{border-radius:9999px;padding-left:calc(1em + 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.buttons.has-addons .button:not(:first-child){border-bottom-left-radius:0;border-top-left-radius:0}html.theme--documenter-dark .buttons.has-addons .button:not(:last-child){border-bottom-right-radius:0;border-top-right-radius:0;margin-right:-1px}html.theme--documenter-dark .buttons.has-addons .button:last-child{margin-right:0}html.theme--documenter-dark .buttons.has-addons .button:hover,html.theme--documenter-dark .buttons.has-addons .button.is-hovered{z-index:2}html.theme--documenter-dark .buttons.has-addons .button:focus,html.theme--documenter-dark .buttons.has-addons .button.is-focused,html.theme--documenter-dark .buttons.has-addons .button:active,html.theme--documenter-dark .buttons.has-addons .button.is-active,html.theme--documenter-dark .buttons.has-addons .button.is-selected{z-index:3}html.theme--documenter-dark .buttons.has-addons .button:focus:hover,html.theme--documenter-dark .buttons.has-addons .button.is-focused:hover,html.theme--documenter-dark .buttons.has-addons .button:active:hover,html.theme--documenter-dark .buttons.has-addons .button.is-active:hover,html.theme--documenter-dark .buttons.has-addons .button.is-selected:hover{z-index:4}html.theme--documenter-dark .buttons.has-addons .button.is-expanded{flex-grow:1;flex-shrink:1}html.theme--documenter-dark .buttons.is-centered{justify-content:center}html.theme--documenter-dark .buttons.is-centered:not(.has-addons) .button:not(.is-fullwidth){margin-left:0.25rem;margin-right:0.25rem}html.theme--documenter-dark .buttons.is-right{justify-content:flex-end}html.theme--documenter-dark .buttons.is-right:not(.has-addons) .button:not(.is-fullwidth){margin-left:0.25rem;margin-right:0.25rem}@media screen and (max-width: 768px){html.theme--documenter-dark .button.is-responsive.is-small,html.theme--documenter-dark #documenter .docs-sidebar form.docs-search>input.is-responsive{font-size:.5625rem}html.theme--documenter-dark .button.is-responsive,html.theme--documenter-dark .button.is-responsive.is-normal{font-size:.65625rem}html.theme--documenter-dark .button.is-responsive.is-medium{font-size:.75rem}html.theme--documenter-dark .button.is-responsive.is-large{font-size:1rem}}@media screen and (min-width: 769px) and (max-width: 1055px){html.theme--documenter-dark .button.is-responsive.is-small,html.theme--documenter-dark #documenter .docs-sidebar form.docs-search>input.is-responsive{font-size:.65625rem}html.theme--documenter-dark .button.is-responsive,html.theme--documenter-dark .button.is-responsive.is-normal{font-size:.75rem}html.theme--documenter-dark .button.is-responsive.is-medium{font-size:1rem}html.theme--documenter-dark .button.is-responsive.is-large{font-size:1.25rem}}html.theme--documenter-dark .container{flex-grow:1;margin:0 auto;position:relative;width:auto}html.theme--documenter-dark .container.is-fluid{max-width:none !important;padding-left:32px;padding-right:32px;width:100%}@media screen and (min-width: 1056px){html.theme--documenter-dark .container{max-width:992px}}@media screen and (max-width: 1215px){html.theme--documenter-dark .container.is-widescreen:not(.is-max-desktop){max-width:1152px}}@media screen and (max-width: 1407px){html.theme--documenter-dark .container.is-fullhd:not(.is-max-desktop):not(.is-max-widescreen){max-width:1344px}}@media screen and (min-width: 1216px){html.theme--documenter-dark .container:not(.is-max-desktop){max-width:1152px}}@media screen and (min-width: 1408px){html.theme--documenter-dark .container:not(.is-max-desktop):not(.is-max-widescreen){max-width:1344px}}html.theme--documenter-dark .content li+li{margin-top:0.25em}html.theme--documenter-dark .content p:not(:last-child),html.theme--documenter-dark .content dl:not(:last-child),html.theme--documenter-dark .content ol:not(:last-child),html.theme--documenter-dark .content ul:not(:last-child),html.theme--documenter-dark .content blockquote:not(:last-child),html.theme--documenter-dark .content pre:not(:last-child),html.theme--documenter-dark .content table:not(:last-child){margin-bottom:1em}html.theme--documenter-dark .content h1,html.theme--documenter-dark .content h2,html.theme--documenter-dark .content h3,html.theme--documenter-dark .content h4,html.theme--documenter-dark .content h5,html.theme--documenter-dark .content h6{color:#f2f2f2;font-weight:600;line-height:1.125}html.theme--documenter-dark .content h1{font-size:2em;margin-bottom:0.5em}html.theme--documenter-dark .content h1:not(:first-child){margin-top:1em}html.theme--documenter-dark .content h2{font-size:1.75em;margin-bottom:0.5714em}html.theme--documenter-dark .content h2:not(:first-child){margin-top:1.1428em}html.theme--documenter-dark .content h3{font-size:1.5em;margin-bottom:0.6666em}html.theme--documenter-dark .content h3:not(:first-child){margin-top:1.3333em}html.theme--documenter-dark .content h4{font-size:1.25em;margin-bottom:0.8em}html.theme--documenter-dark .content h5{font-size:1.125em;margin-bottom:0.8888em}html.theme--documenter-dark .content h6{font-size:1em;margin-bottom:1em}html.theme--documenter-dark .content blockquote{background-color:#282f2f;border-left:5px solid #5e6d6f;padding:1.25em 1.5em}html.theme--documenter-dark .content ol{list-style-position:outside;margin-left:2em;margin-top:1em}html.theme--documenter-dark .content ol:not([type]){list-style-type:decimal}html.theme--documenter-dark .content ol.is-lower-alpha:not([type]){list-style-type:lower-alpha}html.theme--documenter-dark .content ol.is-lower-roman:not([type]){list-style-type:lower-roman}html.theme--documenter-dark .content ol.is-upper-alpha:not([type]){list-style-type:upper-alpha}html.theme--documenter-dark .content ol.is-upper-roman:not([type]){list-style-type:upper-roman}html.theme--documenter-dark .content ul{list-style:disc outside;margin-left:2em;margin-top:1em}html.theme--documenter-dark .content ul ul{list-style-type:circle;margin-top:0.5em}html.theme--documenter-dark .content ul ul ul{list-style-type:square}html.theme--documenter-dark .content dd{margin-left:2em}html.theme--documenter-dark .content figure{margin-left:2em;margin-right:2em;text-align:center}html.theme--documenter-dark .content figure:not(:first-child){margin-top:2em}html.theme--documenter-dark .content figure:not(:last-child){margin-bottom:2em}html.theme--documenter-dark .content figure img{display:inline-block}html.theme--documenter-dark .content figure figcaption{font-style:italic}html.theme--documenter-dark .content pre{-webkit-overflow-scrolling:touch;overflow-x:auto;padding:0;white-space:pre;word-wrap:normal}html.theme--documenter-dark .content sup,html.theme--documenter-dark .content sub{font-size:75%}html.theme--documenter-dark .content table{width:100%}html.theme--documenter-dark .content table td,html.theme--documenter-dark .content table th{border:1px solid #5e6d6f;border-width:0 0 1px;padding:0.5em 0.75em;vertical-align:top}html.theme--documenter-dark .content table th{color:#f2f2f2}html.theme--documenter-dark .content table th:not([align]){text-align:inherit}html.theme--documenter-dark .content table thead td,html.theme--documenter-dark .content table thead th{border-width:0 0 2px;color:#f2f2f2}html.theme--documenter-dark .content table tfoot td,html.theme--documenter-dark .content table tfoot th{border-width:2px 0 0;color:#f2f2f2}html.theme--documenter-dark .content table tbody tr:last-child td,html.theme--documenter-dark .content table tbody tr:last-child th{border-bottom-width:0}html.theme--documenter-dark .content .tabs li+li{margin-top:0}html.theme--documenter-dark .content.is-small,html.theme--documenter-dark #documenter .docs-sidebar form.docs-search>input.content{font-size:.75rem}html.theme--documenter-dark .content.is-normal{font-size:1rem}html.theme--documenter-dark .content.is-medium{font-size:1.25rem}html.theme--documenter-dark .content.is-large{font-size:1.5rem}html.theme--documenter-dark 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img,html.theme--documenter-dark #documenter .docs-sidebar .docs-logo>img img{display:block;height:auto;width:100%}html.theme--documenter-dark .image img.is-rounded,html.theme--documenter-dark #documenter .docs-sidebar .docs-logo>img img.is-rounded{border-radius:9999px}html.theme--documenter-dark .image.is-fullwidth,html.theme--documenter-dark #documenter .docs-sidebar .docs-logo>img.is-fullwidth{width:100%}html.theme--documenter-dark .image.is-square img,html.theme--documenter-dark #documenter .docs-sidebar .docs-logo>img.is-square img,html.theme--documenter-dark .image.is-square .has-ratio,html.theme--documenter-dark #documenter .docs-sidebar .docs-logo>img.is-square .has-ratio,html.theme--documenter-dark .image.is-1by1 img,html.theme--documenter-dark #documenter .docs-sidebar .docs-logo>img.is-1by1 img,html.theme--documenter-dark .image.is-1by1 .has-ratio,html.theme--documenter-dark #documenter .docs-sidebar .docs-logo>img.is-1by1 .has-ratio,html.theme--documenter-dark .image.is-5by4 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.docs-logo>img.is-3by1{padding-top:33.3333%}html.theme--documenter-dark .image.is-4by5,html.theme--documenter-dark #documenter .docs-sidebar .docs-logo>img.is-4by5{padding-top:125%}html.theme--documenter-dark .image.is-3by4,html.theme--documenter-dark #documenter .docs-sidebar .docs-logo>img.is-3by4{padding-top:133.3333%}html.theme--documenter-dark .image.is-2by3,html.theme--documenter-dark #documenter .docs-sidebar .docs-logo>img.is-2by3{padding-top:150%}html.theme--documenter-dark .image.is-3by5,html.theme--documenter-dark #documenter .docs-sidebar .docs-logo>img.is-3by5{padding-top:166.6666%}html.theme--documenter-dark .image.is-9by16,html.theme--documenter-dark #documenter .docs-sidebar .docs-logo>img.is-9by16{padding-top:177.7777%}html.theme--documenter-dark .image.is-1by2,html.theme--documenter-dark #documenter .docs-sidebar .docs-logo>img.is-1by2{padding-top:200%}html.theme--documenter-dark .image.is-1by3,html.theme--documenter-dark #documenter .docs-sidebar 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+ Maintainer: @highlightjs/core-team + Website: https://highlightjs.org/ + License: see project LICENSE + Touched: 2021 +*/pre code.hljs{display:block;overflow-x:auto;padding:1em}code.hljs{padding:3px 5px}.hljs{background:#F3F3F3;color:#444}.hljs-comment{color:#697070}.hljs-tag,.hljs-punctuation{color:#444a}.hljs-tag .hljs-name,.hljs-tag .hljs-attr{color:#444}.hljs-keyword,.hljs-attribute,.hljs-selector-tag,.hljs-meta .hljs-keyword,.hljs-doctag,.hljs-name{font-weight:bold}.hljs-type,.hljs-string,.hljs-number,.hljs-selector-id,.hljs-selector-class,.hljs-quote,.hljs-template-tag,.hljs-deletion{color:#880000}.hljs-title,.hljs-section{color:#880000;font-weight:bold}.hljs-regexp,.hljs-symbol,.hljs-variable,.hljs-template-variable,.hljs-link,.hljs-selector-attr,.hljs-operator,.hljs-selector-pseudo{color:#ab5656}.hljs-literal{color:#695}.hljs-built_in,.hljs-bullet,.hljs-code,.hljs-addition{color:#397300}.hljs-meta{color:#1f7199}.hljs-meta .hljs-string{color:#38a}.hljs-emphasis{font-style:italic}.hljs-strong{font-weight:bold}.gap-4{gap:1rem} diff --git a/previews/PR80/assets/themeswap.js b/previews/PR80/assets/themeswap.js new file mode 100644 index 00000000..9f5eebe6 --- /dev/null +++ b/previews/PR80/assets/themeswap.js @@ -0,0 +1,84 @@ +// Small function to quickly swap out themes. Gets put into the tag.. +function set_theme_from_local_storage() { + // Initialize the theme to null, which means default + var theme = null; + // If the browser supports the localstorage and is not disabled then try to get the + // documenter theme + if (window.localStorage != null) { + // Get the user-picked theme from localStorage. May be `null`, which means the default + // theme. + theme = window.localStorage.getItem("documenter-theme"); + } + // Check if the users preference is for dark color scheme + var darkPreference = + window.matchMedia("(prefers-color-scheme: dark)").matches === true; + // Initialize a few variables for the loop: + // + // - active: will contain the index of the theme that should be active. Note that there + // is no guarantee that localStorage contains sane values. If `active` stays `null` + // we either could not find the theme or it is the default (primary) theme anyway. + // Either way, we then need to stick to the primary theme. + // + // - disabled: style sheets that should be disabled (i.e. all the theme style sheets + // that are not the currently active theme) + var active = null; + var disabled = []; + var primaryLightTheme = null; + var primaryDarkTheme = null; + for (var i = 0; i < document.styleSheets.length; i++) { + var ss = document.styleSheets[i]; + // The tag of each style sheet is expected to have a data-theme-name attribute + // which must contain the name of the theme. The names in localStorage much match this. + var themename = ss.ownerNode.getAttribute("data-theme-name"); + // attribute not set => non-theme stylesheet => ignore + if (themename === null) continue; + // To distinguish the default (primary) theme, it needs to have the data-theme-primary + // attribute set. + if (ss.ownerNode.getAttribute("data-theme-primary") !== null) { + primaryLightTheme = themename; + } + // Check if the theme is primary dark theme so that we could store its name in darkTheme + if (ss.ownerNode.getAttribute("data-theme-primary-dark") !== null) { + primaryDarkTheme = themename; + } + // If we find a matching theme (and it's not the default), we'll set active to non-null + if (themename === theme) active = i; + // Store the style sheets of inactive themes so that we could disable them + if (themename !== theme) disabled.push(ss); + } + var activeTheme = null; + if (active !== null) { + // If we did find an active theme, we'll (1) add the theme--$(theme) class to + document.getElementsByTagName("html")[0].className = "theme--" + theme; + activeTheme = theme; + } else { + // If we did _not_ find an active theme, then we need to fall back to the primary theme + // which can either be dark or light, depending on the user's OS preference. + var activeTheme = darkPreference ? primaryDarkTheme : primaryLightTheme; + // In case it somehow happens that the relevant primary theme was not found in the + // preceding loop, we abort without doing anything. + if (activeTheme === null) { + console.error("Unable to determine primary theme."); + return; + } + // When switching to the primary light theme, then we must not have a class name + // for the tag. That's only for non-primary or the primary dark theme. + if (darkPreference) { + document.getElementsByTagName("html")[0].className = + "theme--" + activeTheme; + } else { + document.getElementsByTagName("html")[0].className = ""; + } + } + for (var i = 0; i < document.styleSheets.length; i++) { + var ss = document.styleSheets[i]; + // The tag of each style sheet is expected to have a data-theme-name attribute + // which must contain the name of the theme. The names in localStorage much match this. + var themename = ss.ownerNode.getAttribute("data-theme-name"); + // attribute not set => non-theme stylesheet => ignore + if (themename === null) continue; + // we'll disable all the stylesheets, except for the active one + ss.disabled = !(themename == activeTheme); + } +} +set_theme_from_local_storage(); diff --git a/previews/PR80/assets/warner.js b/previews/PR80/assets/warner.js new file mode 100644 index 00000000..3f6f5d00 --- /dev/null +++ b/previews/PR80/assets/warner.js @@ -0,0 +1,52 @@ +function maybeAddWarning() { + // DOCUMENTER_NEWEST is defined in versions.js, DOCUMENTER_CURRENT_VERSION and DOCUMENTER_STABLE + // in siteinfo.js. + // If either of these are undefined something went horribly wrong, so we abort. + if ( + window.DOCUMENTER_NEWEST === undefined || + window.DOCUMENTER_CURRENT_VERSION === undefined || + window.DOCUMENTER_STABLE === undefined + ) { + return; + } + + // Current version is not a version number, so we can't tell if it's the newest version. Abort. + if (!/v(\d+\.)*\d+/.test(window.DOCUMENTER_CURRENT_VERSION)) { + return; + } + + // Current version is newest version, so no need to add a warning. + if (window.DOCUMENTER_NEWEST === window.DOCUMENTER_CURRENT_VERSION) { + return; + } + + // Add a noindex meta tag (unless one exists) so that search engines don't index this version of the docs. + if (document.body.querySelector('meta[name="robots"]') === null) { + const meta = document.createElement("meta"); + meta.name = "robots"; + meta.content = "noindex"; + + document.getElementsByTagName("head")[0].appendChild(meta); + } + + const div = document.createElement("div"); + div.classList.add("outdated-warning-overlay"); + const closer = document.createElement("button"); + closer.classList.add("outdated-warning-closer", "delete"); + closer.addEventListener("click", function () { + document.body.removeChild(div); + }); + const href = window.documenterBaseURL + "/../" + window.DOCUMENTER_STABLE; + div.innerHTML = + 'This documentation is not for the latest stable release, but for either the development version or an older release.
Click here to go to the documentation for the latest stable release.'; + div.appendChild(closer); + document.body.appendChild(div); +} + +if (document.readyState === "loading") { + document.addEventListener("DOMContentLoaded", maybeAddWarning); +} else { + maybeAddWarning(); +} diff --git a/previews/PR80/development/algorighms_derivatives.aux b/previews/PR80/development/algorighms_derivatives.aux new file mode 100644 index 00000000..64146fde --- /dev/null +++ b/previews/PR80/development/algorighms_derivatives.aux @@ -0,0 +1,6 @@ +\relax +\@writefile{toc}{\contentsline {section}{\numberline {1}Derivatives of the steady state}{1}{}\protected@file@percent } +\@writefile{toc}{\contentsline {section}{\numberline {2}Derivatives of the coefficents of the linear approximation of the model}{2}{}\protected@file@percent } +\@writefile{toc}{\contentsline {section}{\numberline {3}Derivatives of the solution of the UQME}{2}{}\protected@file@percent } +\@writefile{toc}{\contentsline {section}{\numberline {4}Derivatives of the coefficients of response to the shocks}{3}{}\protected@file@percent } +\gdef \@abspage@last{3} diff --git a/previews/PR80/development/derivative_UQME.aux b/previews/PR80/development/derivative_UQME.aux new file mode 100644 index 00000000..b6401217 --- /dev/null +++ b/previews/PR80/development/derivative_UQME.aux @@ -0,0 +1,2 @@ +\relax +\gdef \@abspage@last{1} diff --git a/previews/PR80/development/derivativs_eigenvalue.aux b/previews/PR80/development/derivativs_eigenvalue.aux new file mode 100644 index 00000000..b6401217 --- /dev/null +++ b/previews/PR80/development/derivativs_eigenvalue.aux @@ -0,0 +1,2 @@ +\relax +\gdef \@abspage@last{1} diff --git a/previews/PR80/development/derivativs_eigenvalue.pdf b/previews/PR80/development/derivativs_eigenvalue.pdf new file mode 100644 index 00000000..47f5e133 Binary files /dev/null and b/previews/PR80/development/derivativs_eigenvalue.pdf differ diff --git a/previews/PR80/development/derivativs_eigenvalue.tex b/previews/PR80/development/derivativs_eigenvalue.tex new file mode 100644 index 00000000..8875b3b1 --- /dev/null +++ b/previews/PR80/development/derivativs_eigenvalue.tex @@ -0,0 +1,22 @@ +\documentclass{article} + +\usepackage{amsmath} +\usepackage{amssymb} + +\begin{document} +\begin{align*} + \lambda A x &= x\\ + x'x &= I\\ +\end{align*} +\begin{align*} + \frac{\partial \lambda}{\partial p}Ax + \lambda\frac{\partial + A}{\partial p}x + \lambda A\frac{\partial x}{\partial p} &= + \frac{\partial x}{\partial p}\\ + \left(\frac{\partial x}{\partial p}\right)' x + + x'\frac{\partial x}{\partial p} &= 0 \\ + x'\left( \frac{\partial \lambda}{\partial p}Ax + \lambda\frac{\partial + A}{\partial p}x + \lambda A\frac{\partial x}{\partial p}\right) &+\\ + \left(\frac{\partial \lambda}{\partial p}Ax + \lambda\frac{\partial + A}{\partial p}x + \lambda A\frac{\partial x}{\partial p}\right)'x &= 0 +\end{align*} +\end{document} diff --git a/previews/PR80/development/distributions.aux b/previews/PR80/development/distributions.aux new file mode 100644 index 00000000..5af28cb6 --- /dev/null +++ b/previews/PR80/development/distributions.aux @@ -0,0 +1,4 @@ +\relax +\@writefile{toc}{\contentsline {section}{\numberline {1}Inverse gamma}{1}{}\protected@file@percent } +\@writefile{toc}{\contentsline {section}{\numberline {2}Inverse gamma type I}{1}{}\protected@file@percent } +\gdef \@abspage@last{3} diff --git a/previews/PR80/development/distributions.pdf b/previews/PR80/development/distributions.pdf new file mode 100644 index 00000000..4e684e44 Binary files /dev/null and b/previews/PR80/development/distributions.pdf differ diff --git a/previews/PR80/development/distributions.tex b/previews/PR80/development/distributions.tex new file mode 100644 index 00000000..7c00243b --- /dev/null +++ b/previews/PR80/development/distributions.tex @@ -0,0 +1,94 @@ +\documentclass{article} +\usepackage{amsmath,amssymb} + +\begin{document} + +Main results on distributions used in Dynare. We use the +parametrization used in Distrubtions.jl + +\section{Inverse gamma} +\begin{itemize} +\item AKA inverse gamma type 2 +\item shape: $\alpha$ +\item scale: $\theta$ +\end{itemize} +\begin{align*} +\alpha &= \frac{\nu}{2}\\ +\theta &= \frac{s}{2}\\ +X \sim IG_2(\alpha, \theta) &\Leftrightarrow Z = X^{-1} \sim G(\alpha, \theta)\\ +\mathbb{E}(X) &= \frac{\theta}{\alpha - 1}\\ +\mathbb{V}ar(X) &= \frac{1}{\alpha - 2}[\mathbb{E}(X)]^2 \mbox{ for + }\alpha > 2\\ + \alpha &= 2+\frac{[\mathbb{E}(X)]^2}{\mathbb{V}ar(X)}\\ + \theta &= (\alpha - 1)\mathbb{E}(X)\\ +f_{IG_2}(x, \alpha, \theta) &= + \frac{\theta^\alpha}{\Gamma(\alpha)}x^{-(\alpha+1)}e^{-\frac{\theta}{x}}\\ +\end{align*} + +\section{Inverse gamma type I} +\begin{align*} + X \sim IG_2(\alpha, \theta) &\Leftrightarrow Y = \sqrt{X} \sim IG_1(\alpha, \theta)\\ + & \Leftrightarrow Z = X^{-1} \sim G(\alpha, \theta)\\ +\mathbb{E}(Y) &= \sqrt{\theta}\frac{\Gamma(\alpha-\frac{1}{2})}{\Gamma(\alpha)} \mbox{ for }\alpha > \frac{1}{2} \\ +\mathbb{V}ar(Y) &= \frac{\theta}{\alpha - 1} - [\mathbb{E}(Y)]^2 \mbox{ for }\alpha > 1\\ +\mbox{mode }Y &= \sqrt{\frac{\theta}{\alpha + \frac{1}{2}}}\\ + f_{IG_1}(y, \alpha, \theta) &= f_{IG_2}(y^2, \alpha, \theta)|2y|\\ + &= 2\frac{\theta^\alpha}{\Gamma(\alpha)}y^{-(2\alpha+1)}e^{-\frac{\theta}{y^2}}\\ +\end{align*} +$\alpha$ solves +\[ +(\alpha - 1)\left(\mathbb{V}ar(Y) + [\mathbb{E}(Y)]^2\right)- +\left[\mathbb{E}(Y)\right]^2\frac{\Gamma(\alpha)}{\Gamma(\alpha-\frac{1}{2})} =0 +\] +and $\theta = (\alpha - 1)(\mathbb{V}ar(Y) + [\mathbb{E}(Y)]^2)$ + +\section*{Appendices} +\subsection*{Bauwens et (1999)} + +\begin{align*} +X \sim IG_2(s, \nu) &\Leftrightarrow Y = \sqrt{X} \sim IG_1(s, \nu)\\ +& \Leftrightarrow Z = X^{-1} \sim G(\frac{\nu}{2}, \frac{2}{s})\\ +\mathbb{E}(X) &= \frac{s}{\nu - 2}\\ +\mathbb{V}ar(X) &= \frac{2}{\nu - 4}[\mathbb{E}(X)]^2 \mbox{ for }\nu > 4\\ +\mathbb{E}(Y) &= \sqrt{\frac{s}{2}}\frac{\Gamma\left(\frac{\nu +-1}{2}\right)}{\Gamma\left(\frac{\nu}{2}\right)} \mbox{ for }\nu > 1 \\ +\mathbb{V}ar(Y) &= \frac{s}{\nu - 2} - [\mathbb{E}(Y)]^2 \mbox{ for }\nu > 2\\ +f_{IG_2}(x|\frac{\nu}{2}, \frac{2}{s}) &= \frac{1}{\Gamma(\frac{\nu}{2})\left(\frac{2}{s}\right)^{\frac{\nu}{2}}}x^{-\frac{1}{2}(\nu+2)}e^{-\frac{s}{2x}} \\ +f_{IG_2}(x|\alpha,\theta) &= + \frac{1}{\Gamma(\alpha)\theta^\alpha} + x^{-(\alpha+1)}e^{-\frac{1}{sx}} +\end{align*} + +\subsection*{Inverse gamma type I} +\subsubsection*{Mode derivation} +\begin{align*} + \max_x y &= + 2\frac{\theta^\alpha}{\Gamma(\alpha)}x^{-(2\alpha+1)}e^{-\frac{\theta}{x^2}}\\ + \frac{dy}{dx} &= -\left[(2\alpha+1)x^{-1}-2\theta x^{-3}\right]y\\ + &= 0\\ + x^\star &= \sqrt{\frac{\theta}{\alpha + \frac{1}{2}}} +\end{align*} +\subsubsection*{Obtaining $\alpha$ and $\theta$ from mean and + variance} +\begin{align*} + \theta &= + \left[\mathbb{E}(Y)\right]^2\left(\frac{\Gamma(\alpha)}{\Gamma(\alpha-\frac{1}{2})}\right)^2\\ + \theta &= (\alpha - 1)\left(\mathbb{V}ar(Y) + [\mathbb{E}(Y)]^2\right) +\end{align*} +Solve numerically +\[ +(\alpha - 1)\left(\mathbb{V}ar(Y) + [\mathbb{E}(Y)]^2\right)- +\left[\mathbb{E}(Y)\right]^2\left(\frac{\Gamma(\alpha)}{\Gamma(\alpha-\frac{1}{2})}\right)^2 =0 +\] +or taking the logarithm for numerical stabilitye: +\[ +\ln(\alpha - 1) + \ln\left(\mathbb{V}ar(Y) + [\mathbb{E}(Y)]^2\right)- +\ln\left[\mathbb{E}(Y)\right]^2 - 2*\ln\left(\frac{\Gamma(\alpha)}{\Gamma(\alpha-\frac{1}{2})}\right) =0 +\] + +\end{document} + +%%% Local Variables: +%%% mode: latex +%%% TeX-master: t +%%% End: diff --git a/previews/PR80/development/lre_solution_derivatives.aux b/previews/PR80/development/lre_solution_derivatives.aux new file mode 100644 index 00000000..753dc682 --- /dev/null +++ b/previews/PR80/development/lre_solution_derivatives.aux @@ -0,0 +1,6 @@ +\relax +\@writefile{toc}{\contentsline {section}{\numberline {1}Derivatives of the steady state}{1}{}\protected@file@percent } +\@writefile{toc}{\contentsline {section}{\numberline {2}Derivatives of the coefficents of the linear approximation of the model}{2}{}\protected@file@percent } +\@writefile{toc}{\contentsline {section}{\numberline {3}Derivatives of the solution of the UQME}{2}{}\protected@file@percent } +\@writefile{toc}{\contentsline {section}{\numberline {4}Derivatives of the coefficients of response to the shocks}{2}{}\protected@file@percent } +\gdef \@abspage@last{3} diff --git a/previews/PR80/index.html b/previews/PR80/index.html new file mode 100644 index 00000000..46ee9b38 --- /dev/null +++ b/previews/PR80/index.html @@ -0,0 +1,2 @@ + +Home · Dynare.jl

The Dynare Julia Reference Manual

Introduction

Note

This documentation is also available in PDF format: Dynare.pdf.

DynareJulia is a rewriting of Dynare (https://www.dynare.org) that was initially written in Gauss in 1994 and rewritten in Matlab around 2000.

Dynare provides several algorithms to work with Dynamic Stochastic General Equilibrium (DSGE) models often used in macroeconomics. Among other features, it helps

  • solving such models,
  • simulating them,
  • estimating the parameters,
  • making forecasts.

The user of the package writes a text file, usually with an .mod extension, that contains the equations of the model and the computation tasks. Then, DynareJulia compiles the model and runs the computations.

DynareJulia honors a subset of commands valid in DynareMatlab. Tell us if one of your favorite command or option is missing.

For many computing tasks, DynareJulia provides also Julia functions that can be used in the *.mod file or issued interactively after having run the *.mod file. These Julia functions use keyword arguments for the options and you need only to enter them if you want to change the default value. The keyword arguments without a default value are required arguments. In the sections of this documentation, the Dynare Commands are presented first, then the Julia functions.

Dynare has benefited from many contributions over the years. Here is a list of the contributors:

The Dynare Team

Currently the development team of Dynare is composed of:

  • Stéphane Adjemian (Le Mans Université, Gains)
  • Michel Juillard (Banque de France)
  • Sumudu Kankanamge (Toulouse School of Economics and CEPREMAP)
  • Frédéric Karamé (Le Mans Université, Gains and CEPREMAP)
  • Junior Maih (Norges Bank)
  • Willi Mutschler (University of Tübingen)
  • Johannes Pfeifer (Universität der Bundeswehr München)
  • Marco Ratto (European Commission, Joint Research Centre - JRC)
  • Normann Rion (CY Cergy Paris Université and CEPREMAP)
  • Sébastien Villemot (CEPREMAP)

The following people contribute or have contributed to DynareJulia

  • Satyanarayana Bade
  • Petre Caraiani
  • Lilith Hafner
  • Michel Juillard
  • Félix Ordoñez
  • Louis Ponet
  • Rohit Singh Rathaur
  • Dawie van Lill

The following people used to be members of the Dynare team:

  • Houtan Bastani
  • Abdeljabar Benzougar
  • Alejandro Buesa
  • Fabrice Collard
  • Assia Ezzeroug
  • Dóra Kocsis
  • Stéphane Lhuissier
  • Ferhat Mihoubi
  • George Perendia

Copyright © 1996-2023, Dynare Team.

Permission is granted to copy, distribute and/or modify this document under the terms of the GNU Free Documentation License, Version 1.3 or any later version published by the Free Software Foundation; with no Invariant Sections, no Front-Cover Texts, and no Back-Cover Texts.

A copy of the license can be found at https://www.gnu.org/licenses/fdl.txt.

diff --git a/previews/PR80/installation-and-configuration/index.html b/previews/PR80/installation-and-configuration/index.html new file mode 100644 index 00000000..63a07f27 --- /dev/null +++ b/previews/PR80/installation-and-configuration/index.html @@ -0,0 +1,3 @@ + +Installation and Configuration · Dynare.jl

Installation and configuration

Software requirements

Dynare is available for all plateforms supported by the current stable version of Julia (https://julialang.org/downloads/#supported_platforms). It should also work with older versions of Julia starting with version 1.6.3

Installation of Dynare

In Julia, install the Dynare.jl package:

using Pkg
+pkg"add Dynare"

Using Dynare

In order to start using Dynare in Julia, type

using Dynare

Optional extensions

Pardiso

If you want the solution of very large perfect foresight models and reduce the memory consumption, use the Pardiso package (https://github.com/JuliaSparse/Pardiso.jl) and type

using MKL, Pardiso

PATHSolver

If youw want to solve perfect foresight models with occasionally binding constraints use the PATHSolver package (https://github.com/chkwon/PATHSolver.jl) and type

using PATHSolver
diff --git a/previews/PR80/macroprocessor/index.html b/previews/PR80/macroprocessor/index.html new file mode 100644 index 00000000..5d728639 --- /dev/null +++ b/previews/PR80/macroprocessor/index.html @@ -0,0 +1,148 @@ + +Macroprocessing language · Dynare.jl

Macro processing language

It is possible to use "macro" commands in the .mod file for performing tasks such as: including modular source files, replicating blocks of equations through loops, conditionally executing some code, writing indexed sums or products inside equations...

The Dynare macro-language provides a new set of macro-commands which can be used in .mod files. It features:

  • File inclusion
  • Loops (for structure)
  • Conditional inclusion (if/then/else structures)
  • Expression substitution

This macro-language is totally independent of the basic Dynare language, and is processed by a separate component of the Dynare pre-processor. The macro processor transforms a .mod file with macros into a .mod file without macros (doing expansions/inclusions), and then feeds it to the Dynare parser. The key point to understand is that the macro processor only does text substitution (like the C preprocessor or the PHP language). Note that it is possible to see the output of the macro processor by using the savemacro option of the dynare command (see dyn-invoc).

The macro processor is invoked by placing macro directives in the .mod file. Directives begin with an at-sign followed by a pound sign (@#). They produce no output, but give instructions to the macro processor. In most cases, directives occupy exactly one line of text. If needed, two backslashes (\\) at the end of the line indicate that the directive is continued on the next line. Macro directives following // are not interpreted by the macro processor. For historical reasons, directives in commented blocks, ie surrounded by /* and */, are interpreted by the macro processor. The user should not rely on this behavior. The main directives are:

  • @#includepath, paths to search for files that are to be included,
  • @#include, for file inclusion,
  • @#define, for defining a macro processor variable,
  • @#if, @#ifdef, @#ifndef, @#elseif, @#else, @#endif for conditional statements,
  • @#for, @#endfor for constructing loops.

The macro processor maintains its own list of variables (distinct from model variables and Julia variables). These macro-variables are assigned using the @#define directive and can be of the following basic types: boolean, real, string, tuple, function, and array (of any of the previous types).

Macro expressions

Macro-expressions can be used in two places:

  • Inside macro directives, directly;
  • In the body of the .mod file, between an at-sign and curly braces: the macro processor will substitute the expression with its value

It is possible to construct macro-expressions that can be assigned to macro-variables or used within a macro-directive. The expressions are constructed using literals of the basic types (boolean, real, string, tuple, array), comprehensions, macro-variables, macro-functions, and standard operators.

Note

Elsewhere in the manual, MACRO_EXPRESSION designates an expression constructed as explained in this section.

Boolean

The following operators can be used on booleans:

  • Comparison operators: ==, !=
  • Logical operators: &&, ||, !

Real

The following operators can be used on reals:

  • Arithmetic operators: +, -, *, /, ^

  • Comparison operators: <, >, <=, >=, ==, !=

  • Logical operators: &&, ||, !

  • Ranges with an increment of 1: REAL1:REAL2 (for example, 1:4 is equivalent to real array [1, 2, 3, 4]).

    4.6 Previously, putting brackets around the arguments to the colon operator (e.g. [1:4]) had no effect. Now, [1:4] will create an array containing an array (i.e. [ [1, 2, 3, 4] ]).

  • Ranges with user-defined increment: REAL1:REAL2:REAL3 (for example, 6:-2.1:-1 is equivalent to real array [6, 3.9, 1.8, -0.3]).

  • Functions: max, min, mod, exp, log, log10, sin, cos, tan, asin, acos, atan, sqrt, cbrt, sign, floor, ceil, trunc, erf, erfc, gamma, lgamma, round, normpdf, normcdf. NB ln can be used instead of log

String

String literals have to be enclosed by double quotes (like "name").

The following operators can be used on strings:

  • Comparison operators: <, >, <=, >=, ==, !=
  • Concatenation of two strings: +
  • Extraction of substrings: if s is a string, then s[3] is a string containing only the third character of s, and s[4:6] contains the characters from 4th to 6th
  • Function: length

Tuple

Tuples are enclosed by parenthesis and elements separated by commas (like (a,b,c) or (1,2,3)).

The following operators can be used on tuples:

  • Comparison operators: ==, !=
  • Functions: empty, length

Array

Arrays are enclosed by brackets, and their elements are separated by commas (like [1,[2,3],4] or ["US", "FR"]).

The following operators can be used on arrays:

  • Comparison operators: ==, !=
  • Dereferencing: if v is an array, then v[2] is its 2nd element
  • Concatenation of two arrays: +
  • Set union of two arrays: |
  • Set intersection of two arrays: &
  • Difference -: returns the first operand from which the elements of the second operand have been removed.
  • Cartesian product of two arrays: *
  • Cartesian product of one array N times: ^N
  • Extraction of sub-arrays: e.g. v[4:6]
  • Testing membership of an array: in operator (for example: "b" in ["a", "b", "c"] returns 1)
  • Functions: empty, sum, length

Comprehension

Comprehension syntax is a shorthand way to make arrays from other arrays. There are three different ways the comprehension syntax can be employed: [filtering], [mapping], and [filtering and mapping].

Filtering

Filtering allows one to choose those elements from an array for which a certain condition hold.

Example

Create a new array, choosing the even numbers from the array 1:5:

     [ i in 1:5 when mod(i,2) == 0 ]

would result in:

   [2, 4]

Mapping

Mapping allows you to apply a transformation to every element of an array.

Example

Create a new array, squaring all elements of the array 1:5:

   [ i^2 for i in 1:5 ]

would result in:

    [1, 4, 9, 16, 25]

Filtering and Mapping

Combining the two preceding ideas would allow one to apply a transformation to every selected element of an array.

Example

Create a new array, squaring all even elements of the array 1:5:

   [ i^2 for i in 1:5 when mod(i,2) == 0]

would result in:

    [4, 16]

Further Examples :

   [ (j, i+1) for (i,j) in (1:2)^2 ]
+   [ (j, i+1) for (i,j) in (1:2)*(1:2) when i < j ]

would result in:

     [(1, 2), (2, 2), (1, 3), (2, 3)]
+     [(2, 2)]

Function

Functions can be defined in the macro processor using the @#define directive (see below). A function is evaluated at the time it is invoked, not at define time. Functions can be included in expressions and the operators that can be combined with them depend on their return type.

Checking variable type

Given a variable name or literal, you can check the type it evaluates to using the following functions: isboolean, isreal, isstring, istuple, and isarray.

Examples

CodeOutput
isboolean(0)false
isboolean(true)true
isreal("str")false

Casting between types

Variables and literals of one type can be cast into another type. Some type changes are straightforward (e.g. changing a [real]{.title-ref} to a [string]{.title-ref}) whereas others have certain requirements (e.g. to cast an [array]{.title-ref} to a [real]{.title-ref} it must be a one element array containing a type that can be cast to [real]{.title-ref}).

Examples

CodeOutput
(bool) -1.1true
(bool) 0false
(real) "2.2"2.2
(tuple) [3.3](3.3)
(array) 4.4[4.4]
(real) [5.5]5.5
(real) [6.6, 7.7]error
(real) "8.8 in a string"error

Casts can be used in expressions:

Examples

CodeOutput
(bool) 0 && truefalse
(real) "1" + 23
(string) (3 + 4)"7"
(array) 5 + (array) 6[5, 6]

Macro directives

Macro Directive: @#includepath "PATH"

Macro Directive @#includepath MACRO_EXPRESSION

This directive adds the path contained in PATH to the list of those to search when looking for a .mod file specified by @#include. If provided with a MACRO_EXPRESSION argument, the argument must evaluate to a string. Note that these paths are added after any paths passed using -I <-I\<\<path\>\>>{.interpreted-text role="opt"}.

Example

     @#includepath "/path/to/folder/containing/modfiles"
+     @#includepath folders_containing_mod_files

Macro Directive: @#include "FILENAME"

Macro Directive: @#include MACRO_EXPRESSION

This directive simply includes the content of another file in its place; it is exactly equivalent to a copy/paste of the content of the included file. If provided with a MACRO_EXPRESSION argument, the argument must evaluate to a string. Note that it is possible to nest includes (i.e. to include a file from an included file). The file will be searched for in the current directory. If it is not found, the file will be searched for in the folders provided by -I <-I\<\<path\>\>>{.interpreted-text role="opt"} and @#includepath.

Example

     @#include "modelcomponent.mod"
+     @#include location_of_modfile

Macro Directive: @#define MACRO_VARIABLE

Macro Directive: @#define MACRO_VARIABLE = MACRO_EXPRESSION

Macro Directive: @#define MACRO_FUNCTION = MACRO_EXPRESSION

Defines a macro-variable or macro function.

Example

     @#define var                      // Equals true
+     @#define x = 5                    // Real
+     @#define y = "US"                 // String
+     @#define v = [ 1, 2, 4 ]          // Real array
+     @#define w = [ "US", "EA" ]       // String array
+     @#define u = [ 1, ["EA"] ]        // Mixed array
+     @#define z = 3 + v[2]             // Equals 5
+     @#define t = ("US" in w)          // Equals true
+     @#define f(x) = " " + x + y       // Function `f` with argument `x`
+                                       // returns the string ' ' + x + 'US'

Example

     @#define x = 1
+     @#define y = [ "B", "C" ]
+     @#define i = 2
+     @#define f(x) = x + " + " + y[i]
+     @#define i = 1
+
+     model;
+       A = @{y[i] + f("D")};
+     end;

The latter is strictly equivalent to:

     model;
+       A = BD + B;
+     end;

Macro Directive: @#if MACRO_EXPRESSION

Macro Directive: @#ifdef MACRO_VARIABLE

Macro Directive: @#ifndef MACRO_VARIABLE

Macro Directive: @#elseif MACRO_EXPRESSION

Macro Directive: @#else @#endif

Conditional inclusion of some part of the .mod file. The lines between @#if, @#ifdef, or @#ifndef and the next @#elseif, @#else or @#endif is executed only if the condition evaluates to true. Following the @#if body, you can zero or more @#elseif branches. An @#elseif condition is only evaluated if the preceding @#if or @#elseif condition evaluated to false. The @#else branch is optional and is only evaluated if all @#if and @#elseif statements evaluate to false.

Note that when using @#ifdef, the condition will evaluate to true if the MACROVARIABLE has been previously defined, regardless of its value. Conversely, @#ifndef will evaluate to true if the MACROVARIABLE has not yet been defined.

Note that when using @#elseif you can check whether or not a variable has been defined by using the defined operator. Hence, to enter the body of an @#elseif branch if the variable X has not been defined, you would write: @#elseif !defined(X).

Note that if a real appears as the result of the MACROEXPRESSION, it will be interpreted as a boolean; a value of 0 is interpreted as false, otherwise it is interpreted as true. Further note that because of the imprecision of reals, extra care must be taken when testing them in the MACROEXPRESSION. For example, exp(log(5)) == 5 will evaluate to false. Hence, when comparing real values, you should generally use a zero tolerance around the value desired, e.g. exp(log(5)) > 5-1e-14 && exp(log(5)) < 5+1e-14

Example

Choose between two alternative monetary policy rules using a macro-variable:

     @#define linear_mon_pol = false // 0 would be treated the same
+     ...
+     model;
+     @#if linear_mon_pol
+       i = w*i(-1) + (1-w)*i_ss + w2*(pie-piestar);
+     @#else
+       i = i(-1)^w * i_ss^(1-w) * (pie/piestar)^w2;
+     @#endif
+     ...
+     end;

This would result in:

     ...
+     model;
+       i = i(-1)^w * i_ss^(1-w) * (pie/piestar)^w2;
+     ...
+     end;

Example

Choose between two alternative monetary policy rules using a macro-variable. The only difference between this example and the previous one is the use of @#ifdef instead of @#if. Even though linear_mon_pol contains the value false because @#ifdef only checks that the variable has been defined, the linear monetary policy is output:

     @#define linear_mon_pol = false // 0 would be treated the same
+     ...
+     model;
+     @#ifdef linear_mon_pol
+       i = w*i(-1) + (1-w)*i_ss + w2*(pie-piestar);
+     @#else
+       i = i(-1)^w * i_ss^(1-w) * (pie/piestar)^w2;
+     @#endif
+     ...
+     end;

This would result in:

     ...
+     model;
+       i = w*i(-1) + (1-w)*i_ss + w2*(pie-piestar);
+     ...
+     end;

Macro Directive: @#for MACRO_VARIABLE in MACRO_EXPRESSION

Macro Directive: @#for MACRO_VARIABLE in MACRO_EXPRESSION when MACRO_EXPRESSION

Macro Directive: @#for MACRO_TUPLE in MACRO_EXPRESSION

Macro Directive: @#for MACRO_TUPLE in MACRO_EXPRESSION when MACRO\_EXPRESSION

Macro Directive: @#endfor

Loop construction for replicating portions of the .mod file. Note that this construct can enclose variable/parameters declaration, computational tasks, but not a model declaration.

Example

     model;
+     @#for country in [ "home", "foreign" ]
+       GDP_@{country} = A * K_@{country}^a * L_@{country}^(1-a);
+     @#endfor
+     end;

The latter is equivalent to:

     model;
+       GDP_home = A * K_home^a * L_home^(1-a);
+       GDP_foreign = A * K_foreign^a * L_foreign^(1-a);
+     end;

Example

     model;
+     @#for (i, j) in ["GDP"] * ["home", "foreign"]
+       @{i}_@{j} = A * K_@{j}^a * L_@{j}^(1-a);
+     @#endfor
+     end;

The latter is equivalent to:

     model;
+       GDP_home = A * K_home^a * L_home^(1-a);
+       GDP_foreign = A * K_foreign^a * L_foreign^(1-a);
+     end;

Example

     @#define countries = ["US", "FR", "JA"]
+     @#define nth_co = "US"
+     model;
+     @#for co in countries when co != nth_co
+       (1+i_@{co}) = (1+i_@{nth_co}) * E_@{co}(+1) / E_@{co};
+     @#endfor
+       E_@{nth_co} = 1;
+     end;

The latter is equivalent to:

     model;
+       (1+i_FR) = (1+i_US) * E_FR(+1) / E_FR;
+       (1+i_JA) = (1+i_US) * E_JA(+1) / E_JA;
+       E_US = 1;
+     end;

Macro Directive: @#echo MACRO_EXPRESSION

Asks the preprocessor to display some message on standard output. The argument must evaluate to a string.

Macro Directive: @#error MACRO_EXPRESSION

Asks the preprocessor to display some error message on standard output and to abort. The argument must evaluate to a string.

Macro Directive: @#echomacrovars

Macro Directive: @#echomacrovars MACRO_VARIABLE_LIST

Macro Directive: @#echomacrovars(save) MACRO_VARIABLE_LIST

Asks the preprocessor to display the value of all macro variables up until this point. If the save option is passed, then values of the macro variables are saved to options_.macrovars_line_<<line_numbers>>. If NAME_LIST is passed, only display/save variables and functions with that name.

Example

     @#define A = 1
+     @#define B = 2
+     @#define C(x) = x*2
+     @#echomacrovars A C D

The output of the command above is:

     Macro Variables:
+       A = 1
+     Macro Functions:
+       C(x) = (x * 2)

Typical usages

Modularization

The @#include directive can be used to split .mod files into several modular components.

Example setup:

modeldesc.mod

Contains variable declarations, model equations, and shocks declarations.

simul.mod

Includes modeldesc.mod, calibrates parameter,s and runs stochastic simulations.

estim.mod

Includes modeldesc.mod, declares priors on parameters, and runs Bayesian estimation.

Dynare can be called on simul.mod and estim.mod but it makes no sense to run it on modeldesc.mod.

The main advantage is that you don't have to copy/paste the whole model (at the beginning) or changes to the model (during development).

Indexed sums of products

The following example shows how to construct a moving average:

    @#define window = 2
+
+    var x MA_x;
+    ...
+    model;
+    ...
+    MA_x = @{1/(2*window+1)}*(
+    @#for i in -window:window
+            +x(@{i})
+    @#endfor
+           );
+    ...
+    end;

After macro processing, this is equivalent to:

    var x MA_x;
+    ...
+    model;
+    ...
+    MA_x = 0.2*(
+            +x(-2)
+            +x(-1)
+            +x(0)
+            +x(1)
+            +x(2)
+           );
+    ...
+    end;

Multi-country models

Here is a skeleton example for a multi-country model:

    @#define countries = [ "US", "EA", "AS", "JP", "RC" ]
+    @#define nth_co = "US"
+
+    @#for co in countries
+    var Y_@{co} K_@{co} L_@{co} i_@{co} E_@{co} ...;
+    parameters a_@{co} ...;
+    varexo ...;
+    @#endfor
+
+    model;
+    @#for co in countries
+     Y_@{co} = K_@{co}^a_@{co} * L_@{co}^(1-a_@{co});
+    ...
+    @#if co != nth_co
+     (1+i_@{co}) = (1+i_@{nth_co}) * E_@{co}(+1) / E_@{co}; // UIP relation
+    @#else
+     E_@{co} = 1;
+    @#endif
+    @#endfor
+    end;

Endogeneizing parameters

When calibrating the model, it may be useful to consider a parameter as an endogenous variable (and vice-versa).

For example, suppose production is defined by a CES function:

\[y = \left(\alpha^{1/\xi} \ell^{1-1/\xi}+(1-\alpha)^{1/\xi}k^{1-1/\xi}\right)^{\xi/(\xi-1)}\]

and the labor share in GDP is defined as:

\[\textrm{lab\_rat} = (w \ell)/(p y)\]

In the model, $\alpha$ is a (share) parameter and lab_rat is an endogenous variable.

It is clear that calibrating $\alpha$ is not straightforward; on the contrary, we have real world data for lab_rat and it is clear that these two variables are economically linked.

The solution is to use a method called variable flipping, which consists in changing the way of computing the steady state. During this computation, $\alpha$ will be made an endogenous variable and lab_rat will be made a parameter. An economically relevant value will be calibrated for lab_rat, and the solution algorithm will deduce the implied value for $\alpha$.

An implementation could consist of the following files:

modeqs.mod

This file contains variable declarations and model equations. The code for the declaration of $\alpha$ and lab_rat would look like:

     @#if steady
+       var alpha;
+       parameter lab_rat;
+     @#else
+       parameter alpha;
+       var lab_rat;
+     @#endif

steady.mod

This file computes the steady state. It begins with:

     @#define steady = 1
+     @#include "modeqs.mod"

Then it initializes parameters (including lab_rat, excluding $\alpha$), computes the steady state (using guess values for endogenous, including $\alpha$), then saves values of parameters and endogenous at steady state in a file, using the save_params_and_steady_state command.

simul.mod

This file computes the simulation. It begins with:

     @#define steady = 0
+     @#include "modeqs.mod"

Then it loads values of parameters and endogenous at steady state from file, using the load_params_and_steady_state command, and computes the simulations.

Julia loops versus macro processor loops

Suppose you have a model with a parameter $\rho$ and you want to run simulations for three values: $\rho = 0.8, 0.9, 1$. There are several ways of doing this:

With a Julia loop

     rhos = [ 0.8, 0.9, 1];
+     for i = 1:length(rhos)
+       rho = rhos(i);
+       stoch_simul(order=1);
+     end

Here the loop is not unrolled, Julia manages the iterations. This is interesting when there are a lot of iterations.

With a macro processor loop (case 1)

     rhos = [ 0.8, 0.9, 1];
+     @#for i in 1:3
+       rho = rhos(@{i});
+       stoch_simul(order=1);
+     @#endfor

This is very similar to the previous example, except that the loop is unrolled. The macro processor manages the loop index but not the data array (rhos).

With a macro processor loop (case 2)

     @#for rho_val in [ 0.8, 0.9, 1]
+       rho = @{rho_val};
+       stoch_simul(order=1);
+     @#endfor

The advantage of this method is that it uses a shorter syntax, since the list of values is directly given in the loop construct. The inconvenience is that you can not reuse the macro array in Julia.

Verbatim inclusion

Pass everything contained within the verbatim block to the <mod_file>.m file.

Block: verbatim ;

By default, whenever Dynare encounters code that is not understood by the parser, it is directly passed to the preprocessor output.

In order to force this behavior you can use the verbatim block. This is useful when the code you want passed to the <mod_file>.m file contains tokens recognized by the Dynare preprocessor.

Example

     verbatim;
+     % Anything contained in this block will be passed
+     % directly to the <modfile>.m file, including comments
+     var = 1;
+     end;

Misc commands

Command: `saveparamsandsteadystate (FILENAME);

For all parameters, endogenous and exogenous variables, stores their value in a text file, using a simple name/value associative table.

  • for parameters, the value is taken from the last parameter initialization.
  • for exogenous, the value is taken from the last initval block.
  • for endogenous, the value is taken from the last steady state computation (or, if no steady state has been computed, from the last initval block).

Note that no variable type is stored in the file, so that the values can be reloaded with load_params_and_steady_state in a setup where the variable types are different.

The typical usage of this function is to compute the steady-state of a model by calibrating the steady-state value of some endogenous variables (which implies that some parameters must be endogeneized during the steady-state computation).

You would then write a first .mod file which computes the steady state and saves the result of the computation at the end of the file, using save_params_and_steady_state.

In a second file designed to perform the actual simulations, you would use load_params_and_steady_state just after your variable declarations, in order to load the steady state previously computed (including the parameters which had been endogeneized during the steady state computation).

The need for two separate .mod files arises from the fact that the variable declarations differ between the files for steady state calibration and for simulation (the set of endogenous and parameters differ between the two); this leads to different var and parameters statements.

Also note that you can take advantage of the @#include directive to share the model equations between the two files (see macro-proc-lang).

  • load_params_and_steady_state (FILENAME);

For all parameters, endogenous and exogenous variables, loads their value from a file created with save_params_and_steady_state.

  • for parameters, their value will be initialized as if they had been calibrated in the .mod file.
  • for endogenous and exogenous variables, their value will be initialized as they would have been from an initval block .

This function is used in conjunction with save_params_and_steady_state; see the documentation of that function for more information.

diff --git a/previews/PR80/model-file/deterministic-simulations/index.html b/previews/PR80/model-file/deterministic-simulations/index.html new file mode 100644 index 00000000..46a3718b --- /dev/null +++ b/previews/PR80/model-file/deterministic-simulations/index.html @@ -0,0 +1,16 @@ + +Deterministic simulations · Dynare.jl

When the framework is deterministic, Dynare can be used for models with the assumption of perfect foresight. The system is supposed to be in a given state before a period 1 (often a steady state) when the news of a contemporaneous or of a future shock is learned by the agents in the model. The purpose of the simulation is to describe the reaction in anticipation of, then in reaction to the shock, until the system returns to equilibrium. This return to equilibrium is only an asymptotic phenomenon, which one must approximate by an horizon of simulation far enough in the future. Another exercise for which Dynare is well suited is to study the transition path to a new equilibrium following a permanent shock. For deterministic simulations, the numerical problem consists of solving a nonlinear system of simultaneous equations in n endogenous variables in T periods. Dynare uses a Newton-type method to solve the simultaneous equation system. Because the resulting Jacobian is in the order of n by T and hence will be very large for long simulations with many variables, Dynare makes use of the sparse matrix code .

Dynare commands

perfect_foresight_setup

Command: perfect\_foresight\_setup;

Command: perfect\_foresight\_setup (OPTIONS...);

Prepares a perfect foresight simulation, by extracting the information in the initval, endval and shocks blocks and converting them into simulation paths for exogenous and endogenous variables.

This command must always be called before running the simulation with perfect\_foresight\_solver.

Options
  • periods = INTEGER

Number of periods of the simulation.

  • datafile = FILENAME

Used to specify path for all endogenous and exogenous variables. Strictly equivalent to initval_file.

Output

The paths for the exogenous variables are stored into context.results.model_resultst[1].simulations.

The initial and terminal conditions for the endogenous variables and the initial guess for the path of endogenous variables are stored into context.results.model_results[1].simulations.

perfect_foresight_solver

Command: perfect\_foresight\_solver ;

Command: perfect\_foresight\_solver (OPTIONS...);

Computes the perfect foresight (or deterministic) simulation of the model.

Note that perfect\_foresight\_setup must be called before this command, in order to setup the environment for the simulation.

Options
  • maxit = INTEGER

Determines the maximum number of iterations used in the non-linear solver. The default value of maxit is 50.

  • tolf = DOUBLE

Convergence criterion for termination based on the function value. Iteration will cease when it proves impossible to improve the function value by more than tolf. Default: 1e-5

  • tolx = DOUBLE

Convergence criterion for termination based on the change in the function argument. Iteration will cease when the solver attempts to take a step that is smaller than tolx. Default: 1e-5

  • noprint

Don't print anything. Useful for loops.

  • print

Print results (opposite of noprint).

  • lmmcp

Solves mixed complementarity problems (the term refers to the LMMCP solver (Kanzow and Petra, 2004), that is used by DynareMatlab. DynareJulia uses the PATHSovler package)

  • endogenous_terminal_period

The number of periods is not constant across Newton iterations when solving the perfect foresight model. The size of the nonlinear system of equations is reduced by removing the portion of the paths (and associated equations) for which the solution has already been identified (up to the tolerance parameter). This strategy can be interpreted as a mix of the shooting and relaxation approaches. Note that round off errors are more important with this mixed strategy (user should check the reported value of the maximum absolute error). Only available with option stack_solve_algo==0.

Remark

Be careful when employing auxiliary variables in the context of perfect
+foresight computations. The same model may work for stochastic
+simulations, but fail for perfect foresight simulations. The issue
+arises when an equation suddenly only contains variables dated `t+1` (or
+`t-1` for that matter). In this case, the derivative in the last (first)
+period with respect to all variables will be 0, rendering the stacked
+Jacobian singular.
Example

Consider the following specification of an Euler equation with log utility:

Lambda = beta*C(-1)/C;
+Lambda(+1)*R(+1)= 1;

Clearly, the derivative of the second equation with respect to all endogenous variables at time t is zero, causing perfect_foresight_solver to generally fail. This is due to the use of the Lagrange multiplier Lambda as an auxiliary variable. Instead, employing the identical

beta*C/C(+1)*R(+1)= 1;

will work.

Julia function

Dynare.perfect_foresight!Function
perfect_foresight!(; periods, context = context, display = true,
+                   linear_solve_algo=ilu, maxit = 50, mcp = false,
+                   tolf = 1e-5, tolx = 1e-5)

Keyword arguments

  • periods::Int: number of periods in the simulation [required]
  • context::Context=context: context in which the simulation is computed
  • display::Bool=true: whether to display the results
  • linear_solve_algo::LinearSolveAlgo=ilu: algorithm used for the solution of the linear problem. Either ilu or pardiso. ilu is the sparse linear solver used by default in Julia. To use the Pardiso solver, write using Pardiso before running Dynare.
  • maxit::Int=50 maximum number of iterations
  • mcp::Bool=falseL whether to solve a mixed complementarity problem with occasionally binding constraints
  • tolf::Float64=1e-5: tolerance for the norm of residualts
  • tolx::Float64=1e-5: tolerance for the norm of the change in the result
source
Output

The simulated endogenous variables are available in context.results.model_results[1].simulations. This is a vector of AxisArrayTable, one for each simulations stored in context. Each AxisArrayTable contains the trajectories for endogenous and exogenous variables

Solving mixed complementarity problems

requires a particular model setup as the goal is to get rid of any min/max operators and complementary slackness conditions that might introduce a singularity into the Jacobian. This is done by attaching an equation tag (see model-decl) with the mcp keyword to affected equations. The format of the mcp tag is

[mcp = 'VARIABBLENAME OP CONSTANT']

where VARIABLENAME is an endogenous variable and OP is either > or <. For complicated occasionally binding constraints, it may be necessary to declare a new endogenous variable.

This tag states that the equation to which the tag is attached has to hold unless the expression within the tag is binding. For instance, a ZLB on the nominal interest rate would be specified as follows in the model block:

    model;
+       ...
+       [mcp = 'r > -1.94478']
+       r = rho*r(-1) + (1-rho)*(gpi*Infl+gy*YGap) + e;
+       ...
+    end;

where r is the nominal interest rate in deviation from the steady state. This construct implies that the Taylor rule is operative, unless the implied interest rate r<=-1.94478, in which case the r is fixed at -1.94478. This is equavalant to

\[(r_t > -1.94478)\;\; \bot\;\; r_t = \rho r_{t-1} + (1-\rho) (g_\pi Infl_t+g_y YGap_t) + e_t\]

By restricting the value of r coming out of this equation, the mcp tag also avoids using max(r,-1.94478) for other occurrences of r in the rest of the model. It is important to keep in mind that, because the mcp tag effectively replaces a complementary slackness condition, it cannot be simply attached to any equation.

Note that in the current implementation, the content of the mcp equation tag is not parsed by the preprocessor. The inequalities must therefore be as simple as possible: an endogenous variable, followed by a relational operator, followed by a number (not a variable, parameter or expression).

diff --git a/previews/PR80/model-file/estimation/index.html b/previews/PR80/model-file/estimation/index.html new file mode 100644 index 00000000..819c19aa --- /dev/null +++ b/previews/PR80/model-file/estimation/index.html @@ -0,0 +1,54 @@ + +Estimation · Dynare.jl

Provided that you have observations on some endogenous variables, it is possible to use Dynare to estimate some or all parameters. Bayesian techniques (as in Fernández-Villaverde and Rubio-Ramírez (2004), Rabanal and Rubio-Ramirez (2003), Schorfheide (2000) or Smets and Wouters (2003)) are available. Using Bayesian methods, it is possible to estimate DSGE models.

Note that in order to avoid stochastic singularity, you must have at least as many shocks or measurement errors in your model as you have observed variables.

Before using the estimation commands described below, you need to define some elements of the state space representation of the model. At the minimum, you need to declare the observed variables with var_obs and, possibly, deterministic trends with observation_trends (see the previous section: State space, filtering and smoothing)

Dynare commands

estimated_params

Block: estimated_params ;

Block: estimated_params (overwrite) ;

This block lists all parameters to be estimated and specifies bounds and priors as necessary.

Each line corresponds to an estimated parameter.

In a maximum likelihood or a method of moments estimation, each line follows this syntax:

    stderr VARIABLE_NAME | corr VARIABLE_NAME_1, VARIABLE_NAME_2 | PARAMETER_NAME
+    , INITIAL_VALUE [, LOWER_BOUND, UPPER_BOUND ];

In a Bayesian MCMC or a penalized method of moments estimation, each line follows this syntax:

    stderr VARIABLE_NAME | corr VARIABLE_NAME_1, VARIABLE_NAME_2 | PARAMETER_NAME | DSGE_PRIOR_WEIGHT
+    [, INITIAL_VALUE [, LOWER_BOUND, UPPER_BOUND]], PRIOR_SHAPE,
+    PRIOR_MEAN, PRIOR_STANDARD_ERROR [, PRIOR_3RD_PARAMETER [,
+    PRIOR_4TH_PARAMETER [, SCALE_PARAMETER ] ] ];

The first part of the line consists of one of the four following alternatives:

  • stderr VARIABLE_NAME

    Indicates that the standard error of the exogenous variable VARIABLENAME, or of the observation error/measurement errors associated with endogenous observed variable VARIABLENAME, is to be estimated.

  • corr VARIABLE_NAME1, VARIABLE_NAME2

    Indicates that the correlation between the exogenous variables VARIABLENAME1 and VARIABLENAME2, or the correlation of the observation errors/measurement errors associated with endogenous observed variables VARIABLENAME1 and VARIABLENAME2, is to be estimated. Note that correlations set by previous shocks-blocks or estimation-commands are kept at their value set prior to estimation if they are not estimated again subsequently. Thus, the treatment is the same as in the case of deep parameters set during model calibration and not estimated.

  • PARAMETER_NAME

    The name of a model parameter to be estimated

  • DSGE_PRIOR_WEIGHT

    Special name for the weigh of the DSGE model in DSGE-VAR model.

The rest of the line consists of the following fields, some of them being optional:

  • INITIAL_VALUE

Specifies a starting value for the posterior mode optimizer or the maximum likelihood estimation. If unset, defaults to the prior mean.

  • LOWER_BOUND

Currently not supported

  • UPPER_BOUND

Currently not supported

  • PRIOR_SHAPE

A keyword specifying the shape of the prior density. The possible values are: beta_pdf, gamma_pdf, normal_pdf, uniform_pdf, inv_gamma_pdf, inv_gamma1_pdf, inv_gamma2_pdf and weibull_pdf. Note that inv_gamma_pdf is equivalent to inv_gamma1_pdf.

  • PRIOR_MEAN

The mean of the prior distribution.

  • PRIOR_STANDARD_ERROR

The standard error of the prior distribution.

  • PRIOR_3RD_PARAMETER

Currently not supported except for the Uniform

  • PRIOR_4TH_PARAMETER

Currently not supported

  • SCALE_PARAMETER

A parameter specific scale parameter for the jumping distribution's covariance matrix of the Metropolis-Hasting algorithm.

Note that INITIALVALUE, LOWERBOUND, UPPERBOUND, PRIORMEAN, PRIORSTANDARDERROR, PRIOR3RDPARAMETER, PRIOR4THPARAMETER and SCALE_PARAMETER can be any valid EXPRESSION. Some of them can be empty, in which Dynare will select a default value depending on the context and the prior shape.

In case of the uniform distribution, it can be specified either by providing an upper and a lower bound using PRIOR_3RD_PARAMETER and PRIOR_4TH_PARAMETER or via mean and standard deviation using PRIOR_MEAN, PRIOR_STANDARD_ERROR. The other two will automatically be filled out. Note that providing both sets of hyperparameters will yield an error message.

As one uses options more towards the end of the list, all previous options must be filled: for example, if you want to specify SCALEPARAMETER, you must specify `PRIOR3RDPARAMETERandPRIOR4TH_PARAMETER`. Use empty values, if these parameters don't apply.

Parameter transformation

Sometimes, it is desirable to estimate a transformation of a parameter appearing in the model, rather than the parameter itself. It is of course possible to replace the original parameter by a function of the estimated parameter everywhere is the model, but it is often unpractical.

In such a case, it is possible to declare the parameter to be estimated in the parameters statement and to define the transformation, using a pound sign (#) expression.

Example
     parameters bet;
+
+     model;
+     # sig = 1/bet;
+     c = sig*c(+1)*mpk;
+     end;
+
+     estimated_params;
+     bet, normal_pdf, 1, 0.05;
+     end;

It is possible to have several estimated_params blocks. By default, subsequent blocks are concatenated with the previous ones; this can be useful when building models in a modular fashion (see also estimated_params_remove for that use case). However, if an estimated_params block has the overwrite option, its contents becomes the new list of estimated parameters, cancelling previous blocks; this can be useful when doing several estimations in a single .mod file.

estimated_params_init

Block: estimated_params_init ;

Block: estimated_params_init (OPTIONS...);

This block declares numerical initial values for the optimizer when these ones are different from the prior mean. It should be specified after the estimated_params block as otherwise the specified starting values are overwritten by the latter.

Each line has the following syntax:

    stderr VARIABLE_NAME | corr VARIABLE_NAME_1, VARIABLE_NAME_2 | PARAMETER_NAME, INITIAL_VALUE;

estimation

Command: estimation [VARIABLE_NAME...];

Command: estimation (OPTIONS...)[VARIABLE_NAME...];

This command runs Bayesian estimation.

Options
  • datafile = FILENAME

The datafile must be in CSV format

    estimation(datafile='../fsdat_simul.csv',...);
  • nobs = INTEGER

The number of observations following first_obs to be used. Default: all observations in the file after first_obs.

  • first_obs = INTEGER

The number of the first observation to be used. In case of estimating a DSGE-VAR, first_obs needs to be larger than the number of lags. Default: 1.

  • plot_priors = INTEGER: Control the plotting of priors, 0, no prior plot, 1, pPrior density for each estimated parameter is plotted. It is important to check that the actual shape of prior densities matches what you have in mind. Ill-chosen values for the prior standard density can result in absurd prior densities (default valueL 1).

  • mh_replic = INTEGER

Number of replications for each chain of the Metropolis-Hastings algorithm. The number of draws should be sufficient to achieve convergence of the MCMC and to meaningfully compute posterior objects. Default: 20000.

  • mh_nblocks = INTEGER

Number of parallel chains for Metropolis-Hastings algorithm. Default: 2.

  • mh_jscale = DOUBLE

The scale parameter of the jumping distribution's covariance matrix. The default value is rarely satisfactory. This option must be tuned to obtain, ideally, an acceptance ratio of 25%-33%. Basically, the idea is to increase the variance of the jumping distribution if the acceptance ratio is too high, and decrease the same variance if the acceptance ratio is too low. In some situations it may help to consider parameter-specific values for this scale parameter. This can be done in the estimated_params block. Default: 0.2.

Julia functions

Dynare.mode_compute!Function
 mode_compute!(; 
+             context=context,
+             data = AxisArrayTable(AxisArrayTables.AxisArray(Matrix(undef, 0, 0))),
+             datafile = "",
+             diffuse_filter::Bool = false,
+             display::Bool = false,
+             fast_kalman_filter::Bool = true,
+             first_obs::PeriodsSinceEpoch = Undated(typemin(Int)),
+             initial_values = get_initial_value_or_mean(),
+             last_obs::PeriodsSinceEpoch = Undated(typemin(Int)),
+             mode_check::Bool = false,
+             nobs::Int = 0,
+             order::Int = 1,
+             presample::Int = 0,
+             transformed_parameters = true)

computes the posterior mode.

Keyword arguments

  • context::Context=context: context of the computation
  • data::AxisArrayTable: AxisArrayTable containing observed variables
  • datafile::String: data filename (can't be used as the same time asdataset`)
  • first_obs::PeriodsSinceEpoch: first observation (default: first observation in the dataset)
  • initial_values: initival parameter values for optimization algorithm (default: estimated_params_init block if present or prior mean)
  • last_obs::PeriodsSinceEpoch: last period (default: last period of the dataset)
  • nobs::Int = 0: number of observations (default: entire dataset)
  • transformed_parameters = true: whether to transform estimated parameter so as they take their value on R

Either data or datafile must be specified.

source
Dynare.plot_priorsFunction
plot_priors(; context::Context = context, n_points::Int = 100)

plots prior density

Keyword arguments

  • context::Context = context: context in which to take the date to be ploted
  • n_points::Int = 100: number of points used for a curve
source
Dynare.plot_prior_posteriorFunction
plot_prior_posterior(chains; context::Context=context)

plots priors posterios and mode if computed on the same plots

Keyword arguments

  • context::Context=context: context used to get the estimation results

Output

  • the plots are saved in ./<modfilename>/Graphs/PriorPosterior_<x>.png
source
Dynare.prior!Function
 prior!(s::Symbol; shape::{<:Distributions}, initialvalue::Union{Real,Missing}=missing, mean::Union{Real,Missing}=missing, stdev::Union{Real,Missing}=missing, domain=[], variance ::Union{Real,Missing}=missing, context::Context=context)
+ prior!(s::stdev; shape::{<:Distributions}, initialvalue::Union{Real,Missing}=missing, mean::Union{Real,Missing}=missing, stdev::Union{Real,Missing}=missing, domain=[], variance ::Union{Real,Missing}=missing, context::Context=context)
+ prior!(s::variance; shape::{<:Distributions}, initialvalue::Union{Real,Missing}=missing, mean::Union{Real,Missing}=missing, stdev::Union{Real,Missing}=missing, domain=[], variance ::Union{Real,Missing}=missing, context::Context=context)
+ prior!(s::corr; shape::{<:Distributions}, initialvalue::Union{Real,Missing}=missing, mean::Union{Real,Missing}=missing, stdev::Union{Real,Missing}=missing, domain=[], variance ::Union{Real,Missing}=missing, context::Context=context)

generates a prior for a symbol of a parameter, the standard deviation (stdev) or the variance (variance) of an exogenous variable or an endogenous variable (measurement error) or the correlation (corr) between 2 endogenous or exogenous variables

Keyword arguments

  • shape <: Distributions: the shape of the prior distribution (Beta, InvertedGamma, InvertedGamma1, Gamma, Normal, Uniform, Weibull) [required]
  • context::Context=context: context in which the prior is declared
  • domain::Vector{<:Real}=Float64[]: domain for a uniform distribution
  • initialvalue::Union{Real,Missing}=missing: initialvalue for mode finding or MCMC iterations
  • mean::Union{Real,Missing}=missing: mean of the prior distribution
  • stdev::Union{Real,Missing}=missing: stdev of the prior distribution
  • variance::Union{Real,Missing}=missing: variance of the prior distribution
source
Dynare.rwmh_compute!Function
rwmh_compute!(;context::Context=context,
+         back_transformation::Bool = true,
+         datafile::String = "",
+         data::AxisArrayTable = AxisArrayTable(AxisArrayTables.AxisArray(Matrix(undef, 0, 0))),
+         diffuse_filter::Bool = false,
+         display::Bool = true,
+         fast_kalman_filter::Bool = true,
+         first_obs::PeriodsSinceEpoch = Undated(typemin(Int)),
+         initial_values = prior_mean(context.work.estimated_parameters),
+         covariance::AbstractMatrix{Float64} = Matrix(prior_variance(context.work.estimated_parameters)),
+         transformed_covariance::Matrix{Float64} = Matrix{Float64}(undef, 0,0),
+         last_obs::PeriodsSinceEpoch = Undated(typemin(Int)),
+         mcmc_chains::Int = 1,
+         mcmc_init_scale::Float64 = 0.0,
+         mcmc_jscale::Float64 = 0.0,
+         mcmc_replic::Int =  0,
+         mode_compute::Bool = true,
+         nobs::Int = 0,
+         order::Int = 1,
+         plot_chain::Bool = true,
+         plot_posterior_density::Bool = false, 
+         presample::Int = 0,
+         transformed_parameters::Bool = true

)

runs random walk Monte Carlo simulations of the posterior

Keyword arguments

  • context::Context=context: context of the computation
  • covariance::AbstractMatrix{Float64}:
  • data::AxisArrayTable: AxisArrayTable containing observed variables
  • datafile::String: data filename
  • first_obs::PeriodsSinceEpoch: first observation (default: first observation in the dataset)
  • initial_values: initival parameter values for optimization algorithm (default: estimated_params_init block if present or prior mean)
  • last_obs::PeriodsSinceEpoch: last period (default: last observation in the dataset)
  • mcmc_chains::Int number of MCMC chains (default: 1)
  • mcmc_jscale::Float64: scale factor of proposal
  • mcmc_replic::Int: = 0,
  • nobs::Int = 0: number of observations (default: entire dataset)
  • plot_chain::Bool: whether to display standard MCMC chain output (default:true)
  • plot_posterior_density::Bool: wether to display plots with prior and posterior densities (default: false)
  • transformed_covariance::Matrix{Float64}: covariance of transformed parameters (default: empty)
  • transformed_parameters = true: whether to transform estimated parameter so as they take their value on R

Either data or datafile must be specified.

source
diff --git a/previews/PR80/model-file/filtersmoother/index.html b/previews/PR80/model-file/filtersmoother/index.html new file mode 100644 index 00000000..333d00a1 --- /dev/null +++ b/previews/PR80/model-file/filtersmoother/index.html @@ -0,0 +1,14 @@ + +State space, filtering and smoothing · Dynare.jl

From a statistical point of view, DSGE models are unobserved components models: only a few variables are observed. Filtering or smoothing provide estimate of the unobserved variables given the observations.

The model is put in state space form

\[\begin{align*} +y^o_t &= M s_t + N\epsilon_t\\ +s_t &= Ts_{t-1} + R\eta_t +\end{align*}\]

where $y^o_t$ represents observed variable at period t. The coefficient matrices of the transition equation, T and R are provided by the solution of the linear(-isze) rational expectation model. $\epsilon_t$ are possible measurement errors and $\eta_t$ the structural shocks. Most often matrix M is a selection matrix.

Filtering provides estimates conditional only on past observations:

\[\mathbb{E}(y^{no}_t|Y^o_{t-1})\]

where $y^{no}_t$ are unobserved variables at period t and $Y^o_{t-1}$ represent the set observations until period t-1 included.

Smoothing provides estimates of unobserved variables conditional on the entire sample of observations:

\[\mathbb{E}(y^{no}_t|Y^o_T)\]

where $Y^o_T$ represents the all observations in the sample.

Dynare command

varobs

Observed variables are declared with the varobs command

Command: varobs VARIABLE_NAME...;

This command lists the name of observed endogenous variables for the estimation procedure. These variables must be available in the data file (see estimation_cmd <estim-comm>).

Alternatively, this command is also used in conjunction with the partial_information option of stoch_simul, for declaring the set of observed variables when solving the model under partial information.

Only one instance of varobs is allowed in a model file. If one needs to declare observed variables in a loop, the macro processor can be used as shown in the second example below.

Example
     varobs C y rr;

It is possible to declare a deterministic linear trend that is removed for the computations and added back in the results

Block: observation_trends ;

This block specifies linear trends for observed variables as functions of model parameters. In case the loglinear option is used, this corresponds to a linear trend in the logged observables, i.e. an exponential trend in the level of the observables.

Each line inside of the block should be of the form:

    VARIABLE_NAME(EXPRESSION);

In most cases, variables shouldn't be centered when observation_trends is used.

Example
     observation_trends;
+     Y (eta);
+     P (mu/eta);
+     end;

calib_smoother

This command triggers the computation of the filter and smoother for calibrated models

Command: calib_smoother [VARIABLE_NAME]...;

Command: calib_smoother (OPTIONS...)[VARIABLE_NAME]...;

This command computes the smoothed variables (and possible the filtered variables) on a calibrated model.

A datafile must be provided, and the observable variables declared with varobs. The smoother is based on a first-order approximation of the model.

By default, the command computes the smoothed variables and shocks and stores the results in oo_.SmoothedVariables and oo_.SmoothedShocks. It also fills oo_.UpdatedVariables.

Options

  • datafile = FILENAME: file containing the observation in CSV format.

  • filtered_vars: triggers the computation of filtered variables.

  • first_obs = INTEGER: first observation

  • diffuse_filter = INTEGER: use a diffuse filter for nonstationary models.

Julia functions

Dynare.calibsmoother!Function
calibsmoother!(; context::Context=context,
+                 datafile::String = "",
+                     data::AxisArrayTable = AxisArrayTable(Matrix{Float64}(undef, 0, 0), Undated[], Symbol[]),
+                 first_obs::PeriodSinceEpoch = Undated(typemin(Int)),
+                 last_obs::PeriodSinceEpoch = Undated(typemin(Int)),
+                 nobs::Int = 0
+               )

Compute the smoothed values of the variables for an estimated model

#Keyword arguments

  • periods::Integer: number of forecasted periods [required]
  • datafile::String: file with the observations for the smoother
  • data::AxisArrayTable: AxisArrayTable containing observed variables (can't be used at the same time as datafile)
  • first_obs::PeriodSinceEpoch: first period used by smoother (default: first observation in the dataset)
  • last_obs::PeriodSinceEpoch: last period used by smoother (default: last observation in the dataset)
  • nobs::Int: number of observations (default: entire dataset)
source
diff --git a/previews/PR80/model-file/forecasting/index.html b/previews/PR80/model-file/forecasting/index.html new file mode 100644 index 00000000..491e1e46 --- /dev/null +++ b/previews/PR80/model-file/forecasting/index.html @@ -0,0 +1,16 @@ + +Forecasting · Dynare.jl

Julia functions

Dynare.forecasting!Function
forecasting!(; periods::Integer,
+               forecast_mode::ForecastModes,
+               context::Context=context,
+               datafile::String="",
+               first_obs::PeriodsSinceEpoch=Undated(typemin(Int)),
+               first_period::PeriodsSinceEpoch=Undated(0),
+               last_obs::PeriodsSinceEpoch=Undated(typemin(Int)),
+               order::Integer=1)

computes an unconditional forecast of the variables of the model

Keyword arguments

  • periods::Integer: number of forecasted periods [required]
  • forecast_mode::ForecastModes: one of histval or calibsmoother [required]
  • datafile::String: file with the observations for the smoother
  • first_obs::PeriodsSinceEpoch: first period used by smoother (default: first observation in the file)
  • first_period::PeriodsSinceEpoch: initial_period for the forecast (default when histval: Undated(0), default when calibsmoother: last period of the smoother)
  • last_obs::PeriodsSinceEpoch: last period used by smoother (default: last observation in the file)
  • order::Integer: order of local approximation
source
Dynare.recursive_forecasting!Function
recursive_forecasting!(; Np::Integer,
+                       first_period::PeriodsSinceEpoch=Undated(typemin(Int)), 
+                       last_period::PeriodsSinceEpoch=Undated(typemax(Int)), 
+                       context::Context=context,
+                       datafile::String="", 
+                       first_obs::PeriodsSinceEpoch=Undated(typemin(Int)), 
+                       last_obs::PeriodsSinceEpoch=Undated(typemax(Int)), 
+                       order::Integer=1)

computes an unconditional recursive forecast by adding one period to the sample used for the smoother before forecasting over Np periods.

Keyword arguments

  • Np::Integer: number of forecasted periods [required]
  • first_period::PeriodsSinceEpoch: initial period of first forecast [required]
  • last_period::PeriodsSinceEpoch: initial period of last forecast [required]
  • datafile::String: file with the observations for the smoother
  • first_obs::PeriodsSinceEpoch: first period used by smoother (default: first observation in the file)
  • last_obs::PeriodsSinceEpoch: last period used by smoother (default: last observation in the file)
  • order::Integer: order of local approximation
source
diff --git a/previews/PR80/model-file/local-approxiation/index.html b/previews/PR80/model-file/local-approxiation/index.html new file mode 100644 index 00000000..fe498530 --- /dev/null +++ b/previews/PR80/model-file/local-approxiation/index.html @@ -0,0 +1,17 @@ + +Local approximation · Dynare.jl

In a stochastic context, Dynare computes one or several simulations corresponding to a random draw of the shocks.

The main algorithm for solving stochastic models relies on a Taylor approximation, up to second order, of the solution function (see Judd (1996), Collard and Juillard (2001a, 2001b), and Schmitt-Grohé and Uríbe (2004)). The details of the Dynare implementation of the first order solution are given in Villemot (2011). Such a solution is computed using the stoch_simul command.

Dynare commands

stoch_simul

Command: `stoch_simul;

Command: `stoch_simul (OPTIONS...);

Solves a stochastic (i.e. rational expectations) model, using perturbation techniques.

More precisely, stoch_simul computes a Taylor approximation of the model around the deterministic steady state and solves of the the decision and transition functions for the approximated model. Using this, it computes impulse response functions and various descriptive statistics (moments, variance decomposition, correlation and autocorrelation coefficients). For correlated shocks, the variance decomposition is computed as in the VAR literature through a Cholesky decomposition of the covariance matrix of the exogenous variables. When the shocks are correlated, the variance decomposition depends upon the order of the variables in the varexo command.

The IRFs are computed as the difference between the trajectory of a variable following a shock at the beginning of period 1 and its steady state value. More details on the computation of IRFs can be found at https://archives.dynare.org/DynareWiki/IrFs.

Variance decomposition, correlation, autocorrelation are only displayed for variables with strictly positive variance. Impulse response functions are only plotted for variables with response larger than $10^{-10}$.

Variance decomposition is computed relative to the sum of the contribution of each shock. Normally, this is of course equal to aggregate variance, but if a model generates very large variances, it may happen that, due to numerical error, the two differ by a significant amount. Dynare issues a warning if the maximum relative difference between the sum of the contribution of each shock and aggregate variance is larger than 0.01%.

The covariance matrix of the shocks is specified with the shocks command (see shocks-exo).

Options
  • ar = INTEGER

Order of autocorrelation coefficients to compute. Default: 5

  • irf = INTEGER

Number of periods on which to compute the IRFs. Setting irf=0 suppresses the plotting of IRFs. Default: 40.

  • nonstationary: declares the model as nonstationary.

  • noprint: don't print the results

  • order = INTEGER

Order of Taylor approximation. Note that for third order and above, the k_order_solver option is implied and only empirical moments are available (you must provide a value for periods option). Default: 2

  • periods = INTEGER

If different from zero, empirical moments will be computed instead of theoretical moments. The value of the option specifies the number of periods to use in the simulations. Values of the initval block, possibly recomputed by steady, will be used as starting point for the simulation. The simulated endogenous variables are made available to the user in Julia variable context.results.model_results[1].simulation. Default: 0.

  • dr = OPTION

Determines the method used to compute the decision rule. Possible values for OPTION are:

default

Uses the default method to compute the decision rule based on the generalized Schur decomposition (see Villemot (2011) for more information).

cycle_reduction

Uses the cycle reduction algorithm to solve the polynomial equation for retrieving the coefficients associated to the endogenous variables in the decision rule. This method is faster than the default one for large scale models.

Default value is default.

Output

The derivatives of the approximated solution function are availabe in the vector of matrices context.results.model_results[1].solution_derivatives. The first element contains the matrix of first order derivatives. The second element, the matrix of second order derivatives.

The matrix of first order derivatives is a $n x (n_s + n_x + 1)$ matrix where n is the number of endogenous variables, $n_s$, the number of state variables (variables appearing in the model with a lag), and $n_x$, the number of exogenous variables. An element of this matrix is

\[\begin{align*} +X_{i,j} &= \frac{\partial g_i}{\partial y_j},\;\;j=1,\ldots,n_s\\ +X_{i,n_s+j} &= \frac{\partial g_i}{\partial x_j},\;\;j=1,\ldots,n_x\\ +X_{i,n_s+n_k+1} &= \frac{\partial g_i}{\partial \sigma} = 0 +\end{align*}\]

where $g_i$ is the solution function for variable i, y, the vector of endogenous variables, x, the vector en exogenous variables and $\sigma$ the stochastic scale of the model. Note that at first order, this derivative is alwasy equal to zero.

The matrix of second order derivatives is $n \times n^2$ matrix where each column contains derivatives with respect to a pair of endogenous variables

  • eigenvalues::Vector{Complex{Float64}}
  • g1::Matrix{Float64} # full approximation
  • gs1::Matrix{Float64} # state transition matrices: states x states
  • hs1::Matrix{Float64} # states x shocks
  • gns1::Matrix{Float64} # non states x states
  • hns1::Matrix{Float64} # non states x shocsks
  • g1_1::SubArray{Float64, 2, Matrix{Float64}, Tuple{Base.Slice{Base.OneTo{Int}}, UnitRange{Int}}, true} # solution first order derivatives w.r. to state variables
  • g1_2::SubArray{Float64, 2, Matrix{Float64}, Tuple{Base.Slice{Base.OneTo{Int}}, UnitRange{Int}}, true} # solution first order derivatives w.r. to current exogenous variables
  • endogenous_variance::Matrix{Float64}
  • stationary_variables::Vector{Bool}
Example 1
shocks;
+var e;
+stderr 0.0348;
+end;
+
+stoch_simul;

Performs the simulation of the 1st-order approximation of a model with a single stochastic shock e, with a standard error of 0.0348.

Example 2
    stoch_simul(irf=60);

Performs the simulation of a model and displays impulse response functions on 60 periods.

Julia function

Dynare.localapproximation!Function
localapproximation!(; context::Context=context, display = true,
+                    dr_algo::String = "GS", irf::Int = 40,
+                    LRE_options = LinearRationalExpectationsOptions(),
+                    nar::Int = 5, nonstationary::Bool = false,
+                    order::Int = 1, periods::Int = 0 )

computes a local approximation of a model contained in context

Keyword arguments

  • context::Context=context: context in which the simulation is computed
  • display::Bool=true: whether to display the results
  • dr_algo::String: solution algorithm, either "GS" for generalized Schur decomposition (default) or "CR" for cyclic reduction
  • irf::Int = 40: number of periods for IRFs. Use 0 for no IRF computation
  • LRE_options::LinearRationalExpectationsOptions = LinearRationalExpectationsOptions(): options passed to the LinearRationalExpectation package
  • nar::Int = 5: numnber of periods for autocorrelations. Use 0 for no autocorrelation computation
  • nonstationary::Bool = false: to specify a nonstationary model
  • periods::Int = 0: number of periods for an optional Monte Carlo simulation of the model
source

First-order approximation

The approximation has the stylized form:

\[y_t = y^s + A \phi(y_{t-1}) + B u_t\]

where $y^s$ is the steady state value of $y$ and $\phi(y_{t-1})=y_{t-1}-y^s$. Matrices of coefficients $A$ and $B$ are computed by Dynare.

Second-order approximation

The approximation has the form:

\[y_t = y^s + 0.5 \Delta^2 + A \phi(y_{t-1}) + B u_t + 0.5 C +(\phi(y_{t-1})\otimes \phi(y_{t-1})) + 0.5 D (u_t \otimes u_t) + E +(\phi(y_{t-1}) \otimes u_t)\]

where $y^s$ is the steady state value of $y$, $\phi(y_{t-1})=y_{t-1}-y^s$, and $\Delta^2$ is the shift effect of the variance of future shocks. Matrices of coefficients $A$, $B$, $C$, $D$ and $E$ are computed by Dynare.

diff --git a/previews/PR80/model-file/model-declaration/index.html b/previews/PR80/model-file/model-declaration/index.html new file mode 100644 index 00000000..989424c8 --- /dev/null +++ b/previews/PR80/model-file/model-declaration/index.html @@ -0,0 +1,50 @@ + +Model declaration · Dynare.jl

Model declaration

The model is declared inside a model block:

Block: model ;

Block: model (OPTIONS...);

The equations of the model are written in a block delimited by model and end keywords.

There must be as many equations as there are endogenous variables in the model, except when computing the unconstrained optimal policy with ramsey_model, ramsey_policy or discretionary_policy.

The syntax of equations must follow the conventions for MODEL_EXPRESSION as described in expr. Each equation must be terminated by a semicolon (';'). A normal equation looks like:

MODEL_EXPRESSION = MODEL_EXPRESSION;

When the equations are written in homogenous form, it is possible to omit the '=0' part and write only the left hand side of the equation. A homogenous equation looks like:

MODEL_EXPRESSION;

Inside the model block, Dynare allows the creation of model-local variables, which constitute a simple way to share a common expression between several equations. The syntax consists of a pound sign (#) followed by the name of the new model local variable (which must not be declared as in var-decl, but may have been declared by model_local_variable), an equal sign, and the expression for which this new variable will stand. Later on, every time this variable appears in the model, Dynare will substitute it by the expression assigned to the variable. Note that the scope of this variable is restricted to the model block; it cannot be used outside. To assign a LaTeX name to the model local variable, use the declaration syntax outlined by model_local_variable. A model local variable declaration looks like:

#VARIABLE_NAME = MODEL_EXPRESSION;

It is possible to tag equations written in the model block. A tag can serve different purposes by allowing the user to attach arbitrary informations to each equation and to recover them at runtime. For instance, it is possible to name the equations with a name-tag, using a syntax like:

model;
+
+[name = 'Budget constraint'];
+c + k = k^theta*A;
+
+end;

Here, name is the keyword indicating that the tag names the equation. If an equation of the model is tagged with a name, the resid command will display the name of the equations (which may be more informative than the equation numbers) in addition to the equation number. Several tags for one equation can be separated using a comma:

model;
+
+[name='Taylor rule',mcp = 'r > -1.94478']
+r = rho*r(-1) + (1-rho)*(gpi*Infl+gy*YGap) + e;
+
+end;

More information on tags is available at https://git.dynare.org/Dynare/dynare/-/wikis/Equations-Tags.

There can be several model blocks, in which case they are simply concatenated. The set of effective options is also the concatenation of the options declared in all the blocks, but in that case you may rather want to use the model_options command.

Options

  • linear

Declares the model as being linear. It spares oneself from having to declare initial values for computing the steady state of a stationary linear model. This option can't be used with non-linear models, it will NOT trigger linearization of the model.

  • no_static

Don't create the static model file. This can be useful for models which don't have a steady state.

  • differentiate_forward_vars differentiate_forward_vars = (VARIABLE_NAME [VARIABLE_NAME ...] )

Tells Dynare to create a new auxiliary variable for each endogenous variable that appears with a lead, such that the new variable is the time differentiate of the original one. More precisely, if the model contains x(+1), then a variable AUX_DIFF_VAR will be created such that AUX_DIFF_VAR=x-x(-1), and x(+1) will be replaced with x+AUX_DIFF_VAR(+1).

The transformation is applied to all endogenous variables with a lead if the option is given without a list of variables. If there is a list, the transformation is restricted to endogenous with a lead that also appear in the list.

This option can useful for some deterministic simulations where convergence is hard to obtain. Bad values for terminal conditions in the case of very persistent dynamics or permanent shocks can hinder correct solutions or any convergence. The new differentiated variables have obvious zero terminal conditions (if the terminal condition is a steady state) and this in many cases helps convergence of simulations.

  • parallel_local_files = ( FILENAME [, FILENAME]... )

Declares a list of extra files that should be transferred to follower nodes when doing a parallel computation (see paral-conf).

  • balanced_growth_test_tol = DOUBLE

Tolerance used for determining whether cross-derivatives are zero in the test for balanced growth path (the latter is documented on https://archives.dynare.org/DynareWiki/RemovingTrends). Default: 1e-6

Example (Elementary RBC model)

var c k;
+varexo x;
+parameters aa alph bet delt gam;
+
+model;
+c =  - k + aa*x*k(-1)^alph + (1-delt)*k(-1);
+c^(-gam) = (aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam)/(1+bet);
+end;

Example (Use of model local variables)

The following program:

model;
+# gamma = 1 - 1/sigma;
+u1 = c1^gamma/gamma;
+u2 = c2^gamma/gamma;
+end;

...is formally equivalent to:

model;
+u1 = c1^(1-1/sigma)/(1-1/sigma);
+u2 = c2^(1-1/sigma)/(1-1/sigma);
+end;

Example (A linear model)

model(linear);
+x = a*x(-1)+b*y(+1)+e_x;
+y = d*y(-1)+e_y;
+end;
  • model_options (OPTIONS...);

This command accepts the same options as the model block.

The purpose of this statement is to specify the options that apply to the whole model, when there are several model blocks, so as to restore the symmetry between those blocks (since otherwise one model block would typically bear the options, while the other ones would typically have no option).

  • model_remove (TAGS...);

This command removes equations that appeared in a previous model block.

The equations must be specified by a list of tag values, separated by commas. Each element of the list is either a simple quoted string, in which case it designates an equation by its name tag; or a tag name (without quotes), followed by an equal sign, then by the tag value (within quotes).

Each removed equation must either have an endogenous tag, or have a left hand side containing a single endogenous variable. The corresponding endogenous variable will be either turned into an exogenous (if it is still used in somewhere in the model at that point), otherwise it will be removed from the model.

Example

var c k dummy1 dummy2;
+
+model;
+  c + k - aa*x*k(-1)^alph - (1-delt)*k(-1) + dummy1;
+  c^(-gam) - (1+bet)^(-1)*(aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam);
+  [ name = 'eq:dummy1', endogenous = 'dummy1' ]
+  c*k = dummy1;
+  [ foo = 'eq:dummy2' ]
+  log(dummy2) = k + 2;
+end;
+
+  model_remove('eq:dummy1', foo = 'eq:dummy2');

In the above example, the last two equations will be removed, dummy1 will be turned into an exogenous, and dummy2 will be removed.

  • block: model_replace (TAGS...);

This block replaces several equations in the model. It removes the equations given by the tags list (with the same syntax as in model_remove), and it adds equations given within the block (with the same syntax as model).

No variable is removed or has its type changed in the process.

Example

var c k;
+
+model;
+  c + k - aa*x*k(-1)^alph - (1-delt)*k(-1);
+  [ name = 'dummy' ]
+  c*k = 1;
+end;
+
+model_replace('dummy');
+  c^(-gam) = (1+bet)^(-1)*(aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam);
+end;

In the above example, the dummy equation is replaced by a proper Euler equation.

Auxiliary variables

The model which is solved internally by Dynare is not exactly the model declared by the user. In some cases, Dynare will introduce auxiliary endogenous variables–-along with corresponding auxiliary equations–-which will appear in the final output.

The main transformation concerns leads and lags. Dynare will perform a transformation of the model so that there is only one lead and one lag on endogenous variables and no leads/lags on exogenous variables.

This transformation is achieved by the creation of auxiliary variables and corresponding equations. For example, if x(+2) exists in the model, Dynare will create one auxiliary variable AUX_ENDO_LEAD = x(+1), and replace x(+2) by AUX_ENDO_LEAD(+1).

A similar transformation is done for lags greater than 2 on endogenous (auxiliary variables will have a name beginning with AUX_ENDO_LAG), and for exogenous with leads and lags (auxiliary variables will have a name beginning with AUX_EXO_LEAD or AUX_EXO_LAG respectively).

Another transformation is done for the EXPECTATION operator. For each occurrence of this operator, Dynare creates an auxiliary variable defined by a new equation, and replaces the expectation operator by a reference to the new auxiliary variable. For example, the expression EXPECTATION(-1)(x(+1)) is replaced by AUX_EXPECT_LAG_1(-1), and the new auxiliary variable is declared as AUX_EXPECT_LAG_1 = x(+2).

Auxiliary variables are also introduced by the preprocessor for the ramsey_model and ramsey_policy commands. In this case, they are used to represent the Lagrange multipliers when first order conditions of the Ramsey problem are computed. The new variables take the form MULT_i, where i represents the constraint with which the multiplier is associated (counted from the order of declaration in the model block).

Auxiliary variables are also introduced by the differentiate_forward_vars option of the model block. The new variables take the form AUX_DIFF_FWRD_i, and are equal to x-x(-1) for some endogenous variable x.

Finally, auxiliary variables will arise in the context of employing the diff-operator.

Once created, all auxiliary variables are included in the set of endogenous variables. The output of decision rules (see below) is such that auxiliary variable names are replaced by the original variables they refer to.

The number of endogenous variables before the creation of auxiliary variables is stored in context.models[1].orig_endo_nbr, and the number of endogenous variables after the creation of auxiliary variables is stored in context.models[1].endogenous_nbr.

diff --git a/previews/PR80/model-file/reporting/index.html b/previews/PR80/model-file/reporting/index.html new file mode 100644 index 00000000..0491938a --- /dev/null +++ b/previews/PR80/model-file/reporting/index.html @@ -0,0 +1,2 @@ + +Reporting · Dynare.jl

Dynare can generate PDF reports using \LaTeX

  • A report is made of
    • a title
    • a subtitle (optional)
    • pages
  • A page is made of sections
  • A section can be
    • a text paragraph
    • a listing of the model
    • a table
    • a graphic

Julia functions

Dynare.ReportType

Report(title::String; subtitle::String = "")

initialize empty report

Keyword arguments

  • title::String: Report title [required]
  • subtitle::String: Report subtitle
source
Dynare.add_page!Function

add_page!(report::Report, page::Page)

adds a page to a report

Keyword arguments

  • report::Report: report
  • page::Page: page to be added
source
Dynare.add_graph!Function

add_graph!(page::Page, graph::Graph)

adds a graph to a page

Keyword arguments

  • page::Page: page
  • graph::Graph: graph to be added
source
Dynare.add_model!Function

add_model!(page::Page; context::Context = context, lastline::Int = 0, format = 1) adds the lines of a *.mod file to pages

Keyword arguments

  • page::Page: page [required]
  • context::Context: context corresponding to the *.mod file (default: context)
  • lastline::Int: last line to be printed
  • format::Int: how to display parameter values 1: value is written after the parameter name 2: value is written below the parameter name
source
Dynare.add_paragraph!Function

add_paragraph!(page::Page, paragraph::String)

adds a graph to a page

Keyword arguments

  • page::Page: page
  • paragraph::String: paragraph to be added
source

@docs add_table! ````

`$@docs print$

diff --git a/previews/PR80/model-file/shocks/index.html b/previews/PR80/model-file/shocks/index.html new file mode 100644 index 00000000..10273636 --- /dev/null +++ b/previews/PR80/model-file/shocks/index.html @@ -0,0 +1,50 @@ + +Shocks on exgogenous variables · Dynare.jl

To study the effects of a temporary shock after which the system goes back to the original equilibrium (if the model is stable...) one uses a temporary shock. A temporary shock is a temporary change of value of one or several exogenous variables in the model. Temporary shocks are specified with the command shocks.

In a deterministic context, when one wants to study the transition of one equilibrium position to another, it is equivalent to analyze the consequences of a permanent shock. In Dynare this is done with initval, endval and steady.

In a stochastic framework, the exogenous variables take random values in each period. In Dynare, these random values follow a normal distribution with zero mean, but it belongs to the user to specify the variability of these shocks. The non-zero elements of the matrix of variance-covariance of the shocks can be entered with the shocks command.

Dynare commands

shocks

  • block: shocks ;
  • block: shocks(overwrite);
Options
  • overwrite: By default, if there are several shocks blocks

in the same .mod file, then they are cumulative: all the shocks declared in all the blocks are considered; however, if a shocks block is declared with the overwrite option, then it replaces all the previous shocks blocks.

In a deterministic context

For deterministic simulations, the shocks block specifies temporary changes in the value of exogenous variables. For permanent shocks, use an endval block.

The block should contain one or more occurrences of the following group of three lines:

var VARIABLE_NAME;
+periods INTEGER[:INTEGER] [[,] INTEGER[:INTEGER]]...;
+values DOUBLE | (EXPRESSION)  [[,] DOUBLE | (EXPRESSION) ]...;

It is possible to specify shocks which last several periods and which can vary over time. The periods keyword accepts a list of several dates or date ranges, which must be matched by as many shock values in the values keyword. Note that a range in the periods keyword can be matched by only one value in the values keyword. If values represents a scalar, the same value applies to the whole range. If values represents a vector, it must have as many elements as there are periods in the range.

Note that shock values are not restricted to numerical constants: arbitrary expressions are also allowed, but you have to enclose them inside parentheses.

Example 1
shocks;
+
+var e;
+periods 1;
+values 0.5;
+var u;
+periods 4:5;
+values 0;
+var v;
+periods 4:5 6 7:9;
+values 1 1.1 0.9;
+var w;
+periods 1 2;
+values (1+p) (exp(z));
+
+end;
Example 2
xx = [1.2; 1.3; 1];
+
+shocks;
+var e;
+periods 1:3;
+values (xx);
+end;

In a stochastic context

For stochastic simulations, the shocks block specifies the non zero elements of the covariance matrix of the shocks of exogenous variables.

You can use the following types of entries in the block:

  • Specification of the standard error of an exogenous variable.
var VARIABLE_NAME; 
+stderr EXPRESSION;
  • Specification of the variance of an exogenous variable.
var VARIABLE_NAME = EXPRESSION;
  • Specification the covariance of two exogenous variables.
var VARIABLE_NAME, VARIABLE_NAME = EXPRESSION;
  • Specification of the correlation of two exogenous variables.
corr VARIABLE_NAME, VARIABLE_NAME = EXPRESSION;

In an estimation context, it is also possible to specify variances and covariances on endogenous variables: in that case, these values are interpreted as the calibration of the measurement errors on these variables. This requires the varobs command to be specified before the shocks block.

Example
shocks;
+var e = 0.000081;
+var u; stderr 0.009;
+corr e, u = 0.8;
+var v, w = 2;
+end;
Remark

If the variance of an exogenous variable is set to zero, this variable will appear in the report on policy and transition functions, but isn't used in the computation of moments and of Impulse Response Functions. Setting a variance to zero is an easy way of removing an exogenous shock.

In stochastic optimal policy context

When computing conditional welfare in a ramsey_model or discretionary_policy context, welfare is conditional on the state values inherited by planner when making choices in the first period. The information set of the first period includes the respective exogenous shock realizations. Thus, their known value can be specified using the perfect foresight syntax. Note that i) all other values specified for periods than period 1 will be ignored and ii) the value of lagged shocks (e.g. in the case of news shocks) is specified with histval.

Example

shocks;
+var u; stderr 0.008;
+var u;
+periods 1;
+values 1;
+end;

Mixing deterministic and stochastic shocks

It is possible to mix deterministic and stochastic shocks to build models where agents know from the start of the simulation about future exogenous changes. In that case stoch_simul will compute the rational expectation solution adding future information to the state space (nothing is shown in the output of stoch_simul) and forecast will compute a simulation conditional on initial conditions and future information.

Example

varexo_det tau;
+varexo e;
+...
+shocks;
+var e; stderr 0.01;
+var tau;
+periods 1:9;
+values -0.15;
+end;
+
+stoch_simul(irf=0);
+
+forecast;

Julia function

scenario!()

The Julia function scenario!() lets you

  • declare shocks on exogenous variables as the shocks block
  • set the future value of endogenous variables (for conditional forecasts)
  • add the date at which the above information is made available to the agents in the model
Dynare.scenario!Function
scenario!(; name=Symbol, period::PeriodSinceEpoch, value<:Number, context::Context=context,
+  exogenous::Symbol=Symbol(), infoperiod::PeriodSinceEpoch=Undated(1))

Keyword arguments

  • name::Symbol: the name of an endogenous or exogenous variable [required]
  • period::PeriodSinceEpoch: the period in which the value is set
  • value<:PeriodSinceEpoch: the value of the endogenous or exogenous variables
  • context: the context is which the function operates (optional, default = context)
  • exogenous: when an endogenous variable is set, the name of the exogenous that must be freed (required when an endogenous variables is set)
  • infoperiod: the period in which the information is learned (optional, default = Undated(1))
source
Examples
scenario!(name = :e, value = 0.1, period = 2)

Exogenous variable e, takes value 0.1 in period 2.

scenario!(name = :y, value = 0.2, period=2, exogenous = :u)

Endogenous variable y is set to 0.2 in period 2 and exogenous variable u is treated as endogenous in the same period. Agents in the model know at the beginning of period 1 that this will happen.

scenario!(infoperiod = 2, name = :y, value = 0.2, period = 2,
+                exogenous = :u)

Endogenous variable y is set to 0.2 in period 2 and exogenous variable u is treated as endogenous in the same period. Agents in the model only learn at the beginning of period 2 that this will happen.

diff --git a/previews/PR80/model-file/steady-state/index.html b/previews/PR80/model-file/steady-state/index.html new file mode 100644 index 00000000..1595bdbd --- /dev/null +++ b/previews/PR80/model-file/steady-state/index.html @@ -0,0 +1,95 @@ + +Steady state · Dynare.jl

There are three ways of computing the steady state (i.e. the static equilibrium) of a model. The first way is to provide the equations of the steady state in a steady_state_model block. When it is possible to derive the steady state by hand, this is the recommended way as it faster and more accurate.

The second way is to provide only a partial solution in the steady_state_model block and to compute the solution for the other variables numerically. Guess values for these other variables must be declared in a initval block. The less variables the better.

The third way is to compute the steady state value of all variables numerically. There is no steady_state_model block and a guess value must be declared for all variables. A guess value of 0 can be omitted, but be careful with variables appearing at the denominator of a fraction.

Providing the steady state to Dynare

If you know how to compute the steady state for your model, you can provide a steady_state_model block, which is described below in more details. The steady state file generated by Dynare will be called +FILENAME/output/julia/FILENAME_steadystate2.jl.

Note that this block allows for updating the parameters in each call of the function. This allows for example to calibrate a model to a labor supply of 0.2 in steady state by setting the labor disutility parameter to a corresponding value. They can also be used in estimation where some parameter may be a function of an estimated parameter and needs to be updated for every parameter draw. For example, one might want to set the capital utilization cost parameter as a function of the discount rate to ensure that capacity utilization is 1 in steady state. Treating both parameters as independent or not updating one as a function of the other would lead to wrong results. But this also means that care is required. Do not accidentally overwrite your parameters with new values as it will lead to wrong results.

Steady_state_model

Block: steady\_state\_model ;

When the analytical solution of the model is known, this command can be used to help Dynare find the steady state in a more efficient and reliable way, especially during estimation where the steady state has to be recomputed for every point in the parameter space.

Each line of this block consists of a variable (either an endogenous, a temporary variable or a parameter) which is assigned an expression (which can contain parameters, exogenous at the steady state, or any endogenous or temporary variable already declared above). Each line therefore looks like:

VARIABLE_NAME = EXPRESSION;

Note that it is also possible to assign several variables at the same time, if the main function in the right hand side is a MATLAB/Octave function returning several arguments:

[ VARIABLE_NAME, VARIABLE_NAME... ] = EXPRESSION;

The steady_state_model block also works with deterministic models. An initval block and, when necessary, an endval block, is used to set the value of the exogenous variables. Each initval or endval block must be followed by steady to execute the function created by steady_state_model and set the initial, respectively terminal, steady state.

Example
var m P c e W R k d n l gy_obs gp_obs y dA;
+varexo e_a e_m;
+
+parameters alp bet gam mst rho psi del;
+
+...
+// parameter calibration, (dynamic) model declaration, shock calibration...
+...
+
+steady_state_model;
+dA = exp(gam);
+gst = 1/dA; // A temporary variable
+m = mst;
+
+// Three other temporary variables
+khst = ( (1-gst*bet*(1-del)) / (alp*gst^alp*bet) )^(1/(alp-1));
+xist = ( ((khst*gst)^alp - (1-gst*(1-del))*khst)/mst )^(-1);
+nust = psi*mst^2/( (1-alp)*(1-psi)*bet*gst^alp*khst^alp );
+
+n  = xist/(nust+xist);
+P  = xist + nust;
+k  = khst*n;
+
+l  = psi*mst*n/( (1-psi)*(1-n) );
+c  = mst/P;
+d  = l - mst + 1;
+y  = k^alp*n^(1-alp)*gst^alp;
+R  = mst/bet;
+
+// You can use MATLAB functions which return several arguments
+[W, e] = my_function(l, n);
+
+gp_obs = m/dA;
+gy_obs = dA;
+end;
+
+steady;

Finding the steady state with Dynare nonlinear solver

Dynare commands

initval

  • Block: initval ;

The initval block provides guess values for steady state computations.

The initval block is terminated by end; and contains lines of the form:

VARIABLE_NAME = EXPRESSION;

endval

  • Block: endval ;

The endval block can be used in a deterministic model to provide the guess values for computing a terminal steady state that is different from the initial steady state

This block is terminated by end; and contains lines of the form:

VARIABLE_NAME = EXPRESSION;

steady

  • Command: steady ;
  • Command: steady (OPTIONS...);

This command computes the steady state of a model using a nonlinear Newton-type solver and displays it.

More precisely, it computes the equilibrium value of the endogenous variables for the value of the exogenous variables specified in the previous initval or endval block.

steady uses an iterative procedure and takes as initial guess the value of the endogenous variables set in the previous initval or endval block.

For complicated models, finding good numerical initial values for the endogenous variables is the trickiest part of finding the equilibrium of that model. Often, it is better to start with a smaller model and add new variables one by one.

Options
  • maxit = INTEGER

Determines the maximum number of iterations used in the non-linear solver. The default value of maxit is 50.

  • tolf = DOUBLE

Convergence criterion for termination based on the function value. Iteration will cease when the residuals are smaller than tolf. Default: eps^(1/3)

  • tolx = DOUBLE

Convergence criterion for termination based on the step tolerance along. Iteration will cease when the attempted step size is smaller than tolx. Default: eps^(2/3)

  • homotopy_steps = INTEGER

Defines the number of steps when performing a homotopy. See homotopy_mode option for more details.

Output

After computation, the steady state is available in the following variables:

Julia variable: context.results.model_results[1].trends.endogenous_steady_state

Contains the computed steady state. Endogenous variables are ordered in the order of declaration used in the var command,

Example
var c k;
+varexo x;
+
+model;
+c + k - aa*x*k(-1)^alph - (1-delt)*k(-1);
+c^(-gam) - (1+bet)^(-1)*(aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam);
+end;
+
+initval;
+c = 1.2;
+k = 12;
+x = 1;
+end;
+
+steady;
+
+endval;
+c = 2;
+k = 20;
+x = 2;
+end;
+
+steady;
+

Homotopy setup

Block: homotopy_setup ;

This block is used to declare initial and final values for the parameters and exogenous variables when using a homotopy method. It is used in conjunction with the option homotopy_mode of the steady command.

The idea of homotopy is to subdivide the problem of finding the steady state into smaller problems. It assumes that you know how to compute the steady state for a given set of parameters, and it helps you finding the steady state for another set of parameters, by incrementally moving from one to another set of parameters.

The purpose of the homotopy_setup block is to declare the final (and possibly also the initial) values for the parameters or exogenous that will be changed during the homotopy. It should contain lines of the form:

VARIABLE_NAME, EXPRESSION, EXPRESSION;

This syntax specifies the initial and final values of a given parameter/exogenous.

There is an alternative syntax:

VARIABLE_NAME, EXPRESSION;

Here only the final value is specified for a given parameter/exogenous; the initial value is taken from the preceeding initval block.

A necessary condition for a successful homotopy is that Dynare must be able to solve the steady state for the initial parameters/exogenous without additional help (using the guess values given in the initval block).

If the homotopy fails, a possible solution is to increase the number of steps (given in homotopy_steps option of steady).

Example

In the following example, Dynare will first compute the steady state for the initial values (gam=0.5 and x=1), and then subdivide the problem into 50 smaller problems to find the steady state for the final values (gam=2 and x=2):

var c k;
+varexo x;
+
+parameters alph gam delt bet aa;
+alph=0.5;
+delt=0.02;
+aa=0.5;
+bet=0.05;
+
+model;
+c + k - aa*x*k(-1)^alph - (1-delt)*k(-1);
+c^(-gam) - (1+bet)^(-1)*(aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam);
+end;
+
+initval;
+x = 1;
+k = ((delt+bet)/(aa*x*alph))^(1/(alph-1));
+c = aa*x*k^alph-delt*k;
+end;
+
+homotopy_setup;
+gam, 0.5, 2;
+x, 2;
+end;
+
+steady(homotopy_mode = 1, homotopy_steps = 50);

Julia function

steadystate!

Dynare.steadystate!Function
steadystate!(; context::Context=context, display::Bool = true,
+        maxit::Int = 50, nocheck::Bool = false, tolf::Float64 = cbrt(eps()),
+        tolx::Float64 = 0.0)

Keyword arguments

  • context::Context=context: context in which the simulation is computed
  • homotopy_steps::Int=0: number of homotopy steps
  • display::Bool=true: whether to display the results
  • maxit::Int=50 maximum number of iterations
  • nocheck::Bool=false: don't check the steady state
  • tolf::Float64=cbrt(eps()): tolerance for the norm of residualts
  • tolx::Float64=0: tolerance for the norm of the change in the result
source

Replace some equations during steady state computations

When there is no steady state file, Dynare computes the steady state by solving the static model, i.e. the model from the .mod file from which leads and lags have been removed.

In some specific cases, one may want to have more control over the way this static model is created. Dynare therefore offers the possibility to explicitly give the form of equations that should be in the static model.

More precisely, if an equation is prepended by a [static] tag, then it will appear in the static model used for steady state computation, but that equation will not be used for other computations. For every equation tagged in this way, you must tag another equation with [dynamic]: that equation will not be used for steady state computation, but will be used for other computations.

This functionality can be useful on models with a unit root, where there is an infinity of steady states. An equation (tagged [dynamic]) would give the law of motion of the nonstationary variable (like a random walk). To pin down one specific steady state, an equation tagged [static] would affect a constant value to the nonstationary variable. Another situation where the [static] tag can be useful is when one has only a partial closed form solution for the steady state.

Example

This is a trivial example with two endogenous variables. The second equation takes a different form in the static model:

var c k;
+varexo x;
+...
+model;
+c + k - aa*x*k(-1)^alph - (1-delt)*k(-1);
+[dynamic] c^(-gam) - (1+bet)^(-1)*(aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam);
+[static] k = ((delt+bet)/(x*aa*alph))^(1/(alph-1));
+end;
diff --git a/previews/PR80/model-file/syntax-elements/index.html b/previews/PR80/model-file/syntax-elements/index.html new file mode 100644 index 00000000..1570a904 --- /dev/null +++ b/previews/PR80/model-file/syntax-elements/index.html @@ -0,0 +1,18 @@ + +Syntax elements · Dynare.jl

Model File

Syntax elements

Conventions

A model file contains a list of commands and of blocks. Each command and each element of a block is terminated by a semicolon (;). Blocks are terminated by end;.

If Dynare encounters an unknown expression at the beginning of a line or after a semicolon, it will parse the rest of that line as native Julia code, even if there are more statements separated by semicolons present. To prevent cryptic error messages, it is strongly recommended to always only put one statement/command into each line and start a new line after each semicolon.[1]

Lines of codes can be commented out line by line or as a block. Single-line comments begin with // and stop at the end of the line. Multiline comments are introduced by /* and terminated by */.

Examples

// This is a single line comment
+
+var x; // This is a comment about x
+
+/* This is another inline comment about alpha */  alpha = 0.3;
+
+ /*
+  This comment is spanning
+  two lines.
+ */

Note that these comment marks should not be used in native Julia code regions where the [#] should be preferred instead to introduce a comment. In a verbatim block, see verbatim, this would result in a crash since // is not a valid Julia statement).

Most Dynare commands have arguments and several accept options, indicated in parentheses after the command keyword. Several options are separated by commas.

In the description of Dynare commands, the following conventions are observed:

  • Optional arguments or options are indicated between square brackets: '[]';
  • Repeated arguments are indicated by ellipses: "...";
  • Mutually exclusive arguments are separated by vertical bars: '|';
  • INTEGER indicates an integer number;
  • INTEGER_VECTOR indicates a vector of integer numbers separated by spaces, enclosed by square brackets;
  • DOUBLE indicates a double precision number. The following syntaxes are valid: 1.1e3, 1.1E3, 1.1d3, 1.1D3. In some places, infinite Values Inf and -Inf are also allowed;
  • NUMERICAL_VECTOR indicates a vector of numbers separated by spaces, enclosed by square brackets;
  • EXPRESSION indicates a mathematical expression valid outside the model description (see expr);
  • MODEL_EXPRESSION (sometimes MODEL_EXP) indicates a mathematical expression valid in the model description (see expr and model-decl);
  • MACRO_EXPRESSION designates an expression of the macro processor (see macro-exp);
  • VARIABLE_NAME (sometimes VAR_NAME) indicates a variable name starting with an alphabetical character and can't contain: '()+-*/\^=!;:@#.' or accentuated characters;
  • PARAMETER_NAME (sometimes PARAM_NAME) indicates a parameter name starting with an alphabetical character and can't contain: '()+-*/\^=!;:@#.' or accentuated characters;
  • LATEX_NAME (sometimes TEX_NAME) indicates a valid LaTeX expression in math mode (not including the dollar signs);
  • FUNCTION_NAME indicates a valid Julia function name;
  • FILENAME indicates a filename valid in the underlying operating system; it is necessary to put it between quotes when specifying the extension or if the filename contains a non-alphanumeric character;
  • QUOTED_STRING indicates an arbitrary string enclosed between (single) quotes. Note that Dynare commands call for single quotes around a string while in Julia strings are enclosed between double quotes.

Expressions

Dynare distinguishes between two types of mathematical expressions: those that are used to describe the model, and those that are used outside the model block (e.g. for initializing parameters or variables, or as command options). In this manual, those two types of expressions are respectively denoted by MODEL_EXPRESSION and EXPRESSION.

Unlike Julia expressions, Dynare expressions are necessarily scalar ones: they cannot contain matrices or evaluate to matrices.[2]

Expressions can be constructed using integers (INTEGER), floating point numbers (DOUBLE), parameter names (PARAMETER_NAME), variable names (VARIABLE_NAME), operators and functions.

The following special constants are also accepted in some contexts:

Constant: inf

Represents infinity.

Constant: nan

"Not a number": represents an undefined or unrepresentable value.

Parameters and variables

Parameters and variables can be introduced in expressions by simply typing their names. The semantics of parameters and variables is quite different whether they are used inside or outside the model block.

Inside the model

Parameters used inside the model refer to the value given through parameter initialization (see param-init) or homotopy_setup when doing a simulation, or are the estimated variables when doing an estimation.

Variables used in a MODEL_EXPRESSION denote current period values when neither a lead or a lag is given. A lead or a lag can be given by enclosing an integer between parenthesis just after the variable name: a positive integer means a lead, a negative one means a lag. Leads or lags of more than one period are allowed. For example, if c is an endogenous variable, then c(+1) is the variable one period ahead, and c(-2) is the variable two periods before.

When specifying the leads and lags of endogenous variables, it is important to respect the following convention: in Dynare, the timing of a variable reflects when that variable is decided. A control variable –- which by definition is decided in the current period –- must have no lead. A predetermined variable –- which by definition has been decided in a previous period –- must have a lag. A consequence of this is that all stock variables must use the "stock at the end of the period" convention.

Leads and lags are primarily used for endogenous variables, but can be used for exogenous variables. They have no effect on parameters and are forbidden for local model variables (see Model declaration).

Outside the model

When used in an expression outside the model block, a parameter or a variable simply refers to the last value given to that variable. More precisely, for a parameter it refers to the value given in the corresponding parameter initialization (see param-init); for an endogenous or exogenous variable, it refers to the value given in the most recent initval or endval block.

Operators

The following operators are allowed in both MODEL_EXPRESSION and EXPRESSION:

  • Binary arithmetic operators: +, -, *, /, ^
  • Unary arithmetic operators: +, -
  • Binary comparison operators (which evaluate to either 0 or 1): <, >, <=, >=, ==, !=

Note the binary comparison operators are differentiable everywhere except on a line of the 2-dimensional real plane. However for facilitating convergence of Newton-type methods, Dynare assumes that, at the points of non-differentiability, the partial derivatives of these operators with respect to both arguments is equal to 0 (since this is the value of the partial derivatives everywhere else).

The following special operators are accepted in MODEL_EXPRESSION (but not in EXPRESSION):

Operator: STEADYSTATE (MODELEXPRESSION)

This operator is used to take the value of the enclosed expression at the steady state. A typical usage is in the Taylor rule, where you may want to use the value of GDP at steady state to compute the output gap.

Exogenous and exogenous deterministic variables may not appear in MODEL_EXPRESSION.

Note

The concept of a steady state is ambiguous in a perfect foresight context with permament and potentially anticipated shocks occuring. Dynare will use the contents of oo_.steady_state as its reference for calls to the STEADY_STATE()-operator. In the presence of endval, this implies that the terminal state provided by the user is used. This may be a steady state computed by Dynare (if endval is followed by steady) or simply the terminal state provided by the user (if endval is not followed by steady). Put differently, Dynare will not automatically compute the steady state conditional on the specificed value of the exogenous variables in the respective periods.

Operator: EXPECTATION (INTEGER) (MODEL_EXPRESSION

This operator is used to take the expectation of some expression using a different information set than the information available at current period. For example, EXPECTATION(-1)(x(+1)) is equal to the expected value of variable x at next period, using the information set available at the previous period. See aux-variables for an explanation of how this operator is handled internally and how this affects the output.

Functions

Built-in functions

The following standard functions are supported internally for both MODEL_EXPRESSION and EXPRESSION:

Function: exp(x)

Natural exponential.

Function: log(x)

Function: ln(x)

Natural logarithm.

Function: log10(x)

Base 10 logarithm.

Function: sqrt(x)

Square root.

Function: cbrt(x)

Cube root.

Function: sign(x)

Signum function, defined as:

\[\begin{aligned} + \textrm{sign}(x) = + \begin{cases} + -1 &\quad\text{if }x<0\\ + 0 &\quad\text{if }x=0\\ + 1 &\quad\text{if }x>0 + \end{cases} + \end{aligned}\]

Note that this function is not continuous, hence not differentiable, at $x=0$. However, for facilitating convergence of Newton-type methods, Dynare assumes that the derivative at $x=0$ is equal to $0$. This assumption comes from the observation that both the right- and left-derivatives at this point exist and are equal to $0$, so we can remove the singularity by postulating that the derivative at $x=0$ is $0$.

Function: abs(x)

Absolute value.

Note that this continuous function is not differentiable at $x=0$. However, for facilitating convergence of Newton-type methods, Dynare assumes that the derivative at $x=0$ is equal to $0$ (even if the derivative does not exist). The rational for this mathematically unfounded definition, rely on the observation that the derivative of $\mathrm{abs}(x)$ is equal to $\mathrm{sign}(x)$ for any $x\neq 0$ in $\mathbb R$ and from the convention for the value of $\mathrm{sign}(x)$ at $x=0$).

Function: sin(x)

Function: cos(x)

Function: tan(x)

Function: asin(x)

Function: acos(x)

Function: atan(x)

Trigonometric functions.

Function: sinh(x)

Function: cosh(x)

Function: tanh(x)

Function: asinh(x)

Function: acosh(x)

Function: atanh(x)

Hyperbolic functions.

Function: max(a, b)

Function: min(a, b)

Maximum and minimum of two reals.

Note that these functions are differentiable everywhere except on a line of the 2-dimensional real plane defined by $a=b$. However for facilitating convergence of Newton-type methods, Dynare assumes that, at the points of non-differentiability, the partial derivative of these functions with respect to the first (resp. the second) argument is equal to $1$ (resp. to $0$) (i.e. the derivatives at the kink are equal to the derivatives observed on the half-plane where the function is equal to its first argument).

Function: normcdf(x)

Function: normcdf(x, mu, sigma)

Gaussian cumulative density function, with mean mu and standard deviation sigma. Note that normcdf(x) is equivalent to normcdf(x,0,1).

Function: normpdf(x) Function: normpdf(x, mu, sigma)

Gaussian probability density function, with mean mu and standard deviation sigma. Note that normpdf(x) is equivalent to normpdf(x,0,1).

Function: erf(x)

Gauss error function.

Function: erfc(x)

Complementary error function, i.e. $\mathrm{erfc}(x) = 1-\mathrm{erf}(x)$.

A few words of warning in stochastic context

The use of the following functions and operators is strongly discouraged in a stochastic context: max, min, abs, sign, <, >, <=, >=, ==, !=.

The reason is that the local approximation used by stoch_simul or estimation will by nature ignore the non-linearities introduced by these functions if the steady state is away from the kink. And, if the steady state is exactly at the kink, then the approximation will be bogus because the derivative of these functions at the kink is bogus (as explained in the respective documentations of these functions and operators).

Note that extended_path is not affected by this problem, because it does not rely on a local approximation of the mode.

Footnotes

  • 1A .mod file must have lines that end with a line feed character, which is not commonly visible in text editors. Files created on Windows and Unix-based systems have always conformed to this requirement, as have files created on OS X and macOS. Files created on old, pre-OS X Macs used carriage returns as end of line characters. If you get a Dynare parsing error of the form ERROR: <<mod file>>: line 1, cols 341-347: syntax error,... and there's more than one line in your .mod file, know that it uses the carriage return as an end of line character. To get more helpful error messages, the carriage returns should be changed to line feeds.
  • 2Note that arbitrary Julia expressions can be put in a .mod file, but those expressions have to be on separate lines, generally at the end of the file for post-processing purposes. They are not interpreted by Dynare, and are simply passed on unmodified to Julia. Those constructions are not addresses in this section.
diff --git a/previews/PR80/model-file/variable-declarations/index.html b/previews/PR80/model-file/variable-declarations/index.html new file mode 100644 index 00000000..ce0287c9 --- /dev/null +++ b/previews/PR80/model-file/variable-declarations/index.html @@ -0,0 +1,58 @@ + +Variables and parameters declaration · Dynare.jl

While Dynare allows the user to choose their own variable names, there are some restrictions to be kept in mind. First, variables and parameters must not have the same name as Dynare commands or built-in functions. In this respect, Dynare is not case-sensitive. For example, do not use Ln or Sigma_e to name your variable. Not conforming to this rule might yield hard-to-debug error messages or crashes.

var

command

var VAR_NAME [$TEX_NAME$][(long_name=QUOTED_STRINGNAME=QUOTED_STRING)]...;
var (deflator=MODEL_EXPR) VAR_NAME (... same options apply) var(log,deflator=MODEL_EXPR) VAR_NAME (... same options apply)
var (log_deflator=MODEL_EXPR) VAR_NAME (... same options apply)

This required command declares the endogenous variables in the model. Optionally it is possible to give a LaTeX name to the variable or, if it is nonstationary, provide information regarding its deflator. The variables in the list can be separated by spaces or by commas. var commands can appear several times in the file and Dynare will concatenate them.

If the model is nonstationary and is to be written as such in the model block, Dynare will need the trend deflator for the appropriate endogenous variables in order to stationarize the model. The trend deflator must be provided alongside the variables that follow this trend.

Options

  • log

    In addition to the endogenous variable(s) thus declared, this option also triggers the creation of auxiliary variable(s) equal to the log of the corresponding endogenous variable(s). For example, given a var(log) y statement, two endogenous will be created (y and LOG_y), and an auxiliary equation linking the two will also be added (equal to LOG_y = log(y)). Moreover, every occurence of y in the model will be replaced by exp(LOG_y). This option is for example useful when one wants to perform a loglinear approximation of some variable(s) in the context of a first-order stochastic approximation; or when one wants to ensure the variable(s) stay(s) in the definition domain of the function defining the steady state or the dynamic residuals when the nonlinear solver is used.

  • deflator = MODEL_EXPR

    The expression used to detrend an endogenous variable. All trend variables, endogenous variables and parameters referenced in MODEL_EXPR must already have been declared by the trend_var, log_trend_var, var and parameters commands. The deflator is assumed to be multiplicative; for an additive deflator, use log_deflator. This option can be used together with the log option (the latter must come first).

  • log_deflator = MODEL_EXPR

    Same as deflator, except that the deflator is assumed to be additive instead of multiplicative (or, to put it otherwise, the declared variable is equal to the log of a variable with a multiplicative trend). This option cannot be used together with the log option, because it would not make much sense from an economic point of view (the corresponding auxiliary variable would correspond to the log taken two times on a variable with a multiplicative trend).

  • long_name = QUOTED_STRING

    This is the long version of the variable name. Its value is stored in M_.endo_names_long (a column cell array, in the same order as M_.endo_names). In case multiple long_name options are provided, the last one will be used. Default: VAR_NAME.

Example

var c gnp cva 
+          cca (long_name=`Consumption CA');
+var(deflator=A) i b;
+var c $C$ (long_name=`Consumption');

varexo

Command:

 varexo VAR_NAME [$TEX_NAME$] [(long_name=QUOTED_STRING|NAME=QUOTED_STRING)...];
This optional command declares the exogenous variables in the model. Optionally it is possible to give a LaTeX name to the variable. Exogenous variables are required if the user wants to be able to apply shocks to her model. The variables in the list can be separated by spaces or by commas. varexo commands can appear several times in the file and Dynare will concatenate them.

Options

  • long_name = QUOTED_STRING

Example

    varexo m gov;

Remarks

An exogenous variable is an innovation, in the sense that this
+variable cannot be predicted from the knowledge of the current
+state of the economy. For instance, if logged TFP is a first order
+autoregressive process:
+```math
+a_t=ρa_{t−1}+ε_t
+```

then logged TFP is an endogenous variable to be declared with var, while the innovation ε_t is to be declared with varexo.

varexo_det

Command:

varexo_det VAR_NAME [$TEX_NAME$][(long_name=QUOTED_STRING|NAME=QUOTED_STRING)...];

This optional command declares exogenous deterministic variables in a stochastic model. Optionally it is possible to give a LaTeX name to the variable. The variables in the list can be separated by spaces or by commas. varexo_det commands can appear several times in the file and Dynare will concatenate them.

It is possible to mix deterministic and stochastic shocks to build models where agents know from the start of the simulation about future exogenous changes. In that case stoch_simul will compute the rational expectation solution adding future information to the state space (nothing is shown in the output of stoch_simul) and forecast will compute a simulation conditional on initial conditions and future information.

Note that exogenous deterministic variables cannot appear with a lead or a lag in the model.

Options

  • long_name = QUOTED_STRING

  • NAME = QUOTED_STRING

Example

varexo m gov;
+varexo_det tau;

parameters

Command:

parameters PARAM_NAME [$TEX_NAME$] [(long_name=QUOTED_STRING|NAME=QUOTED_STRING)...];
This command declares parameters used in the model, in variable
+initialization or in shocks declaration. Optionally it is possible to give a
+LaTeX name to the parameter.
+
+The parameters must subsequently be assigned values.
+
+The parameters in the list can be separated by spaces or by commas.
+``parameters`` commands can appear several times in the file and Dynare
+will concatenate them.

Options

  • long_name = QUOTED_STRING

  • NAME = QUOTED_STRING

Example

parameters alpha, bet;

Parameter initialization

When using Dynare for computing simulations, it is necessary to calibrate the parameters of the model. This is done through parameter initialization.

The syntax is the following:

PARAMETER_NAME = EXPRESSION;

Here is an example of calibration:

parameters alpha, beta;
+
+beta = 0.99;
+alpha = 0.36;
+A = 1-alpha*beta;

Internally, the parameter values are stored in context.work.params

Advanced commands

change_type

Command

change_type (var|varexo|varexo_det|parameters) VAR_NAME | PARAM_NAME...;

Changes the types of the specified variables/parameters to another type: endogenous, exogenous, exogenous deterministic or parameter. It is important to understand that this command has a global effect on the $.mod$ file: the type change is effective after, but also before, the $change_type$ command. This command is typically used when flipping some variables for steady state calibration: typically a separate model file is used for calibration, which includes the list of variable declarations with the macro processor, and flips some variable.

Example

var y, w;
+parameters alpha, beta;
+...
+change_type(var) alpha, beta;
+change_type(parameters) y, w;

Here, in the whole model file, $alpha$ and $beta$ will be endogenous and $y$ and $w$ will be parameters.

var_remove

Command:

var_remove VAR_NAME | PARAM_NAME...;

Removes the listed variables (or parameters) from the model. Removing a variable that has already been used in a model equation or elsewhere will lead to an error.

predetermined_variables

Command:

predetermined_variables VAR_NAME...;

In Dynare, the default convention is that the timing of a variable reflects when this variable is decided. The typical example is for capital stock: since the capital stock used at current period is actually decided at the previous period, then the capital stock entering the production function is k(-1), and the law of motion of capital must be written:

k = i + (1-delta)*k(-1)

Put another way, for stock variables, the default in Dynare is to use a "stock at the end of the period" concept, instead of a "stock at the beginning of the period" convention.

The predetermined_variables is used to change that convention. The endogenous variables declared as predetermined variables are supposed to be decided one period ahead of all other endogenous variables. For stock variables, they are supposed to follow a "stock at the beginning of the period" convention.

Note that Dynare internally always uses the "stock at the end of the period" concept, even when the model has been entered using the predetermined_variables command. Thus, when plotting, computing or simulating variables, Dynare will follow the convention to use variables that are decided in the current period. For example, when generating impulse response functions for capital, Dynare will plot k, which is the capital stock decided upon by investment today (and which will be used in tomorrow's production function). This is the reason that capital is shown to be moving on impact, because it is k and not the predetermined k(-1) that is displayed. It is important to remember that this also affects simulated time series and output from smoother routines for predetermined variables. Compared to non-predetermined variables they might otherwise appear to be falsely shifted to the future by one period.

Example

The following two program snippets are strictly equivalent.

Using default Dynare timing convention:

var y, k, i;
+...
+model;
+y = k(-1)^alpha;
+k = i + (1-delta)*k(-1);
+...
+end;

Using the alternative timing convention:

var y, k, i;
+predetermined_variables k;
+...
+model;
+y = k^alpha;
+k(+1) = i + (1-delta)*k;
+...
+end;

trend_var

command:

trend_var (growth_factor = MODEL_EXPR) VAR_NAME[$LATEX_NAME$]...;

This optional command declares the trend variables in the model. See conv for the syntax of MODEL_EXPR and VAR_NAME. Optionally it is possible to give a LaTeX name to the variable.

The variable is assumed to have a multiplicative growth trend. For an additive growth trend, use log_trend_var instead.

Trend variables are required if the user wants to be able to write a nonstationary model in the model block. The trend_var command must appear before the var command that references the trend variable.

trend_var commands can appear several times in the file and Dynare will concatenate them.

If the model is nonstationary and is to be written as such in the model block, Dynare will need the growth factor of every trend variable in order to stationarize the model. The growth factor must be provided within the declaration of the trend variable, using the growth_factor keyword. All endogenous variables and parameters referenced in MODEL_EXPR must already have been declared by the var and parameters commands.

Example

trend_var (growth_factor=gA) A;

make_local_variables

command:

model_local_variable VARIABLE_NAME [LATEX_NAME]... ;

This optional command declares a model local variable. See conv for the syntax of VARIABLE_NAME. As you can create model local variables on the fly in the model block, the interest of this command is primarily to assign a LATEX_NAME to the model local variable.

Example

model_local_variable GDP_US $GDPUS$;

On-the-fly Model Variable Declaration

Endogenous variables, exogenous variables, and parameters can also be declared inside the model block. You can do this in two different ways: either via the equation tag or directly in an equation.

To declare a variable on-the-fly in an equation tag, simply state the type of variable to be declared (endogenous, exogenous, or parameter followed by an equal sign and the variable name in single quotes. Hence, to declare a variable c as endogenous in an equation tag, you can type [endogenous='c'].

To perform on-the-fly variable declaration in an equation, simply follow the symbol name with a vertical line (|, pipe character) and either an e, an x, or a p. For example, to declare a parameter named alphaa in the model block, you could write alphaa|p directly in an equation where it appears. Similarly, to declare an endogenous variable c in the model block you could write c|e. Note that in-equation on-the-fly variable declarations must be made on contemporaneous variables.

On-the-fly variable declarations do not have to appear in the first place where this variable is encountered.

Example

The following two snippets are equivalent:

model;
+  [endogenous='k',name='law of motion of capital']
+  k(+1) = i|e + (1-delta|p)*k;
+  y|e = k^alpha|p;
+  ...
+end;
+delta = 0.025;
+alpha = 0.36;
var k, i, y;
+parameters delta, alpha;
+delta = 0.025;
+alpha = 0.36;
+...
+model;
+  [name='law of motion of capital']
+  k(1) = i|e + (1-delta|p)*k;
+  y|e = k|e^alpha|p;
+  ...
+end;
diff --git a/previews/PR80/objects.inv b/previews/PR80/objects.inv new file mode 100644 index 00000000..e4c75def Binary files /dev/null and b/previews/PR80/objects.inv differ diff --git a/previews/PR80/orig/the-model-file.md.new b/previews/PR80/orig/the-model-file.md.new new file mode 100644 index 00000000..a488f595 --- /dev/null +++ b/previews/PR80/orig/the-model-file.md.new @@ -0,0 +1,10384 @@ +::: {.default-domain} +dynare +::: + +The model file {#model-file} +============== + +Conventions {#conv} +----------- + +A model file contains a list of commands and of blocks. Each command and +each element of a block is terminated by a semicolon (;). Blocks are +terminated by `end;`. + +If Dynare encounters an unknown expression at the beginning of a line or +after a semicolon, it will parse the rest of that line as native MATLAB +code, even if there are more statements separated by semicolons present. +To prevent cryptic error messages, it is strongly recommended to always +only put one statement/command into each line and start a new line after +each semicolon.[^1] + +Lines of codes can be commented out line by line or as a block. +Single-line comments begin with `//` and stop at the end of the line. +Multiline comments are introduced by `/*` and terminated by `*/`. + +*Examples* + +> // This is a single line comment +> +> var x; // This is a comment about x +> +> /* This is another inline comment about alpha */ alpha = 0.3; +> +> /* +> This comment is spanning +> two lines. +> */ + +Note that these comment marks should not be used in native MATLAB code +regions where the [%]{.title-ref} should be preferred instead to +introduce a comment. In a `verbatim` block, see +`verbatim`{.interpreted-text role="ref"}, this would result in a crash +since `//` is not a valid MATLAB statement). + +Most Dynare commands have arguments and several accept options, +indicated in parentheses after the command keyword. Several options are +separated by commas. + +In the description of Dynare commands, the following conventions are +observed: + +- Optional arguments or options are indicated between square brackets: + '\[\]'; +- Repeated arguments are indicated by ellipses: "\..."; +- Mutually exclusive arguments are separated by vertical bars: '\|'; +- INTEGER indicates an integer number; +- INTEGER\_VECTOR indicates a vector of integer numbers separated by + spaces, enclosed by square brackets; +- DOUBLE indicates a double precision number. The following syntaxes + are valid: `1.1e3`, `1.1E3`, `1.1d3`, `1.1D3`. In some places, + infinite Values `Inf` and `-Inf` are also allowed; +- NUMERICAL\_VECTOR indicates a vector of numbers separated by spaces, + enclosed by square brackets; +- EXPRESSION indicates a mathematical expression valid outside the + model description (see `expr`{.interpreted-text role="ref"}); +- MODEL\_EXPRESSION (sometimes MODEL\_EXP) indicates a mathematical + expression valid in the model description (see + `expr`{.interpreted-text role="ref"} and + `model-decl`{.interpreted-text role="ref"}); +- MACRO\_EXPRESSION designates an expression of the macro processor + (see `macro-exp`{.interpreted-text role="ref"}); +- VARIABLE\_NAME (sometimes VAR\_NAME) indicates a variable name + starting with an alphabetical character and can't contain: + '()+-\*/\^=!;:@\#.' or accentuated characters; +- PARAMETER\_NAME (sometimes PARAM\_NAME) indicates a parameter name + starting with an alphabetical character and can't contain: + '()+-\*/\^=!;:@\#.' or accentuated characters; +- LATEX\_NAME (sometimes TEX\_NAME) indicates a valid LaTeX expression + in math mode (not including the dollar signs); +- FUNCTION\_NAME indicates a valid MATLAB function name; +- FILENAME indicates a filename valid in the underlying operating + system; it is necessary to put it between quotes when specifying the + extension or if the filename contains a non-alphanumeric character; +- QUOTED\_STRING indicates an arbitrary string enclosed between + (single) quotes. + +Variable declarations {#var-decl} +--------------------- + +While Dynare allows the user to choose their own variable names, there +are some restrictions to be kept in mind. First, variables and +parameters must not have the same name as Dynare commands or built-in +functions. In this respect, Dynare is not case-sensitive. For example, +do not use `Ln` or `Sigma_e` to name your variable. Not conforming to +this rule might yield hard-to-debug error messages or crashes. Second, +when employing user-defined steady state files it is recommended to +avoid using the name of MATLAB functions as this may cause conflicts. In +particular, when working with user-defined steady state files, do not +use correctly-spelled greek names like [alpha]{.title-ref}, because +there are MATLAB functions of the same name. Rather go for `alppha` or +`alph`. Lastly, please do not name a variable or parameter `i`. This may +interfere with the imaginary number i and the index in many loops. +Rather, name investment `invest`. Using `inv` is also not recommended as +it already denotes the inverse operator. Commands for declaring +variables and parameters are described below. + +::: {.command} +var VAR\_NAME \[\$TEX\_NAME\$\] +\[(long\_name=QUOTED\_STRINGNAME=QUOTED\_STRING)\]\...; +var(deflator=MODEL\_EXPR) VAR\_NAME (\... same options apply) var(log, +deflator=MODEL\_EXPR) VAR\_NAME (\... same options apply) +var(log\_deflator=MODEL\_EXPR) VAR\_NAME (\... same options apply) + +This required command declares the endogenous variables in the model. +See `conv`{.interpreted-text role="ref"} for the syntax of *VAR\_NAME* +and *MODEL\_EXPR*. Optionally it is possible to give a LaTeX name to the +variable or, if it is nonstationary, provide information regarding its +deflator. The variables in the list can be separated by spaces or by +commas. `var` commands can appear several times in the file and Dynare +will concatenate them. Dynare stores the list of declared parameters, in +the order of declaration, in a column cell array `M_.endo_names`. + +If the model is nonstationary and is to be written as such in the +`model` block, Dynare will need the trend deflator for the appropriate +endogenous variables in order to stationarize the model. The trend +deflator must be provided alongside the variables that follow this +trend. + +*Options* + +::: {.option} +log + +In addition to the endogenous variable(s) thus declared, this option +also triggers the creation of auxiliary variable(s) equal to the log of +the corresponding endogenous variable(s). For example, given a +`var(log) y` statement, two endogenous will be created (`y` and +`LOG_y`), and an auxiliary equation linking the two will also be added +(equal to `LOG_y = log(y)`). Moreover, every occurence of `y` in the +model will be replaced by `exp(LOG_y)`. This option is for example +useful when one wants to perform a loglinear approximation of some +variable(s) in the context of a first-order stochastic approximation; or +when one wants to ensure the variable(s) stay(s) in the definition +domain of the function defining the steady state or the dynamic +residuals when the nonlinear solver is used. +::: + +::: {.option} +deflator = MODEL\_EXPR + +The expression used to detrend an endogenous variable. All trend +variables, endogenous variables and parameters referenced in MODEL\_EXPR +must already have been declared by the `trend_var, log_trend_var, var` +and `parameters` commands. The deflator is assumed to be multiplicative; +for an additive deflator, use `log_deflator`. This option can be used +together with the `log` option (the latter must come first). +::: + +::: {.option} +log\_deflator = MODEL\_EXPR + +Same as `deflator`, except that the deflator is assumed to be additive +instead of multiplicative (or, to put it otherwise, the declared +variable is equal to the log of a variable with a multiplicative trend). +This option cannot be used together with the `log` option, because it +would not make much sense from an economic point of view (the +corresponding auxiliary variable would correspond to the log taken two +times on a variable with a multiplicative trend). +::: + +::: {#long-name} +::: {.option} +long\_name = QUOTED\_STRING + +This is the long version of the variable name. Its value is stored in +`M_.endo_names_long` (a column cell array, in the same order as +`M_.endo_names`). In case multiple `long_name` options are provided, the +last one will be used. Default: `VAR_NAME`. +::: +::: + +::: {#partitioning} +::: {.option} +NAME = QUOTED\_STRING + +This is used to create a partitioning of variables. It results in the +direct output in the `.m` file analogous to: +`M_.endo_partitions.NAME = QUOTED_STRING`;. +::: +::: + +*Example (variable partitioning)* + +> var c gnp cva (country=`US', state=`VA') +> cca (country=`US', state=`CA', long_name=`Consumption CA'); +> var(deflator=A) i b; +> var c $C$ (long_name=`Consumption'); +::: + +::: {.command} +varexo\_det VAR\_NAME \[\$TEX\_NAME\$\] +\[(long\_name=QUOTED\_STRING\|NAME=QUOTED\_STRING)\...\]; + +This optional command declares exogenous deterministic variables in a +stochastic model. See `conv`{.interpreted-text role="ref"} for the +syntax of VARIABLE\_NAME. Optionally it is possible to give a LaTeX name +to the variable. The variables in the list can be separated by spaces or +by commas. `varexo_det` commands can appear several times in the file +and Dynare will concatenate them. + +It is possible to mix deterministic and stochastic shocks to build +models where agents know from the start of the simulation about future +exogenous changes. In that case `stoch_simul` will compute the rational +expectation solution adding future information to the state space +(nothing is shown in the output of `stoch_simul`) and forecast will +compute a simulation conditional on initial conditions and future +information. + +Note that exogenous deterministic variables cannot appear with a lead or +a lag in the model. + +*Options* + +::: {.option} +long\_name = QUOTED\_STRING + +Like `long_name `{.interpreted-text role="ref"} but value +stored in `M_.exo_det_names_long`. +::: + +::: {.option} +NAME = QUOTED\_STRING + +Like `partitioning `{.interpreted-text role="ref"} but +QUOTED\_STRING stored in `M_.exo_det_partitions.NAME`. +::: + +*Example* + +> varexo m gov; +> varexo_det tau; +::: + +::: {.command} +var\_remove VAR\_NAME \| PARAM\_NAME\...; + +Removes the listed variables (or parameters) from the model. Removing a +variable that has already been used in a model equation or elsewhere +will lead to an error. +::: + +::: {.command} +predetermined\_variables VAR\_NAME\...; + +In Dynare, the default convention is that the timing of a variable +reflects when this variable is decided. The typical example is for +capital stock: since the capital stock used at current period is +actually decided at the previous period, then the capital stock entering +the production function is `k(-1)`, and the law of motion of capital +must be written: + + k = i + (1-delta)*k(-1) + +Put another way, for stock variables, the default in Dynare is to use a +"stock at the end of the period" concept, instead of a "stock at the +beginning of the period" convention. + +The `predetermined_variables` is used to change that convention. The +endogenous variables declared as predetermined variables are supposed to +be decided one period ahead of all other endogenous variables. For stock +variables, they are supposed to follow a "stock at the beginning of the +period" convention. + +Note that Dynare internally always uses the "stock at the end of the +period" concept, even when the model has been entered using the +`predetermined_variables` command. Thus, when plotting, computing or +simulating variables, Dynare will follow the convention to use variables +that are decided in the current period. For example, when generating +impulse response functions for capital, Dynare will plot `k`, which is +the capital stock decided upon by investment today (and which will be +used in tomorrow's production function). This is the reason that capital +is shown to be moving on impact, because it is `k` and not the +predetermined `k(-1)` that is displayed. It is important to remember +that this also affects simulated time series and output from smoother +routines for predetermined variables. Compared to non-predetermined +variables they might otherwise appear to be falsely shifted to the +future by one period. + +*Example* + +> The following two program snippets are strictly equivalent. +> +> Using default Dynare timing convention: +> +> var y, k, i; +> ... +> model; +> y = k(-1)^alpha; +> k = i + (1-delta)*k(-1); +> ... +> end; +> +> Using the alternative timing convention: +> +> var y, k, i; +> predetermined_variables k; +> ... +> model; +> y = k^alpha; +> k(+1) = i + (1-delta)*k; +> ... +> end; +::: + +::: {.command} +trend\_var (growth\_factor = MODEL\_EXPR) VAR\_NAME +\[\$LATEX\_NAME\$\]\...; + +This optional command declares the trend variables in the model. See +`conv`{.interpreted-text role="ref"} for the syntax of MODEL\_EXPR and +VAR\_NAME. Optionally it is possible to give a LaTeX name to the +variable. + +The variable is assumed to have a multiplicative growth trend. For an +additive growth trend, use `log_trend_var` instead. + +Trend variables are required if the user wants to be able to write a +nonstationary model in the `model` block. The `trend_var` command must +appear before the var command that references the trend variable. + +`trend_var` commands can appear several times in the file and Dynare +will concatenate them. + +If the model is nonstationary and is to be written as such in the +`model` block, Dynare will need the growth factor of every trend +variable in order to stationarize the model. The growth factor must be +provided within the declaration of the trend variable, using the +`growth_factor` keyword. All endogenous variables and parameters +referenced in MODEL\_EXPR must already have been declared by the var and +parameters commands. + +*Example* + +> trend_var (growth_factor=gA) A; +::: + +::: {.command} +model\_local\_variable VARIABLE\_NAME \[LATEX\_NAME\]\... ; + +This optional command declares a model local variable. See +`conv`{.interpreted-text role="ref"} for the syntax of VARIABLE\_NAME. +As you can create model local variables on the fly in the model block +(see `model-decl`{.interpreted-text role="ref"}), the interest of this +command is primarily to assign a LATEX\_NAME to the model local +variable. + +*Example* + +> model_local_variable GDP_US $GDPUS$; +::: + +### On-the-fly Model Variable Declaration {#on-the-fly-declaration} + +Endogenous variables, exogenous variables, and parameters can also be +declared inside the model block. You can do this in two different ways: +either via the equation tag or directly in an equation. + +To declare a variable on-the-fly in an equation tag, simply state the +type of variable to be declared (`endogenous`, `exogenous`, or +`parameter` followed by an equal sign and the variable name in single +quotes. Hence, to declare a variable `c` as endogenous in an equation +tag, you can type `[endogenous='c']`. + +To perform on-the-fly variable declaration in an equation, simply follow +the symbol name with a vertical line (`|`, pipe character) and either an +`e`, an `x`, or a `p`. For example, to declare a parameter named +`alphaa` in the model block, you could write `alphaa|p` directly in an +equation where it appears. Similarly, to declare an endogenous variable +`c` in the model block you could write `c|e`. Note that in-equation +on-the-fly variable declarations must be made on contemporaneous +variables. + +On-the-fly variable declarations do not have to appear in the first +place where this variable is encountered. + +*Example* + +> The following two snippets are equivalent: +> +> > model; +> > [endogenous='k',name='law of motion of capital'] +> > k(+1) = i|e + (1-delta|p)*k; +> > y|e = k^alpha|p; +> > ... +> > end; +> > delta = 0.025; +> > alpha = 0.36; +> > +> > var k, i, y; +> > parameters delta, alpha; +> > delta = 0.025; +> > alpha = 0.36; +> > ... +> > model; +> > [name='law of motion of capital'] +> > k(1) = i|e + (1-delta|p)*k; +> > y|e = k|e^alpha|p; +> > ... +> > end; + +Expressions {#expr} +----------- + +Dynare distinguishes between two types of mathematical expressions: +those that are used to describe the model, and those that are used +outside the model block (e.g. for initializing parameters or variables, +or as command options). In this manual, those two types of expressions +are respectively denoted by MODEL\_EXPRESSION and EXPRESSION. + +Unlike MATLAB or Octave expressions, Dynare expressions are necessarily +scalar ones: they cannot contain matrices or evaluate to matrices.[^2] + +Expressions can be constructed using integers (INTEGER), floating point +numbers (DOUBLE), parameter names (PARAMETER\_NAME), variable names +(VARIABLE\_NAME), operators and functions. + +The following special constants are also accepted in some contexts: + +::: {.constant} +inf + +Represents infinity. +::: + +::: {.constant} +nan + +"Not a number": represents an undefined or unrepresentable value. +::: + +### Parameters and variables + +Parameters and variables can be introduced in expressions by simply +typing their names. The semantics of parameters and variables is quite +different whether they are used inside or outside the model block. + +#### Inside the model + +Parameters used inside the model refer to the value given through +parameter initialization (see `param-init`{.interpreted-text +role="ref"}) or `homotopy_setup` when doing a simulation, or are the +estimated variables when doing an estimation. + +Variables used in a MODEL\_EXPRESSION denote current period values when +neither a lead or a lag is given. A lead or a lag can be given by +enclosing an integer between parenthesis just after the variable name: a +positive integer means a lead, a negative one means a lag. Leads or lags +of more than one period are allowed. For example, if `c` is an +endogenous variable, then `c(+1)` is the variable one period ahead, and +`c(-2)` is the variable two periods before. + +When specifying the leads and lags of endogenous variables, it is +important to respect the following convention: in Dynare, the timing of +a variable reflects when that variable is decided. A control variable +--- which by definition is decided in the current period --- must have +no lead. A predetermined variable --- which by definition has been +decided in a previous period --- must have a lag. A consequence of this +is that all stock variables must use the "stock at the end of the +period" convention. + +Leads and lags are primarily used for endogenous variables, but can be +used for exogenous variables. They have no effect on parameters and are +forbidden for local model variables (see Model declaration). + +#### Outside the model + +When used in an expression outside the model block, a parameter or a +variable simply refers to the last value given to that variable. More +precisely, for a parameter it refers to the value given in the +corresponding parameter initialization (see +`param-init`{.interpreted-text role="ref"}); for an endogenous or +exogenous variable, it refers to the value given in the most recent +`initval` or `endval` block. + +### Operators + +The following operators are allowed in both MODEL\_EXPRESSION and +EXPRESSION: + +- Binary arithmetic operators: `+`, `-`, `*`, `/`, `^` +- Unary arithmetic operators: `+`, `-` +- Binary comparison operators (which evaluate to either 0 or 1): `<`, + `>`, `<=`, `>=`, `==`, `!=` + +Note the binary comparison operators are differentiable everywhere +except on a line of the 2-dimensional real plane. However for +facilitating convergence of Newton-type methods, Dynare assumes that, at +the points of non-differentiability, the partial derivatives of these +operators with respect to both arguments is equal to 0 (since this is +the value of the partial derivatives everywhere else). + +The following special operators are accepted in MODEL\_EXPRESSION (but +not in EXPRESSION): + +::: {.operator} +STEADY\_STATE (MODEL\_EXPRESSION) + +This operator is used to take the value of the enclosed expression at +the steady state. A typical usage is in the Taylor rule, where you may +want to use the value of GDP at steady state to compute the output gap. + +Exogenous and exogenous deterministic variables may not appear in +MODEL\_EXPRESSION. + +::: {.warning} +::: {.admonition-title} +Warning +::: + +The concept of a steady state is ambiguous in a perfect foresight +context with permament and potentially anticipated shocks occuring. +Dynare will use the contents of `oo_.steady_state` as its reference for +calls to the `STEADY_STATE()`-operator. In the presence of `endval`, +this implies that the terminal state provided by the user is used. This +may be a steady state computed by Dynare (if `endval` is followed by +`steady`) or simply the terminal state provided by the user (if `endval` +is not followed by `steady`). Put differently, Dynare will not +automatically compute the steady state conditional on the specificed +value of the exogenous variables in the respective periods. +::: +::: + +::: {.operator} +EXPECTATION (INTEGER) (MODEL\_EXPRESSION) + +This operator is used to take the expectation of some expression using a +different information set than the information available at current +period. For example, `EXPECTATION(-1)(x(+1))` is equal to the expected +value of variable x at next period, using the information set available +at the previous period. See `aux-variables`{.interpreted-text +role="ref"} for an explanation of how this operator is handled +internally and how this affects the output. +::: + +### Functions + +#### Built-in functions + +The following standard functions are supported internally for both +MODEL\_EXPRESSION and EXPRESSION: + +::: {.function} +exp(x) + +Natural exponential. +::: + +::: {.function} +log(x) +::: + +::: {.function} +ln(x) + +Natural logarithm. +::: + +::: {.function} +log10(x) + +Base 10 logarithm. +::: + +::: {.function} +sqrt(x) + +Square root. +::: + +::: {.function} +cbrt(x) + +Cube root. +::: + +::: {.function} +sign(x) + +Signum function, defined as: + +> $$\begin{aligned} +> \textrm{sign}(x) = +> \begin{cases} +> -1 &\quad\text{if }x<0\\ +> 0 &\quad\text{if }x=0\\ +> 1 &\quad\text{if }x>0 +> \end{cases} +> \end{aligned}$$ + +Note that this function is not continuous, hence not differentiable, at +$x=0$. However, for facilitating convergence of Newton-type methods, +Dynare assumes that the derivative at $x=0$ is equal to $0$. This +assumption comes from the observation that both the right- and +left-derivatives at this point exist and are equal to $0$, so we can +remove the singularity by postulating that the derivative at $x=0$ is +$0$. +::: + +::: {.function} +abs(x) + +Absolute value. + +Note that this continuous function is not differentiable at $x=0$. +However, for facilitating convergence of Newton-type methods, Dynare +assumes that the derivative at $x=0$ is equal to $0$ (even if the +derivative does not exist). The rational for this mathematically +unfounded definition, rely on the observation that the derivative of +$\mathrm{abs}(x)$ is equal to $\mathrm{sign}(x)$ for any $x\neq 0$ in +$\mathbb R$ and from the convention for the value of $\mathrm{sign}(x)$ +at $x=0$). +::: + +::: {.function} +sin(x) +::: + +::: {.function} +cos(x) +::: + +::: {.function} +tan(x) +::: + +::: {.function} +asin(x) +::: + +::: {.function} +acos(x) +::: + +::: {.function} +atan(x) + +Trigonometric functions. +::: + +::: {.function} +sinh(x) +::: + +::: {.function} +cosh(x) +::: + +::: {.function} +tanh(x) +::: + +::: {.function} +asinh(x) +::: + +::: {.function} +acosh(x) +::: + +::: {.function} +atanh(x) + +Hyperbolic functions. +::: + +::: {.function} +max(a, b) +::: + +::: {.function} +min(a, b) + +Maximum and minimum of two reals. + +Note that these functions are differentiable everywhere except on a line +of the 2-dimensional real plane defined by $a=b$. However for +facilitating convergence of Newton-type methods, Dynare assumes that, at +the points of non-differentiability, the partial derivative of these +functions with respect to the first (resp. the second) argument is equal +to $1$ (resp. to $0$) (i.e. the derivatives at the kink are equal to the +derivatives observed on the half-plane where the function is equal to +its first argument). +::: + +::: {.function} +normcdf(x) normcdf(x, mu, sigma) + +Gaussian cumulative density function, with mean *mu* and standard +deviation *sigma*. Note that `normcdf(x)` is equivalent to +`normcdf(x,0,1)`. +::: + +::: {.function} +normpdf(x) normpdf(x, mu, sigma) + +Gaussian probability density function, with mean *mu* and standard +deviation *sigma*. Note that `normpdf(x)` is equivalent to +`normpdf(x,0,1)`. +::: + +::: {.function} +erf(x) + +Gauss error function. +::: + +::: {.function} +erfc(x) + +Complementary error function, *i.e.* +$\mathrm{erfc}(x) = 1-\mathrm{erf}(x)$. +::: + +#### External functions + +Any other user-defined (or built-in) MATLAB or Octave function may be +used in both a MODEL\_EXPRESSION and an EXPRESSION, provided that this +function has a scalar argument as a return value. + +To use an external function in a MODEL\_EXPRESSION, one must declare the +function using the `external_function` statement. This is not required +for external functions used in an EXPRESSION outside of a `model` block +or `steady_state_model` block. + +::: {.command} +external\_function (OPTIONS\...); + +This command declares the external functions used in the model block. It +is required for every unique function used in the model block. + +`external_function` commands can appear several times in the file and +must come before the model block. + +*Options* + +::: {.option} +name = NAME + +The name of the function, which must also be the name of the Julia file +implementing it. This option is mandatory. +::: + +::: {.option} +nargs = INTEGER + +The number of arguments of the function. If this option is not provided, +Dynare assumes `nargs = 1`. +::: + +::: {.option} +first\_deriv\_provided \[= NAME\] + +If NAME is provided, this tells Dynare that the Jacobian is provided as +the only output of the Julia file given as the option argument. If NAME +is not provided, this tells Dynare that the Julia file specified by the +argument passed to NAME returns the Jacobian as its second output +argument. When this option is not provided, Dynare will use finite +difference approximations for computing the derivatives of the function, +whenever needed. +::: + +::: {.option} +second\_deriv\_provided \[= NAME\] + +If NAME is provided, this tells Dynare that the Hessian is provided as +the only output of the Julia file given as the option argument. If NAME +is not provided, this tells Dynare that the Julia file specified by the +argument passed to NAME returns the Hessian as its third output +argument. NB: This option can only be used if the `first_deriv_provided` +option is used in the same `external_function` command. When this option +is not provided, Dynare will use finite difference approximations for +computing the Hessian derivatives of the function, whenever needed. +::: + +*Example* + +> external_function(name = funcname); +> external_function(name = otherfuncname, nargs = 2, first_deriv_provided, second_deriv_provided); +> external_function(name = yetotherfuncname, nargs = 3, first_deriv_provided = funcname_deriv); +::: + +### A few words of warning in stochastic context + +The use of the following functions and operators is strongly discouraged +in a stochastic context: `max`, `min`, `abs`, `sign`, `<`, `>`, `<=`, +`>=`, `==`, `!=`. + +The reason is that the local approximation used by `stoch_simul` or +`estimation` will by nature ignore the non-linearities introduced by +these functions if the steady state is away from the kink. And, if the +steady state is exactly at the kink, then the approximation will be +bogus because the derivative of these functions at the kink is bogus (as +explained in the respective documentations of these functions and +operators). + +Note that `extended_path` is not affected by this problem, because it +does not rely on a local approximation of the mode. + +Parameter initialization {#param-init} +------------------------ + +When using Dynare for computing simulations, it is necessary to +calibrate the parameters of the model. This is done through parameter +initialization. + +The syntax is the following: + + PARAMETER_NAME = EXPRESSION; + +Here is an example of calibration: + + parameters alpha, beta; + + beta = 0.99; + alpha = 0.36; + A = 1-alpha*beta; + +Internally, the parameter values are stored in `M_.params`: + +::: {.matvar} +[M]().params + +Contains the values of model parameters. The parameters are in the order +that was used in the `parameters` command, hence ordered as in +`M_.param_names`. +::: + +The parameter names are stored in `M_.param_names`: + +::: {.matvar} +[M]().param\_names + +Cell array containing the names of the model parameters. +::: + +::: {.matcomm} +get\_param\_by\_name (\'PARAMETER\_NAME\'); + +Given the name of a parameter, returns its calibrated value as it is +stored in `M_.params`. +::: + +::: {.matcomm} +set\_param\_value (\'PARAMETER\_NAME\', MATLAB\_EXPRESSION); + +Sets the calibrated value of a parameter to the provided expression. +This does essentially the same as the parameter initialization syntax +described above, except that it accepts arbitrary MATLAB/Octave +expressions, and that it works from MATLAB/Octave scripts. +::: + +Model declaration {#model-decl} +----------------- + +The model is declared inside a `model` block: + +::: {.block} +model ; model (OPTIONS\...); + +The equations of the model are written in a block delimited by `model` +and `end` keywords. + +There must be as many equations as there are endogenous variables in the +model, except when computing the unconstrained optimal policy with +`ramsey_model`, `ramsey_policy` or `discretionary_policy`. + +The syntax of equations must follow the conventions for +MODEL\_EXPRESSION as described in `expr`{.interpreted-text role="ref"}. +Each equation must be terminated by a semicolon (';'). A normal equation +looks like: + +> MODEL\_EXPRESSION = MODEL\_EXPRESSION; + +When the equations are written in homogenous form, it is possible to +omit the '=0' part and write only the left hand side of the equation. A +homogenous equation looks like: + +> MODEL\_EXPRESSION; + +Inside the model block, Dynare allows the creation of *model-local +variables*, which constitute a simple way to share a common expression +between several equations. The syntax consists of a pound sign (\#) +followed by the name of the new model local variable (which must **not** +be declared as in `var-decl`{.interpreted-text role="ref"}, but may have +been declared by `model_local_variable`{.interpreted-text role="comm"}), +an equal sign, and the expression for which this new variable will +stand. Later on, every time this variable appears in the model, Dynare +will substitute it by the expression assigned to the variable. Note that +the scope of this variable is restricted to the model block; it cannot +be used outside. To assign a LaTeX name to the model local variable, use +the declaration syntax outlined by +`model_local_variable`{.interpreted-text role="comm"}. A model local +variable declaration looks like: + +> \#VARIABLE\_NAME = MODEL\_EXPRESSION; + +It is possible to tag equations written in the model block. A tag can +serve different purposes by allowing the user to attach arbitrary +informations to each equation and to recover them at runtime. For +instance, it is possible to name the equations with a `name`-tag, using +a syntax like: + + model; + + [name = 'Budget constraint']; + c + k = k^theta*A; + + end; + +Here, `name` is the keyword indicating that the tag names the equation. +If an equation of the model is tagged with a name, the `resid` command +will display the name of the equations (which may be more informative +than the equation numbers) in addition to the equation number. Several +tags for one equation can be separated using a comma: + + model; + + [name='Taylor rule',mcp = 'r > -1.94478'] + r = rho*r(-1) + (1-rho)*(gpi*Infl+gy*YGap) + e; + + end; + +More information on tags is available at +. + +There can be several `model` blocks, in which case they are simply +concatenated. The set of effective options is also the concatenation of +the options declared in all the blocks, but in that case you may rather +want to use the `model_options`{.interpreted-text role="comm"} command. + +*Options* + +::: {.option} +linear + +Declares the model as being linear. It spares oneself from having to +declare initial values for computing the steady state of a stationary +linear model. This option can't be used with non-linear models, it will +NOT trigger linearization of the model. +::: + +::: {.option} +no\_static + +Don't create the static model file. This can be useful for models which +don't have a steady state. +::: + +::: {.option} +differentiate\_forward\_vars differentiate\_forward\_vars = ( +VARIABLE\_NAME \[VARIABLE\_NAME \...\] ) + +Tells Dynare to create a new auxiliary variable for each endogenous +variable that appears with a lead, such that the new variable is the +time differentiate of the original one. More precisely, if the model +contains `x(+1)`, then a variable `AUX_DIFF_VAR` will be created such +that `AUX_DIFF_VAR=x-x(-1)`, and `x(+1)` will be replaced with +`x+AUX_DIFF_VAR(+1)`. + +The transformation is applied to all endogenous variables with a lead if +the option is given without a list of variables. If there is a list, the +transformation is restricted to endogenous with a lead that also appear +in the list. + +This option can useful for some deterministic simulations where +convergence is hard to obtain. Bad values for terminal conditions in the +case of very persistent dynamics or permanent shocks can hinder correct +solutions or any convergence. The new differentiated variables have +obvious zero terminal conditions (if the terminal condition is a steady +state) and this in many cases helps convergence of simulations. +::: + +::: {.option} +parallel\_local\_files = ( FILENAME \[, FILENAME\]\... ) + +Declares a list of extra files that should be transferred to follower +nodes when doing a parallel computation (see +`paral-conf`{.interpreted-text role="ref"}). +::: + +::: {.option} +balanced\_growth\_test\_tol = DOUBLE + +Tolerance used for determining whether cross-derivatives are zero in the +test for balanced growth path (the latter is documented on +). Default: +`1e-6` +::: + +*Example* (Elementary RBC model) + +> var c k; +> varexo x; +> parameters aa alph bet delt gam; +> +> model; +> c = - k + aa*x*k(-1)^alph + (1-delt)*k(-1); +> c^(-gam) = (aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam)/(1+bet); +> end; + +*Example* (Use of model local variables) + +> The following program: +> +> model; +> # gamma = 1 - 1/sigma; +> u1 = c1^gamma/gamma; +> u2 = c2^gamma/gamma; +> end; +> +> \...is formally equivalent to: +> +> model; +> u1 = c1^(1-1/sigma)/(1-1/sigma); +> u2 = c2^(1-1/sigma)/(1-1/sigma); +> end; + +*Example* (A linear model) + +> model(linear); +> x = a*x(-1)+b*y(+1)+e_x; +> y = d*y(-1)+e_y; +> end; +::: + +::: {.command} +model\_options (OPTIONS\...); + +This command accepts the same options as the `model`{.interpreted-text +role="bck"} block. + +The purpose of this statement is to specify the options that apply to +the whole model, when there are several `model` blocks, so as to restore +the symmetry between those blocks (since otherwise one `model` block +would typically bear the options, while the other ones would typically +have no option). +::: + +::: {.command} +model\_remove (TAGS\...); + +This command removes equations that appeared in a previous +`model`{.interpreted-text role="bck"} block. + +The equations must be specified by a list of tag values, separated by +commas. Each element of the list is either a simple quoted string, in +which case it designates an equation by its `name` tag; or a tag name +(without quotes), followed by an equal sign, then by the tag value +(within quotes). + +Each removed equation must either have an `endogenous` tag, or have a +left hand side containing a single endogenous variable. The +corresponding endogenous variable will be either turned into an +exogenous (if it is still used in somewhere in the model at that point), +otherwise it will be removed from the model. + +*Example* + +> var c k dummy1 dummy2; +> +> model; +> c + k - aa*x*k(-1)^alph - (1-delt)*k(-1) + dummy1; +> c^(-gam) - (1+bet)^(-1)*(aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam); +> [ name = 'eq:dummy1', endogenous = 'dummy1' ] +> c*k = dummy1; +> [ foo = 'eq:dummy2' ] +> log(dummy2) = k + 2; +> end; +> +> model_remove('eq:dummy1', foo = 'eq:dummy2'); +> +> In the above example, the last two equations will be removed, `dummy1` +> will be turned into an exogenous, and `dummy2` will be removed. +::: + +::: {.block} +model\_replace (TAGS\...); + +This block replaces several equations in the model. It removes the +equations given by the tags list (with the same syntax as in +`model_remove`{.interpreted-text role="comm"}), and it adds equations +given within the block (with the same syntax as +`model`{.interpreted-text role="bck"}). + +No variable is removed or has its type changed in the process. + +*Example* + +> var c k; +> +> model; +> c + k - aa*x*k(-1)^alph - (1-delt)*k(-1); +> [ name = 'dummy' ] +> c*k = 1; +> end; +> +> model_replace('dummy'); +> c^(-gam) = (1+bet)^(-1)*(aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam); +> end; +> +> In the above example, the dummy equation is replaced by a proper Euler +> equation. +::: + +Dynare has the ability to output the original list of model equations to +a LaTeX file, using the `write_latex_original_model` command, the list +of transformed model equations using the +`write_latex_dynamic_model command`, and the list of static model +equations using the `write_latex_static_model` command. + +::: {.command} +write\_latex\_original\_model (OPTIONS); + +This command creates two LaTeX files: one containing the model as +defined in the model block and one containing the LaTeX document header +information. + +If your `.mod` file is `FILENAME.mod`, then Dynare will create a file +called `FILENAME/latex/original.tex`, which includes a file called +`FILENAME/latex/original_content.tex` (also created by Dynare) +containing the list of all the original model equations. + +If LaTeX names were given for variables and parameters (see +`var-decl`{.interpreted-text role="ref"}), then those will be used; +otherwise, the plain text names will be used. + +Time subscripts (`t`, `t+1`, `t-1`, \...) will be appended to the +variable names, as LaTeX subscripts. + +Compiling the TeX file requires the following LaTeX packages: +`geometry, fullpage, breqn`. + +*Options* + +::: {.option} +write\_equation\_tags + +Write the equation tags in the LaTeX output. The equation tags will be +interpreted with LaTeX markups. +::: +::: + +::: {.command} +write\_latex\_dynamic\_model ; write\_latex\_dynamic\_model (OPTIONS); + +This command creates two LaTeX files: one containing the dynamic model +and one containing the LaTeX document header information. + +If your `.mod` file is `FILENAME.mod`, then Dynare will create a file +called `FILENAME/latex/dynamic.tex`, which includes a file called +`FILENAME/latex/dynamic_content.tex` (also created by Dynare) containing +the list of all the dynamic model equations. + +If LaTeX names were given for variables and parameters (see +`var-decl`{.interpreted-text role="ref"}), then those will be used; +otherwise, the plain text names will be used. + +Time subscripts (`t`, `t+1`, `t-1`, \...) will be appended to the +variable names, as LaTeX subscripts. + +Note that the model written in the TeX file will differ from the model +declared by the user in the following dimensions: + +> - The timing convention of predetermined variables (see +> `predetermined_variables`{.interpreted-text role="comm"}) will +> have been changed to the default Dynare timing convention; in +> other words, variables declared as predetermined will be lagged on +> period back, +> - The `EXPECTATION` operators will have been removed, replaced by +> auxiliary variables and new equations (as explained in the +> documentation of +> `EXPECTATION `{.interpreted-text +> role="op"}), +> - Endogenous variables with leads or lags greater or equal than two +> will have been removed, replaced by new auxiliary variables and +> equations, +> - Exogenous variables with leads or lags will also have been +> replaced by new auxiliary variables and equations. + +For the required LaTeX packages, see +`write_latex_original_model`{.interpreted-text role="comm"}. + +*Options* + +::: {.option} +write\_equation\_tags + +See `write_equation_tags`{.interpreted-text role="opt"} +::: +::: + +::: {.command} +write\_latex\_static\_model (OPTIONS); + +This command creates two LaTeX files: one containing the static model +and one containing the LaTeX document header information. + +If your `.mod` file is `FILENAME.mod`, then Dynare will create a file +called `FILENAME/latex/static.tex`, which includes a file called +`FILENAME/latex/static_content.tex` (also created by Dynare) containing +the list of all the steady state model equations. + +If LaTeX names were given for variables and parameters (see +`var-decl`{.interpreted-text role="ref"}), then those will be used; +otherwise, the plain text names will be used. + +Note that the model written in the TeX file will differ from the model +declared by the user in the some dimensions (see +`write_latex_dynamic_model`{.interpreted-text role="comm"} for details). + +Also note that this command will not output the contents of the optional +`steady_state_model` block (see `steady_state_model`{.interpreted-text +role="bck"}); it will rather output a static version (i.e. without leads +and lags) of the dynamic `model` declared in the model block. To write +the LaTeX contents of the `steady_state_model` see +`write_latex_steady_state_model`{.interpreted-text role="comm"}. + +For the required LaTeX packages, see +`write_latex_original_model`{.interpreted-text role="comm"}. + +*Options* + +::: {.option} +write\_equation\_tags + +See `write_equation_tags`{.interpreted-text role="opt"}. +::: +::: + +::: {.command} +write\_latex\_steady\_state\_model + +This command creates two LaTeX files: one containing the steady state +model and one containing the LaTeX document header information. + +If your `.mod` file is `FILENAME.mod`, then Dynare will create a file +called `FILENAME/latex/steady_state.tex`, which includes a file called +`FILENAME/latex/steady_state_content.tex` (also created by Dynare) +containing the list of all the steady state model equations. + +If LaTeX names were given for variables and parameters (see +`var-decl`{.interpreted-text role="ref"}), then those will be used; +otherwise, the plain text names will be used. + +Note that the model written in the `.tex` file will differ from the +model declared by the user in some dimensions (see +`write_latex_dynamic_model`{.interpreted-text role="comm"} for details). + +For the required LaTeX packages, see +`write_latex_original_model`{.interpreted-text role="comm"}. +::: + +Auxiliary variables {#aux-variables} +------------------- + +The model which is solved internally by Dynare is not exactly the model +declared by the user. In some cases, Dynare will introduce auxiliary +endogenous variables---along with corresponding auxiliary +equations---which will appear in the final output. + +The main transformation concerns leads and lags. Dynare will perform a +transformation of the model so that there is only one lead and one lag +on endogenous variables and no leads/lags on exogenous variables. + +This transformation is achieved by the creation of auxiliary variables +and corresponding equations. For example, if `x(+2)` exists in the +model, Dynare will create one auxiliary variable +`AUX_ENDO_LEAD = x(+1)`, and replace `x(+2)` by `AUX_ENDO_LEAD(+1)`. + +A similar transformation is done for lags greater than 2 on endogenous +(auxiliary variables will have a name beginning with `AUX_ENDO_LAG`), +and for exogenous with leads and lags (auxiliary variables will have a +name beginning with `AUX_EXO_LEAD` or `AUX_EXO_LAG` respectively). + +Another transformation is done for the `EXPECTATION` operator. For each +occurrence of this operator, Dynare creates an auxiliary variable +defined by a new equation, and replaces the expectation operator by a +reference to the new auxiliary variable. For example, the expression +`EXPECTATION(-1)(x(+1))` is replaced by `AUX_EXPECT_LAG_1(-1)`, and the +new auxiliary variable is declared as `AUX_EXPECT_LAG_1 = x(+2)`. + +Auxiliary variables are also introduced by the preprocessor for the +`ramsey_model` and `ramsey_policy` commands. In this case, they are used +to represent the Lagrange multipliers when first order conditions of the +Ramsey problem are computed. The new variables take the form `MULT_i`, +where *i* represents the constraint with which the multiplier is +associated (counted from the order of declaration in the model block). + +Auxiliary variables are also introduced by the +`differentiate_forward_vars` option of the model block. The new +variables take the form `AUX_DIFF_FWRD_i`, and are equal to `x-x(-1)` +for some endogenous variable `x`. + +Finally, auxiliary variables will arise in the context of employing the +`diff`-operator. + +Once created, all auxiliary variables are included in the set of +endogenous variables. The output of decision rules (see below) is such +that auxiliary variable names are replaced by the original variables +they refer to. + +The number of endogenous variables before the creation of auxiliary +variables is stored in `M_.orig_endo_nbr`, and the number of endogenous +variables after the creation of auxiliary variables is stored in +`M_.endo_nbr`. + +See +for more technical details on auxiliary variables. + +Initial and terminal conditions {#init-term-cond} +------------------------------- + +For most simulation exercises, it is necessary to provide initial (and +possibly terminal) conditions. It is also necessary to provide initial +guess values for non-linear solvers. This section describes the +statements used for those purposes. + +In many contexts (deterministic or stochastic), it is necessary to +compute the steady state of a non-linear model: `initval` then specifies +numerical initial values for the non-linear solver. The command `resid` +can be used to compute the equation residuals for the given initial +values. + +Used in perfect foresight mode, the types of forward-looking models for +which Dynare was designed require both initial and terminal conditions. +Most often these initial and terminal conditions are static equilibria, +but not necessarily. + +One typical application is to consider an economy at the equilibrium at +time 0, trigger a shock in first period, and study the trajectory of +return to the initial equilibrium. To do that, one needs `initval` and +`shocks` (see `shocks-exo`{.interpreted-text role="ref"}). + +Another one is to study how an economy, starting from arbitrary initial +conditions at time 0 converges towards equilibrium. In this case models, +the command `histval` permits to specify different historical initial +values for variables with lags for the periods before the beginning of +the simulation. Due to the design of Dynare, in this case `initval` is +used to specify the terminal conditions. + +::: {.block} +initval ; initval(OPTIONS\...); + +The `initval` block has two main purposes: providing guess values for +non-linear solvers in the context of perfect foresight simulations and +providing guess values for steady state computations in both perfect +foresight and stochastic simulations. Depending on the presence of +`histval` and `endval` blocks it is also used for declaring the initial +and terminal conditions in a perfect foresight simulation exercise. +Because of this interaction of the meaning of an `initval` block with +the presence of `histval` and `endval` blocks in perfect foresight +simulations, it is strongly recommended to check that the constructed +`oo_.endo_simul` and `oo_.exo_simul` variables contain the desired +values after running `perfect_foresight_setup` and before running +`perfect_foresight_solver`. In the presence of leads and lags, these +subfields of the results structure will store the historical values for +the lags in the first column/row and the terminal values for the leads +in the last column/row. + +The `initval` block is terminated by `end;` and contains lines of the +form: + +> VARIABLE\_NAME = EXPRESSION; + +*In a deterministic (i.e. perfect foresight) model* + +First, both the `oo_.endo_simul` and `oo_.exo_simul` variables storing +the endogenous and exogenous variables will be filled with the values +provided by this block. If there are no other blocks present, it will +therefore provide the initial and terminal conditions for all the +endogenous and exogenous variables, because it will also fill the last +column/row of these matrices. For the intermediate simulation periods it +thereby provides the starting values for the solver. In the presence of +a `histval` block (and therefore absence of an `endval` block), this +`histval` block will provide/overwrite the historical values for the +state variables (lags) by setting the first column/row of +`oo_.endo_simul` and `oo_.exo_simul`. This implies that the `initval` +block in the presence of `histval` only sets the terminal values for the +variables with leads and provides initial values for the perfect +foresight solver. + +Because of these various functions of `initval` it is often necessary to +provide values for all the endogenous variables in an `initval` block. +Initial and terminal conditions are strictly necessary for lagged/leaded +variables, while feasible starting values are required for the solver. +It is important to be aware that if some variables, endogenous or +exogenous, are not mentioned in the `initval` block, a zero value is +assumed. It is particularly important to keep this in mind when +specifying exogenous variables using `varexo` that are not allowed to +take on the value of zero, like e.g. TFP. + +Note that if the `initval` block is immediately followed by a `steady` +command, its semantics are slightly changed. The `steady` command will +compute the steady state of the model for all the endogenous variables, +assuming that exogenous variables are kept constant at the value +declared in the `initval` block. These steady state values conditional +on the declared exogenous variables are then written into +`oo_.endo_simul` and take up the potential roles as historical and +terminal conditions as well as starting values for the solver. An +`initval` block followed by `steady` is therefore formally equivalent to +an `initval` block with the specified values for the exogenous +variables, and the endogenous variables set to the associated steady +state values conditional on the exogenous variables. + +*In a stochastic model* + +The main purpose of `initval` is to provide initial guess values for the +non-linear solver in the steady state computation. Note that if the +`initval` block is not followed by `steady`, the steady state +computation will still be triggered by subsequent commands +(`stoch_simul`, `estimation`\...). + +As such, `initval` allows specifying the initial instrument value for +steady state finding when providing an analytical conditional steady +state file for `ramsey_model`-computations. + +It is not necessary to declare 0 as initial value for exogenous +stochastic variables, since it is the only possible value. + +The subsequently computed steady state (not the initial values, use +histval for this) will be used as the initial condition at all the +periods preceeding the first simulation period for the three possible +types of simulations in stochastic mode: + +> - `stoch_simul`{.interpreted-text role="comm"}, if the `periods` +> option is specified. +> - `forecast`{.interpreted-text role="comm"} as the initial point at +> which the forecasts are computed. +> - `conditional_forecast`{.interpreted-text role="comm"} as the +> initial point at which the conditional forecasts are computed. + +To start simulations at a particular set of starting values that are not +a computed steady state, use `histval`{.interpreted-text role="bck"}. + +*Options* + +::: {.option} +all\_values\_required + +Issues an error and stops processing the .mod file if there is at least +one endogenous or exogenous variable that has not been set in the +initval block. +::: + +*Example* + +: initval; + c = 1.2; + k = 12; + x = 1; + end; + + steady; +::: + +::: {.block} +endval ; endval (OPTIONS\...); + +This block is terminated by `end;` and contains lines of the form: + +> VARIABLE\_NAME = EXPRESSION; + +The `endval` block makes only sense in a deterministic model and cannot +be used together with `histval`. Similar to the `initval` command, it +will fill both the `oo_.endo_simul` and `oo_.exo_simul` variables +storing the endogenous and exogenous variables with the values provided +by this block. If no `initval` block is present, it will fill the whole +matrices, therefore providing the initial and terminal conditions for +all the endogenous and exogenous variables, because it will also fill +the first and last column/row of these matrices. Due to also filling the +intermediate simulation periods it will provide the starting values for +the solver as well. + +If an `initval` block is present, `initval` will provide the historical +values for the variables (if there are states/lags), while `endval` will +fill the remainder of the matrices, thereby still providing *i*) the +terminal conditions for variables entering the model with a lead and +*ii*) the initial guess values for all endogenous variables at all the +simulation dates for the perfect foresight solver. + +Note that if some variables, endogenous or exogenous, are NOT mentioned +in the `endval` block, the value assumed is that of the last `initval` +block or `steady` command (if present). Therefore, in contrast to +`initval`, omitted variables are not automatically assumed to be 0 in +this case. Again, it is strongly recommended to check the constructed +`oo_.endo_simul` and `oo_.exo_simul` variables after running +`perfect_foresight_setup` and before running `perfect_foresight_solver` +to see whether the desired outcome has been achieved. + +Like `initval`, if the `endval` block is immediately followed by a +`steady` command, its semantics are slightly changed. The `steady` +command will compute the steady state of the model for all the +endogenous variables, assuming that exogenous variables are kept +constant to the value declared in the `endval` block. These steady state +values conditional on the declared exogenous variables are then written +into `oo_.endo_simul` and therefore take up the potential roles as +historical and terminal conditions as well as starting values for the +solver. An `endval` block followed by `steady` is therefore formally +equivalent to an `endval` block with the specified values for the +exogenous variables, and the endogenous variables set to the associated +steady state values. + +*Options* + +::: {.option} +all\_values\_required + +See `all_values_required`{.interpreted-text role="opt"}. +::: + +*Example* + +> var c k; +> varexo x; +> +> model; +> c + k - aa*x*k(-1)^alph - (1-delt)*k(-1); +> c^(-gam) - (1+bet)^(-1)*(aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam); +> end; +> +> initval; +> c = 1.2; +> k = 12; +> x = 1; +> end; +> +> steady; +> +> endval; +> c = 2; +> k = 20; +> x = 2; +> end; +> +> steady; +> +> perfect_foresight_setup(periods=200); +> perfect_foresight_solver; +> +> In this example, the problem is finding the optimal path for +> consumption and capital for the periods $t=1$ to $T=200$, given the +> path of the exogenous technology level `x`. `c` is a forward-looking +> variable and the exogenous variable `x` appears with a lead in the +> expected return of physical capital, while `k` is a purely +> backward-looking (state) variable. +> +> The initial equilibrium is computed by `steady` conditional on `x=1`, +> and the terminal one conditional on `x=2`. The `initval` block sets +> the initial condition for `k` (since it is the only backward-looking +> variable), while the `endval` block sets the terminal condition for +> `c` (since it is the only forward-looking endogenous variable). The +> starting values for the perfect foresight solver are given by the +> `endval` block. See below for more details. + +*Example* + +> var c k; +> varexo x; +> +> model; +> c + k - aa*x*k(-1)^alph - (1-delt)*k(-1); +> c^(-gam) - (1+bet)^(-1)*(aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam); +> end; +> +> initval; +> k = 12; +> end; +> +> endval; +> c = 2; +> x = 1.1; +> end; +> +> perfect_foresight_setup(periods=200); +> perfect_foresight_solver; +> +> In this example, there is no [steady]{.title-ref} command, hence the +> conditions are exactly those specified in the [initval]{.title-ref} +> and [endval]{.title-ref} blocks. We need terminal conditions for `c` +> and `x`, since both appear with a lead, and an initial condition for +> `k`, since it appears with a lag. +> +> Setting `x=1.1` in the `endval` block without a `shocks` block implies +> that technology is at $1.1$ in $t=1$ and stays there forever, because +> `endval` is filling all entries of `oo_.endo_simul` and +> `oo_.exo_simul` except for the very first one, which stores the +> initial conditions and was set to $0$ by the `initval` block when not +> explicitly specifying a value for it. +> +> Because the law of motion for capital is backward-looking, we need an +> initial condition for `k` at time $0$. Due to the presence of +> `endval`, this cannot be done via a `histval` block, but rather must +> be specified in the `initval` block. Similarly, because the Euler +> equation is forward-looking, we need a terminal condition for `c` at +> $t=201$, which is specified in the `endval` block. +> +> As can be seen, it is not necessary to specify `c` and `x` in the +> `initval` block and `k` in the `endval` block, because they have no +> impact on the results. Due to the optimization problem in the first +> period being to choose `c,k` at $t=1$ given the predetermined capital +> stock `k` inherited from $t=0$ as well as the current and future +> values for technology `x`, the values for `c` and `x` at time $t=0$ +> play no role. The same applies to the choice of `c,k` at time $t=200$, +> which does not depend on `k` at $t=201$. As the Euler equation shows, +> that choice only depends on current capital as well as future +> consumption `c` and technology `x`, but not on future capital `k`. The +> intuitive reason is that those variables are the consequence of +> optimization problems taking place in at periods $t=0$ and $t=201$, +> respectively, which are not modeled here. + +*Example* + +> initval; +> c = 1.2; +> k = 12; +> x = 1; +> end; +> +> endval; +> c = 2; +> k = 20; +> x = 1.1; +> end; +> +> In this example, initial conditions for the forward-looking variables +> `x` and `c` are provided, together with a terminal condition for the +> backward-looking variable `k`. As shown in the previous example, these +> values will not affect the simulation results. Dynare simply takes +> them as given and basically assumes that there were realizations of +> exogenous variables and states that make those choices equilibrium +> values (basically initial/terminal conditions at the unspecified time +> periods $t<0$ and $t>201$). +> +> The above example suggests another way of looking at the use of +> `steady` after `initval` and `endval`. Instead of saying that the +> implicit unspecified conditions before and after the simulation range +> have to fit the initial/terminal conditions of the endogenous +> variables in those blocks, steady specifies that those conditions at +> $t<0$ and $t>201$ are equal to being at the steady state given the +> exogenous variables in the `initval` and `endval` blocks. The +> endogenous variables at $t=0$ and $t=201$ are then set to the +> corresponding steady state equilibrium values. +> +> The fact that `c` at $t=0$ and `k` at $t=201$ specified in `initval` +> and `endval` are taken as given has an important implication for +> plotting the simulated vector for the endogenous variables, i.e. the +> rows of `oo_.endo_simul`: this vector will also contain the initial +> and terminal conditions and thus is 202 periods long in the example. +> When you specify arbitrary values for the initial and terminal +> conditions for forward- and backward-looking variables, respectively, +> these values can be very far away from the endogenously determined +> values at $t=1$ and $t=200$. While the values at $t=0$ and $t=201$ are +> unrelated to the dynamics for $0 strange-looking large jumps. In the example above, consumption will +> display a large jump from $t=0$ to $t=1$ and capital will jump from +> $t=200$ to $t=201$ when using `rplot`{.interpreted-text role="comm"} +> or manually plotting `oo_.endo_val`. +::: + +::: {.block} +histval ; histval (OPTIONS\...); + +*In a deterministic perfect foresight context* + +In models with lags on more than one period, the `histval` block permits +to specify different historical initial values for different periods of +the state variables. In this case, the `initval` block takes over the +role of specifying terminal conditions and starting values for the +solver. Note that the `histval` block does not take non-state variables. + +This block is terminated by `end;` and contains lines of the form: + +> VARIABLE\_NAME(INTEGER) = EXPRESSION; + +EXPRESSION is any valid expression returning a numerical value and can +contain already initialized variable names. + +By convention in Dynare, period 1 is the first period of the simulation. +Going backward in time, the first period before the start of the +simulation is period 0, then period -1, and so on. + +State variables not initialized in the `histval` block are assumed to +have a value of zero at period 0 and before. Note that `histval` cannot +be followed by `steady`. + +*Example* + +> model; +> x=1.5*x(-1)-0.6*x(-2)+epsilon; +> log(c)=0.5*x+0.5*log(c(+1)); +> end; +> +> histval; +> x(0)=-1; +> x(-1)=0.2; +> end; +> +> initval; +> c=1; +> x=1; +> end; +> +> In this example, `histval` is used to set the historical conditions +> for the two lags of the endogenous variable `x`, stored in the first +> column of `oo_.endo_simul`. The `initval` block is used to set the +> terminal condition for the forward looking variable `c`, stored in the +> last column of `oo_.endo_simul`. Moreover, the `initval` block defines +> the starting values for the perfect foresight solver for both +> endogenous variables `c` and `x`. + +*In a stochastic simulation context* + +In the context of stochastic simulations, `histval` allows setting the +starting point of those simulations in the state space. As for the case +of perfect foresight simulations, all not explicitly specified variables +are set to 0. Moreover, as only states enter the recursive policy +functions, all values specified for control variables will be ignored. +This can be used + +> - In `stoch_simul`{.interpreted-text role="comm"}, if the `periods` +> option is specified. Note that this only affects the starting +> point for the simulation, but not for the impulse response +> functions. When using the `loglinear `{.interpreted-text +> role="ref"} option, the `histval` block nevertheless takes the +> unlogged starting values. +> - In `forecast`{.interpreted-text role="comm"} as the initial point +> at which the forecasts are computed. When using the `loglinear +> `{.interpreted-text role="ref"} option, the `histval` block +> nevertheless takes the unlogged starting values. +> - In `conditional_forecast`{.interpreted-text role="comm"} for a +> calibrated model as the initial point at which the conditional +> forecasts are computed. When using the +> `loglinear `{.interpreted-text role="ref"} option, the +> histval-block nevertheless takes the unlogged starting values. +> - In `Ramsey policy `{.interpreted-text role="comm"}, +> where it also specifies the values of the endogenous states +> (including lagged exogenous) at which the objective function of +> the planner is computed. Note that the initial values of the +> Lagrange multipliers associated with the planner's problem cannot +> be set (see `evaluate_planner_objective`{.interpreted-text +> role="comm"}). + +*Options* + +::: {.option} +all\_values\_required + +See `all_values_required`{.interpreted-text role="opt"}. +::: + +*Example* + +> var x y; +> varexo e; +> +> model; +> x = y(-1)^alpha*y(-2)^(1-alpha)+e; +> +> end; +> +> initval; +> x = 1; +> y = 1; +> e = 0.5; +> end; +> +> steady; +> +> histval; +> y(0) = 1.1; +> y(-1) = 0.9; +> end; +> +> stoch_simul(periods=100); +::: + +::: {.command} +resid ; + +This command will display the residuals of the static equations of the +model, using the values given for the endogenous in the last `initval` +or `endval` block (or the steady state file if you provided one, see +`st-st`{.interpreted-text role="ref"}). + +*Options* + +::: {.option} +non\_zero + +Only display non-zero residuals. +::: +::: + +::: {.command} +initval\_file (OPTIONS\...); + +In a deterministic setup, this command is used to specify a path for all +endogenous and exogenous variables. The length of these paths must be +equal to the number of simulation periods, plus the number of leads and +the number of lags of the model (for example, with 50 simulation +periods, in a model with 2 lags and 1 lead, the paths must have a length +of 53). Note that these paths cover two different things: + +> - The constraints of the problem, which are given by the path for +> exogenous and the initial and terminal values for endogenous +> - The initial guess for the non-linear solver, which is given by the +> path for endogenous variables for the simulation periods +> (excluding initial and terminal conditions) + +In perfect foresight and stochastic contexts, `steady` uses the first +observation loaded by `initval_file` as guess value to solve for the +steady state of the model. This first observation is determined by the +`first_obs` option when it is used. + +Don't mix `initval_file` with `initval` statements. However, after +`initval_file`, you can modify the historical initial values with +`histval` or `histval_file` statement. + +There can be several `initval_file` statements in a model file. Each +statement resets `oo_.initval_series`. + +*Options* + +::: {.option} +datafile = FILENAME filename = FILENAME (deprecated) + +The name of the file containing the data. It must be included in quotes +if the filename contains a path or an extension. The command accepts the +following file formats: + +- M-file (extension `.m`): for each endogenous and exogenous variable, + the file must contain a row or column vector of the same name. +- MAT-file (extension `.mat`): same as for M-files. +- Excel file (extension `.xls` or `.xlsx`): for each endogenous and + exogenous variable, the file must contain a column of the same name. + NB: Octave only supports the `.xlsx` file extension and must have + the [io](https://octave.sourceforge.io/io/) package installed + (easily done via octave by typing '`pkg install -forge io`'). The + first column may contain the date +::: + +> of each observation. +> +> : - CSV files (extension `.csv`): for each endogenous and +> exogenous variable, the file must contain a column of the same +> name. The first column may contain the date of each +> observation. +> +::: {.option} +first\_obs = {INTEGER \| DATE} + +The observation number or the date (see +::: + +`dates-members`{.interpreted-text role="ref"}) of the first observation +to be used in the file + +::: {.option} +first\_simulation\_period = {INTEGER \| DATE} +::: + +The observation number in the file or the date (see +`dates `{.interpreted-text role="ref"}) at which the +simulation (or the forecast) is starting. This option avoids to have to +compute the maximum number of lags in the model. The observation +corresponding to the first period of simulation doesn't need to exist in +the file as the only dates necessary for initialization are before that +date. + +::: {.option} +last\_simulation\_period = {INTEGER \| DATE} +::: + +The observation number in the file or the date (see +`dates `{.interpreted-text role="ref"}) at which the +simulation (or the forecast) is ending. This option avoids to have to +compute the maximum number of leads in the model. + +::: {.option} +last\_obs = {INTEGER \| DATE} + +The observaton number or the date (see +::: + +`dates-members`{.interpreted-text role="ref"}) of the last observation +to be used in the file. + +::: {.option} +nobs = INTEGER +::: + +The number of observations to be used in the file (starting with first +of `first_obs` observation). + +::: {.option} +series = DSERIES NAME + +The name of a DSERIES containing the data (see +`dseries-members`{.interpreted-text role="ref"}) +::: + +*Example 1* + +> var c x; +> varexo e; +> +> parameters a b c d; +> +> a = 1.5; b = -0,6; c = 0.5; d = 0.5; +> +> > model; x = a\*x(-1) + b\*x(-2) + e; log(c) = c\*x + d\*log(c(+1)); +> > end; +> +> initval\_file(datafile=mydata.csv); +> +> perfect\_foresight\_setup(periods=200); perfect\_foresight\_solver; + +The initial and terminal values are taken from file `mydata.csv` +(nothing guarantees that these vales are the steady state of the model). +The guess value for the trajectories are also taken from the file. The +file must contain at least 203 observations of variables `c`, `x` and +`e`. If there are more than 203 observations available in the file, the +first 203 are used by `perfect_foresight_setup(periods=200)`. Note that +the values for the auxiliary variable corresponding to `x(-2)` are +automatically computed by `initval_file`. + +*Example 2* + +> var c x; +> varexo e; +> +> parameters a b c d; +> +> a = 1.5; b = -0,6; c = 0.5; d = 0.5; +> +> > model; x = a\*x(-1) + b\*x(-2) + e; log(c) = c\*x + d\*log(c(+1)); +> > end; +> +> initval\_file(datafile=mydata.csv, +> +> : first\_obs=10); +> +> perfect\_foresight\_setup(periods=200); perfect\_foresight\_solver; + +The initial and terminal values are taken from file `mydata.csv` +starting with the 10th observation in the file. There must be at least +212 observations in the file. + +*Example 3* + +> var c x; +> varexo e; +> +> parameters a b c d; +> +> a = 1.5; b = -0,6; c = 0.5; d = 0.5; +> +> > model; x = a\*x(-1) + b\*x(-2) + e; log(c) = c\*x + d\*log(c(+1)); +> > end; +> +> ds = dseries(mydata.csv); lds = log(ds); +> +> initval\_file(series=lds, +> +> : first\_obs=2010Q1); +> +> perfect\_foresight\_setup(periods=200); perfect\_foresight\_solver; + +The initial and terminal values are taken from dseries `lds`. All +observations are loaded starting with the 1st quarter of 2010 until the +end of the file. There must be data available at least until 2050Q3. + +*Example 4* + +> var c x; +> varexo e; +> +> parameters a b c d; +> +> a = 1.5; b = -0,6; c = 0.5; d = 0.5; +> +> > model; x = a\*x(-1) + b\*x(-2) + e; log(c) = c\*x + d\*log(c(+1)); +> > end; +> +> initval\_file(datafile=mydata.csv, +> +> : first\_simulation\_period=2010Q1); +> +> perfect\_foresight\_setup(periods=200); perfect\_foresight\_solver; + +The initial and terminal values are taken from file `mydata.csv`. The +observations in the file must have dates. All observations are loaded +from the 3rd quarter of 2009 until the end of the file. There must be +data available in the file at least until 2050Q1. + +*Example 5* + +> var c x; +> varexo e; +> +> parameters a b c d; +> +> a = 1.5; b = -0,6; c = 0.5; d = 0.5; +> +> > model; x = a\*x(-1) + b\*x(-2) + e; log(c) = c\*x + d\*log(c(+1)); +> > end; +> +> initval\_file(datafile=mydata.csv, +> +> : last\_obs = 212); +> +> perfect\_foresight\_setup(periods=200); perfect\_foresight\_solver; + +The initial and terminal values are taken from file `mydata.csv`. The +first 212 observations are loaded and the first 203 observations will be +used by `perfect_foresight_setup(periods=200)`. + +*Example 6* + +> var c x; +> varexo e; +> +> parameters a b c d; +> +> a = 1.5; b = -0,6; c = 0.5; d = 0.5; +> +> > model; x = a\*x(-1) + b\*x(-2) + e; log(c) = c\*x + d\*log(c(+1)); +> > end; +> +> initval\_file(datafile=mydata.csv, +> +> : first\_obs = 10, +> +> > nobs = 203); +> +> perfect\_foresight\_setup(periods=200); perfect\_foresight\_solver; + +The initial and terminal values are taken from file `mydata.csv`. +Observations 10 to 212 are loaded. + +*Example 7* + +> var c x; +> varexo e; +> +> parameters a b c d; +> +> a = 1.5; b = -0,6; c = 0.5; d = 0.5; +> +> > model; x = a\*x(-1) + b\*x(-2) + e; log(c) = c\*x + d\*log(c(+1)); +> > end; +> +> initval\_file(datafile=mydata.csv, +> +> : first\_obs = 10); +> +> steady; +> +> The values of the 10th observation of `mydata.csv` are used + +as guess value to compute the steady state. The exogenous variables are +set to values found in the file or zero if these variables aren\'t +present. +::: + +::: {.command} +histval\_file (OPTIONS\...); + +This command is equivalent to `histval`, except that it reads its input +from a file, and is typically used in conjunction with +`smoother2histval`. + +> *Options* + +::: {.option} +datafile = FILENAME filename = FILENAME (deprecated) + +The name of the file containing the data. The command accepts +::: + +the following file formats: + +> - M-file (extension `.m`): for each endogenous and exogenous +> variable, the file must contain a row or column vector of the same +> name. +> - MAT-file (extension `.mat`): same as for M-files. +> - Excel file (extension `.xls` or `.xlsx`): for each endogenous and +> exogenous variable, the file must contain a column of the same +> name. NB: Octave only supports the `.xlsx` file extension and must +> have the [io](https://octave.sourceforge.io/io/) package installed +> (easily done via octave by typing '`pkg install -forge io`'). The +> first column may contain the date of each observation. +> - CSV files (extension `.csv`): for each endogenous and exogenous +> variable, the file must contain a column of the same name. The +> first column may contain the date of each observation. + +::: {.option} +first\_obs = {INTEGER \| DATE} + +The observation number or the date (see +`dates-members`{.interpreted-text role="ref"}) of +::: + +the first observation to be used in the file + +::: {.option} +first\_simulation\_period = {INTEGER \| DATE} +::: + +The observation number in the file or the date (see +`dates-members`{.interpreted-text role="ref"}) at which the simulation +(or the forecast) is starting. This option avoids to have to compute the +maximum number of lags in the model. The observation corresponding to +the first period of simulation doesn't need to exist in the file as the +only dates necessary for initialization are before that date. + +::: {.option} +last\_simulation\_period = {INTEGER \| DATE} +::: + +The observation number in the file or the date (see +`dates `{.interpreted-text role="ref"}) at which the +simulation (or the forecast) is ending. This option avoids to have to +compute the maximum number of leads in the model. + +::: {.option} +last\_obs = {INTEGER \| DATE} + +The observation number or the date (see +`dates-members`{.interpreted-text role="ref"}) of the +::: + +last observation to be used in the file. + +::: {.option} +nobs = INTEGER +::: + +The number of observations to be used in the file (starting with first +of `first_obs` observation). + +::: {.option} +series = DSERIES NAME + +The name of a DSERIES containing the data (see +`dseries-members`{.interpreted-text role="ref"}) +::: + +*Example 1* + +> var c x; +> varexo e; +> +> parameters a b c d; +> +> a = 1.5; b = -0,6; c = 0.5; d = 0.5; +> +> > model; x = a\*x(-1) + b\*x(-2) + e; log(c) = c\*x + d\*log(c(+1)); +> > end; +> +> steady\_state\_model; x = 0; c = exp(c\*x/(1 - d)); end; +> +> histval\_file(datafile=mydata.csv); +> +> stoch\_simul(order=1,periods=100); + +The initial values for the stochastic simulation are taken from the two +first rows of file `mydata.csv`. + +*Example 2* + +> var c x; +> varexo e; +> +> parameters a b c d; +> +> a = 1.5; b = -0,6; c = 0.5; d = 0.5; +> +> > model; x = a\*x(-1) + b\*x(-2) + e; log(c) = c\*x + d\*log(c(+1)); +> > end; +> +> histval\_file(datafile=mydata.csv, +> +> : first\_obs=10); +> +> stoch\_simul(order=1,periods=100); + +The initial values for the stochastic simulation are taken from rows 10 +and 11 of file `mydata.csv`. + +*Example 3* + +> var c x; +> varexo e; +> +> parameters a b c d; +> +> a = 1.5; b = -0,6; c = 0.5; d = 0.5; +> +> > model; x = a\*x(-1) + b\*x(-2) + e; log(c) = c\*x + d\*log(c(+1)); +> > end; +> +> histval\_file(datafile=mydata.csv, +> +> : first\_obs=2010Q1); +> +> stoch\_simul(order=1,periods=100); + +The initial values for the stochastic simulation are taken from +observations 2010Q1 and 2010Q2 of file `mydata.csv`. + +*Example 4* + +> var c x; +> varexo e; +> +> parameters a b c d; +> +> a = 1.5; b = -0,6; c = 0.5; d = 0.5; +> +> > model; x = a\*x(-1) + b\*x(-2) + e; log(c) = c\*x + d\*log(c(+1)); +> > end; +> +> histval\_file(datafile=mydata.csv, +> +> : first\_simulation\_period=2010Q1) +> +> stoch\_simul(order=1,periods=100); + +The initial values for the stochastic simulation are taken from +observations 2009Q3 and 2009Q4 of file `mydata.csv`. + +*Example 5* + +> var c x; +> varexo e; +> +> parameters a b c d; +> +> a = 1.5; b = -0,6; c = 0.5; d = 0.5; +> +> > model; x = a\*x(-1) + b\*x(-2) + e; log(c) = c\*x + d\*log(c(+1)); +> > end; +> +> histval\_file(datafile=mydata.csv, +> +> : last\_obs = 4); +> +> stoch\_simul(order=1,periods=100); + +The initial values for the stochastic simulation are taken from the two +first rows of file `mydata.csv`. + +*Example 6* + +> var c x; +> varexo e; +> +> parameters a b c d; +> +> a = 1.5; b = -0,6; c = 0.5; d = 0.5; +> +> > model; x = a\*x(-1) + b\*x(-2) + e; log(c) = c\*x + d\*log(c(+1)); +> > end; +> +> initval\_file(datafile=mydata.csv, +> +> : first\_obs = 10, +> +> > nobs = 4); +> +> stoch\_simul(order=1,periods=100); + +The initial values for the stochastic simulation are taken from rows 10 +and 11 of file `mydata.csv`. + +*Example 7* + +> var c x; +> varexo e; +> +> parameters a b c d; +> +> a = 1.5; b = -0,6; c = 0.5; d = 0.5; +> +> > model; x = a\*x(-1) + b\*x(-2) + e; log(c) = c\*x + d\*log(c(+1)); +> > end; +> +> initval\_file(datafile=mydata.csv, +> +> : first\_obs=10); +> +> > histval\_file(datafile=myotherdata.csv); +> +> perfect\_foresight\_setup(periods=200); perfect\_foresight\_solver; + +Historical initial values for the simulation are taken from the two +first rows of file `myotherdata.csv`. + +> Terminal values and guess values for the simulation are taken + +from file `mydata.csv` starting with the 12th observation in the file. +There must be at least 212 observations in the file. +::: + +Shocks on exogenous variables {#shocks-exo} +----------------------------- + +In a deterministic context, when one wants to study the transition of +one equilibrium position to another, it is equivalent to analyze the +consequences of a permanent shock and this in done in Dynare through the +proper use of `initval` and `endval`. + +Another typical experiment is to study the effects of a temporary shock +after which the system goes back to the original equilibrium (if the +model is stable\...). A temporary shock is a temporary change of value +of one or several exogenous variables in the model. Temporary shocks are +specified with the command `shocks`. + +In a stochastic framework, the exogenous variables take random values in +each period. In Dynare, these random values follow a normal distribution +with zero mean, but it belongs to the user to specify the variability of +these shocks. The non-zero elements of the matrix of variance-covariance +of the shocks can be entered with the `shocks` command. Or, the entire +matrix can be directly entered with `Sigma_e` (this use is however +deprecated). + +If the variance of an exogenous variable is set to zero, this variable +will appear in the report on policy and transition functions, but isn't +used in the computation of moments and of Impulse Response Functions. +Setting a variance to zero is an easy way of removing an exogenous +shock. + +Note that, by default, if there are several `shocks` or `mshocks` blocks +in the same `.mod` file, then they are cumulative: all the shocks +declared in all the blocks are considered; however, if a `shocks` or +`mshocks` block is declared with the `overwrite` option, then it +replaces all the previous `shocks` and `mshocks` blocks. + +::: {.block} +shocks ; shocks(overwrite); + +See above for the meaning of the `overwrite` option. + +*In deterministic context* + +For deterministic simulations, the `shocks` block specifies temporary +changes in the value of exogenous variables. For permanent shocks, use +an `endval` block. + +The block should contain one or more occurrences of the following group +of three lines: + + var VARIABLE_NAME; + periods INTEGER[:INTEGER] [[,] INTEGER[:INTEGER]]...; + values DOUBLE | (EXPRESSION) [[,] DOUBLE | (EXPRESSION) ]...; + +It is possible to specify shocks which last several periods and which +can vary over time. The `periods` keyword accepts a list of several +dates or date ranges, which must be matched by as many shock values in +the `values` keyword. Note that a range in the `periods` keyword can be +matched by only one value in the `values` keyword. If `values` +represents a scalar, the same value applies to the whole range. If +`values` represents a vector, it must have as many elements as there are +periods in the range. + +Note that shock values are not restricted to numerical constants: +arbitrary expressions are also allowed, but you have to enclose them +inside parentheses. + +The feasible range of `periods` is from 0 to the number of `periods` +specified in `perfect_foresight_setup`. + +::: {.warning} +::: {.admonition-title} +Warning +::: + +Note that the first endogenous simulation period is period 1. Thus, a +shock value specified for the initial period 0 may conflict with (i.e. +may overwrite or be overwritten by) values for the initial period +specified with `initval` or `endval` (depending on the exact context). +Users should always verify the correct setting of `oo_.exo_simul` after +`perfect_foresight_setup`. +::: + +*Example* (with scalar values) + + shocks; + + var e; + periods 1; + values 0.5; + var u; + periods 4:5; + values 0; + var v; + periods 4:5 6 7:9; + values 1 1.1 0.9; + var w; + periods 1 2; + values (1+p) (exp(z)); + + end; + +*Example* (with vector values) + + xx = [1.2; 1.3; 1]; + + shocks; + var e; + periods 1:3; + values (xx); + end; + +*In stochastic context* + +For stochastic simulations, the `shocks` block specifies the non zero +elements of the covariance matrix of the shocks of exogenous variables. + +You can use the following types of entries in the block: + +- Specification of the standard error of an exogenous variable. + + var VARIABLE_NAME; stderr EXPRESSION; + +- Specification of the variance of an exogenous variable. + + var VARIABLE_NAME = EXPRESSION; + +- Specification the covariance of two exogenous variables. + + var VARIABLE_NAME, VARIABLE_NAME = EXPRESSION; + +- Specification of the correlation of two exogenous variables. + + corr VARIABLE_NAME, VARIABLE_NAME = EXPRESSION; + +In an estimation context, it is also possible to specify variances and +covariances on endogenous variables: in that case, these values are +interpreted as the calibration of the measurement errors on these +variables. This requires the `varobs` command to be specified before the +`shocks` block. + +*Example* + + shocks; + var e = 0.000081; + var u; stderr 0.009; + corr e, u = 0.8; + var v, w = 2; + end; + +*In stochastic optimal policy context* + +When computing conditional welfare in a `ramsey_model` or +`discretionary_policy` context, welfare is conditional on the state +values inherited by planner when making choices in the first period. The +information set of the first period includes the respective exogenous +shock realizations. Thus, their known value can be specified using the +perfect foresight syntax. Note that i) all other values specified for +periods than period 1 will be ignored and ii) the value of lagged shocks +(e.g. in the case of news shocks) is specified with `histval`. + +*Example* + + shocks; + var u; stderr 0.008; + var u; + periods 1; + values 1; + end; + +*Mixing deterministic and stochastic shocks* + +It is possible to mix deterministic and stochastic shocks to build +models where agents know from the start of the simulation about future +exogenous changes. In that case `stoch_simul` will compute the rational +expectation solution adding future information to the state space +(nothing is shown in the output of `stoch_simul`) and `forecast` will +compute a simulation conditional on initial conditions and future +information. + +*Example* + + varexo_det tau; + varexo e; + ... + shocks; + var e; stderr 0.01; + var tau; + periods 1:9; + values -0.15; + end; + + stoch_simul(irf=0); + + forecast; +::: + + + +::: {.matcomm} +get\_shock\_stderr\_by\_name (\'EXOGENOUS\_NAME\'); + +Given the name of an exogenous variable, returns its standard deviation, +as set by a previous `shocks` block. +::: + +::: {.matcomm} +set\_shock\_stderr\_value (\'EXOGENOUS\_NAME\', MATLAB\_EXPRESSION); + +Sets the standard deviation of an exgonous variable. This does +essentially the same as setting the standard error via a `shocks` block, +except that it accepts arbitrary Julia expressions, and that it +works from Julia scripts. +::: + +Steady state {#st-st} +------------ + +There are two ways of computing the steady state (i.e. the static +equilibrium) of a model. The first way is to let Dynare compute the +steady state using a nonlinear Newton-type solver; this should work for +most models, and is relatively simple to use. The second way is to give +more guidance to Dynare, using your knowledge of the model, by providing +it with a method to compute the steady state, either using a +[steady\_state\_model]{.title-ref} block or writing matlab routine. + +### Finding the steady state with Dynare nonlinear solver + +::: {.command} +steady ; steady (OPTIONS\...); + +This command computes the steady state of a model using a nonlinear +Newton-type solver and displays it. When a steady state file is used +`steady` displays the steady state and checks that it is a solution of +the static model. + +More precisely, it computes the equilibrium value of the endogenous +variables for the value of the exogenous variables specified in the +previous `initval` or `endval` block. + +`steady` uses an iterative procedure and takes as initial guess the +value of the endogenous variables set in the previous `initval` or +`endval` block. + +For complicated models, finding good numerical initial values for the +endogenous variables is the trickiest part of finding the equilibrium of +that model. Often, it is better to start with a smaller model and add +new variables one by one. + +*Options* + +::: {#steady_maxit} +::: {.option} +maxit = INTEGER + +Determines the maximum number of iterations used in the non-linear +solver. The default value of `maxit` is 50. +::: +::: + +::: {#steady_tolf} +::: {.option} +tolf = DOUBLE + +Convergence criterion for termination based on the function value. +Iteration will cease when the residuals are smaller than `tolf`. +Default: `eps^(1/3)` +::: +::: + +::: {.option} +tolx = DOUBLE + +Convergence criterion for termination based on the step tolerance along. +Iteration will cease when the attempted step size is smaller than +`tolx`. Default: `eps^(2/3)` +::: + + +::: {.option} +homotopy\_mode = INTEGER + +Use a homotopy (or divide-and-conquer) technique to solve for the steady +state. If you use this option, you must specify a `homotopy_setup` +block. This option can take three possible values: + +> `1` +> +> > In this mode, all the parameters are changed simultaneously, and the +> > distance between the boundaries for each parameter is divided in as +> > many intervals as there are steps (as defined by the +> > `homotopy_steps` option); the problem is solved as many times as +> > there are steps. +> +> `2` +> +> > Same as mode `1`, except that only one parameter is changed at a +> > time; the problem is solved as many times as steps times number of +> > parameters. +> +> `3` +> +> > Dynare tries first the most extreme values. If it fails to compute +> > the steady state, the interval between initial and desired values is +> > divided by two for all parameters. Every time that it is impossible +> > to find a steady state, the previous interval is divided by two. +> > When it succeeds to find a steady state, the previous interval is +> > multiplied by two. In that last case `homotopy_steps` contains the +> > maximum number of computations attempted before giving up. +::: + +::: {.option} +homotopy\_steps = INTEGER + +Defines the number of steps when performing a homotopy. See +`homotopy_mode` option for more details. +::: + +::: {.option} +homotopy\_force\_continue = INTEGER + +This option controls what happens when homotopy fails. + +> `0` +> +> > `steady` fails with an error message +> +> `1` +> +> > `steady` keeps the values of the last homotopy step that was +> > successful and continues. **BE CAREFUL**: parameters and/or +> > exogenous variables are NOT at the value expected by the user + +Default is `0`. +::: + +::: {.option} +nocheck + +Don't check the steady state values when they are provided explicitly +either by a steady state file or a `steady_state_model` block. This is +useful for models with unit roots as, in this case, the steady state is +not unique or doesn't exist. +::: + + +*Example* + +See `init-term-cond`{.interpreted-text role="ref"}. +::: + +After computation, the steady state is available in the following +variable: + +::: {.matvar} +[oo]().steady\_state + +Contains the computed steady state. Endogenous variables are ordered in +the order of declaration used in the `var` command (which is also the +order used in `M_.endo_names`). +::: + +::: {.matcomm} +get\_mean (\'ENDOGENOUS\_NAME\' \[, \'ENDOGENOUS\_NAME\'\]\... ); + +Returns the steady of state of the given endogenous variable(s), as it +is stored in `oo_.steady_state`. Note that, if the steady state has not +yet been computed with `steady`, it will first try to compute it. +::: + +::: {.block} +homotopy\_setup ; + +This block is used to declare initial and final values when using a +homotopy method. It is used in conjunction with the option +`homotopy_mode` of the steady command. + +The idea of homotopy (also called divide-and-conquer by some authors) is +to subdivide the problem of finding the steady state into smaller +problems. It assumes that you know how to compute the steady state for a +given set of parameters, and it helps you finding the steady state for +another set of parameters, by incrementally moving from one to another +set of parameters. + +The purpose of the `homotopy_setup` block is to declare the final (and +possibly also the initial) values for the parameters or exogenous that +will be changed during the homotopy. It should contain lines of the +form: + + VARIABLE_NAME, EXPRESSION, EXPRESSION; + +This syntax specifies the initial and final values of a given +parameter/exogenous. + +There is an alternative syntax: + + VARIABLE_NAME, EXPRESSION; + +Here only the final value is specified for a given parameter/exogenous; +the initial value is taken from the preceeding `initval` block. + +A necessary condition for a successful homotopy is that Dynare must be +able to solve the steady state for the initial parameters/exogenous +without additional help (using the guess values given in the `initval` +block). + +If the homotopy fails, a possible solution is to increase the number of +steps (given in `homotopy_steps` option of `steady`). + +*Example* + +In the following example, Dynare will first compute the steady state for +the initial values (`gam=0.5` and `x=1`), and then subdivide the problem +into 50 smaller problems to find the steady state for the final values +(`gam=2` and `x=2`): + + var c k; + varexo x; + + parameters alph gam delt bet aa; + alph=0.5; + delt=0.02; + aa=0.5; + bet=0.05; + + model; + c + k - aa*x*k(-1)^alph - (1-delt)*k(-1); + c^(-gam) - (1+bet)^(-1)*(aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam); + end; + + initval; + x = 1; + k = ((delt+bet)/(aa*x*alph))^(1/(alph-1)); + c = aa*x*k^alph-delt*k; + end; + + homotopy_setup; + gam, 0.5, 2; + x, 2; + end; + + steady(homotopy_mode = 1, homotopy_steps = 50); +::: + +### Providing the steady state to Dynare + +If you know how to compute the steady state for your model, you can +provide a MATLAB/Octave function doing the computation instead of using +`steady`. Again, there are two options for doing that: + +> - The easiest way is to write a `steady_state_model` block, which is +> described below in more details. See also `fs2000.mod` in the +> `examples` directory for an example. The steady state file +> generated by Dynare will be called `+FILENAME/steadystate.m.` +> - You can write the corresponding MATLAB function by hand. If your +> MOD-file is called `FILENAME.mod`, the steady state file must be +> called `FILENAME_steadystate.m`. See `NK_baseline_steadystate.m` +> in the examples directory for an example. This option gives a bit +> more flexibility (loops and conditional structures can be used), +> at the expense of a heavier programming burden and a lesser +> efficiency. + +Note that both files allow to update parameters in each call of the +function. This allows for example to calibrate a model to a labor supply +of 0.2 in steady state by setting the labor disutility parameter to a +corresponding value (see `NK_baseline_steadystate.m` in the `examples` +directory). They can also be used in estimation where some parameter may +be a function of an estimated parameter and needs to be updated for +every parameter draw. For example, one might want to set the capital +utilization cost parameter as a function of the discount rate to ensure +that capacity utilization is 1 in steady state. Treating both parameters +as independent or not updating one as a function of the other would lead +to wrong results. But this also means that care is required. Do not +accidentally overwrite your parameters with new values as it will lead +to wrong results. + +::: {.block} +steady\_state\_model ; + +When the analytical solution of the model is known, this command can be +used to help Dynare find the steady state in a more efficient and +reliable way, especially during estimation where the steady state has to +be recomputed for every point in the parameter space. + +Each line of this block consists of a variable (either an endogenous, a +temporary variable or a parameter) which is assigned an expression +(which can contain parameters, exogenous at the steady state, or any +endogenous or temporary variable already declared above). Each line +therefore looks like: + + VARIABLE_NAME = EXPRESSION; + +Note that it is also possible to assign several variables at the same +time, if the main function in the right hand side is a MATLAB/Octave +function returning several arguments: + + [ VARIABLE_NAME, VARIABLE_NAME... ] = EXPRESSION; + +Dynare will automatically generate a steady state file (of the form +`+FILENAME/steadystate.m`) using the information provided in this block. + +*Steady state file for deterministic models* + +The `steady_state_model` block also works with deterministic models. An +`initval` block and, when necessary, an `endval` block, is used to set +the value of the exogenous variables. Each `initval` or `endval` block +must be followed by `steady` to execute the function created by +`steady_state_model` and set the initial, respectively terminal, steady +state. + +*Example* + +> var m P c e W R k d n l gy_obs gp_obs y dA; +> varexo e_a e_m; +> +> parameters alp bet gam mst rho psi del; +> +> ... +> // parameter calibration, (dynamic) model declaration, shock calibration... +> ... +> +> steady_state_model; +> dA = exp(gam); +> gst = 1/dA; // A temporary variable +> m = mst; +> +> // Three other temporary variables +> khst = ( (1-gst*bet*(1-del)) / (alp*gst^alp*bet) )^(1/(alp-1)); +> xist = ( ((khst*gst)^alp - (1-gst*(1-del))*khst)/mst )^(-1); +> nust = psi*mst^2/( (1-alp)*(1-psi)*bet*gst^alp*khst^alp ); +> +> n = xist/(nust+xist); +> P = xist + nust; +> k = khst*n; +> +> l = psi*mst*n/( (1-psi)*(1-n) ); +> c = mst/P; +> d = l - mst + 1; +> y = k^alp*n^(1-alp)*gst^alp; +> R = mst/bet; +> +> // You can use MATLAB functions which return several arguments +> [W, e] = my_function(l, n); +> +> gp_obs = m/dA; +> gy_obs = dA; +> end; +> +> steady; +::: + +### Replace some equations during steady state computations {#eq-tag-ss} + +When there is no steady state file, Dynare computes the steady state by +solving the static model, i.e. the model from the `.mod` file from which +leads and lags have been removed. + +In some specific cases, one may want to have more control over the way +this static model is created. Dynare therefore offers the possibility to +explicitly give the form of equations that should be in the static +model. + +More precisely, if an equation is prepended by a `[static]` tag, then it +will appear in the static model used for steady state computation, but +that equation will not be used for other computations. For every +equation tagged in this way, you must tag another equation with +`[dynamic]`: that equation will not be used for steady state +computation, but will be used for other computations. + +This functionality can be useful on models with a unit root, where there +is an infinity of steady states. An equation (tagged `[dynamic]`) would +give the law of motion of the nonstationary variable (like a random +walk). To pin down one specific steady state, an equation tagged +`[static]` would affect a constant value to the nonstationary variable. +Another situation where the `[static]` tag can be useful is when one has +only a partial closed form solution for the steady state. + +*Example* + +This is a trivial example with two endogenous variables. The second +equation takes a different form in the static model: + + var c k; + varexo x; + ... + model; + c + k - aa*x*k(-1)^alph - (1-delt)*k(-1); + [dynamic] c^(-gam) - (1+bet)^(-1)*(aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam); + [static] k = ((delt+bet)/(x*aa*alph))^(1/(alph-1)); + end; + +Getting information about the model +----------------------------------- + +::: {.command} +check ; check (OPTIONS\...); + +Computes the eigenvalues of the model linearized around the values +specified by the last `initval`, `endval` or `steady` statement. +Generally, the eigenvalues are only meaningful if the linearization is +done around a steady state of the model. It is a device for local +analysis in the neighborhood of this steady state. + +A necessary condition for the uniqueness of a stable equilibrium in the +neighborhood of the steady state is that there are as many eigenvalues +larger than one in modulus as there are forward looking variables in the +system. An additional rank condition requires that the square submatrix +of the right Schur vectors corresponding to the forward looking +variables (jumpers) and to the explosive eigenvalues must have full +rank. + +Note that the outcome may be different from what would be suggested by +`sum(abs(oo_.dr.eigval))` when eigenvalues are very close to +`qz_criterium `{.interpreted-text role="opt"}. + +*Options* + +::: {.option} +solve\_algo = INTEGER + +See `solve_algo `{.interpreted-text role="ref"}, for the +possible values and their meaning. +::: + +::: {.option} +qz\_zero\_threshold = DOUBLE + +Value used to test if a generalized eigenvalue is $0/0$ in the +generalized Schur decomposition (in which case the model does not admit +a unique solution). Default: `1e-6`. +::: + +*Output* + +`check` returns the eigenvalues in the global variable `oo_.dr.eigval`. +::: + +::: {.matvar} +[oo]().dr.eigval + +Contains the eigenvalues of the model, as computed by the `check` +command. +::: + +::: {.command} +model\_diagnostics ; + +This command performs various sanity checks on the model, and prints a +message if a problem is detected (missing variables at current period, +invalid steady state, singular Jacobian of static model). +::: + +::: {.command} +model\_info ; model\_info (OPTIONS\...); + +This command provides information about the model. + +When used outside the context of the `block` option of the `model` +block, it will provide a list of predetermined state variables, +forward-looking variables, and purely static variables. + + +Deterministic simulation {#det-simul} +------------------------ + +### Perfect foresight + +When the framework is deterministic, Dynare can be used for models with +the assumption of perfect foresight. Typically, the system is supposed +to be in a state of equilibrium before a period `1` when the news of a +contemporaneous or of a future shock is learned by the agents in the +model. The purpose of the simulation is to describe the reaction in +anticipation of, then in reaction to the shock, until the system returns +to the old or to a new state of equilibrium. In most models, this return +to equilibrium is only an asymptotic phenomenon, which one must +approximate by an horizon of simulation far enough in the future. +Another exercise for which Dynare is well suited is to study the +transition path to a new equilibrium following a permanent shock. For +deterministic simulations, the numerical problem consists of solving a +nonlinear system of simultaneous equations in `n` endogenous variables +in `T` periods. Dynare offers several algorithms for solving this +problem, which can be chosen via the `stack_solve_algo` option. By +default (`stack_solve_algo=0`), Dynare uses a Newton-type method to +solve the simultaneous equation system. Because the resulting Jacobian +is in the order of `n` by `T` and hence will be very large for long +simulations with many variables, Dynare makes use of the sparse matrix +capacities of MATLAB/Octave. A slower but potentially less memory +consuming alternative (`stack_solve_algo=1`) is based on a Newton-type +algorithm first proposed by *Laffargue (1990)* and *Boucekkine (1995)*, +which avoids ever storing the full Jacobian. The details of the +algorithm can be found in *Juillard (1996)*. The third type of +algorithms makes use of block decomposition techniques +(divide-and-conquer methods) that exploit the structure of the model. +The principle is to identify recursive and simultaneous blocks in the +model structure and use this information to aid the solution process. +These solution algorithms can provide a significant speed-up on large +models. + +::: {.warning} +::: {.admonition-title} +Warning +::: + +Be careful when employing auxiliary variables in the context of perfect +foresight computations. The same model may work for stochastic +simulations, but fail for perfect foresight simulations. The issue +arises when an equation suddenly only contains variables dated `t+1` (or +`t-1` for that matter). In this case, the derivative in the last (first) +period with respect to all variables will be 0, rendering the stacked +Jacobian singular. + +*Example* + +> Consider the following specification of an Euler equation with log +> utility: +> +> Lambda = beta*C(-1)/C; +> Lambda(+1)*R(+1)= 1; +> +> Clearly, the derivative of the second equation with respect to all +> endogenous variables at time `t` is zero, causing +> `perfect_foresight_solver` to generally fail. This is due to the use +> of the Lagrange multiplier `Lambda` as an auxiliary variable. Instead, +> employing the identical +> +> beta*C/C(+1)*R(+1)= 1; +> +> will work. +::: + +::: {.command} +perfect\_foresight\_setup ; perfect\_foresight\_setup (OPTIONS\...); + +Prepares a perfect foresight simulation, by extracting the information +in the `initval`, `endval` and `shocks` blocks and converting them into +simulation paths for exogenous and endogenous variables. + +This command must always be called before running the simulation with +`perfect_foresight_solver`. + +*Options* + +::: {.option} +periods = INTEGER + +Number of periods of the simulation. +::: + +::: {.option} +datafile = FILENAME + +Used to specify path for all endogenous and exogenous variables. +Strictly equivalent to `initval_file`{.interpreted-text role="comm"}. +::: + +*Output* + +The paths for the exogenous variables are stored into `oo_.exo_simul`. + +The initial and terminal conditions for the endogenous variables and the +initial guess for the path of endogenous variables are stored into +`oo_.endo_simul`. +::: + +::: {.command} +perfect\_foresight\_solver ; perfect\_foresight\_solver (OPTIONS\...); + +Computes the perfect foresight (or deterministic) simulation of the +model. + +Note that `perfect_foresight_setup` must be called before this command, +in order to setup the environment for the simulation. + +*Options* + +::: {.option} +maxit = INTEGER + +Determines the maximum number of iterations used in the non-linear +solver. The default value of `maxit` is `50`. +::: + +::: {.option} +tolf = DOUBLE + +Convergence criterion for termination based on the function value. +Iteration will cease when it proves impossible to improve the function +value by more than `tolf`. Default: `1e-5` +::: + +::: {.option} +tolx = DOUBLE + +Convergence criterion for termination based on the change in the +function argument. Iteration will cease when the solver attempts to take +a step that is smaller than `tolx`. Default: `1e-5` +::: + +::: {.option} +noprint + +Don't print anything. Useful for loops. +::: + +::: {.option} +print + +Print results (opposite of `noprint`). +::: + + +::: {.option} +lmmcp + +Solves the perfect foresight model with a Levenberg-Marquardt mixed +complementarity problem (LMMCP) solver (*Kanzow and Petra (2004)*), +which allows to consider inequality constraints on the endogenous +variables (such as a ZLB on the nominal interest rate or a model with +irreversible investment). This option is equivalent to +`stack_solve_algo=7` **and** `solve_algo=10`. Using the LMMCP solver +requires a particular model setup as the goal is to get rid of any +min/max operators and complementary slackness conditions that might +introduce a singularity into the Jacobian. This is done by attaching an +equation tag (see `model-decl`{.interpreted-text role="ref"}) with the +`mcp` keyword to affected equations. This tag states that the equation +to which the tag is attached has to hold unless the expression within +the tag is binding. For instance, a ZLB on the nominal interest rate +would be specified as follows in the model block: + + model; + ... + [mcp = 'r > -1.94478'] + r = rho*r(-1) + (1-rho)*(gpi*Infl+gy*YGap) + e; + ... + end; + +where `1.94478` is the steady state level of the nominal interest rate +and `r` is the nominal interest rate in deviation from the steady state. +This construct implies that the Taylor rule is operative, unless the +implied interest rate `r<=-1.94478`, in which case the `r` is fixed at +`-1.94478` (thereby being equivalent to a complementary slackness +condition). By restricting the value of `r` coming out of this equation, +the `mcp` tag also avoids using `max(r,-1.94478)` for other occurrences +of `r` in the rest of the model. It is important to keep in mind that, +because the `mcp` tag effectively replaces a complementary slackness +condition, it cannot be simply attached to any equation. Rather, it must +be attached to the correct affected equation as otherwise the solver +will solve a different problem than originally intended. Also, since the +problem to be solved is nonlinear, the sign of the residuals of the +dynamic equation matters. In the previous example, for the nominal +interest rate rule, if the LHS and RHS are reversed the sign of the +residuals (the difference between the LHS and the RHS) will change and +it may happen that solver fails to identify the solution path. More +generally, convergence of the nonlinear solver is not guaranteed when +using mathematically equivalent representations of the same equation. + +Note that in the current implementation, the content of the `mcp` +equation tag is not parsed by the preprocessor. The inequalities must +therefore be as simple as possible: an endogenous variable, followed by +a relational operator, followed by a number (not a variable, parameter +or expression). +::: + +::: {.option} +endogenous\_terminal\_period + +The number of periods is not constant across Newton iterations when +solving the perfect foresight model. The size of the nonlinear system of +equations is reduced by removing the portion of the paths (and +associated equations) for which the solution has already been identified +(up to the tolerance parameter). This strategy can be interpreted as a +mix of the shooting and relaxation approaches. Note that round off +errors are more important with this mixed strategy (user should check +the reported value of the maximum absolute error). Only available with +option `stack_solve_algo==0`. +::: + +::: {.option} +linear\_approximation + +Solves the linearized version of the perfect foresight model. The model +must be stationary. Only available with option `stack_solve_algo==0` or +`stack_solve_algo==7`. +::: + +*Output* + +The simulated endogenous variables are available in global matrix +`oo_.endo_simul`. +::: + + +This variable stores the path of exogenous variables during a simulation +(computed by `perfect_foresight_solver`, `simul`, `stoch_simul` or +`extended_path`). The variables are arranged in columns, in order of +declaration (as in `M_.exo_names`). Periods are in rows. Note that this +convention regarding columns and rows is the opposite of the convention +for `oo_.endo_simul`! +::: + + +Stochastic solution and simulation {#stoch-sol} +---------------------------------- + +In a stochastic context, Dynare computes one or several simulations +corresponding to a random draw of the shocks. + +The main algorithm for solving stochastic models relies on a Taylor +approximation, up to third order, of the expectation functions (see +*Judd (1996)*, *Collard and Juillard (2001a, 2001b)*, and *Schmitt-Grohé +and Uríbe (2004)*). The details of the Dynare implementation of the +first order solution are given in *Villemot (2011)*. Such a solution is +computed using the `stoch_simul` command. + +As an alternative, it is possible to compute a simulation to a +stochastic model using the *extended path* method presented by *Fair and +Taylor (1983)*. This method is especially useful when there are strong +nonlinearities or binding constraints. Such a solution is computed using +the `extended_path` command. + +### Computing the stochastic solution {#stoch-sol-simul} + +::: {.command} +stoch\_simul \[VARIABLE\_NAME\...\]; stoch\_simul (OPTIONS\...) +\[VARIABLE\_NAME\...\]; + +Solves a stochastic (i.e. rational expectations) model, using +perturbation techniques. + +More precisely, `stoch_simul` computes a Taylor approximation of the +model around the deterministic steady state and solves of the the +decision and transition functions for the approximated model. Using +this, it computes impulse response functions and various descriptive +statistics (moments, variance decomposition, correlation and +autocorrelation coefficients). For correlated shocks, the variance +decomposition is computed as in the VAR literature through a Cholesky +decomposition of the covariance matrix of the exogenous variables. When +the shocks are correlated, the variance decomposition depends upon the +order of the variables in the `varexo` command. + +The Taylor approximation is computed around the steady state (see +`st-st`{.interpreted-text role="ref"}). + +The IRFs are computed as the difference between the trajectory of a +variable following a shock at the beginning of period `1` and its steady +state value. More details on the computation of IRFs can be found at +. + +Variance decomposition, correlation, autocorrelation are only displayed +for variables with strictly positive variance. Impulse response +functions are only plotted for variables with response larger than +$10^{-10}$. + +Variance decomposition is computed relative to the sum of the +contribution of each shock. Normally, this is of course equal to +aggregate variance, but if a model generates very large variances, it +may happen that, due to numerical error, the two differ by a significant +amount. Dynare issues a warning if the maximum relative difference +between the sum of the contribution of each shock and aggregate variance +is larger than `0.01%`. + +The covariance matrix of the shocks is specified with the `shocks` +command (see `shocks-exo`{.interpreted-text role="ref"}). + +When a list of `VARIABLE_NAME` is specified, results are displayed only +for these variables. + +The `stoch_simul` command with a first order approximation can benefit +from the block decomposition of the model (see `block`{.interpreted-text +role="opt"}). + +*Options* + +::: {.option} +ar = INTEGER + +Order of autocorrelation coefficients to compute and to print. Default: +`5`. +::: + +::: {.option} +drop = INTEGER + +Number of points (burnin) dropped at the beginning of simulation before +computing the summary statistics. Note that this option does not affect +the simulated series stored in `oo_.endo_simul` and the workspace. Here, +no periods are dropped. Default: `100`. +::: + +::: {.option} +hp\_filter = DOUBLE + +Uses HP filter with $\lambda =$ `DOUBLE` before computing moments. If +theoretical moments are requested, the spectrum of the model solution is +filtered following the approach outlined in Uhlig (2001). Default: no +filter. +::: + +::: {.option} +one\_sided\_hp\_filter = DOUBLE + +Uses the one-sided HP filter with $\lambda =$ `DOUBLE` described in +*Stock and Watson (1999)* before computing moments. This option is only +available with simulated moments. Default: no filter. +::: + +::: {.option} +bandpass\_filter + +Uses a bandpass filter with the default passband before computing +moments. If theoretical moments are requested, the spectrum of the model +solution is filtered using an ideal bandpass filter. If empirical +moments are requested, the *Baxter and King (1999)* filter is used. +Default: no filter. +::: + +::: {.option} +bandpass\_filter = \[HIGHEST\_PERIODICITY LOWEST\_PERIODICITY\] + +Uses a bandpass filter before computing moments. The passband is set to +a periodicity of to LOWEST\_PERIODICITY, e.g. $6$ to $32$ quarters if +the model frequency is quarterly. Default: `[6,32]`. +::: + +::: {.option} +filtered\_theoretical\_moments\_grid = INTEGER + +When computing filtered theoretical moments (with either option +`hp_filter` or option `bandpass_filter`), this option governs the number +of points in the grid for the discrete Inverse Fast Fourier Transform. +It may be necessary to increase it for highly autocorrelated processes. +Default: `512`. +::: + +::: {.option} +irf = INTEGER + +Number of periods on which to compute the IRFs. Setting `irf=0` +suppresses the plotting of IRFs. Default: `40`. +::: + +::: {.option} +irf\_shocks = ( VARIABLE\_NAME \[\[,\] VARIABLE\_NAME \...\] ) + +The exogenous variables for which to compute IRFs. Default: all. +::: + +::: {.option} +relative\_irf + +Requests the computation of normalized IRFs. At first order, the normal +shock vector of size one standard deviation is divided by the standard +deviation of the current shock and multiplied by 100. The impulse +responses are hence the responses to a unit shock of size 1 (as opposed +to the regular shock size of one standard deviation), multiplied by 100. +Thus, for a loglinearized model where the variables are measured in +percent, the IRFs have the interpretation of the percent responses to a +100 percent shock. For example, a response of 400 of output to a TFP +shock shows that output increases by 400 percent after a 100 percent TFP +shock (you will see that TFP increases by 100 on impact). Given +linearity at `order=1`, it is straightforward to rescale the IRFs stored +in `oo_.irfs` to any desired size. At higher order, the interpretation +is different. The `relative_irf` option then triggers the generation of +IRFs as the response to a 0.01 unit shock (corresponding to 1 percent +for shocks measured in percent) and no multiplication with 100 is +performed. That is, the normal shock vector of size one standard +deviation is divided by the standard deviation of the current shock and +divided by 100. For example, a response of 0.04 of log output (thus +measured in percent of the steady state output level) to a TFP shock +also measured in percent then shows that output increases by 4 percent +after a 1 percent TFP shock (you will see that TFP increases by 0.01 on +impact). +::: + +::: {.option} +irf\_plot\_threshold = DOUBLE + +Threshold size for plotting IRFs. All IRFs for a particular variable +with a maximum absolute deviation from the steady state smaller than +this value are not displayed. Default: `1e-10`. +::: + +::: {.option} +nocorr + +Don't print the correlation matrix (printing them is the default). +::: + +::: {.option} +nodecomposition + +Don't compute (and don't print) unconditional variance decomposition. +::: + +::: {.option} +nofunctions + +Don't print the coefficients of the approximated solution (printing them +is the default). +::: + +::: {.option} +nomoments + +Don't print moments of the endogenous variables (printing them is the +default). +::: + +::: {.option} +nograph + +Do not create graphs (which implies that they are not saved to the disk +nor displayed). If this option is not used, graphs will be saved to disk +(to the format specified by `graph_format` option, except if +`graph_format=none`) and displayed to screen (unless `nodisplay` option +is used). +::: + +::: {.option} +graph + +Re-enables the generation of graphs previously shut off with `nograph`. +::: + +::: {.option} +nodisplay + +Do not display the graphs, but still save them to disk (unless `nograph` +is used). +::: + +::: {.option} +graph\_format = FORMAT graph\_format = ( FORMAT, FORMAT\... ) + +Specify the file format(s) for graphs saved to disk. Possible values are +`eps` (the default), `pdf`, `fig` and `none` (under Octave, `fig` is +unavailable). If the file format is set equal to `none`, the graphs are +displayed but not saved to the disk. +::: + +::: {.option} +noprint + +See `noprint`{.interpreted-text role="opt"}. +::: + +::: {.option} +print + +See `print`{.interpreted-text role="opt"}. +::: + +::: {.option} +order = INTEGER + +Order of Taylor approximation. Note that for third order and above, the +`k_order_solver` option is implied and only empirical moments are +available (you must provide a value for `periods` option). Default: `2` +(except after an `estimation` command, in which case the default is the +value used for the estimation). +::: + +::: {.option} +k\_order\_solver + +Use a k-order solver (implemented in C++) instead of the default Dynare +solver. This option is not yet compatible with the `bytecode` option +(see `model-decl`{.interpreted-text role="ref"}). Default: disabled for +order 1 and 2, enabled for order 3 and above. +::: + +::: {.option} +periods = INTEGER + +If different from zero, empirical moments will be computed instead of +theoretical moments. The value of the option specifies the number of +periods to use in the simulations. Values of the initval block, possibly +recomputed by `steady`, will be used as starting point for the +simulation. The simulated endogenous variables are made available to the +user in a vector for each variable and in the global matrix +`oo_.endo_simul` (see `oo_.endo_simul`{.interpreted-text role="mvar"}). +The simulated exogenous variables are made available in `oo_.exo_simul` +(see `oo_.exo_simul`{.interpreted-text role="mvar"}). Default: `0`. +::: + +::: {.option} +qz\_criterium = DOUBLE + +Value used to split stable from unstable eigenvalues in reordering the +Generalized Schur decomposition used for solving first order problems. +Default: `1.000001` (except when estimating with `lik_init` option equal +to `1`: the default is `0.999999` in that case; see +`estim`{.interpreted-text role="ref"}). +::: + +::: {.option} +qz\_zero\_threshold = DOUBLE + +See `qz_zero_threshold `{.interpreted-text +role="opt"}. +::: + +::: {.option} +replic = INTEGER + +Number of simulated series used to compute the IRFs. Default: `1` if +`order=1`, and `50` otherwise. +::: + +::: {.option} +simul\_replic = INTEGER + +Number of series to simulate when empirical moments are requested (i.e. +`periods` $>$ 0). Note that if this option is greater than 1, the +additional series will not be used for computing the empirical moments +but will simply be saved in binary form to the file `FILENAME_simul` in +the `FILENAME/Output`-folder. Default: `1`. +::: + +::: {.option} +solve\_algo = INTEGER + +See `solve_algo `{.interpreted-text role="ref"}, for the +possible values and their meaning. +::: + + +::: {.option} +conditional\_variance\_decomposition = INTEGER +conditional\_variance\_decomposition = \[INTEGER1:INTEGER2\] +conditional\_variance\_decomposition = \[INTEGER1 INTEGER2 \...\] + +Computes a conditional variance decomposition for the specified +period(s). The periods must be strictly positive. Conditional variances +are given by $var(y_{t+k}\vert t)$. For period 1, the conditional +variance decomposition provides the decomposition of the effects of +shocks upon impact. + +The results are stored in `oo_.conditional_variance_decomposition` (see +`oo_.conditional_variance_decomposition`{.interpreted-text +role="mvar"}). In the presence of measurement error, the +`oo_.conditional_variance_decomposition` field will contain the variance +contribution after measurement error has been taken out, i.e. the +decomposition will be conducted of the actual as opposed to the measured +variables. The variance decomposition of the measured variables will be +stored in `oo_.conditional_variance_decomposition_ME` (see +`oo_.conditional_variance_decomposition_ME`{.interpreted-text +role="mvar"}). The variance decomposition is only conducted, if +theoretical moments are requested, *i.e.* using the `periods=0`-option. +Only available at `order<3` and without +`pruning''. In case of`order=2`, Dynare provides a second-order accurate approximation to the true second moments based on the linear terms of the second-order solution (see *Kim, Kim, Schaumburg and Sims (2008)*). Note that the unconditional variance decomposition *i.e.* at horizon infinity) is automatically conducted if theoretical moments are requested and if`nodecomposition\`[ +is not set (see :mvar:\`oo\_.variance\_decomposition]{.title-ref}). +::: + +::: {.option} +pruning + +Discard higher order terms when iteratively computing simulations of the +solution. At second order, Dynare uses the algorithm of *Kim, Kim, +Schaumburg and Sims (2008)*, while at third order its generalization by +*Andreasen, Fernández-Villaverde and Rubio-Ramírez (2018)* is used. Not +available above third order. When specified, theoretical moments are +based on the pruned state space, i.e. the computation of second moments +uses all terms as in *Andreasen, Fernández-Villaverde and Rubio-Ramírez +(2018), page 10* as opposed to simply providing a second-order accurate +result based on the linear solution as in *Kim, Kim, Schaumburg and Sims +(2008)*. +::: + + +::: {.option} +sylvester = OPTION + +Determines the algorithm used to solve the Sylvester equation for block +decomposed model. Possible values for OPTION are: + +> `default` +> +> > Uses the default solver for Sylvester equations (`gensylv`) based on +> > Ondra Kamenik's algorithm (see +> > [here](https://www.dynare.org/assets/dynare++/sylvester.pdf) for +> > more information). +> +> `fixed_point` +> +> > Uses a fixed point algorithm to solve the Sylvester equation +> > (`gensylv_fp`). This method is faster than the default one for large +> > scale models. + +Default value is `default`. +::: + +::: {.option} +sylvester\_fixed\_point\_tol = DOUBLE + +The convergence criterion used in the fixed point Sylvester solver. Its +default value is `1e-12`. +::: + +::: {.option} +dr = OPTION + +Determines the method used to compute the decision rule. Possible values +for OPTION are: + +> `default` +> +> > Uses the default method to compute the decision rule based on the +> > generalized Schur decomposition (see *Villemot (2011)* for more +> > information). +> +> `cycle_reduction` +> +> > Uses the cycle reduction algorithm to solve the polynomial equation +> > for retrieving the coefficients associated to the endogenous +> > variables in the decision rule. This method is faster than the +> > default one for large scale models. +> + +Default value is `default`. +::: + +::: {.option} +dr\_cycle\_reduction\_tol = DOUBLE + +The convergence criterion used in the cycle reduction algorithm. Its +default value is `1e-7`. +::: + +::: {.option} +tex + +Requests the printing of results and graphs in TeX tables and graphics +that can be later directly included in LaTeX files. +::: + +::: {.option} +dr\_display\_tol = DOUBLE + +Tolerance for the suppression of small terms in the display of decision +rules. Rows where all terms are smaller than `dr_display_tol` are not +displayed. Default value: `1e-6`. +::: + +::: {.option} +contemporaneous\_correlation + +Saves the contemporaneous correlation between the endogenous variables +in `oo_.contemporaneous_correlation`. Requires the `nocorr` option not +to be set. +::: + +::: {.option} +spectral\_density + +Triggers the computation and display of the theoretical spectral density +of the (filtered) model variables. Results are stored in +`oo_.SpectralDensity`, defined below. Default: do not request spectral +density estimates. +::: + +::: {.option} +hp\_ngrid = INTEGER + +Deprecated option. It has the same effect as +`filtered_theoretical_moments_grid `{.interpreted-text +role="opt"}. +::: + +*Output* + +This command sets `oo_.dr`, `oo_.mean`, `oo_.var`, `oo_.var_list`, and +`oo_.autocorr`, which are described below. + +If the `periods` option is present, sets `oo_.skewness`, `oo_.kurtosis`, +and `oo_.endo_simul` (see `oo_.endo_simul`{.interpreted-text +role="mvar"}), and also saves the simulated variables in MATLAB/Octave +vectors of the global workspace with the same name as the endogenous +variables. + +If option `irf` is different from zero, sets `oo_.irfs` (see below) and +also saves the IRFs in MATLAB/Octave vectors of the global workspace +(this latter way of accessing the IRFs is deprecated and will disappear +in a future version). + +If the option `contemporaneous_correlation` is different from `0`, sets +`oo_.contemporaneous_correlation`, which is described below. + +*Example* + +> shocks; +> var e; +> stderr 0.0348; +> end; +> +> stoch_simul; +> +> Performs the simulation of the 2nd-order approximation of a model with +> a single stochastic shock `e`, with a standard error of `0.0348`. + +*Example* + +> stoch_simul(irf=60) y k; +> +> Performs the simulation of a model and displays impulse response +> functions on 60 periods for variables `y` and `k`. +::: + +::: {.matvar} +[oo]().mean + +After a run of `stoch_simul`, contains the mean of the endogenous +variables. Contains theoretical mean if the `periods` option is not +present, and simulated mean otherwise. The variables are arranged in +declaration order. +::: + +::: {.matvar} +[oo]().var + +After a run of `stoch_simul`, contains the variance-covariance of the +endogenous variables. Contains theoretical variance if the `periods` +option is not present and simulated variance otherwise. Only available +for `order<4`. At `order=2` it will be be a second-order accurate +approximation (i.e. ignoring terms of order 3 and 4 that would arise +when using the full second-order policy function). At `order=3`, +theoretical moments are only available with `pruning`. The variables are +arranged in declaration order. +::: + +::: {.matvar} +[oo]().var\_list + +The list of variables for which results are displayed. +::: + +::: {.matvar} +[oo]().skewness + +After a run of `stoch_simul` contains the skewness (standardized third +moment) of the simulated variables if the `periods` option is present. +The variables are arranged in declaration order. +::: + +::: {.matvar} +[oo]().kurtosis + +After a run of `stoch_simul` contains the excess kurtosis (standardized +fourth moment) of the simulated variables if the `periods` option is +present. The variables are arranged in declaration order. +::: + +::: {.matvar} +[oo]().autocorr + +After a run of `stoch_simul`, contains a cell array of the +autocorrelation matrices of the endogenous variables. The element number +of the matrix in the cell array corresponds to the order of +autocorrelation. The option ar specifies the number of autocorrelation +matrices available. Contains theoretical autocorrelations if the +`periods` option is not present and simulated autocorrelations +otherwise. Only available for `order<4`. At `order=2` it will be be a +second-order accurate approximation. At `order=3`, theoretical moments +are only available with `pruning`. The field is only created if +stationary variables are present. + +The element `oo_.autocorr{i}(k,l)` is equal to the correlation between +$y^k_t$ and $y^l_{t-i}$, where $y^k$ (resp. $y^l$) is the $k$-th (resp. +$l$-th) endogenous variable in the declaration order. + +Note that if theoretical moments have been requested, `oo_.autocorr{i}` +is the same than `oo_.gamma_y{i+1}`. +::: + +::: {.matvar} +[oo]().gamma\_y + +After a run of `stoch_simul`, if theoretical moments have been requested +(i.e. if the `periods` option is not present), this variable contains a +cell array with the following values (where `ar` is the value of the +option of the same name): + +> `oo_.gamma{1}` +> +> > Variance/covariance matrix. +> +> `oo_.gamma{i+1}` (for i=1:ar) +> +> > Autocorrelation function. See `oo_.autocorr`{.interpreted-text +> > role="mvar"} for more details. **Beware**, this is the +> > autocorrelation function, not the autocovariance function. +> +> `oo_.gamma{ar+2}` +> +> > Unconditional variance decomposition, see +> > `oo_.variance_decomposition`{.interpreted-text role="mvar"}. +> +> `oo_.gamma{ar+3}` +> +> > If a second order approximation has been requested, contains the +> > vector of the mean correction terms. +> > +> > Only available at `order<4`. In case `order=2`, the theoretical +> > second moments are a second order accurate approximation of the true +> > second moments. See conditional\_variance\_decomposition. At +> > `order=3`, theoretical moments are only available with `pruning`. +::: + +::: {.matvar} +[oo]().variance\_decomposition + +After a run of `stoch_simul` when requesting theoretical moments +(`periods=0`), contains a matrix with the result of the unconditional +variance decomposition (i.e. at horizon infinity). The first dimension +corresponds to the endogenous variables (in the order of declaration +after the command or in `M_.endo_names`) and the second dimension +corresponds to exogenous variables (in the order of declaration). +Numbers are in percent and sum up to 100 across columns. In the presence +of measurement error, the field will contain the variance contribution +after measurement error has been taken out, *i.e.* the decomposition +will be conducted of the actual as opposed to the measured variables. +::: + +::: {.matvar} +[oo]().variance\_decomposition\_ME + +Field set after a run of `stoch_simul` when requesting theoretical +moments (`periods=0`) if measurement error is present. It is similar to +`oo_.variance_decomposition`{.interpreted-text role="mvar"}, but the +decomposition will be conducted of the measured variables. The field +contains a matrix with the result of the unconditional variance +decomposition (*i.e.* at horizon infinity). The first dimension +corresponds to the observed endoogenous variables (in the order of +declaration after the command) and the second dimension corresponds to +exogenous variables (in the order of declaration), with the last column +corresponding to the contribution of measurement error. Numbers are in +percent and sum up to 100 across columns. +::: + +::: {.matvar} +[oo]().conditional\_variance\_decomposition + +After a run of `stoch_simul` with the +`conditional_variance_decomposition` option, contains a +three-dimensional array with the result of the decomposition. The first +dimension corresponds to the endogenous variables (in the order of +declaration after the command or in `M_.endo_names` if not specified), +the second dimension corresponds to the forecast horizons (as declared +with the option), and the third dimension corresponds to the exogenous +variables (in the order of declaration). In the presence of measurement +error, the field will contain the variance contribution after +measurement error has been taken out, *i.e.* the decomposition will be +conductedof the actual as opposed to the measured variables. +::: + +::: {.matvar} +[oo]().conditional\_variance\_decomposition\_ME + +Field set after a run of `stoch_simul` with the +`conditional_variance_decomposition` option if measurement error is +present. It is similar to +`oo_.conditional_variance_decomposition`{.interpreted-text role="mvar"}, +but the decomposition will be conducted of the measured variables. It +contains a three-dimensional array with the result of the decomposition. +The first dimension corresponds to the endogenous variables (in the +order of declaration after the command or in `M_.endo_names` if not +specified), the second dimension corresponds to the forecast horizons +(as declared with the option), and the third dimension corresponds to +the exogenous variables (in the order of declaration), with the last +column corresponding to the contribution of the measurement error. +::: + +::: {.matvar} +[oo]().contemporaneous\_correlation + +After a run of `stoch_simul` with the +`contemporaneous_correlation option`, contains theoretical +contemporaneous correlations if the `periods` option is not present, and +simulated contemporaneous correlations otherwise. Only available for +`order<4`. At `order=2` it will be be a second-order accurate +approximation. At `order=3`, theoretical moments are only available with +`pruning`. The variables are arranged in declaration order. +::: + +::: {.matvar} +[oo]().SpectralDensity + +After a run of `stoch_simul` with option `spectral_density`, contains +the spectral density of the model variables. There will be a `nvars` by +`nfrequencies` subfield `freqs` storing the respective frequency grid +points ranging from $0$ to $2\pi$ and a same sized subfield `density` +storing the corresponding density. +::: + +::: {.matvar} +[oo]().irfs + +After a run of `stoch_simul` with option `irf` different from zero, +contains the impulse responses, with the following naming convention: +[VARIABLE\_NAME\_SHOCK\_NAME]{.title-ref}. + +> For example, `oo_.irfs.gnp_ea` contains the effect on `gnp` of a +> one-standard deviation shock on `ea`. +::: + +::: {.matcomm} +get\_irf (\'EXOGENOUS\_NAME\' \[, \'ENDOGENOUS\_NAME\'\]\... ); + +Given the name of an exogenous variables, returns the IRFs for the +requested endogenous variable(s), as they are stored in `oo_.irfs`. +::: + +The approximated solution of a model takes the form of a set of decision +rules or transition equations expressing the current value of the +endogenous variables of the model as function of the previous state of +the model and shocks observed at the beginning of the period. The +decision rules are stored in the structure `oo_.dr` which is described +below. + +::: {.matvar} +[oo]().dr + +Structure storing the decision rules. The subfields for different orders +of approximation are explained below. +::: + +::: {.command} +extended\_path ; extended\_path (OPTIONS\...); + +Simulates a stochastic (i.e. rational expectations) model, using the +extended path method presented by *Fair and Taylor (1983)*. Time series +for the endogenous variables are generated by assuming that the agents +believe that there will no more shocks in the following periods. + +This function first computes a random path for the exogenous variables +(stored in `oo_.exo_simul`, see `oo_.exo_simul`{.interpreted-text +role="mvar"}) and then computes the corresponding path for endogenous +variables, taking the steady state as starting point. The result of the +simulation is stored in `oo_.endo_simul` (see +`oo_.endo_simul`{.interpreted-text role="mvar"}). Note that this +simulation approach does not solve for the policy and transition +equations but for paths for the endogenous variables. + +*Options* + +::: {.option} +periods = INTEGER + +The number of periods for which the simulation is to be computed. No +default value, mandatory option. +::: + +::: {.option} +solver\_periods = INTEGER + +The number of periods used to compute the solution of the perfect +foresight at every iteration of the algorithm. Default: `200`. +::: + +::: {.option} +order = INTEGER + +If order is greater than `0` Dynare uses a gaussian quadrature to take +into account the effects of future uncertainty. If `order` $=S$ then the +time series for the endogenous variables are generated by assuming that +the agents believe that there will no more shocks after period $t+S$. +This is an experimental feature and can be quite slow. A non-zero value +is not compatible with either the `bytecode` or the `block` option of +the `model` block. Default: `0`. +::: + +::: {.option} +hybrid + +Use the constant of the second order perturbation reduced form to +correct the paths generated by the (stochastic) extended path algorithm. +::: + +::: {.option} +lmmcp + +Solves the perfect foresight model with a Levenberg-Marquardt mixed +complementarity problem (LMMCP) solver (*Kanzow and Petra (2004)*), +which allows to consider inequality constraints on the endogenous +variables (such as a ZLB on the nominal interest rate or a model with +irreversible investment). For specifying the necessary `mcp`-tag, see +`lmmcp`{.interpreted-text role="opt"}. +::: +::: + +### Typology and ordering of variables + +Dynare distinguishes four types of endogenous variables: + +*Purely backward (or purely predetermined) variables* + +> Those that appear only at current and past period in the model, but +> not at future period (i.e. at $t$ and $t-1$ but not $t+1$). The number +> of such variables is equal to `M_.npred`. + +*Purely forward variables* + +> Those that appear only at current and future period in the model, but +> not at past period (i.e. at $t$ and $t+1$ but not $t-1$). The number +> of such variables is stored in `M_.nfwrd`. + +*Mixed variables* + +> Those that appear at current, past and future period in the model +> (i.e. at $t$, $t+1$ and $t-1$). The number of such variables is stored +> in `M_.nboth`. + +*Static variables* + +> Those that appear only at current, not past and future period in the +> model (i.e. only at $t$, not at $t+1$ or $t-1$). The number of such +> variables is stored in `M_.nstatic`. + +Note that all endogenous variables fall into one of these four +categories, since after the creation of auxiliary variables (see +`aux-variables`{.interpreted-text role="ref"}), all endogenous have at +most one lead and one lag. We therefore have the following identity: + +> ``` {.sourceCode .matlab} +> M_.npred + M_.both + M_.nfwrd + M_.nstatic = M_.endo_nbr +> ``` + +::: {.matvar} +[M]().state\_var + +Vector of numerical indices identifying the state variables in the +vector of declared variables. `M_.endo_names(M_.state_var)` therefore +yields the name of all variables that are states in the model +declaration, i.e. that show up with a lag. +::: + +Internally, Dynare uses two orderings of the endogenous variables: the +order of declaration (which is reflected in `M_.endo_names`), and an +order based on the four types described above, which we will call the +DR-order ("DR" stands for decision rules). Most of the time, the +declaration order is used, but for elements of the decision rules, the +DR-order is used. + +The DR-order is the following: static variables appear first, then +purely backward variables, then mixed variables, and finally purely +forward variables. Inside each category, variables are arranged +according to the declaration order. + +::: {.matvar} +[oo]().dr.order\_var + +This variables maps DR-order to declaration order. +::: + +::: {.matvar} +[oo]().dr.inv\_order\_var + +This variable contains the inverse map. +::: + +In other words, the k-th variable in the DR-order corresponds to the +endogenous variable numbered `oo_.dr.order_var(k)` in declaration order. +Conversely, k-th declared variable is numbered `oo_.dr.inv_order_var(k)` +in DR-order. + +Finally, the state variables of the model are the purely backward +variables and the mixed variables. They are ordered in DR-order when +they appear in decision rules elements. There are +`M_.nspred = M_.npred + M_.nboth` such variables. Similarly, one has +`M_.nsfwrd = M_.nfwrd + M_.nboth`, and +`M_.ndynamic = M_.nfwrd + M_.nboth + M_.npred`. + +### First-order approximation + +The approximation has the stylized form: + +$$y_t = y^s + A y^h_{t-1} + B u_t$$ + +where $y^s$ is the steady state value of $y$ and $y^h_t=y_t-y^s$. + +::: {.matvar} +oo.dr.state\_var + +Vector of numerical indices identifying the state variables in the +vector of declared variables, *given the current parameter values* for +which the decision rules have been computed. It may differ from +`M_.state_var` in case a state variable drops from the model given the +current parameterization, because it only gets 0 coefficients in the +decision rules. See `M_.state_var`{.interpreted-text role="mvar"}. +::: + +The coefficients of the decision rules are stored as follows: + +- $y^s$ is stored in `oo_.dr.ys`. The vector rows correspond to all + endogenous in the declaration order. +- $A$ is stored in `oo_.dr.ghx`. The matrix rows correspond to all + endogenous in DR-order. The matrix columns correspond to state + variables in DR-order, as given by `oo_.dr.state_var`. (N.B.: if the + `block` option to the `model` block has been specified, then rows + are in declaration order, and columns are ordered according to + `oo_.dr.state_var` which may differ from DR-order.) +- $B$ is stored `oo_.dr.ghu`. The matrix rows correspond to all + endogenous in DR-order. The matrix columns correspond to exogenous + variables in declaration order. (N.B.: if the `block` option to the + `model` block has been specified, then rows are in declaration + order.) + +Of course, the shown form of the approximation is only stylized, because +it neglects the required different ordering in $y^s$ and $y^h_t$. The +precise form of the approximation that shows the way Dynare deals with +differences between declaration and DR-order, is + +$$y_t(\mathrm{oo\_.dr.order\_var}) = +y^s(\mathrm{oo\_.dr.order\_var}) + A \cdot +y_{t-1}(\mathrm{oo\_.dr.order\_var(k2)}) - +y^s(\mathrm{oo\_.dr.order\_var(k2)}) + B\cdot u_t$$ + +where $\mathrm{k2}$ selects the state variables, $y_t$ and $y^s$ are in +declaration order and the coefficient matrices are in DR-order. +Effectively, all variables on the right hand side are brought into DR +order for computations and then assigned to $y_t$ in declaration order. + +### Second-order approximation + +The approximation has the form: + +$$y_t = y^s + 0.5 \Delta^2 + A y^h_{t-1} + B u_t + 0.5 C (y^h_{t-1}\otimes y^h_{t-1}) + 0.5 D (u_t \otimes u_t) + E (y^h_{t-1} \otimes u_t)$$ + +where $y^s$ is the steady state value of $y$, $y^h_t=y_t-y^s$, and +$\Delta^2$ is the shift effect of the variance of future shocks. For the +reordering required due to differences in declaration and DR order, see +the first order approximation. + +The coefficients of the decision rules are stored in the variables +described for first order approximation, plus the following variables: + +- $\Delta^2$ is stored in `oo_.dr.ghs2`. The vector rows correspond to + all endogenous in DR-order. +- $C$ is stored in `oo_.dr.ghxx`. The matrix rows correspond to all + endogenous in DR-order. The matrix columns correspond to the + Kronecker product of the vector of state variables in DR-order. +- $D$ is stored in `oo_.dr.ghuu`. The matrix rows correspond to all + endogenous in DR-order. The matrix columns correspond to the + Kronecker product of exogenous variables in declaration order. +- $E$ is stored in `oo_.dr.ghxu`. The matrix rows correspond to all + endogenous in DR-order. The matrix columns correspond to the + Kronecker product of the vector of state variables (in DR-order) by + the vector of exogenous variables (in declaration order). + +### Third-order approximation + +The approximation has the form: + +$$y_t = y^s + G_0 + G_1 z_t + G_2 (z_t \otimes z_t) + G_3 (z_t \otimes z_t \otimes z_t)$$ + +where $y^s$ is the steady state value of $y$, and $z_t$ is a vector +consisting of the deviation from the steady state of the state variables +(in DR-order) at date $t-1$ followed by the exogenous variables at date +$t$ (in declaration order). The vector $z_t$ is therefore of size $n_z$ += `M_.nspred` + `M_.exo_nbr`. + +The coefficients of the decision rules are stored as follows: + +- $y^s$ is stored in `oo_.dr.ys`. The vector rows correspond to all + endogenous in the declaration order. +- $G_0$ is stored in `oo_.dr.g_0`. The vector rows correspond to all + endogenous in DR-order. +- $G_1$ is stored in `oo_.dr.g_1`. The matrix rows correspond to all + endogenous in DR-order. The matrix columns correspond to state + variables in DR-order, followed by exogenous in declaration order. +- $G_2$ is stored in `oo_.dr.g_2`. The matrix rows correspond to all + endogenous in DR-order. The matrix columns correspond to the + Kronecker product of state variables (in DR-order), followed by + exogenous (in declaration order). Note that the Kronecker product is + stored in a folded way, i.e. symmetric elements are stored only + once, which implies that the matrix has $n_z(n_z+1)/2$ columns. More + precisely, each column of this matrix corresponds to a pair + $(i_1, i_2)$ where each index represents an element of $z_t$ and is + therefore between $1$ and $n_z$. Only non-decreasing pairs are + stored, i.e. those for which $i_1 + \leq i_2$. The columns are arranged in the lexicographical order of + non-decreasing pairs. Also note that for those pairs where + $i_1 \neq i_2$, since the element is stored only once but appears + two times in the unfolded $G_2$ matrix, it must be multiplied by 2 + when computing the decision rules. +- $G_3$ is stored in `oo_.dr.g_3`. The matrix rows correspond to all + endogenous in DR-order. The matrix columns correspond to the third + Kronecker power of state variables (in DR-order), followed by + exogenous (in declaration order). Note that the third Kronecker + power is stored in a folded way, i.e. symmetric elements are stored + only once, which implies that the matrix has $n_z(n_z+1)(n_z+2)/6$ + columns. More precisely, each column of this matrix corresponds to a + tuple $(i_1, i_2, i_3)$ where each index represents an element of + $z_t$ and is therefore between $1$ and $n_z$. Only non-decreasing + tuples are stored, i.e. those for which $i_1 \leq i_2 \leq i_3$. The + columns are arranged in the lexicographical order of non-decreasing + tuples. Also note that for tuples that have three distinct indices + (i.e. $i_1 \neq i_2$ and $i_1 \neq i_3$ and $i_2 + \neq i_3$), since these elements are stored only once but appears + six times in the unfolded $G_3$ matrix, they must be multiplied by 6 + when computing the decision rules. Similarly, for those tuples that + have two equal indices (i.e. of the form $(a,a,b)$ or $(a,b,a)$ or + $(b,a,a)$), since these elements are stored only once but appears + three times in the unfolded $G_3$ matrix, they must be multiplied by + 3 when computing the decision rules. + +### Higher-order approximation + +Higher-order approximations are simply a generalization of what is done +at order 3. + +The steady state is stored in `oo_.dr.ys` and the constant correction is +stored in `oo_.dr.g_0`. The coefficient for orders 1, 2, 3, 4... are +respectively stored in `oo_.dr.g_0`, `oo_.dr.g_1`, `oo_.dr.g_2`, +`oo_.dr.g_3`, `oo_.dr.g_4`... The columns of those matrices correspond +to multidimensional indices of state variables, in such a way that +symmetric elements are never repeated (for more details, see the +description of `oo_.dr.g_3` in the third-order case). + + +Estimation based on likelihood {#estim} +------------------------------ + +Provided that you have observations on some endogenous variables, it is +possible to use Dynare to estimate some or all parameters. Both maximum +likelihood (as in *Ireland (2004)*) and Bayesian techniques (as in +*Fernández-Villaverde and Rubio-Ramírez (2004)*, *Rabanal and +Rubio-Ramirez (2003)*, *Schorfheide (2000)* or *Smets and Wouters +(2003)*) are available. Using Bayesian methods, it is possible to +estimate DSGE models, VAR models, or a combination of the two techniques +called DSGE-VAR. + +Note that in order to avoid stochastic singularity, you must have at +least as many shocks or measurement errors in your model as you have +observed variables. + +The estimation using a first order approximation can benefit from the +block decomposition of the model (see `block`{.interpreted-text +role="opt"}). + +::: {#varobs} +::: {.command} +varobs VARIABLE\_NAME\...; + +This command lists the name of observed endogenous variables for the +estimation procedure. These variables must be available in the data file +(see `estimation_cmd `{.interpreted-text role="ref"}). + +Alternatively, this command is also used in conjunction with the +`partial_information` option of `stoch_simul`, for declaring the set of +observed variables when solving the model under partial information. + +Only one instance of `varobs` is allowed in a model file. If one needs +to declare observed variables in a loop, the macro processor can be used +as shown in the second example below. + +*Example* + +> varobs C y rr; +> +> Declares endogenous variables `C`, `y` and `rr` as observed variables. + +*Example* (with a macro processor loop) + +> varobs +> @#for co in countries +> GDP_@{co} +> @#endfor +> ; +::: +::: + +::: {.block} +observation\_trends ; + +This block specifies linear trends for observed variables as functions +of model parameters. In case the `loglinear` option is used, this +corresponds to a linear trend in the logged observables, i.e. an +exponential trend in the level of the observables. + +Each line inside of the block should be of the form: + + VARIABLE_NAME(EXPRESSION); + +In most cases, variables shouldn't be centered when `observation_trends` +is used. + +*Example* + +> observation_trends; +> Y (eta); +> P (mu/eta); +> end; +::: + +::: {.block} +estimated\_params ; estimated\_params (overwrite) ; + +This block lists all parameters to be estimated and specifies bounds and +priors as necessary. + +Each line corresponds to an estimated parameter. + +In a maximum likelihood or a method of moments estimation, each line +follows this syntax: + + stderr VARIABLE_NAME | corr VARIABLE_NAME_1, VARIABLE_NAME_2 | PARAMETER_NAME + , INITIAL_VALUE [, LOWER_BOUND, UPPER_BOUND ]; + +In a Bayesian MCMC or a penalized method of moments estimation, each +line follows this syntax: + + stderr VARIABLE_NAME | corr VARIABLE_NAME_1, VARIABLE_NAME_2 | PARAMETER_NAME | DSGE_PRIOR_WEIGHT + [, INITIAL_VALUE [, LOWER_BOUND, UPPER_BOUND]], PRIOR_SHAPE, + PRIOR_MEAN, PRIOR_STANDARD_ERROR [, PRIOR_3RD_PARAMETER [, + PRIOR_4TH_PARAMETER [, SCALE_PARAMETER ] ] ]; + +The first part of the line consists of one of the four following +alternatives: + +- `stderr VARIABLE_NAME` + + Indicates that the standard error of the exogenous variable + VARIABLE\_NAME, or of the observation error/measurement errors + associated with endogenous observed variable VARIABLE\_NAME, is to + be estimated. + +- `corr VARIABLE_NAME1, VARIABLE_NAME2` + + Indicates that the correlation between the exogenous variables + VARIABLE\_NAME1 and VARIABLE\_NAME2, or the correlation of the + observation errors/measurement errors associated with endogenous + observed variables VARIABLE\_NAME1 and VARIABLE\_NAME2, is to be + estimated. Note that correlations set by previous shocks-blocks or + estimation-commands are kept at their value set prior to estimation + if they are not estimated again subsequently. Thus, the treatment is + the same as in the case of deep parameters set during model + calibration and not estimated. + +- `PARAMETER_NAME` + + The name of a model parameter to be estimated + +- `DSGE_PRIOR_WEIGHT` + + Special name for the weigh of the DSGE model in DSGE-VAR model. + +The rest of the line consists of the following fields, some of them +being optional: + +::: {.option} +INITIAL\_VALUE + +Specifies a starting value for the posterior mode optimizer or the +maximum likelihood estimation. If unset, defaults to the prior mean. +::: + +::: {.option} +LOWER\_BOUND + +Specifies a lower bound for the parameter value in maximum likelihood +estimation. In a Bayesian estimation context, sets a lower bound only +effective while maximizing the posterior kernel. This lower bound does +not modify the shape of the prior density, and is only aimed at helping +the optimizer in identifying the posterior mode (no consequences for the +MCMC). For some prior densities (namely inverse gamma, gamma, uniform, +beta or Weibull) it is possible to shift the support of the prior +distributions to the left or the right using +`prior_3rd_parameter `{.interpreted-text +role="opt"}. In this case the prior density is effectively modified +(note that the truncated Gaussian density is not implemented in Dynare). +If unset, defaults to minus infinity (ML) or the natural lower bound of +the prior (Bayesian estimation). +::: + +::: {.option} +UPPER\_BOUND + +Same as `lower_bound`, but specifying an upper bound instead. +::: + +::: {.option} +PRIOR\_SHAPE + +A keyword specifying the shape of the prior density. The possible values +are: `beta_pdf`, `gamma_pdf`, `normal_pdf`, `uniform_pdf`, +`inv_gamma_pdf`, `inv_gamma1_pdf`, `inv_gamma2_pdf` and `weibull_pdf`. +Note that `inv_gamma_pdf` is equivalent to `inv_gamma1_pdf`. +::: + +::: {.option} +PRIOR\_MEAN + +The mean of the prior distribution. +::: + +::: {.option} +PRIOR\_STANDARD\_ERROR + +The standard error of the prior distribution. +::: + +::: {.option} +PRIOR\_3RD\_PARAMETER + +A third parameter of the prior used for generalized beta distribution, +generalized gamma, generalized Weibull and for the uniform distribution. +Default: `0`. +::: + +::: {.option} +PRIOR\_4TH\_PARAMETER + +A fourth parameter of the prior used for generalized beta distribution +and for the uniform distribution. Default: `1`. +::: + +::: {.option} +SCALE\_PARAMETER + +A parameter specific scale parameter for the jumping distribution's +covariance matrix of the Metropolis-Hasting algorithm. +::: + +Note that INITIAL\_VALUE, LOWER\_BOUND, UPPER\_BOUND, PRIOR\_MEAN, +PRIOR\_STANDARD\_ERROR, PRIOR\_3RD\_PARAMETER, PRIOR\_4TH\_PARAMETER and +SCALE\_PARAMETER can be any valid EXPRESSION. Some of them can be empty, +in which Dynare will select a default value depending on the context and +the prior shape. + +In case of the uniform distribution, it can be specified either by +providing an upper and a lower bound using +`PRIOR_3RD_PARAMETER`{.interpreted-text role="opt"} and +`PRIOR_4TH_PARAMETER`{.interpreted-text role="opt"} or via mean and +standard deviation using `PRIOR_MEAN`{.interpreted-text role="opt"}, +`PRIOR_STANDARD_ERROR`{.interpreted-text role="opt"}. The other two will +automatically be filled out. Note that providing both sets of +hyperparameters will yield an error message. + +As one uses options more towards the end of the list, all previous +options must be filled: for example, if you want to specify +SCALE\_PARAMETER, you must specify `PRIOR_3RD_PARAMETER` and +`PRIOR_4TH_PARAMETER`. Use empty values, if these parameters don't +apply. + +*Example* + +> corr eps_1, eps_2, 0.5, , , beta_pdf, 0, 0.3, -1, 1; +> +> Sets a generalized beta prior for the correlation between `eps_1` and +> `eps_2` with mean `0` and variance `0.3`. By setting +> `PRIOR_3RD_PARAMETER` to `-1` and `PRIOR_4TH_PARAMETER` to `1` the +> standard beta distribution with support `[0,1]` is changed to a +> generalized beta with support `[-1,1]`. Note that LOWER\_BOUND and +> UPPER\_BOUND are left empty and thus default to `-1` and `1`, +> respectively. The initial value is set to `0.5`. + +*Example* + +> corr eps_1, eps_2, 0.5, -0.5, 1, beta_pdf, 0, 0.3, -1, 1; +> +> Sets the same generalized beta distribution as before, but now +> truncates this distribution to `[-0.5,1]` through the use of +> LOWER\_BOUND and UPPER\_BOUND. + +*Parameter transformation* + +Sometimes, it is desirable to estimate a transformation of a parameter +appearing in the model, rather than the parameter itself. It is of +course possible to replace the original parameter by a function of the +estimated parameter everywhere is the model, but it is often +unpractical. + +In such a case, it is possible to declare the parameter to be estimated +in the parameters statement and to define the transformation, using a +pound sign (\#) expression (see `model-decl`{.interpreted-text +role="ref"}). + +*Example* + +> parameters bet; +> +> model; +> # sig = 1/bet; +> c = sig*c(+1)*mpk; +> end; +> +> estimated_params; +> bet, normal_pdf, 1, 0.05; +> end; + +It is possible to have several `estimated_params` blocks. By default, +subsequent blocks are concatenated with the previous ones; this can be +useful when building models in a modular fashion (see also +`estimated_params_remove`{.interpreted-text role="bck"} for that use +case). However, if an `estimated_params` block has the `overwrite` +option, its contents becomes the new list of estimated parameters, +cancelling previous blocks; this can be useful when doing several +estimations in a single `.mod` file. +::: + +::: {.block} +estimated\_params\_init ; estimated\_params\_init (OPTIONS\...); + +This block declares numerical initial values for the optimizer when +these ones are different from the prior mean. It should be specified +after the `estimated_params` block as otherwise the specified starting +values are overwritten by the latter. + +Each line has the following syntax: + + stderr VARIABLE_NAME | corr VARIABLE_NAME_1, VARIABLE_NAME_2 | PARAMETER_NAME, INITIAL_VALUE; + +*Options* + +::: {.option} +use\_calibration + +For not specifically initialized parameters, use the deep parameters and +the elements of the covariance matrix specified in the `shocks` block +from calibration as starting values for estimation. For components of +the `shocks` block that were not explicitly specified during calibration +or which violate the prior, the prior mean is used. +::: + +See `estimated_params`{.interpreted-text role="bck"}, for the meaning +and syntax of the various components. +::: + +::: {.block} +estimated\_params\_bounds ; + +This block declares lower and upper bounds for parameters in maximum +likelihood estimation. + +Each line has the following syntax: + + stderr VARIABLE_NAME | corr VARIABLE_NAME_1, VARIABLE_NAME_2 | PARAMETER_NAME, LOWER_BOUND, UPPER_BOUND; + +See `estimated_params`{.interpreted-text role="bck"}, for the meaning +and syntax of the various components. +::: + +::: {.block} +estimated\_params\_remove ; + +This block partially undoes the effect of a previous +`estimated_params`{.interpreted-text role="bck"} block, by removing some +parameters from the estimation. + +Each line has the following syntax: + + stderr VARIABLE_NAME | corr VARIABLE_NAME_1, VARIABLE_NAME_2 | PARAMETER_NAME; +::: + +::: {#estim-comm} +::: {.command} +estimation \[VARIABLE\_NAME\...\]; estimation (OPTIONS\...) +\[VARIABLE\_NAME\...\]; + +This command runs Bayesian or maximum likelihood estimation. + +The following information will be displayed by the command: + +- Results from posterior optimization (also for maximum likelihood) +- Marginal log data density +- Posterior mean and highest posterior density interval (shortest + credible set) from posterior simulation +- Convergence diagnostic table when only one MCM chain is used or + Metropolis-Hastings convergence graphs documented in + *Pfeifer (2014)* in case of multiple MCM chains +- Table with numerical inefficiency factors of the MCMC +- Graphs with prior, posterior, and mode +- Graphs of smoothed shocks, smoothed observation errors, smoothed and + historical variables + +Note that the posterior moments, smoothed variables, k-step ahead +filtered variables and forecasts (when requested) will only be computed +on the variables listed after the `estimation` command. Alternatively, +one can choose to compute these quantities on all endogenous or on all +observed variables (see `consider_all_endogenous`, +`consider_all_endogenous_and_auxiliary`, and `consider_only_observed` +options below). If no variable is listed after the estimation command, +then Dynare will interactively ask which variable set to use. + +Also, during the MCMC (Bayesian estimation with `mh_replic` $>0$) a +(graphical or text) waiting bar is displayed showing the progress of the +Monte-Carlo and the current value of the acceptance ratio. Note that if +the `load_mh_file` option is used (see below) the reported acceptance +ratio does not take into account the draws from the previous MCMC. In +the literature there is a general agreement for saying that the +acceptance ratio should be close to one third or one quarter. If this +not the case, you can stop the MCMC (`Ctrl-C`) and change the value of +option `mh_jscale` (see below). + +Note that by default Dynare generates random numbers using the algorithm +`mt199937ar` (i.e. Mersenne Twister method) with a seed set equal to +`0`. Consequently the MCMCs in Dynare are deterministic: one will get +exactly the same results across different Dynare runs (*ceteris +paribus*). For instance, the posterior moments or posterior densities +will be exactly the same. This behaviour allows to easily identify the +consequences of a change on the model, the priors or the estimation +options. But one may also want to check that across multiple runs, with +different sequences of proposals, the returned results are almost +identical. This should be true if the number of iterations (i.e. the +value of `mh_replic`) is important enough to ensure the convergence of +the MCMC to its ergodic distribution. In this case the default behaviour +of the random number generators in not wanted, and the user should set +the seed according to the system clock before the estimation command +using the following command: + + set_dynare_seed('clock'); + +so that the sequence of proposals will be different across different +runs. + +Finally, Dynare does not always properly distinguish between maximum +likelihood and Bayesian estimation in its field names. While there is an +important conceptual distinction between frequentist confidence +intervals and Bayesian highest posterior density intervals (HPDI) as +well as between posterior density and likelilhood, Dynare sometimes uses +the Bayesian terms as a stand-in in its display of maximum likelihood +results. An example is the storage of the output of the +`forecast`-option of `estimation` with ML, which will use +`HPDinf/HPDsup` to denote the confidence interval. + +*Algorithms* + +The Monte Carlo Markov Chain (MCMC) diagnostics are generated by the +estimation command if +`mh_replic `{.interpreted-text role="opt"} is +larger than 2000 and if option `nodiagnostic`{.interpreted-text +role="opt"} is not used. If +`mh_nblocks `{.interpreted-text role="opt"} is +equal to one, the convergence diagnostics of *Geweke (1992,1999)* is +computed. It uses a chi-square test to compare the means of the first +and last draws specified by `geweke_interval +`{.interpreted-text role="opt"} after +discarding the burn-in of `mh_drop `{.interpreted-text +role="opt"}. The test is computed using variance estimates under the +assumption of no serial correlation as well as using tapering windows +specified in `taper_steps +`{.interpreted-text role="opt"}. +If `mh_nblocks +`{.interpreted-text role="opt"} is larger than 1, +the convergence diagnostics of *Brooks and Gelman (1998)* are used +instead. As described in section 3 of *Brooks and Gelman (1998)* the +univariate convergence diagnostics are based on comparing pooled and +within MCMC moments (Dynare displays the second and third order moments, +and the length of the Highest Probability Density interval covering 80% +of the posterior distribution). Due to computational reasons, the +multivariate convergence diagnostic does not follow *Brooks and Gelman +(1998)* strictly, but rather applies their idea for univariate +convergence diagnostics to the range of the posterior likelihood +function instead of the individual parameters. The posterior kernel is +used to aggregate the parameters into a scalar statistic whose +convergence is then checked using the *Brooks and Gelman (1998)* +univariate convergence diagnostic. + +The inefficiency factors are computed as in *Giordano et al.(2011)* +based on Parzen windows as in e.g. *Andrews (1991)*. + +*Options* + +::: {#dataf} +::: {.option} +datafile = FILENAME + +The datafile: a `.m` file, a `.mat` file, a `.csv` file, or a +`.xls/.xlsx` file (under Octave, the +[io](https://octave.sourceforge.io/io/) package from Octave-Forge is +required for the `.csv` and `.xlsx` formats and the `.xls` file +extension is not supported). Note that the base name (i.e. without +extension) of the datafile has to be different from the base name of the +model file. If there are several files named FILENAME, but with +different file endings, the file name must be included in quoted strings +and provide the file ending like: + + estimation(datafile='../fsdat_simul.mat',...); +::: +::: + +::: {.option} +dirname = FILENAME + +Directory in which to store `estimation` output. To pass a subdirectory +of a directory, you must quote the argument. Default: ``. +::: + +::: {.option} +xls\_sheet = QUOTED\_STRING + +The name of the sheet with the data in an Excel file. +::: + +::: {.option} +xls\_range = RANGE + +The range with the data in an Excel file. For example, +`xls_range=B2:D200`. +::: + +::: {.option} +nobs = INTEGER + +The number of observations following `first_obs `{.interpreted-text role="opt"} to be used. +Default: all observations in the file after `first_obs`. +::: + +::: {.option} +nobs = \[INTEGER1:INTEGER2\] + +Runs a recursive estimation and forecast for samples of size ranging of +`INTEGER1` to `INTEGER2`. Option `forecast` must also be specified. The +forecasts are stored in the `RecursiveForecast` field of the results +structure (see +`RecursiveForecast `{.interpreted-text +role="mvar"}). The respective results structures `oo_` are saved in +`oo_recursive_` (see `oo_recursive_`{.interpreted-text role="mvar"}) and +are indexed with the respective sample length. +::: + +::: {.option} +first\_obs = INTEGER + +The number of the first observation to be used. In case of estimating a +DSGE-VAR, `first_obs` needs to be larger than the number of lags. +Default: `1`. +::: + +::: {.option} +first\_obs = \[INTEGER1:INTEGER2\] + +Runs a rolling window estimation and forecast for samples of fixed size +`nobs` starting with the first observation ranging from `INTEGER1` to +`INTEGER2`. Option `forecast` must also be specified. This option is +incompatible with requesting recursive forecasts using an expanding +window (see `nobs +`{.interpreted-text role="opt"}). The +respective results structures `oo_` are saved in `oo_recursive_` (see +`oo_recursive_`{.interpreted-text role="mvar"}) and are indexed with the +respective first observation of the rolling window. +::: + +::: {.option} +prefilter = INTEGER + +A value of 1 means that the estimation procedure will demean each data +series by its empirical mean. If the `loglinear +`{.interpreted-text role="ref"} option without the +`logdata`{.interpreted-text role="opt"} option is requested, the data +will first be logged and then demeaned. Default: `0`, i.e. no +prefiltering. +::: + +::: {.option} +presample = INTEGER + +The number of observations after `first_obs `{.interpreted-text role="opt"} to be skipped before +evaluating the likelihood. These presample observations do not enter the +likelihood, but are used as a training sample for starting the Kalman +filter iterations. This option is incompatible with estimating a +DSGE-VAR. Default: `0`. +::: + +::: {#logl} +::: {.option} +loglinear + +Computes a log-linear approximation of the model instead of a linear +approximation. As always in the context of estimation, the data must +correspond to the definition of the variables used in the model (see +*Pfeifer (2013)* for more details on how to correctly specify +observation equations linking model variables and the data). If you +specify the loglinear option, Dynare will take the logarithm of both +your model variables and of your data as it assumes the data to +correspond to the original non-logged model variables. The displayed +posterior results like impulse responses, smoothed variables, and +moments will be for the logged variables, not the original un-logged +ones. Default: computes a linear approximation. +::: +::: + +::: {.option} +logdata + +Dynare applies the $log$ transformation to the provided data if a +log-linearization of the model is requested +(`loglinear`{.interpreted-text role="opt"}) unless `logdata` option is +used. This option is necessary if the user provides data already in +logs, otherwise the $log$ transformation will be applied twice (this may +result in complex data). +::: + +::: {.option} +plot\_priors = INTEGER + +Control the plotting of priors. + +> `0` +> +> > No prior plot. +> +> `1` +> +> > Prior density for each estimated parameter is plotted. It is +> > important to check that the actual shape of prior densities matches +> > what you have in mind. Ill-chosen values for the prior standard +> > density can result in absurd prior densities. + +Default value is `1`. +::: + +::: {.option} +nograph + +See `nograph`{.interpreted-text role="opt"}. +::: + +::: {.option} +posterior\_nograph + +Suppresses the generation of graphs associated with Bayesian IRFs +(`bayesian_irf`{.interpreted-text role="opt"}), posterior smoothed +objects (`smoother`{.interpreted-text role="opt"}), and posterior +forecasts (`forecast`{.interpreted-text role="opt"}). +::: + +::: {.option} +posterior\_graph + +Re-enables the generation of graphs previously shut off with +`posterior_nograph`{.interpreted-text role="opt"}. +::: + +::: {.option} +nodisplay + +See `nodisplay`{.interpreted-text role="opt"}. +::: + +::: {.option} +graph\_format = FORMAT graph\_format = ( FORMAT, FORMAT\... ) + +See +`graph_format `{.interpreted-text +role="opt"}. +::: + +::: {.option} +no\_init\_estimation\_check\_first\_obs + +Do not check for stochastic singularity in first period. If used, +[ESTIMATION CHECKS]{.title-ref} does not return an error if the check +fails only in first observation. This should only be used when observing +stock variables (e.g. capital) in first period, on top of their +associated flow (e.g. investment). Using this option may lead to a crash +or provide undesired/wrong results for badly specified problems (e.g. +the additional variable observed in first period is not predetermined). + +For advanced use only. +::: + +::: {.option} +lik\_init = INTEGER + +Type of initialization of Kalman filter: + +> `1` +> +> > For stationary models, the initial matrix of variance of the error +> > of forecast is set equal to the unconditional variance of the state +> > variables. +> +> `2` +> +> > For nonstationary models: a wide prior is used with an initial +> > matrix of variance of the error of forecast diagonal with 10 on the +> > diagonal (follows the suggestion of *Harvey and Phillips(1979)*). +> +> `3` +> +> > For nonstationary models: use a diffuse filter (use rather the +> > `diffuse_filter` option). +> +> `4` +> +> > The filter is initialized with the fixed point of the Riccati +> > equation. +> +> `5` +> +> > Use i) option 2 for the non-stationary elements by setting their +> > initial variance in the forecast error matrix to 10 on the diagonal +> > and all covariances to 0 and ii) option 1 for the stationary +> > elements. + +Default value is 1. For advanced use only. +::: + +::: {.option} +lik\_algo = INTEGER + +For internal use and testing only. +::: + +::: {.option} +conf\_sig = DOUBLE + +Level of significance of the confidence interval used for classical +forecasting after estimation. Default: 0.9. +::: + +::: {.option} +mh\_conf\_sig = DOUBLE + +Confidence/HPD interval used for the computation of prior and posterior +statistics like: parameter distributions, prior/posterior moments, +conditional variance decomposition, impulse response functions, Bayesian +forecasting. Default: `0.9`. +::: + +::: {.option} +mh\_replic = INTEGER + +Number of replications for each chain of the Metropolis-Hastings +algorithm. The number of draws should be sufficient to achieve +convergence of the MCMC and to meaningfully compute posterior objects. +Default: `20000`. +::: + +::: {.option} +sub\_draws = INTEGER + +Number of draws from the MCMC that are used to compute posterior +distribution of various objects (smoothed variable, smoothed shocks, +forecast, moments, IRF). The draws used to compute these posterior +moments are sampled uniformly in the estimated empirical posterior +distribution (i.e. draws of the MCMC). `sub_draws` should be smaller +than the total number of MCMC draws available. Default: +`min(posterior_max_subsample_draws, (Total number of draws)*(number of chains) )`. +::: + +::: {.option} +posterior\_max\_subsample\_draws = INTEGER + +Maximum number of draws from the MCMC used to compute posterior +distribution of various objects (smoothed variable, smoothed shocks, +forecast, moments, IRF), if not overriden by option `sub_draws`. +Default: `1200`. +::: + +::: {.option} +mh\_nblocks = INTEGER + +Number of parallel chains for Metropolis-Hastings algorithm. Default: +`2`. +::: + +::: {.option} +mh\_drop = DOUBLE + +The fraction of initially generated parameter vectors to be dropped as a +burn-in before using posterior simulations. Default: `0.5`. +::: + +::: {.option} +mh\_jscale = DOUBLE + +The scale parameter of the jumping distribution's covariance matrix +(Metropolis-Hastings or TaRB-algorithm). The default value is rarely +satisfactory. This option must be tuned to obtain, ideally, an +acceptance ratio of 25%-33%. Basically, the idea is to increase the +variance of the jumping distribution if the acceptance ratio is too +high, and decrease the same variance if the acceptance ratio is too low. +In some situations it may help to consider parameter-specific values for +this scale parameter. This can be done in the +`estimated_params`{.interpreted-text role="bck"} block. + +Note that `mode_compute=6` will tune the scale parameter to achieve an +acceptance rate of `AcceptanceRateTarget`{.interpreted-text +role="ref"}. The resulting scale parameter will be saved into a file +named `MODEL_FILENAME_mh_scale.mat` in the `FILENAME/Output`-folder. +This file can be loaded in subsequent runs via the +`posterior_sampler_options` option +`scale_file `{.interpreted-text role="ref"}. Both +`mode_compute=6` and `scale_file` will overwrite any value specified in +`estimated_params` with the tuned value. Default: `0.2`. + +Note also that for the Random Walk Metropolis Hastings algorithm, it is +possible to use option `mh_tune_jscale +`{.interpreted-text role="opt"}, to +automatically tune the value of `mh_jscale`. In this case, the +`mh_jscale` option must not be used. +::: + +::: {.option} +mh\_init\_scale = DOUBLE + +The scale to be used for drawing the initial value of the +Metropolis-Hastings chain. Generally, the starting points should be +overdispersed for the *Brooks and Gelman (1998)* convergence diagnostics +to be meaningful. Default: `2*mh_jscale.` + +It is important to keep in mind that `mh_init_scale` is set at the +beginning of Dynare execution, i.e. the default will not take into +account potential changes in `mh_jscale` introduced by either +`mode_compute=6` or the `posterior_sampler_options` option `scale_file +`{.interpreted-text role="ref"}. If `mh_init_scale` is too +wide during initalization of the posterior sampler so that 100 tested +draws are inadmissible (e.g. Blanchard-Kahn conditions are always +violated), Dynare will request user input of a new `mh_init_scale` value +with which the next 100 draws will be drawn and tested. If the +`nointeractive`{.interpreted-text role="opt"} option has been invoked, +the program will instead automatically decrease `mh_init_scale` by 10 +percent after 100 futile draws and try another 100 draws. This iterative +procedure will take place at most 10 times, at which point Dynare will +abort with an error message. +::: + +::: {.option} +mh\_tune\_jscale \[= DOUBLE\] + +Automatically tunes the scale parameter of the jumping distribution\'s +covariance matrix (Metropolis-Hastings), so that the overall acceptance +ratio is close to the desired level. Default value is `0.33`. It is not +possible to match exactly the desired acceptance ratio because of the +stochastic nature of the algorithm (the proposals and the initial +conditions of the markov chains if `mh_nblocks>1`). This option is only +available for the Random Walk Metropolis Hastings algorithm. Must not be +used in conjunction with `mh_jscale = DOUBLE`{.interpreted-text +role="opt"}. +::: + +::: {.option} +mh\_tune\_guess = DOUBLE + +Specifies the initial value for the `mh_tune_jscale +`{.interpreted-text role="opt"} option. +Default: `0.2`. Must not be set if +`mh_tune_jscale `{.interpreted-text +role="opt"} is not used. +::: + +::: {.option} +mh\_recover + +Attempts to recover a Metropolis-Hastings simulation that crashed +prematurely, starting with the last available saved `mh`-file. Shouldn't +be used together with `load_mh_file` or a different `mh_replic` than in +the crashed run. Since Dynare 4.5 the proposal density from the previous +run will automatically be loaded. In older versions, to assure a neat +continuation of the chain with the same proposal density, you should +provide the `mode_file` used in the previous run or the same +user-defined `mcmc_jumping_covariance` when using this option. Note that +under Octave, a neat continuation of the crashed chain with the +respective last random number generator state is currently not +supported. +::: + +::: {.option} +mh\_posterior\_mode\_estimation + +Skip optimizer-based mode-finding and instead compute the mode based on +a run of a MCMC. The MCMC will start at the prior mode and use the prior +variances to compute the inverse Hessian. +::: + +::: {.option} +mode\_file = FILENAME + +Name of the file containing previous value for the mode. When computing +the mode, Dynare stores the mode (`xparam1`) and the hessian (`hh`, only +if `cova_compute=1`) in a file called `MODEL_FILENAME_mode.mat` in the +`FILENAME/Output`-folder. After a successful run of the estimation +command, the `mode_file` will be disabled to prevent other function +calls from implicitly using an updated mode-file. Thus, if the `.mod` +file contains subsequent `estimation` commands, the `mode_file` option, +if desired, needs to be specified again. +::: + + +::: {.option} +silent\_optimizer + +Instructs Dynare to run mode computing/optimization silently without +displaying results or saving files in between. Useful when running +loops. +::: + +::: {.option} +mcmc\_jumping\_covariance = OPTION + +Tells Dynare which covariance to use for the proposal density of the +MCMC sampler. OPTION can be one of the following: + +> `hessian` +> +> > Uses the Hessian matrix computed at the mode. +> +> `prior_variance` +> +> > Uses the prior variances. No infinite prior variances are allowed in +> > this case. +> +> `identity_matrix` +> +> > Uses an identity matrix. +> +> `FILENAME` +> +> > Loads an arbitrary user-specified covariance matrix from +> > `FILENAME.mat`. The covariance matrix must be saved in a variable +> > named `jumping_covariance`, must be square, positive definite, and +> > have the same dimension as the number of estimated parameters. + +Note that the covariance matrices are still scaled with +`mh_jscale `{.interpreted-text role="opt"}. Default +value is `hessian`. +::: + +::: {.option} +mode\_check + +Tells Dynare to plot the posterior density for values around the +computed mode for each estimated parameter in turn. This is helpful to +diagnose problems with the optimizer. Note that for `order>1` the +likelihood function resulting from the particle filter is not +differentiable anymore due to the resampling step. For this reason, the +`mode_check` plot may look wiggly. +::: + +::: {.option} +mode\_check\_neighbourhood\_size = DOUBLE + +Used in conjunction with option `mode_check`, gives the width of the +window around the posterior mode to be displayed on the diagnostic +plots. This width is expressed in percentage deviation. The `Inf` value +is allowed, and will trigger a plot over the entire domain (see also +`mode_check_symmetric_plots`). Default:`0.5`. +::: + +::: {.option} +mode\_check\_symmetric\_plots = INTEGER + +Used in conjunction with option `mode_check`, if set to `1`, tells +Dynare to ensure that the check plots are symmetric around the posterior +mode. A value of `0` allows to have asymmetric plots, which can be +useful if the posterior mode is close to a domain boundary, or in +conjunction with `mode_check_neighbourhood_size = Inf` when the domain +in not the entire real line. Default: `1`. +::: + +::: {.option} +mode\_check\_number\_of\_points = INTEGER + +Number of points around the posterior mode where the posterior kernel is +evaluated (for each parameter). Default is `20`. +::: + +::: {.option} +prior\_trunc = DOUBLE + +Probability of extreme values of the prior density that is ignored when +computing bounds for the parameters. Default: `1e-32`. +::: + +::: {.option} +huge\_number = DOUBLE + +Value for replacing infinite values in the definition of (prior) bounds +when finite values are required for computational reasons. Default: +`1e7`. +::: + +::: {.option} +load\_mh\_file + +Tells Dynare to add to previous Metropolis-Hastings simulations instead +of starting from scratch. Since Dynare 4.5 the proposal density from the +previous run will automatically be loaded. In older versions, to assure +a neat continuation of the chain with the same proposal density, you +should provide the `mode_file` used in the previous run or the same +user-defined `mcmc_jumping_covariance` when using this option. Shouldn't +be used together with `mh_recover`. Note that under Octave, a neat +continuation of the chain with the last random number generator state of +the already present draws is currently not supported. +::: + +::: {.option} +load\_results\_after\_load\_mh + +This option is available when loading a previous MCMC run without adding +additional draws, i.e. when `load_mh_file` is specified with +`mh_replic=0`. It tells Dynare to load the previously computed +convergence diagnostics, marginal data density, and posterior statistics +from an existing `_results` file instead of recomputing them. +::: + +::: {.option} +mh\_initialize\_from\_previous\_mcmc + +This option allows to pick initial values for new MCMC from a previous +one, where the model specification, the number of estimated parameters, +(some) prior might have changed (so a situation where `load_mh_file` +would not work). If an additional parameter is estimated, it is +automatically initialized from prior\_draw. Note that, if this option is +used to skip the optimization step, you should use a sampling method +which does not require a proposal density, like slice. Otherwise, +optimization should always be done beforehand or a mode file with an +appropriate posterior covariance matrix should be used. +::: + +::: {.option} +mh\_initialize\_from\_previous\_mcmc\_directory = FILENAME + +If `mh_initialize_from_previous_mcmc` is set, users must provide here +the path to the standard FNAME folder from where to load prior +definitions and last MCMC values to be used to initialize the new MCMC. + +Example: if previous project directory is `/my_previous_dir` and FNAME +is `mymodel`, users should set the option as + +`mh_initialize_from_previous_mcmc_directory = '/my_previous_dir/mymodel'` + +Dynare will then look for the last record file into + +`/my_previous_dir/mymodel/metropolis/mymodel_mh_history_.mat` + +and for the prior definition file into + +`/my_previous_dir/mymodel/prior/definition.mat` +::: + +::: {.option} +mh\_initialize\_from\_previous\_mcmc\_record = FILENAME + +If `mh_initialize_from_previous_mcmc` is set, and whenever the standard +file or directory tree is not applicable to load initial values, users +may directly provide here the path to the record file from which to load +values to be used to initialize the new MCMC. +::: + +::: {.option} +mh\_initialize\_from\_previous\_mcmc\_prior = FILENAME + +If `mh_initialize_from_previous_mcmc` is set, and whenever the standard +file or directory tree is not applicable to load initial values, users +may directly provide here the path to the prior definition file, to get +info in the priors used in previous MCMC. +::: + +::: {.option} +optim = (NAME, VALUE, \...) + +A list of NAME and VALUE pairs. Can be used to set options for the +optimization routines. The set of available options depends on the +selected optimization routine (i.e. on the value of option +`mode_compute `{.interpreted-text role="opt"}): + +> `1, 3, 7, 12, 13` +> +> > Available options are given in the documentation of the MATLAB +> > Optimization Toolbox or in Octave's documentation. +> +> `2` +> +> > Available options are: +> > +> > > `'initial_step_length'` +> > > +> > > > Initial step length. Default: `1`. +> > > +> > > `'initial_temperature'` +> > > +> > > > Initial temperature. Default: `15`. +> > > +> > > `'MaxIter'` +> > > +> > > > Maximum number of function evaluations. Default: `100000`. +> > > +> > > `'neps'` +> > > +> > > > Number of final function values used to decide upon termination. +> > > > Default: `10`. +> > > +> > > `'ns'` +> > > +> > > > Number of cycles. Default: `10`. +> > > +> > > `'nt'` +> > > +> > > > Number of iterations before temperature reduction. Default: +> > > > `10`. +> > > +> > > `'step_length_c'` +> > > +> > > > Step length adjustment. Default: `0.1`. +> > > +> > > `'TolFun'` +> > > +> > > > Stopping criteria. Default: `1e-8`. +> > > +> > > `'rt'` +> > > +> > > > Temperature reduction factor. Default: `0.1`. +> > > +> > > `'verbosity'` +> > > +> > > > Controls verbosity of display during optimization, ranging from +> > > > `0` (silent) to `3` (each function evaluation). Default: `1` +> +> `4` +> +> > Available options are: +> > +> > > `'InitialInverseHessian'` +> > > +> > > > Initial approximation for the inverse of the Hessian matrix of +> > > > the posterior kernel (or likelihood). Obviously this +> > > > approximation has to be a square, positive definite and +> > > > symmetric matrix. Default: `'1e-4*eye(nx)'`, where nx is the +> > > > number of parameters to be estimated. +> > > +> > > `'MaxIter'` +> > > +> > > > Maximum number of iterations. Default: `1000`. +> > > +> > > `'NumgradAlgorithm'` +> > > +> > > > Possible values are `2`, `3` and `5`, respectively, +> > > > corresponding to the two, three and five points formula used to +> > > > compute the gradient of the objective function (see *Abramowitz +> > > > and Stegun (1964)*). Values `13` and `15` are more experimental. +> > > > If perturbations on the right and the left increase the value of +> > > > the objective function (we minimize this function) then we force +> > > > the corresponding element of the gradient to be zero. The idea +> > > > is to temporarily reduce the size of the optimization problem. +> > > > Default: `2`. +> > > +> > > `'NumgradEpsilon'` +> > > +> > > > Size of the perturbation used to compute numerically the +> > > > gradient of the objective function. Default: `1e-6`. +> > > +> > > `'TolFun'` +> > > +> > > > Stopping criteria. Default: `1e-7`. +> > > +> > > `'verbosity'` +> > > +> > > > Controls verbosity of display during optimization. Set to `0` to +> > > > set to silent. Default: `1`. +> > > +> > > `'SaveFiles'` +> > > +> > > > Controls saving of intermediate results during optimization. Set +> > > > to `0` to shut off saving. Default: `1`. +> +> `5` +> +> > Available options are: +> > +> > `'Hessian'` +> > +> > > Triggers three types of Hessian computations. `0`: outer product +> > > gradient; `1`: default Dynare Hessian routine; `2`: 'mixed' outer +> > > product gradient, where diagonal elements are obtained using +> > > second order derivation formula and outer product is used for +> > > correlation structure. Both {0} and {2} options require univariate +> > > filters, to ensure using maximum number of individual densities +> > > and a positive definite Hessian. Both {0} and {2} are quicker than +> > > default Dynare numeric Hessian, but provide decent starting values +> > > for Metropolis for large models (option {2} being more accurate +> > > than {0}). Default: `1`. +> > +> > `'MaxIter'` +> > +> > > Maximum number of iterations. Default: `1000`. +> > +> > `'TolFun'` +> > +> > > Stopping criteria. Default: `1e-5` for numerical derivatives, +> > > `1e-7` for analytic derivatives. +> > +> > `'verbosity'` +> > +> > > Controls verbosity of display during optimization. Set to `0` to +> > > set to silent. Default: `1`. +> > +> > `'SaveFiles'` +> > +> > > Controls saving of intermediate results during optimization. Set +> > > to `0` to shut off saving. Default: `1`. +> +> `6` +> +> > Available options are: +> > +> > > ::: {#art} +> > > `'AcceptanceRateTarget'` +> > > ::: +> > > +> > > > A real number between zero and one. The scale parameter of the +> > > > jumping distribution is adjusted so that the effective +> > > > acceptance rate matches the value of option +> > > > `'AcceptanceRateTarget'`. Default: `1.0/3.0`. +> > > +> > > `'InitialCovarianceMatrix'` +> > > +> > > > Initial covariance matrix of the jumping distribution. Default +> > > > is `'previous'` if option `mode_file` is used, `'prior'` +> > > > otherwise. +> > > +> > > `'nclimb-mh'` +> > > +> > > > Number of iterations in the last MCMC (climbing mode). Default: +> > > > `200000`. +> > > +> > > `'ncov-mh'` +> > > +> > > > Number of iterations used for updating the covariance matrix of +> > > > the jumping distribution. Default: `20000`. +> > > +> > > `'nscale-mh'` +> > > +> > > > Maximum number of iterations used for adjusting the scale +> > > > parameter of the jumping distribution. Default: `200000`. +> > > +> > > `'NumberOfMh'` +> > > +> > > > Number of MCMC run sequentially. Default: `3`. +> +> `8` +> +> > Available options are: +> > +> > > `'InitialSimplexSize'` +> > > +> > > > Initial size of the simplex, expressed as percentage deviation +> > > > from the provided initial guess in each direction. Default: +> > > > `.05`. +> > > +> > > `'MaxIter'` +> > > +> > > > Maximum number of iterations. Default: `5000`. +> > > +> > > `'MaxFunEvals'` +> > > +> > > > Maximum number of objective function evaluations. No default. +> > > +> > > `'MaxFunvEvalFactor'` +> > > +> > > > Set `MaxFunvEvals` equal to `MaxFunvEvalFactor` times the number +> > > > of estimated parameters. Default: `500`. +> > > +> > > `'TolFun'` +> > > +> > > > Tolerance parameter (w.r.t the objective function). Default: +> > > > `1e-4`. +> > > +> > > `'TolX'` +> > > +> > > > Tolerance parameter (w.r.t the instruments). Default: `1e-4`. +> > > +> > > `'verbosity'` +> > > +> > > > Controls verbosity of display during optimization. Set to `0` to +> > > > set to silent. Default: `1`. +> +> `9` +> +> > Available options are: +> > +> > > `'CMAESResume'` +> > > +> > > > Resume previous run. Requires the `variablescmaes.mat` from the +> > > > last run. Set to `1` to enable. Default: `0`. +> > > +> > > `'MaxIter'` +> > > +> > > > Maximum number of iterations. +> > > +> > > `'MaxFunEvals'` +> > > +> > > > Maximum number of objective function evaluations. Default: +> > > > `Inf`. +> > > +> > > `'TolFun'` +> > > +> > > > Tolerance parameter (w.r.t the objective function). Default: +> > > > `1e-7`. +> > > +> > > `'TolX'` +> > > +> > > > Tolerance parameter (w.r.t the instruments). Default: `1e-7`. +> > > +> > > `'verbosity'` +> > > +> > > > Controls verbosity of display during optimization. Set to `0` to +> > > > set to silent. Default: `1`. +> > > +> > > `'SaveFiles'` +> > > +> > > > Controls saving of intermediate results during optimization. Set +> > > > to `0` to shut off saving. Default: `1`. +> +> `10` +> +> > Available options are: +> > +> > > `'EndTemperature'` +> > > +> > > > Terminal condition w.r.t the temperature. When the temperature +> > > > reaches `EndTemperature`, the temperature is set to zero and the +> > > > algorithm falls back into a standard simplex algorithm. Default: +> > > > `0.1`. +> > > +> > > `'MaxIter'` +> > > +> > > > Maximum number of iterations. Default: `5000`. +> > > +> > > `'MaxFunvEvals'` +> > > +> > > > Maximum number of objective function evaluations. No default. +> > > +> > > `'TolFun'` +> > > +> > > > Tolerance parameter (w.r.t the objective function). Default: +> > > > `1e-4`. +> > > +> > > `'TolX'` +> > > +> > > > Tolerance parameter (w.r.t the instruments). Default: `1e-4`. +> > > +> > > `'verbosity'` +> > > +> > > > Controls verbosity of display during optimization. Set to `0` to +> > > > set to silent. Default: `1`. +> +> `101` +> +> > Available options are: +> > +> > > `'LBGradientStep'` +> > > +> > > > Lower bound for the stepsize used for the difference +> > > > approximation of gradients. Default: `1e-11`. +> > > +> > > `'MaxIter'` +> > > +> > > > Maximum number of iterations. Default: `15000` +> > > +> > > `'SpaceDilation'` +> > > +> > > > Coefficient of space dilation. Default: `2.5`. +> > > +> > > `'TolFun'` +> > > +> > > > Tolerance parameter (w.r.t the objective function). Default: +> > > > `1e-6`. +> > > +> > > `'TolX'` +> > > +> > > > Tolerance parameter (w.r.t the instruments). Default: `1e-6`. +> > > +> > > `'verbosity'` +> > > +> > > > Controls verbosity of display during optimization. Set to `0` to +> > > > set to silent. Default: `1`. +> +> `102` +> +> > Available options are given in the documentation of the MATLAB +> > Global Optimization Toolbox. + +*Example* + +> To change the defaults of `csminwel` (`mode_compute=4`): +> +> estimation(..., mode_compute=4,optim=('NumgradAlgorithm',3,'TolFun',1e-5),...); +::: + +::: {.option} +nodiagnostic + +Does not compute the convergence diagnostics for Metropolis-Hastings. +Default: diagnostics are computed and displayed. +::: + +::: {.option} +bayesian\_irf + +Triggers the computation of the posterior distribution of IRFs. The +length of the IRFs are controlled by the `irf` option. Results are +stored in `oo_.PosteriorIRF.dsge` (see below for a description of this +variable). +::: + +::: {.option} +relative\_irf + +See `relative_irf`{.interpreted-text role="opt"}. +::: + + +::: {.option} +posterior\_sampling\_method = NAME + +Selects the sampler used to sample from the posterior distribution +during Bayesian estimation. Default:`’random_walk_metropolis_hastings’`. + +> `'random_walk_metropolis_hastings'` +> +> > Instructs Dynare to use the Random-Walk Metropolis-Hastings. In this +> > algorithm, the proposal density is recentered to the previous draw +> > in every step. +> +> `'tailored_random_block_metropolis_hastings'` +> +> > Instructs Dynare to use the Tailored randomized block (TaRB) +> > Metropolis-Hastings algorithm proposed by *Chib and Ramamurthy +> > (2010)* instead of the standard Random-Walk Metropolis-Hastings. In +> > this algorithm, at each iteration the estimated parameters are +> > randomly assigned to different blocks. For each of these blocks a +> > mode-finding step is conducted. The inverse Hessian at this mode is +> > then used as the covariance of the proposal density for a +> > Random-Walk Metropolis-Hastings step. If the numerical Hessian is +> > not positive definite, the generalized Cholesky decomposition of +> > *Schnabel and Eskow (1990)* is used, but without pivoting. The +> > TaRB-MH algorithm massively reduces the autocorrelation in the MH +> > draws and thus reduces the number of draws required to +> > representatively sample from the posterior. However, this comes at a +> > computational cost as the algorithm takes more time to run. +> +> `'independent_metropolis_hastings'` +> +> > Use the Independent Metropolis-Hastings algorithm where the proposal +> > distribution - in contrast to the Random Walk Metropolis-Hastings +> > algorithm - does not depend on the state of the chain. +> +> `'slice'` +> +> > Instructs Dynare to use the Slice sampler of *Planas, Ratto, and +> > Rossi (2015)*. Note that `'slice'` is incompatible with +> > `prior_trunc=0`. +::: + +::: {.option} +posterior\_sampler\_options = (NAME, VALUE, \...) + +A list of NAME and VALUE pairs. Can be used to set options for the +posterior sampling methods. The set of available options depends on the +selected posterior sampling routine (i.e. on the value of option +`posterior_sampling_method +`{.interpreted-text role="opt"}): + +> `'random_walk_metropolis_hastings'` +> +> > Available options are: +> +> ::: {#prop_distrib} +> `'proposal_distribution'` +> ::: +> +> > Specifies the statistical distribution used for the proposal +> > density. +> +> `'rand_multivariate_normal'` +> +> > Use a multivariate normal distribution. This is the default. +> +> `'rand_multivariate_student'` +> +> > Use a multivariate student distribution. +> +> `'student_degrees_of_freedom'` +> +> > Specifies the degrees of freedom to be used with the multivariate +> > student distribution. Default: `3`. +> +> ::: {#usemhcov} +> `'use_mh_covariance_matrix'` +> ::: +> +> > Indicates to use the covariance matrix of the draws from a previous +> > MCMC run to define the covariance of the proposal distribution. +> > Requires the `load_mh_file`{.interpreted-text role="opt"} option to +> > be specified. Default: `0`. +> +> ::: {#scale-file} +> `'scale_file'` +> ::: +> +> > Provides the name of a `_mh_scale.mat` file storing the tuned scale +> > factor from a previous run of `mode_compute=6`. +> +> ::: {#savetmp} +> `'save_tmp_file'` +> ::: +> +> > Save the MCMC draws into a `_mh_tmp_blck` file at the refresh rate +> > of the status bar instead of just saving the draws when the current +> > `_mh*_blck` file is full. Default: `0` +> +> `'independent_metropolis_hastings'` +> +> > Takes the same options as in the case of +> > `random_walk_metropolis_hastings`. +> +> `'slice'` +> +> `'rotated'` +> +> > Triggers rotated slice iterations using a covariance matrix from +> > initial burn-in iterations. Requires either +> > `use_mh_covariance_matrix` or `slice_initialize_with_mode`. Default: +> > `0`. +> +> `'mode_files'` +> +> > For multimodal posteriors, provide the name of a file containing a +> > `nparam` by `nmodes` variable called `xparams` storing the different +> > modes. This array must have one column vector per mode and the +> > estimated parameters along the row dimension. With this info, the +> > code will automatically trigger the `rotated` and `mode` options. +> > Default: `[]`. +> +> `'slice_initialize_with_mode'` +> +> > The default for slice is to set `mode_compute=0` and start the +> > chain(s) from a random location in the prior space. This option +> > first runs the mode-finder and then starts the chain from the mode. +> > Together with `rotated`, it will use the inverse Hessian from the +> > mode to perform rotated slice iterations. Default: `0`. +> +> `'initial_step_size'` +> +> > Sets the initial size of the interval in the stepping-out procedure +> > as fraction of the prior support, i.e. the size will be +> > `initial_step_size * (UB-LB)`. `initial_step_size` must be a real +> > number in the interval `[0,1]`. Default: `0.8`. +> +> `'use_mh_covariance_matrix'` +> +> > See `use_mh_covariance_matrix `{.interpreted-text +> > role="ref"}. Must be used with `'rotated'`. Default: `0`. +> +> `'save_tmp_file'` +> +> > See `save_tmp_file `{.interpreted-text role="ref"}. +> > Default: `1`. +> +> `'tailored_random_block_metropolis_hastings'` +> +> `'proposal_distribution'` +> +> > Specifies the statistical distribution used for the proposal +> > density. See +> > `proposal_distribution `{.interpreted-text +> > role="ref"}. +> +> `new_block_probability = DOUBLE` +> +> > Specifies the probability of the next parameter belonging to a new +> > block when the random blocking in the TaRB Metropolis-Hastings +> > algorithm is conducted. The higher this number, the smaller is the +> > average block size and the more random blocks are formed during each +> > parameter sweep. Default: `0.25`. +> +> `mode_compute = INTEGER` +> +> > Specifies the mode-finder run in every iteration for every block of +> > the TaRB Metropolis-Hastings algorithm. See +> > `mode_compute > INTEGER | FUNCTION_NAME>`{.interpreted-text role="opt"}. Default: +> > `4`. +> +> `optim = (NAME, VALUE,...)` +> +> > Specifies the options for the mode-finder used in the TaRB +> > Metropolis-Hastings algorithm. See `optim +> > `{.interpreted-text role="opt"}. +> +> `'scale_file'` +> +> > See `scale_file `{.interpreted-text role="ref"}.. +> +> `'save_tmp_file'` +> +> > See `save_tmp_file `{.interpreted-text role="ref"}. +> > Default: `1`. +::: + +::: {.option} +moments\_varendo + +Triggers the computation of the posterior distribution of the +theoretical moments of the endogenous variables. Results are stored in +`oo_.PosteriorTheoreticalMoments` (see +`oo_.PosteriorTheoreticalMoments`{.interpreted-text role="mvar"}). The +number of lags in the autocorrelation function is controlled by the `ar` +option. +::: + +::: {.option} +contemporaneous\_correlation + +See `contemporaneous_correlation`{.interpreted-text role="opt"}. Results +are stored in `oo_.PosteriorTheoreticalMoments`. Note that the `nocorr` +option has no effect. +::: + +::: {.option} +no\_posterior\_kernel\_density + +Shuts off the computation of the kernel density estimator for the +posterior objects (see `density `{.interpreted-text role="ref"} +field). +::: + +::: {.option} +conditional\_variance\_decomposition = INTEGER +conditional\_variance\_decomposition = \[INTEGER1:INTEGER2\] +conditional\_variance\_decomposition = \[INTEGER1 INTEGER2 \...\] + +Computes the posterior distribution of the conditional variance +decomposition for the specified period(s). The periods must be strictly +positive. Conditional variances are given by $var(y_{t+k}\vert t)$. For +period 1, the conditional variance decomposition provides the +decomposition of the effects of shocks upon impact. The results are +stored in +`oo_.PosteriorTheoreticalMoments.dsge.ConditionalVarianceDecomposition`.. +Note that this option requires the option `moments_varendo` to be +specified. In the presence of measurement error, the field will contain +the variance contribution after measurement error has been taken out, +*i.e.* the decomposition will be conducted of the actual as opposed to +the measured variables. The variance decomposition of the measured +variables will be stored in +`oo_.PosteriorTheoreticalMoments.dsge.ConditionalVarianceDecompositionME`. +::: + +::: {.option} +filtered\_vars + +Triggers the computation of the posterior distribution of filtered +endogenous variables/one-step ahead forecasts, i.e. $E_{t}{y_{t+1}}$. +Results are stored in `oo_.FilteredVariables` (see below for a +description of this variable) +::: + +::: {.option} +smoother + +Triggers the computation of the posterior distribution of smoothed +endogenous variables and shocks, i.e. the expected value of variables +and shocks given the information available in all observations up to the +final date ($E_{T}{y_t}$). Results are stored in +`oo_.SmoothedVariables`, `oo_.SmoothedShocks` and +`oo_.SmoothedMeasurementErrors`. Also triggers the computation of +`oo_.UpdatedVariables`, which contains the estimation of the expected +value of variables given the information available at the current date +($E_{t}{y_t}$). See below for a description of all these variables. +::: + +::: {.option} +smoother\_redux + +Triggers a faster computation of the smoothed endogenous variables and +shocks for large models. It runs the smoother only for the state +variables (i.e. with the same representation used for likelihood +computations) and computes the remaining variables ex-post. Static +unobserved objects (filtered, smoothed, updated, k-step ahead) are +recovered, but there are exceptions to a full recovery, depending on how +static unobserved variables depend on the restricted state space +adopted. For example, lagged shocks which are ONLY used to recover +NON-observed static variables will not be recovered). For such +exceptions, only the following output is provided: + +> `FilteredVariablesKStepAhead`: will be fully recovered +> +> `SmoothedVariables`, `FilteredVariables`, `UpdatedVariables`: recovered for all periods beyond period `d+1`, +> +> : where `d` denotes the number of diffuse filtering steps. +> +> `FilteredVariablesKStepAheadVariances`, `Variance`, and +> `State_uncertainty` cannot be recovered, and ZERO is provided as +> output. + +If you need variances for those variables, either do not set the option, +or declare the variable as observed, using NaNs as data points. +::: + +::: {.option} +forecast = INTEGER + +Computes the posterior distribution of a forecast on INTEGER periods +after the end of the sample used in estimation. If no +Metropolis-Hastings is computed, the result is stored in variable +`oo_.forecast` and corresponds to the forecast at the posterior mode. If +a Metropolis-Hastings is computed, the distribution of forecasts is +stored in variables `oo_.PointForecast` and `oo_.MeanForecast`. See +`fore`{.interpreted-text role="ref"}, for a description of these +variables. +::: + +::: {.option} +tex + +See `tex`{.interpreted-text role="opt"}. +::: + +::: {.option} +kalman\_algo = INTEGER + +`0` + +> Automatically use the Multivariate Kalman Filter for stationary models +> and the Multivariate Diffuse Kalman Filter for non-stationary models. + +`1` + +> Use the Multivariate Kalman Filter. + +`2` + +> Use the Univariate Kalman Filter. + +`3` + +> Use the Multivariate Diffuse Kalman Filter. + +`4` + +> Use the Univariate Diffuse Kalman Filter. +::: + +> Default value is `0`. In case of missing observations of single or all +> series, Dynare treats those missing values as unobserved states and +> uses the Kalman filter to infer their value (see e.g. *Durbin and +> Koopman (2012)*, Ch. 4.10) This procedure has the advantage of being +> capable of dealing with observations where the forecast error variance +> matrix becomes singular for some variable(s). If this happens, the +> respective observation enters with a weight of zero in the +> log-likelihood, i.e. this observation for the respective variable(s) +> is dropped from the likelihood computations (for details see *Durbin +> and Koopman (2012)*, Ch. 6.4 and 7.2.5 and *Koopman and Durbin +> (2000)*). If the use of a multivariate Kalman filter is specified and +> a singularity is encountered, Dynare by default automatically switches +> to the univariate Kalman filter for this parameter draw. This behavior +> can be changed via the +> `use_univariate_filters_if_singularity_is_detected +> `{.interpreted-text +> role="opt"} option. + +::: {.option} +fast\_kalman\_filter + +Select the fast Kalman filter using Chandrasekhar recursions as +described by `Herbst (2015)`. This setting is only used with +`kalman_algo=1` or `kalman_algo=3`. In case of using the diffuse Kalman +filter (`kalman_algo=3/lik_init=3`), the observables must be stationary. +This option is not yet compatible with +`analytic_derivation`{.interpreted-text role="opt"}. +::: + +::: {.option} +kalman\_tol = DOUBLE + +Numerical tolerance for determining the singularity of the covariance +matrix of the prediction errors during the Kalman filter (minimum +allowed reciprocal of the matrix condition number). Default value is +`1e-10`. +::: + +::: {.option} +diffuse\_kalman\_tol = DOUBLE + +Numerical tolerance for determining the singularity of the covariance +matrix of the prediction errors ($F_{\infty}$) and the rank of the +covariance matrix of the non-stationary state variables ($P_{\infty}$) +during the Diffuse Kalman filter. Default value is `1e-6`. +::: + +::: {.option} +filter\_covariance + +Saves the series of one step ahead error of forecast covariance +matrices. With Metropolis, they are saved in +`oo_.FilterCovariance`{.interpreted-text role="mvar"}, otherwise in +`oo_.Smoother.Variance`{.interpreted-text role="mvar"}. Saves also +k-step ahead error of forecast covariance matrices if +`filter_step_ahead` is set. +::: + +::: {.option} +filter\_step\_ahead = \[INTEGER1:INTEGER2\] filter\_step\_ahead = +\[INTEGER1 INTEGER2 \...\] + +Triggers the computation k-step ahead filtered values, i.e. +$E_{t}{y_{t+k}}$. Stores results in `oo_.FilteredVariablesKStepAhead`. +Also stores 1-step ahead values in `oo_.FilteredVariables`. +`oo_.FilteredVariablesKStepAheadVariances` is stored if +`filter_covariance`. +::: + +::: {.option} +filter\_decomposition + +Triggers the computation of the shock decomposition of the above k-step +ahead filtered values. Stores results in +`oo_.FilteredVariablesShockDecomposition`. +::: + +::: {.option} +smoothed\_state\_uncertainty + +Triggers the computation of the variance of smoothed estimates, i.e. +$var_T(y_t)$. Stores results in `oo_.Smoother.State_uncertainty`. +::: + +::: {.option} +diffuse\_filter + +Uses the diffuse Kalman filter (as described in *Durbin and Koopman +(2012)* and *Koopman and Durbin (2003)* for the multivariate and +*Koopman and Durbin (2000)* for the univariate filter) to estimate +models with non-stationary observed variables. This option will also +reset the `qz_criterium` to count unit root variables towards the stable +variables. Trying to estimate a model with unit roots will otherwise +result in a Blanchard-Kahn error. + +When `diffuse_filter` is used the `lik_init` option of `estimation` has +no effect. + +When there are nonstationary exogenous variables in a model, there is no +unique deterministic steady state. For instance, if productivity is a +pure random walk: + +> $$a_t = a_{t-1} + e_t$$ + +any value of $\bar a$ of $a$ is a deterministic steady state for +productivity. Consequently, the model admits an infinity of steady +states. In this situation, the user must help Dynare in selecting one +steady state, except if zero is a trivial model's steady state, which +happens when the `linear` option is used in the model declaration. The +user can either provide the steady state to Dynare using a +`steady_state_model` block (or writing a steady state file) if a closed +form solution is available, see `steady_state_model`{.interpreted-text +role="bck"}, or specify some constraints on the steady state, see +`equation_tag_for_conditional_steady_state `{.interpreted-text +role="ref"}, so that Dynare computes the steady state conditionally on +some predefined levels for the non stationary variables. In both cases, +the idea is to use dummy values for the steady state level of the +exogenous non stationary variables. + +Note that the nonstationary variables in the model must be integrated +processes (their first difference or k-difference must be stationary). +::: + + +::: {.option} +selected\_variables\_only + +Only run the classical smoother on the variables listed just after the +`estimation` command. This option is incompatible with requesting +classical frequentist forecasts and will be overridden in this case. +When using Bayesian estimation, the smoother is by default only run on +the declared endogenous variables. Default: run the smoother on all the +declared endogenous variables. +::: + +::: {.option} +cova\_compute = INTEGER + +When `0`, the covariance matrix of estimated parameters is not computed +after the computation of posterior mode (or maximum likelihood). This +increases speed of computation in large models during development, when +this information is not always necessary. Of course, it will break all +successive computations that would require this covariance matrix. +Otherwise, if this option is equal to `1`, the covariance matrix is +computed and stored in variable `hh` of `MODEL_FILENAME_mode.mat`. +Default is `1`. +::: + +::: {.option} +solve\_algo = INTEGER + +See `solve_algo `{.interpreted-text role="ref"}. +::: + +::: {.option} +order = INTEGER + +Order of approximation around the deterministic steady state. When +greater than 1, the likelihood is evaluated with a particle or nonlinear +filter (see *Fernández-Villaverde and Rubio-Ramírez (2005)*). Default is +`1`, i.e. the likelihood of the linearized model is evaluated using a +standard Kalman filter. +::: + +::: {.option} +irf = INTEGER + +See `irf `{.interpreted-text role="opt"}. Only used if +`bayesian_irf`{.interpreted-text role="opt"} is passed. +::: + +::: {.option} +irf\_shocks = ( VARIABLE\_NAME \[\[,\] VARIABLE\_NAME \...\] ) + +See `irf_shocks `{.interpreted-text role="opt"}. Only used if +`bayesian_irf`{.interpreted-text role="opt"} is passed. +::: + +::: {.option} +irf\_plot\_threshold = DOUBLE + +See `irf_plot_threshold `{.interpreted-text role="opt"}. Only used if +`bayesian_irf`{.interpreted-text role="opt"} is passed. +::: + +::: {.option} +aim\_solver + +See `aim_solver`{.interpreted-text role="opt"}. +::: + +::: {.option} +sylvester = OPTION + +See `sylvester `{.interpreted-text role="opt"}. +::: + +::: {.option} +sylvester\_fixed\_point\_tol = DOUBLE + +See `sylvester_fixed_point_tol `{.interpreted-text role="opt"} . +::: + +::: {.option} +lyapunov = OPTION + +Determines the algorithm used to solve the Lyapunov equation to +initialized the variance-covariance matrix of the Kalman filter using +the steady-state value of state variables. Possible values for OPTION +are: + +> `default` +> +> > Uses the default solver for Lyapunov equations based on +> > Bartels-Stewart algorithm. +> +> `fixed_point` +> +> > Uses a fixed point algorithm to solve the Lyapunov equation. This +> > method is faster than the `default` one for large scale models, but +> > it could require a large amount of iterations. +> +> `doubling` +> +> > Uses a doubling algorithm to solve the Lyapunov equation +> > (`disclyap_fast`). This method is faster than the two previous one +> > for large scale models. +> +> `square_root_solver` +> +> > Uses a square-root solver for Lyapunov equations (`dlyapchol`). This +> > method is fast for large scale models (available under MATLAB if the +> > Control System Toolbox is installed; available under Octave if the +> > [control](https://octave.sourceforge.io/control/) package from +> > Octave-Forge is installed) + +Default value is `default`. +::: + +::: {.option} +lyapunov\_fixed\_point\_tol = DOUBLE + +This is the convergence criterion used in the fixed point Lyapunov +solver. Its default value is `1e-10`. +::: + +::: {.option} +lyapunov\_doubling\_tol = DOUBLE + +This is the convergence criterion used in the doubling algorithm to +solve the Lyapunov equation. Its default value is `1e-16`. +::: + +::: {.option} +use\_penalized\_objective\_for\_hessian + +Use the penalized objective instead of the objective function to compute +numerically the hessian matrix at the mode. The penalties decrease the +value of the posterior density (or likelihood) when, for some +perturbations, Dynare is not able to solve the model (issues with steady +state existence, Blanchard and Kahn conditions, \...). In pratice, the +penalized and original objectives will only differ if the posterior mode +is found to be near a region where the model is ill-behaved. By default +the original objective function is used. +::: + +::: {.option} +analytic\_derivation + +Triggers estimation with analytic gradient at `order=1`. The final +hessian at the mode is also computed analytically. Only works for +stationary models without missing observations, i.e. for +`kalman_algo<3`. Optimizers that rely on analytic gradients are +`mode_compute=1,3,4,5,101`. +::: + +::: {.option} +ar = INTEGER + +See `ar `{.interpreted-text role="opt"}. Only useful in +conjunction with option `moments_varendo`. +::: + +::: {.option} +endogenous\_prior + +Use endogenous priors as in *Christiano, Trabandt and Walentin (2011)*. +The procedure is motivated by sequential Bayesian learning. Starting +from independent initial priors on the parameters, specified in the +`estimated_params` block, the standard deviations observed in a +\"pre-sample\", taken to be the actual sample, are used to update the +initial priors. Thus, the product of the initial priors and the +pre-sample likelihood of the standard deviations of the observables is +used as the new prior (for more information, see the technical appendix +of *Christiano, Trabandt and Walentin (2011)*). This procedure helps in +cases where the regular posterior estimates, which minimize in-sample +forecast errors, result in a large overprediction of model variable +variances (a statistic that is not explicitly targeted, but often of +particular interest to researchers). +::: + +::: {.option} +use\_univariate\_filters\_if\_singularity\_is\_detected = INTEGER + +Decide whether Dynare should automatically switch to univariate filter +if a singularity is encountered in the likelihood computation (this is +the behaviour if the option is equal to `1`). Alternatively, if the +option is equal to `0`, Dynare will not automatically change the filter, +but rather use a penalty value for the likelihood when such a +singularity is encountered. Default: `1`. +::: + +::: {.option} +keep\_kalman\_algo\_if\_singularity\_is\_detected + +With the default `use_univariate_filters_if_singularity_is_detected=1 +`{.interpreted-text +role="opt"}, Dynare will switch to the univariate Kalman filter when it +encounters a singular forecast error variance matrix during Kalman +filtering. Upon encountering such a singularity for the first time, all +subsequent parameter draws and computations will automatically rely on +univariate filter, i.e. Dynare will never try the multivariate filter +again. Use the `keep_kalman_algo_if_singularity_is_detected` option to +have the `use_univariate_filters_if_singularity_is_detected` only affect +the behavior for the current draw/computation. +::: + +::: {.option} +rescale\_prediction\_error\_covariance + +Rescales the prediction error covariance in the Kalman filter to avoid +badly scaled matrix and reduce the probability of a switch to univariate +Kalman filters (which are slower). By default no rescaling is done. +::: + +::: {.option} +qz\_zero\_threshold = DOUBLE + +See `qz_zero_threshold `{.interpreted-text +role="opt"}. +::: + +::: {.option} +taper\_steps = \[INTEGER1 INTEGER2 \...\] + +Percent tapering used for the spectral window in the *Geweke +(1992,1999)* convergence diagnostics (requires +`mh_nblocks=1 `{.interpreted-text role="opt"}). +The tapering is used to take the serial correlation of the posterior +draws into account. Default: `[4 8 15]`. +::: + +::: {.option} +geweke\_interval = \[DOUBLE DOUBLE\] + +Percentage of MCMC draws at the beginning and end of the MCMC chain +taken to compute the *Geweke (1992,1999)* convergence diagnostics +(requires `mh_nblocks=1 `{.interpreted-text role="opt"}) after discarding the first +`mh_drop = DOUBLE +`{.interpreted-text role="opt"} percent of draws as a burnin. +Default: \[0.2 0.5\]. +::: + +::: {.option} +raftery\_lewis\_diagnostics + +Triggers the computation of the *Raftery and Lewis (1992)* convergence +diagnostics. The goal is deliver the number of draws required to +estimate a particular quantile of the CDF `q` with precision `r` with a +probability `s`. Typically, one wants to estimate the `q=0.025` +percentile (corresponding to a 95 percent HPDI) with a precision of 0.5 +percent (`r=0.005`) with 95 percent certainty (`s=0.95`). The defaults +can be changed via `raftery_lewis_qrs +`{.interpreted-text +role="opt"}. Based on the theory of first order Markov Chains, the +diagnostics will provide a required burn-in (`M`), the number of draws +after the burnin (`N`) as well as a thinning factor that would deliver a +first order chain (`k`). The last line of the table will also deliver +the maximum over all parameters for the respective values. +::: + +::: {.option} +raftery\_lewis\_qrs = \[DOUBLE DOUBLE DOUBLE\] + +Sets the quantile of the CDF `q` that is estimated with precision `r` +with a probability `s` in the *Raftery and Lewis (1992)* convergence +diagnostics. Default: `[0.025 0.005 0.95]`. +::: + +::: {.option} +consider\_all\_endogenous + +Compute the posterior moments, smoothed variables, k-step ahead filtered +variables and forecasts (when requested) on all the endogenous +variables. This is equivalent to manually listing all the endogenous +variables after the `estimation` command. +::: + +::: {.option} +consider\_all\_endogenous\_and\_auxiliary + +Compute the posterior moments, smoothed variables, k-step ahead filtered +variables and forecasts (when requested) on all the endogenous variables +and the auxiliary variables introduced by the preprocessor. This option +is useful when e.g. running `smoother2histval` on the results of the +Kalman smoother. +::: + +::: {.option} +consider\_only\_observed + +Compute the posterior moments, smoothed variables, k-step ahead filtered +variables and forecasts (when requested) on all the observed variables. +This is equivalent to manually listing all the observed variables after +the `estimation` command. +::: + + +*"Endogenous" prior restrictions* + +It is also possible to impose implicit "endogenous" priors about IRFs +and moments on the model during estimation. For example, one can specify +that all valid parameter draws for the model must generate fiscal +multipliers that are bigger than 1 by specifying how the IRF to a +government spending shock must look like. The prior restrictions can be +imposed via `irf_calibration` and `moment_calibration` blocks (see +`irf-momcal`{.interpreted-text role="ref"}). The way it works internally +is that any parameter draw that is inconsistent with the "calibration" +provided in these blocks is discarded, i.e. assigned a prior density of +0. When specifying these blocks, it is important to keep in mind that +one won't be able to easily do `model_comparison` in this case, because +the prior density will not integrate to 1. + +*Output* + +After running estimation, the parameters `M_.params` and the variance +matrix `M_.Sigma_e` of the shocks are set to the mode for maximum +likelihood estimation or posterior mode computation without Metropolis +iterations. After estimation with Metropolis iterations (option +`mh_replic > 0` or option `load_mh_file` set) the parameters `M_.params` +and the variance matrix `M_.Sigma_e` of the shocks are set to the +posterior mean. + +Depending on the options, `estimation` stores results in various fields +of the `oo_` structure, described below. In the following variables, we +will adopt the following shortcuts for specific field names: + +> `MOMENT_NAME` +> +> > This field can take the following values: +> > +> > `HPDinf` +> > +> > > Lower bound of a 90% HPD interval.[^4] +> > +> > `HPDsup` +> > +> > > Upper bound of a 90% HPD interval. +> > +> > `HPDinf_ME` +> > +> > > Lower bound of a 90% HPD interval[^5] for observables when taking +> > > measurement error into account (see e.g. *Christoffel et al. +> > > (2010*), p.17). +> > +> > `HPDsup_ME` +> > +> > > Upper bound of a 90% HPD interval for observables when taking +> > > measurement error into account. +> > +> > `Mean` +> > +> > > Mean of the posterior distribution. +> > +> > `Median` +> > +> > > Median of the posterior distribution. +> > +> > `Std` +> > +> > > Standard deviation of the posterior distribution. +> > +> > `Variance` +> > +> > > Variance of the posterior distribution. +> > +> > `deciles` +> > +> > > Deciles of the distribution. +> > +> > ::: {#dens} +> > `density` +> > ::: +> > +> > > Non parametric estimate of the posterior density following the +> > > approach outlined in *Skoeld and Roberts (2003)*. First and second +> > > columns are respectively abscissa and ordinate coordinates. +> +> `ESTIMATED_OBJECT` +> +> > This field can take the following values: +> > +> > `measurement_errors_corr` +> > +> > > Correlation between two measurement errors. +> > +> > `measurement_errors_std` +> > +> > > Standard deviation of measurement errors. +> > +> > `parameters` +> > +> > > Parameters. +> > +> > `shocks_corr` +> > +> > > Correlation between two structural shocks. +> > +> > `shocks_std` +> > +> > > Standard deviation of structural shocks. + +::: {.matvar} +[oo]().MarginalDensity.LaplaceApproximation + +Variable set by the `estimation` command. Stores the marginal data +density based on the Laplace Approximation. +::: + +::: {.matvar} +[oo]().MarginalDensity.ModifiedHarmonicMean + +Variable set by the `estimation command`, if it is used with +`mh_replic > 0` or `load_mh_file` option. Stores the marginal data +density based on *Geweke (1999)* Modified Harmonic Mean estimator. +::: + +::: {.matvar} +[oo]().posterior.optimization + +Variable set by the `estimation` command if mode-finding is used. Stores +the results at the mode. Fields are of the form: + + oo_.posterior.optimization.OBJECT + +where OBJECT is one of the following: + +> `mode` +> +> > Parameter vector at the mode. +> +> `Variance` +> +> > Inverse Hessian matrix at the mode or MCMC jumping covariance matrix +> > when used with the `MCMC_jumping_covariance > = OPTION>`{.interpreted-text role="opt"} option. +> +> `log_density` +> +> > Log likelihood (ML)/log posterior density (Bayesian) at the mode +> > when used with `mode_compute>0`. +::: + +::: {.matvar} +[oo]().posterior.metropolis + +Variable set by the `estimation` command if `mh_replic>0` is used. +Fields are of the form: + + oo_.posterior.metropolis.OBJECT + +where OBJECT is one of the following: + +> `mean` +> +> > Mean parameter vector from the MCMC. +> +> `Variance` +> +> > Covariance matrix of the parameter draws in the MCMC. +::: + +::: {.matvar} +[oo]().FilteredVariables + +Variable set by the `estimation` command, if it is used with the +`filtered_vars` option. + +After an estimation without Metropolis, fields are of the form: + + oo_.FilteredVariables.VARIABLE_NAME + +After an estimation with Metropolis, fields are of the form: + + oo_.FilteredVariables.MOMENT_NAME.VARIABLE_NAME +::: + +::: {.matvar} +[oo]().FilteredVariablesKStepAhead + +Variable set by the `estimation` command, if it is used with the +`filter_step_ahead` option. The k-steps are stored along the rows while +the columns indicate the respective variables. The third dimension of +the array provides the observation for which the forecast has been made. +For example, if `filter_step_ahead=[1 2 4]` and `nobs=200`, the element +(3,5,204) stores the four period ahead filtered value of variable 5 +computed at time t=200 for time t=204. The periods at the beginning and +end of the sample for which no forecasts can be made, e.g. entries +(1,5,1) and (1,5,204) in the example, are set to zero. Note that in case +of Bayesian estimation the variables will be ordered in the order of +declaration after the estimation command (or in general declaration +order if no variables are specified here). In case of running the +classical smoother, the variables will always be ordered in general +declaration order. If the `selected_variables_only`{.interpreted-text +role="opt"} option is specified with the classical smoother, +non-requested variables will be simply left out in this order. +::: + +::: {.matvar} +[oo]().FilteredVariablesKStepAheadVariances + +Variable set by the `estimation` command, if it is used with the +`filter_step_ahead option`. It is a 4 dimensional array where the +k-steps are stored along the first dimension, while the fourth dimension +of the array provides the observation for which the forecast has been +made. The second and third dimension provide the respective variables. +For example, if `filter_step_ahead=[1 2 4]` and `nobs=200`, the element +(3,4,5,204) stores the four period ahead forecast error covariance +between variable 4 and variable 5, computed at time t=200 for time +t=204. Padding with zeros and variable ordering is analogous to +`oo_.FilteredVariablesKStepAhead`. +::: + +::: {.matvar} +[oo]().Filtered\_Variables\_X\_step\_ahead + +Variable set by the `estimation` command, if it is used with the +`filter_step_ahead option` in the context of Bayesian estimation. Fields +are of the form: + + oo_.Filtered_Variables_X_step_ahead.VARIABLE_NAME + +The n-th entry stores the k-step ahead filtered variable computed at +time n for time n+k. +::: + +::: {.matvar} +[oo]().FilteredVariablesShockDecomposition + +Variable set by the `estimation` command, if it is used with the +`filter_step_ahead` option. The k-steps are stored along the rows while +the columns indicate the respective variables. The third dimension +corresponds to the shocks in declaration order. The fourth dimension of +the array provides the observation for which the forecast has been made. +For example, if `filter_step_ahead=[1 2 4]` and `nobs=200`, the element +(3,5,2,204) stores the contribution of the second shock to the four +period ahead filtered value of variable 5 (in deviations from the mean) +computed at time t=200 for time t=204. The periods at the beginning and +end of the sample for which no forecasts can be made, e.g. entries +(1,5,1) and (1,5,204) in the example, are set to zero. Padding with +zeros and variable ordering is analogous to +`oo_.FilteredVariablesKStepAhead`. +::: + +::: {.matvar} +[oo]().PosteriorIRF.dsge + +Variable set by the `estimation` command, if it is used with the +`bayesian_irf` option. Fields are of the form: + + oo_.PosteriorIRF.dsge.MOMENT_NAME.VARIABLE_NAME_SHOCK_NAME +::: + +::: {.matvar} +[oo]().SmoothedMeasurementErrors + +Variable set by the `estimation` command, if it is used with the +`smoother` option. Fields are of the form: + + oo_.SmoothedMeasurementErrors.VARIABLE_NAME +::: + +::: {.matvar} +[oo]().SmoothedShocks + +Variable set by the `estimation` command (if used with the `smoother` +option), or by the `calib_smoother` command. + +After an estimation without Metropolis, or if computed by +`calib_smoother`, fields are of the form: + + oo_.SmoothedShocks.VARIABLE_NAME + +After an estimation with Metropolis, fields are of the form: + + oo_.SmoothedShocks.MOMENT_NAME.VARIABLE_NAME +::: + +::: {.matvar} +[oo]().SmoothedVariables + +Variable set by the `estimation` command (if used with the `smoother` +option), or by the `calib_smoother` command. + +After an estimation without Metropolis, or if computed by +`calib_smoother`, fields are of the form: + + oo_.SmoothedVariables.VARIABLE_NAME + +After an estimation with Metropolis, fields are of the form: + + oo_.SmoothedVariables.MOMENT_NAME.VARIABLE_NAME +::: + +::: {.matcomm} +get\_smooth (\'VARIABLE\_NAME\' \[, \'VARIABLE\_NAME\'\]\...); + +Returns the smoothed values of the given endogenous or exogenous +variable(s), as they are stored in the `oo_.SmoothedVariables` and +`oo_.SmoothedShocks` variables. +::: + +::: {.matvar} +[oo]().UpdatedVariables + +Variable set by the `estimation` command (if used with the `smoother` +option), or by the `calib_smoother` command. Contains the estimation of +the expected value of variables given the information available at the +current date. + +After an estimation without Metropolis, or if computed by +`calib_smoother`, fields are of the form: + + oo_.UpdatedVariables.VARIABLE_NAME + +After an estimation with Metropolis, fields are of the form: + + oo_.UpdatedVariables.MOMENT_NAME.VARIABLE_NAME +::: + +::: {.matcomm} +get\_update (\'VARIABLE\_NAME\' \[, \'VARIABLE\_NAME\'\]\...); + +Returns the updated values of the given variable(s), as they are stored +in the `oo_.UpdatedVariables` variable. +::: + +::: {.matvar} +[oo]().FilterCovariance + +Three-dimensional array set by the `estimation` command if used with the +`smoother` and Metropolis, if the `filter_covariance` option has been +requested. Contains the series of one-step ahead forecast error +covariance matrices from the Kalman smoother. The `M_.endo_nbr` times +`M_.endo_nbr` times `T+1` array contains the variables in declaration +order along the first two dimensions. The third dimension of the array +provides the observation for which the forecast has been made. Fields +are of the form: + + oo_.FilterCovariance.MOMENT_NAME + +Note that density estimation is not supported. +::: + +::: {.matvar} +[oo]().Smoother.Variance + +Three-dimensional array set by the `estimation` command (if used with +the `smoother`) without Metropolis, or by the `calib_smoother` command, +if the `filter_covariance` option has been requested. Contains the +series of one-step ahead forecast error covariance matrices from the +Kalman smoother. The `M_.endo_nbr` times `M_.endo_nbr` times `T+1` array +contains the variables in declaration order along the first two +dimensions. The third dimension of the array provides the observation +for which the forecast has been made. +::: + +::: {.matvar} +[oo]().Smoother.State\_uncertainty + +Three-dimensional array set by the `estimation` command (if used with +the `smoother` option) without Metropolis, or by the `calib_smoother` +command, if the `smoothed_state_uncertainty` option has been requested. +Contains the series of covariance matrices for the state estimate given +the full data from the Kalman smoother. The `M_.endo_nbr` times +`M_.endo_nbr` times `T` array contains the variables in declaration +order along the first two dimensions. The third dimension of the array +provides the observation for which the smoothed estimate has been made. +::: + +::: {.matvar} +[oo]().Smoother.SteadyState + +Variable set by the `estimation` command (if used with the `smoother`) +without Metropolis, or by the `calib_smoother` command. Contains the +steady state component of the endogenous variables used in the smoother +in order of variable declaration. +::: + +::: {.matvar} +[oo]().Smoother.TrendCoeffs + +Variable set by the `estimation` command (if used with the `smoother`) +without Metropolis, or by the `calib_smoother` command. Contains the +trend coefficients of the observed variables used in the smoother in +order of declaration of the observed variables. +::: + +::: {.matvar} +[oo]().Smoother.Trend + +Variable set by the `estimation command` (if used with the `smoother` +option), or by the `calib_smoother` command. Contains the trend +component of the variables used in the smoother. + +Fields are of the form: + + oo_.Smoother.Trend.VARIABLE_NAME +::: + +::: {.matvar} +[oo]().Smoother.Constant + +Variable set by the `estimation` command (if used with the `smoother` +option), or by the `calib_smoother` command. Contains the constant part +of the endogenous variables used in the smoother, accounting e.g. for +the data mean when using the prefilter option. + +Fields are of the form: + + oo_.Smoother.Constant.VARIABLE_NAME +::: + +::: {.matvar} +[oo]().Smoother.loglinear + +Indicator keeping track of whether the smoother was run with the +`loglinear `{.interpreted-text role="ref"} option and thus whether +stored smoothed objects are in logs. +::: + +::: {.matvar} +[oo]().PosteriorTheoreticalMoments + +Variable set by the `estimation` command, if it is used with the +`moments_varendo` option. Fields are of the form: + + oo_.PosteriorTheoreticalMoments.dsge.THEORETICAL_MOMENT.ESTIMATED_OBJECT.MOMENT_NAME.VARIABLE_NAME + +where *THEORETICAL\_MOMENT* is one of the following: + +> `covariance` +> +> > Variance-covariance of endogenous variables. +> +> `contemporaneous_correlation` +> +> > Contemporaneous correlation of endogenous variables when the +> > `contemporaneous_correlation`{.interpreted-text role="opt"} option +> > is specified. +> +> `correlation` +> +> > Auto- and cross-correlation of endogenous variables. Fields are +> > vectors with correlations from 1 up to order `options_.ar`. +> +> ::: {#VarianceDecomposition} +> `VarianceDecomposition` +> ::: +> +> > Decomposition of variance (unconditional variance, i.e. at horizon +> > infinity).[^6] +> +> `VarianceDecompositionME` +> +> > Same as [VarianceDecomposition](), but contains the decomposition of +> > the measured as opposed to the actual variable. The joint +> > contribution of the measurement error will be saved in a field named +> > `ME`. +> +> ::: {#ConditionalVarianceDecomposition} +> `ConditionalVarianceDecomposition` +> ::: +> +> > Only if the `conditional_variance_decomposition` option has been +> > specified. In the presence of measurement error, the field will +> > contain the variance contribution after measurement error has been +> > taken out, i.e. the decomposition will be conducted of the actual as +> > opposed to the measured variables. +> +> `ConditionalVarianceDecompositionME` +> +> > Only if the `conditional_variance_decomposition` option has been +> > specified. Same as [ConditionalVarianceDecomposition](), but +> > contains the decomposition of the measured as opposed to the actual +> > variable. The joint contribution of the measurement error will be +> > saved in a field names `ME`. +::: + +::: {.matvar} +[oo]().posterior\_density + +Variable set by the `estimation` command, if it is used with +`mh_replic > 0` or `load_mh_file` option. Fields are of the form: + + oo_.posterior_density.PARAMETER_NAME +::: + +::: {.matvar} +[oo]().posterior\_hpdinf + +Variable set by the `estimation` command, if it is used with +`mh_replic > 0` or `load_mh_file` option. Fields are of the form: + + oo_.posterior_hpdinf.ESTIMATED_OBJECT.VARIABLE_NAME +::: + +::: {.matvar} +[oo]().posterior\_hpdsup + +Variable set by the `estimation` command, if it is used with +`mh_replic > 0` or `load_mh_file` option. Fields are of the form: + + oo_.posterior_hpdsup.ESTIMATED_OBJECT.VARIABLE_NAME +::: + +::: {.matvar} +[oo]().posterior\_mean + +Variable set by the `estimation` command, if it is used with +`mh_replic > 0` or `load_mh_file` option. Fields are of the form: + + oo_.posterior_mean.ESTIMATED_OBJECT.VARIABLE_NAME +::: + +::: {.matvar} +[oo]().posterior\_mode + +Variable set by the `estimation` command during mode-finding. Fields are +of the form: + + oo_.posterior_mode.ESTIMATED_OBJECT.VARIABLE_NAME +::: + +::: {.matvar} +[oo]().posterior\_std\_at\_mode + +Variable set by the `estimation` command during mode-finding. It is +based on the inverse Hessian at `oo_.posterior_mode`. Fields are of the +form: + + oo_.posterior_std_at_mode.ESTIMATED_OBJECT.VARIABLE_NAME +::: + +::: {.matvar} +[oo]().posterior\_std + +Variable set by the `estimation` command, if it is used with +`mh_replic > 0` or `load_mh_file` option. Fields are of the form: + + oo_.posterior_std.ESTIMATED_OBJECT.VARIABLE_NAME +::: + +::: {.matvar} +[oo]().posterior\_var + +Variable set by the `estimation` command, if it is used with +`mh_replic > 0` or `load_mh_file` option. Fields are of the form: + + oo_.posterior_var.ESTIMATED_OBJECT.VARIABLE_NAME +::: + +::: {.matvar} +[oo]().posterior\_median + +Variable set by the `estimation` command, if it is used with +`mh_replic > 0` or `load_mh_file` option. Fields are of the form: + + oo_.posterior_median.ESTIMATED_OBJECT.VARIABLE_NAME +::: + +*Example* + +Here are some examples of generated variables: + + oo_.posterior_mode.parameters.alp + oo_.posterior_mean.shocks_std.ex + oo_.posterior_hpdsup.measurement_errors_corr.gdp_conso + +::: {.matvar} +[oo]().dsge\_var.posterior\_mode + +Structure set by the `dsge_var` option of the `estimation` command after +mode\_compute. + +The following fields are saved: + +> `PHI_tilde` +> +> > Stacked posterior DSGE-BVAR autoregressive matrices at the mode +> > (equation (28) of *Del Negro and Schorfheide (2004)*). +> +> `SIGMA_u_tilde` +> +> > Posterior covariance matrix of the DSGE-BVAR at the mode (equation +> > (29) of *Del Negro and Schorfheide (2004)*). +> +> `iXX` +> +> > Posterior population moments in the DSGE-BVAR at the mode ( +> > $inv(\lambda T \Gamma_{XX}^*+ X'X)$). +> +> `prior` +> +> > Structure storing the DSGE-BVAR prior. +> +> `PHI_star` +> +> > Stacked prior DSGE-BVAR autoregressive matrices at the mode +> > (equation (22) of *Del Negro and Schorfheide (2004)*). +> +> `SIGMA_star` +> +> > Prior covariance matrix of the DSGE-BVAR at the mode (equation (23) +> > of *Del Negro and Schorfheide (2004)*). +> +> `ArtificialSampleSize` +> +> > Size of the artifical prior sample ( $inv(\lambda T)$). +> +> `DF` +> +> > Prior degrees of freedom ( $inv(\lambda T-k-n)$). +> +> `iGXX_star` +> +> > Inverse of the theoretical prior "covariance" between X and X +> > ($\Gamma_{xx}^*$ in *Del Negro and Schorfheide (2004)*). +::: + +::: {.matvar} +[oo]().RecursiveForecast + +Variable set by the `forecast` option of the `estimation` command when +used with the nobs = \[INTEGER1:INTEGER2\] option (see +`nobs `{.interpreted-text role="opt"}). + +Fields are of the form: + + oo_.RecursiveForecast.FORECAST_OBJECT.VARIABLE_NAME + +where `FORECAST_OBJECT` is one of the following[^7] : + +`Mean` + +> Mean of the posterior forecast distribution. + +`HPDinf/HPDsup` + +> Upper/lower bound of the 90% HPD interval taking into account only +> parameter uncertainty (corresponding to +> `oo_.MeanForecast`{.interpreted-text role="mvar"}). + +`HPDTotalinf/HPDTotalsup`. + +> Upper/lower bound of the 90% HPD interval taking into account both +> parameter and future shock uncertainty (corresponding to +> `oo_.PointForecast`{.interpreted-text role="mvar"}) + +`VARIABLE_NAME` contains a matrix of the following size: number of time +periods for which forecasts are requested using the +`nobs = [INTEGER1:INTEGER2]` option times the number of forecast +horizons requested by the forecast option. i.e., the row indicates the +period at which the forecast is performed and the column the respective +k-step ahead forecast. The starting periods are sorted in ascending +order, not in declaration order. +::: + +::: {.matvar} +[oo]().convergence.geweke + +Variable set by the convergence diagnostics of the `estimation` command +when used with `mh_nblocks=1` option (see +`mh_nblocks `{.interpreted-text role="opt"}). + +Fields are of the form: + + oo_.convergence.geweke.VARIABLE_NAME.DIAGNOSTIC_OBJECT + +where *DIAGNOSTIC\_OBJECT* is one of the following: + +`posteriormean` + +> Mean of the posterior parameter distribution. + +`posteriorstd` + +> Standard deviation of the posterior parameter distribution. + +`nse_iid` + +> Numerical standard error (NSE) under the assumption of iid draws. + +`rne_iid` + +> Relative numerical efficiency (RNE) under the assumption of iid draws. + +`nse_x` + +> Numerical standard error (NSE) when using an x% taper. + +`rne_x` + +> Relative numerical efficiency (RNE) when using an x% taper. + +`pooled_mean` + +> Mean of the parameter when pooling the beginning and end parts of the +> chain specified in `geweke_interval +> `{.interpreted-text role="opt"} and +> weighting them with their relative precision. It is a vector +> containing the results under the iid assumption followed by the ones +> using the `taper_steps` option (see `taper_steps = [INTEGER1 INTEGER2 ...]>`{.interpreted-text role="opt"}). + +`pooled_nse` + +> NSE of the parameter when pooling the beginning and end parts of the +> chain and weighting them with their relative precision. See +> `pooled_mean`. + +`prob_chi2_test` + +> p-value of a chi-squared test for equality of means in the beginning +> and the end of the MCMC chain. See `pooled_mean`. A value above 0.05 +> indicates that the null hypothesis of equal means and thus convergence +> cannot be rejected at the 5 percent level. Differing values along the +> `taper_steps` signal the presence of significant autocorrelation in +> draws. In this case, the estimates using a higher tapering are usually +> more reliable. +::: +::: +::: + +::: {.command} +unit\_root\_vars VARIABLE\_NAME\...; + +This command is deprecated. Use `estimation` option `diffuse_filter` +instead for estimating a model with non-stationary observed variables or +`steady` option `nocheck` to prevent `steady` to check the steady state +returned by your steady state file. +::: + +Dynare also has the ability to estimate Bayesian VARs: + +::: {.command} +bvar\_density ; + +Computes the marginal density of an estimated BVAR model, using +Minnesota priors. + +See `bvar-a-la-sims.pdf`, which comes with Dynare distribution, for more +information on this command. +::: + + +Shock Decomposition +------------------- + +::: {.command} +shock\_decomposition \[VARIABLE\_NAME\]\...; shock\_decomposition +(OPTIONS\...) \[VARIABLE\_NAME\]\...; + +This command computes the historical shock decomposition for a given +sample based on the Kalman smoother, i.e. it decomposes the historical +deviations of the endogenous variables from their respective steady +state values into the contribution coming from the various shocks. The +`variable_names` provided govern for which variables the decomposition +is plotted. + +Note that this command must come after either `estimation` (in case of +an estimated model) or `stoch_simul` (in case of a calibrated model). + +*Options* + +::: {.option} +parameter\_set = OPTION + +Specify the parameter set to use for running the smoother. Possible +values for OPTION are: + +> - `calibration` +> - `prior_mode` +> - `prior_mean` +> - `posterior_mode` +> - `posterior_mean` +> - `posterior_median` +> - `mle_mode` + +Note that the parameter set used in subsequent commands like +`stoch_simul` will be set to the specified `parameter_set`. Default +value: `posterior_mean` if Metropolis has been run, `mle_mode` if MLE +has been run. +::: + +::: {.option} +datafile = FILENAME + +See `datafile `{.interpreted-text role="ref"}. Useful when +computing the shock decomposition on a calibrated model. +::: + +::: {.option} +first\_obs = INTEGER + +See `first_obs `{.interpreted-text role="opt"}. +::: + +::: {.option} +nobs = INTEGER + +See `nobs `{.interpreted-text role="opt"}. +::: + +::: {.option} +prefilter = INTEGER + +See `prefilter `{.interpreted-text role="opt"}. +::: + +::: {.option} +loglinear + +See `loglinear `{.interpreted-text role="opt"}. +::: + +::: {.option} +diffuse\_kalman\_tol = DOUBLE + +See `diffuse_kalman_tol `{.interpreted-text +role="opt"}. +::: + +::: {.option} +diffuse\_filter + +See `diffuse_filter `{.interpreted-text role="opt"}. +::: + +::: {.option} +xls\_sheet = QUOTED\_STRING + +See `xls_sheet `{.interpreted-text +role="opt"}. +::: + +::: {.option} +xls\_range = RANGE + +See `xls_range `{.interpreted-text role="opt"}. +::: + +::: {.option} +use\_shock\_groups \[= NAME\] + +Uses shock grouping defined by the string instead of individual shocks +in the decomposition. The groups of shocks are defined in the +`shock_groups`{.interpreted-text role="bck"} block. If no group name is +given, `default` is assumed. +::: + +::: {.option} +colormap = VARIABLE\_NAME + +Controls the `colormap` used for the shocks decomposition graphs. +VARIABLE\_NAME must be the name of a MATLAB/Octave variable that has +been declared beforehand and whose value will be passed to the +MATLAB/Octave `colormap` function (see the MATLAB/Octave manual for the +list of acceptable values). +::: + +::: {.option} +nograph + +See `nograph`{.interpreted-text role="opt"}. Suppresses the display and +creation only within the `shock_decomposition` command, but does not +affect other commands. See `plot_shock_decomposition`{.interpreted-text +role="comm"} for plotting graphs. +::: + +::: {.option} +init\_state = BOOLEAN + +If equal to 0, the shock decomposition is computed conditional on the +smoothed state variables in period `0`, i.e. the smoothed shocks +starting in period 1 are used. If equal to `1`, the shock decomposition +is computed conditional on the smoothed state variables in period 1. +Default: `0`. +::: + +::: {.option} +with\_epilogue + +If set, then also compute the decomposition for variables declared in +the `epilogue` block (see `epilogue`{.interpreted-text role="ref"}). +::: + +*Output* + +::: {.matvar} +[oo]().shock\_decomposition + +The results are stored in the field `oo_.shock_decomposition`, which is +a three dimensional array. The first dimension contains the +`M_.endo_nbr` endogenous variables. The second dimension stores in the +first `M_.exo_nbr` columns the contribution of the respective shocks. +Column `M_.exo_nbr+1` stores the contribution of the initial conditions, +while column `M_.exo_nbr+2` stores the smoothed value of the respective +endogenous variable in deviations from their steady state, i.e. the mean +and trends are subtracted. The third dimension stores the time periods. +Both the variables and shocks are stored in the order of declaration, +i.e. `M_.endo_names` and `M_.exo_names`, respectively. +::: +::: + +::: {.block} +shock\_groups ; shock\_groups(OPTIONS\...); + +Shocks can be regrouped for the purpose of shock decomposition. The +composition of the shock groups is written in a block delimited by +`shock_groups` and `end`. + +Each line defines a group of shocks as a list of exogenous variables: + + SHOCK_GROUP_NAME = VARIABLE_1 [[,] VARIABLE_2 [,]...]; + 'SHOCK GROUP NAME' = VARIABLE_1 [[,] VARIABLE_2 [,]...]; + +*Options* + +::: {.option} +name = NAME + +Specifies a name for the following definition of shock groups. It is +possible to use several `shock_groups` blocks in a model file, each +grouping being identified by a different name. This name must in turn be +used in the `shock_decomposition` command. If no name is given, +`default` is used. +::: + +*Example* + +> varexo e_a, e_b, e_c, e_d; +> ... +> +> shock_groups(name=group1); +> supply = e_a, e_b; +> 'aggregate demand' = e_c, e_d; +> end; +> +> shock_decomposition(use_shock_groups=group1); +> +> This example defines a shock grouping with the name `group1`, +> containing a set of supply and demand shocks and conducts the shock +> decomposition for these two groups. +::: + +::: {.command} +realtime\_shock\_decomposition \[VARIABLE\_NAME\]\...; +realtime\_shock\_decomposition (OPTIONS\...) \[VARIABLE\_NAME\]\...; + +This command computes the realtime historical shock decomposition for a +given sample based on the Kalman smoother. For each period +$T=[\texttt{presample},\ldots,\texttt{nobs}]$, it recursively computes +three objects: + +> - Real-time historical shock decomposition $Y(t\vert T)$ for +> $t=[1,\ldots,T]$, i.e. without observing data in +> $[T+1,\ldots,\texttt{nobs}]$. This results in a standard shock +> decomposition being computed for each additional datapoint +> becoming available after `presample`. +> - Forecast shock decomposition $Y(T+k\vert T)$ for +> $k=[1,\ldots,forecast]$, i.e. the $k$-step ahead forecast made for +> every $T$ is decomposed in its shock contributions. +> - Real-time conditional shock decomposition of the difference +> between the real-time historical shock decomposition and the +> forecast shock decomposition. If `vintage INTEGER>`{.interpreted-text role="opt"} is equal to `0`, it +> computes the effect of shocks realizing in period $T$, i.e. +> decomposes $Y(T\vert T)-Y(T\vert T-1)$. Put differently, it +> conducts a $1$-period ahead shock decomposition from $T-1$ to $T$, +> by decomposing the update step of the Kalman filter. If +> `vintage>0` and smaller than `nobs`, the decomposition is +> conducted of the forecast revision +> $Y(T+k\vert T+k)-Y(T+k\vert T)$. + +Like `shock_decomposition`{.interpreted-text role="comm"} it decomposes +the historical deviations of the endogenous variables from their +respective steady state values into the contribution coming from the +various shocks. The `variable_names` provided govern for which variables +the decomposition is plotted. + +Note that this command must come after either `estimation` (in case of +an estimated model) or `stoch_simul` (in case of a calibrated model). + +*Options* + +::: {.option} +parameter\_set = OPTION + +See `parameter_set `{.interpreted-text +role="opt"} for possible values. +::: + +::: {.option} +datafile = FILENAME + +See `datafile `{.interpreted-text role="ref"}. +::: + +::: {.option} +first\_obs = INTEGER + +See `first_obs `{.interpreted-text role="opt"}. +::: + +::: {.option} +nobs = INTEGER + +See `nobs `{.interpreted-text role="opt"}. +::: + +::: {.option} +use\_shock\_groups \[= NAME\] + +See `use_shock_groups `{.interpreted-text +role="opt"}. +::: + +::: {.option} +colormap = VARIABLE\_NAME + +See `colormap `{.interpreted-text role="opt"}. +::: + +::: {.option} +nograph + +See `nograph`{.interpreted-text role="opt"}. Only shock decompositions +are computed and stored in `oo_.realtime_shock_decomposition`, +`oo_.conditional_shock_decomposition` and +`oo_.realtime_forecast_shock_decomposition` but no plot is made (See +`plot_shock_decomposition`{.interpreted-text role="comm"}). +::: + +::: {.option} +presample = INTEGER + +Data point above which recursive realtime shock decompositions are +computed, *i.e.* for $T=[\texttt{presample+1} \ldots \texttt{nobs}]$. +::: + +::: {.option} +forecast = INTEGER + +Compute shock decompositions up to $T+k$ periods, i.e. get shock +contributions to k-step ahead forecasts. +::: + +::: {.option} +save\_realtime = INTEGER\_VECTOR + +Choose for which vintages to save the full realtime shock decomposition. +Default: `0`. +::: + +::: {.option} +fast\_realtime = INTEGER fast\_realtime = \[INTEGER1:INTEGER2\] +fast\_realtime = \[INTEGER1 INTEGER2 \...\] + +Runs the smoother only for the data vintages provided by the specified +integer (vector). +::: + +::: {.option} +with\_epilogue + +See `with_epilogue`{.interpreted-text role="opt"}. +::: + +*Output* + +::: {.matvar} +[oo]().realtime\_shock\_decomposition + +Structure storing the results of realtime historical decompositions. +Fields are three-dimensional arrays with the first two dimension equal +to the ones of `oo_.shock_decomposition`{.interpreted-text role="mvar"}. +The third dimension stores the time periods and is therefore of size +`T+forecast`. Fields are of the form: + + oo_.realtime_shock_decomposition.OBJECT + +where OBJECT is one of the following: + +> `pool` +> +> > Stores the pooled decomposition, i.e. for every real-time shock +> > decomposition terminal period +> > $T=[\texttt{presample},\ldots,\texttt{nobs}]$ it collects the last +> > period's decomposition $Y(T\vert T)$ (see also +> > `plot_shock_decomposition`{.interpreted-text role="comm"}). The +> > third dimension of the array will have size `nobs+forecast`. +> +> `time_*` +> +> > Stores the vintages of realtime historical shock decompositions if +> > `save_realtime` is used. For example, if `save_realtime=[5]` and +> > `forecast=8`, the third dimension will be of size `13`. +::: + +::: {.matvar} +[oo]().realtime\_conditional\_shock\_decomposition + +Structure storing the results of real-time conditional decompositions. +Fields are of the form: + + oo_.realtime_conditional_shock_decomposition.OBJECT + +where OBJECT is one of the following: + +> `pool` +> +> > Stores the pooled real-time conditional shock decomposition, i.e. +> > collects the decompositions of $Y(T\vert T)-Y(T\vert T-1)$ for the +> > terminal periods $T=[\texttt{presample},\ldots,\texttt{nobs}]$. The +> > third dimension is of size `nobs`. +> +> `time_*` +> +> > Store the vintages of $k$-step conditional forecast shock +> > decompositions $Y(t\vert T+k)$, for $t=[T \ldots T+k]$. See `vintage +> > `{.interpreted-text role="opt"}. The third +> > dimension is of size `1+forecast`. +::: + +::: {.matvar} +[oo]().realtime\_forecast\_shock\_decomposition + +Structure storing the results of realtime forecast decompositions. +Fields are of the form: + + oo_.realtime_forecast_shock_decomposition.OBJECT + +where `OBJECT` is one of the following: + +> `pool` +> +> > Stores the pooled real-time forecast decomposition of the $1$-step +> > ahead effect of shocks on the $1$-step ahead prediction, i.e. +> > $Y(T\vert +> > T-1)$. +> +> `time_*` +> +> > Stores the vintages of $k$-step out-of-sample forecast shock +> > decompositions, i.e. $Y(t\vert +> > T)$, for $t=[T \ldots T+k]$. See `vintage +> > `{.interpreted-text role="opt"}. +::: +::: + +::: {.command} +plot\_shock\_decomposition \[VARIABLE\_NAME\]\...; +plot\_shock\_decomposition (OPTIONS\...) \[VARIABLE\_NAME\]\...; + +This command plots the historical shock decomposition already computed +by `shock_decomposition` or `realtime_shock_decomposition`. For that +reason, it must come after one of these commands. The `variable_names` +provided govern which variables the decomposition is plotted for. + +Further note that, unlike the majority of Dynare commands, the options +specified below are overwritten with their defaults before every call to +`plot_shock_decomposition`. Hence, if you want to reuse an option in a +subsequent call to `plot_shock_decomposition`, you must pass it to the +command again. + +*Options* + +::: {.option} +use\_shock\_groups \[= NAME\] + +See `use_shock_groups `{.interpreted-text +role="opt"}. +::: + +::: {.option} +colormap = VARIABLE\_NAME + +See `colormap `{.interpreted-text role="opt"}. +::: + +::: {.option} +nodisplay + +See `nodisplay`{.interpreted-text role="opt"}. +::: + +::: {.option} +nograph + +See `nograph`{.interpreted-text role="opt"}. +::: + +::: {.option} +graph\_format = FORMAT graph\_format = ( FORMAT, FORMAT\... ) + +See `graph_format `{.interpreted-text +role="opt"}. +::: + +::: {.option} +detail\_plot + +Plots shock contributions using subplots, one per shock (or group of +shocks). Default: not activated +::: + +::: {.option} +interactive + +Under MATLAB, add uimenus for detailed group plots. Default: not +activated +::: + +::: {.option} +screen\_shocks + +For large models (i.e. for models with more than 16 shocks), plots only +the shocks that have the largest historical contribution for chosen +selected `variable_names`. Historical contribution is ranked by the mean +absolute value of all historical contributions. +::: + +::: {.option} +steadystate + +If passed, the the $y$-axis value of the zero line in the shock +decomposition plot is translated to the steady state level. Default: not +activated +::: + +::: {.option} +type = qoq \| yoy \| aoa + +For quarterly data, valid arguments are: `qoq` for quarter-on-quarter +plots, `yoy` for year-on-year plots of growth rates, `aoa` for +annualized variables, i.e. the value in the last quarter for each year +is plotted. Default value: empty, i.e. standard period-on-period plots +(`qoq` for quarterly data). +::: + +::: {.option} +fig\_name = STRING + +Specifies a user-defined keyword to be appended to the default figure +name set by `plot_shock_decomposition`. This can avoid to overwrite +plots in case of sequential calls to `plot_shock_decomposition`. +::: + +::: {.option} +write\_xls + +Saves shock decompositions to Excel-file in the main directory, named +`FILENAME_shock_decomposition_TYPE_FIG_NAME.xls`. This option requires +your system to be configured to be able to write Excel files.[^8] +::: + +::: {.option} +realtime = INTEGER + +Which kind of shock decomposition to plot. INTEGER can take the +following values: + +> - `0`: standard historical shock decomposition. See +> `shock_decomposition`{.interpreted-text role="comm"}. +> - `1`: realtime historical shock decomposition. See +> `realtime_shock_decomposition`{.interpreted-text role="comm"}. +> - `2`: conditional realtime shock decomposition. See +> `realtime_shock_decomposition`{.interpreted-text role="comm"}. +> - `3`: realtime forecast shock decomposition. See +> `realtime_shock_decomposition`{.interpreted-text role="comm"}. + +If no vintage is requested, i.e. `vintage=0` then the pooled objects +from `realtime_shock_decomposition`{.interpreted-text role="comm"} will +be plotted and the respective vintage otherwise. Default: `0`. +::: + +::: {.option} +vintage = INTEGER + +Selects a particular data vintage in $[presample,\ldots,nobs]$ for which +to plot the results from +`realtime_shock_decomposition`{.interpreted-text role="comm"} selected +via the `realtime `{.interpreted-text role="opt"} +option. If the standard historical shock decomposition is selected +(`realtime=0`), `vintage` will have no effect. If `vintage=0` the pooled +objects from `realtime_shock_decomposition`{.interpreted-text +role="comm"} will be plotted. If `vintage>0`, it plots the shock +decompositions for vintage $T=\texttt{vintage}$ under the following +scenarios: + +> - `realtime=1`: the full vintage shock decomposition $Y(t\vert T)$ +> for $t=[1,\ldots,T]$ +> - `realtime=2`: the conditional forecast shock decomposition from +> $T$, i.e. plots $Y(T+j\vert T+j)$ and the shock contributions +> needed to get to the data $Y(T+j)$ conditional on $T=$ vintage, +> with $j=[0,\ldots,\texttt{forecast}]$. +> - `realtime=3`: plots unconditional forecast shock decomposition +> from $T$, i.e. $Y(T+j\vert +> T)$, where $T=\texttt{vintage}$ and +> $j=[0,\ldots,\texttt{forecast}]$. + +Default: `0`. +::: + +::: {.option} +plot\_init\_date = DATE + +If passed, plots decomposition using `plot_init_date` as initial period. +Default: first observation in estimation +::: + +::: {.option} +plot\_end\_date = DATE + +If passed, plots decomposition using `plot_end_date` as last period. +Default: last observation in estimation +::: + +::: {.option} +diff + +If passed, plot the decomposition of the first difference of the list of +variables. If used in combination with `flip`{.interpreted-text +role="opt"}, the `diff` operator is first applied. Default: not +activated +::: + +::: {.option} +flip + +If passed, plot the decomposition of the opposite of the list of +variables. If used in combination with `diff`{.interpreted-text +role="opt"}, the `diff` operator is first applied. Default: not +activated +::: + +::: {.option} +max\_nrows + +Maximum number of rows in the subplot layout of detailed shock +decomposition graphs. Note that columns are always 3. Default: 6 +::: + +::: {.option} +with\_epilogue + +See `with_epilogue`{.interpreted-text role="opt"}. +::: + +::: {.option} +init2shocks init2shocks = NAME + +Use the information contained in an `init2shocks`{.interpreted-text +role="bck"} block, in order to attribute initial conditions to shocks. +The name of the block can be explicitly given, otherwise it defaults to +the `default` block. +::: +::: + +::: {.block} +init2shocks ; init2shocks (OPTIONS\...); + +This blocks gives the possibility of attributing the initial condition +of endogenous variables to the contribution of exogenous variables in +the shock decomposition. + +For example, in an AR(1) process, the contribution of the initial +condition on the process variable can naturally be assigned to the +innovation of the process. + +Each line of the block should have the syntax: + + VARIABLE_1 [,] VARIABLE_2; + +Where VARIABLE\_1 is an endogenous variable whose initial condition will +be attributed to the exogenous VARIABLE\_2. + +The information contained in this block is used by the +`plot_shock_decomposition`{.interpreted-text role="comm"} command when +given the `init2shocks` option. + +*Options* + +::: {.option} +name = NAME + +Specifies a name for the block, that can be referenced from +`plot_shock_decomposition`, so that several such blocks can coexist in a +single model file. If the name is unspecified, it defaults to `default`. +::: + +*Example* + +> var y y_s R pie dq pie_s de A y_obs pie_obs R_obs; +> varexo e_R e_q e_ys e_pies e_A; +> ... +> +> model; +> dq = rho_q*dq(-1)+e_q; +> A = rho_A*A(-1)+e_A; +> ... +> end; +> +> ... +> +> init2shocks; +> dq e_q; +> A e_A; +> end; +> +> shock_decomposition(nograph); +> +> plot_shock_decomposition(init2shocks) y_obs R_obs pie_obs dq de; +> +> In this example, the initial conditions of `dq` and `A` will be +> respectively attributed to `e_q` and `e_A`. +::: + +::: {.command} +initial\_condition\_decomposition \[VARIABLE\_NAME\]\...; +initial\_condition\_decomposition (OPTIONS\...) \[VARIABLE\_NAME\]\...; + +This command computes and plots the decomposition of the effect of +smoothed initial conditions of state variables. The `variable_names` +provided govern which variables the decomposition is plotted for. + +Further note that, unlike the majority of Dynare commands, the options +specified below are overwritten with their defaults before every call to +`initial_condition_decomposition`. Hence, if you want to reuse an option +in a subsequent call to `initial_condition_decomposition`, you must pass +it to the command again. + +*Options* + +::: {.option} +colormap = VARIABLE\_NAME + +See `colormap `{.interpreted-text role="opt"}. +::: + +::: {.option} +nodisplay + +See `nodisplay`{.interpreted-text role="opt"}. +::: + +::: {.option} +graph\_format = FORMAT graph\_format = ( FORMAT, FORMAT\... ) + +See `graph_format `{.interpreted-text +role="opt"}. +::: + +::: {.option} +detail\_plot + +Plots shock contributions using subplots, one per shock (or group of +shocks). Default: not activated +::: + +::: {.option} +steadystate + +If passed, the the $y$-axis value of the zero line in the shock +decomposition plot is translated to the steady state level. Default: not +activated +::: + +::: {.option} +type = qoq \| yoy \| aoa + +For quarterly data, valid arguments are: `qoq` for quarter-on-quarter +plots, `yoy` for year-on-year plots of growth rates, `aoa` for +annualized variables, i.e. the value in the last quarter for each year +is plotted. Default value: empty, i.e. standard period-on-period plots +(`qoq` for quarterly data). +::: + +::: {.option} +fig\_name = STRING + +Specifies a user-defined keyword to be appended to the default figure +name set by `plot_shock_decomposition`. This can avoid to overwrite +plots in case of sequential calls to `plot_shock_decomposition`. +::: + +::: {.option} +write\_xls + +Saves shock decompositions to Excel-file in the main directory, named +`FILENAME_shock_decomposition_TYPE_FIG_NAME_initval.xls`. This option +requires your system to be configured to be able to write Excel +files.[^9] +::: + +::: {.option} +plot\_init\_date = DATE + +If passed, plots decomposition using `plot_init_date` as initial period. +Default: first observation in estimation +::: + +::: {.option} +plot\_end\_date = DATE + +If passed, plots decomposition using `plot_end_date` as last period. +Default: last observation in estimation +::: + +::: {.option} +diff + +If passed, plot the decomposition of the first difference of the list of +variables. If used in combination with `flip`{.interpreted-text +role="opt"}, the `diff` operator is first applied. Default: not +activated +::: + +::: {.option} +flip + +If passed, plot the decomposition of the opposite of the list of +variables. If used in combination with `diff`{.interpreted-text +role="opt"}, the `diff` operator is first applied. Default: not +activated +::: +::: + +::: {.command} +squeeze\_shock\_decomposition \[VARIABLE\_NAME\]\...; + +For large models, the size of the information stored by shock +decompositions (especially various settings of realtime decompositions) +may become huge. This command allows to squeeze this information in two +possible ways: + +> - Automatic (default): only the variables for which plotting has +> been explicitly required with `plot_shock_decomposition` will have +> their decomposition left in `oo_` after this command is run; +> - If a list of variables is passed to the command, then only those +> variables will have their decomposition left in `oo_` after this +> command is run. +::: + +Calibrated Smoother +------------------- + +Dynare can also run the smoother on a calibrated model: + +::: {.command} +calib\_smoother \[VARIABLE\_NAME\]\...; calib\_smoother (OPTIONS\...) +\[VARIABLE\_NAME\]\...; + +This command computes the smoothed variables (and possible the filtered +variables) on a calibrated model. + +A datafile must be provided, and the observable variables declared with +`varobs`. The smoother is based on a first-order approximation of the +model. + +By default, the command computes the smoothed variables and shocks and +stores the results in `oo_.SmoothedVariables` and `oo_.SmoothedShocks`. +It also fills `oo_.UpdatedVariables`. + +*Options* + +::: {.option} +datafile = FILENAME + +See `datafile `{.interpreted-text role="ref"}. +::: + +::: {.option} +filtered\_vars + +Triggers the computation of filtered variables. See +`filtered_vars`{.interpreted-text role="opt"}, for more details. +::: + +::: {.option} +filter\_step\_ahead = \[INTEGER1:INTEGER2\] + +See +`filter_step_ahead `{.interpreted-text +role="opt"}. +::: + +::: {.option} +prefilter = INTEGER + +See `prefilter `{.interpreted-text role="opt"}. +::: + +::: {.option} +parameter\_set = OPTION + +See `parameter_set `{.interpreted-text +role="opt"} for possible values. Default: `calibration`. +::: + +::: {.option} +loglinear + +See `loglinear `{.interpreted-text role="ref"}. +::: + +::: {.option} +first\_obs = INTEGER + +See `first_obs `{.interpreted-text role="opt"}. +::: + +::: {.option} +filter\_decomposition + +See `filter_decomposition`{.interpreted-text role="opt"}. +::: + +::: {.option} +filter\_covariance + +See `filter_covariance`{.interpreted-text role="opt"}. +::: + +::: {.option} +smoother\_redux + +See `smoother_redux`{.interpreted-text role="opt"}. +::: + +::: {.option} +kalman\_algo = INTEGER + +See `kalman_algo `{.interpreted-text role="opt"}. +::: + +::: {.option} +diffuse\_filter = INTEGER + +See `diffuse_filter`{.interpreted-text role="opt"}. +::: + +::: {.option} +diffuse\_kalman\_tol = DOUBLE + +See `diffuse_kalman_tol `{.interpreted-text +role="opt"}. +::: + +::: {.option} +xls\_sheet = QUOTED\_STRING + +See `xls_sheet `{.interpreted-text +role="opt"}. +::: + +::: {.option} +xls\_range = RANGE + +See `xls_range `{.interpreted-text role="opt"}. +::: +::: + +Forecasting {#fore} +----------- + +On a calibrated model, forecasting is done using the `forecast` command. +On an estimated model, use the `forecast` option of `estimation` +command. + +It is also possible to compute forecasts on a calibrated or estimated +model for a given constrained path of the future endogenous variables. +This is done, from the reduced form representation of the DSGE model, by +finding the structural shocks that are needed to match the restricted +paths. Use `conditional_forecast`{.interpreted-text role="comm"}, +`conditional_forecast_paths`{.interpreted-text role="bck"} and +`plot_conditional_forecast`{.interpreted-text role="comm"} for that +purpose. + +Finally, it is possible to do forecasting with a Bayesian VAR using the +`bvar_forecast`{.interpreted-text role="comm"} command. + +::: {.command} +forecast \[VARIABLE\_NAME\...\]; forecast (OPTIONS\...) +\[VARIABLE\_NAME\...\]; + +This command computes a simulation of a stochastic model from an +arbitrary initial point. + +When the model also contains deterministic exogenous shocks, the +simulation is computed conditionally to the agents knowing the future +values of the deterministic exogenous variables. + +`forecast` must be called after `stoch_simul`. + +`forecast` plots the trajectory of endogenous variables. When a list of +variable names follows the command, only those variables are plotted. A +90% confidence interval is plotted around the mean trajectory. Use +option `conf_sig` to change the level of the confidence interval. + +*Options* + +::: {.option} +periods = INTEGER + +Number of periods of the forecast. Default: `5`. +::: + +::: {#confsig} +::: {.option} +conf\_sig = DOUBLE + +Level of significance for confidence interval. Default: `0.90`. +::: +::: + +::: {.option} +nograph + +See `nograph`{.interpreted-text role="opt"}. +::: + +::: {.option} +nodisplay + +See `nodisplay`{.interpreted-text role="opt"}. +::: + +::: {.option} +graph\_format = FORMAT graph\_format = ( FORMAT, FORMAT\... ) + +See `graph_format = FORMAT`{.interpreted-text role="opt"}. +::: + +*Initial Values* + +`forecast` computes the forecast taking as initial values the values +specified in `histval` (see `histval`{.interpreted-text role="bck"}). +When no `histval` block is present, the initial values are the one +stated in `initval`. When `initval` is followed by command `steady`, the +initial values are the steady state (see `steady`{.interpreted-text +role="comm"}). + +*Output* + +The results are stored in `oo_.forecast`, which is described below. + +*Example* + +> varexo_det tau; +> +> varexo e; +> ... +> shocks; +> var e; stderr 0.01; +> var tau; +> periods 1:9; +> values -0.15; +> end; +> +> stoch_simul(irf=0); +> +> forecast; + +::: {.matvar} +[oo]().forecast + +Variable set by the `forecast` command, or by the `estimation` command +if used with the `forecast` option and ML or if no Metropolis-Hastings +has been computed (in that case, the forecast is computed for the +posterior mode). Fields are of the form: + + oo_.forecast.FORECAST_MOMENT.VARIABLE_NAME + +where `FORECAST_MOMENT` is one of the following: + +> `HPDinf` +> +> > Lower bound of a 90% HPD interval[^10] of forecast due to parameter +> > uncertainty, but ignoring the effect of measurement error on +> > observed variables. In case of ML, it stores the lower bound of the +> > confidence interval. +> +> `HPDsup` +> +> > Upper bound of a 90% HPD forecast interval due to parameter +> > uncertainty, but ignoring the effect of measurement error on +> > observed variables. In case of ML, it stores the upper bound of the +> > confidence interval. +> +> `HPDinf_ME` +> +> > Lower bound of a 90% HPD interval[^11] of forecast for observed +> > variables due to parameter uncertainty and measurement error. In +> > case of ML, it stores the lower bound of the confidence interval. +> +> `HPDsup_ME` +> +> > Upper bound of a 90% HPD interval of forecast for observed variables +> > due to parameter uncertainty and measurement error. In case of ML, +> > it stores the upper bound of the confidence interval. +> +> `Mean` +> +> > Mean of the posterior distribution of forecasts. +::: + +::: {.matvar} +[oo]().PointForecast + +Set by the `estimation` command, if it is used with the `forecast` +option and if either `mh_replic > 0` or the `load_mh_file` option are +used. + +Contains the distribution of forecasts taking into account the +uncertainty about both parameters and shocks. + +Fields are of the form: + + oo_.PointForecast.MOMENT_NAME.VARIABLE_NAME +::: + +::: {.matvar} +[oo]().MeanForecast + +Set by the `estimation` command, if it is used with the `forecast` +option and if either `mh_replic > 0` or `load_mh_file` option are used. + +Contains the distribution of forecasts where the uncertainty about +shocks is averaged out. The distribution of forecasts therefore only +represents the uncertainty about parameters. + +Fields are of the form: + + oo_.MeanForecast.MOMENT_NAME.VARIABLE_NAME +::: +::: + +::: {.command} +conditional\_forecast (OPTIONS\...); + +This command computes forecasts on an estimated or calibrated model for +a given constrained path of some future endogenous variables. This is +done using the reduced form first order state-space representation of +the DSGE model by finding the structural shocks that are needed to match +the restricted paths. Consider the augmented state space representation +that stacks both predetermined and non-predetermined variables into a +vector $y_{t}$: + +> $$y_t=Ty_{t-1}+R\varepsilon_t$$ + +Both $y_t$ and $\varepsilon_t$ are split up into controlled and +uncontrolled ones, and we assume without loss of generality that the +constrained endogenous variables and the controlled shocks come first : + +> $$\begin{aligned} +> \begin{pmatrix} +> y_{c,t}\\ +> y_{u,t} +> \end{pmatrix} +> = +> \begin{pmatrix} +> T_{c,c} & T_{c,u}\\ +> T_{u,c} & T_{u,u} +> \end{pmatrix} +> \begin{pmatrix} +> y_{c,t-1}\\ +> y_{u,t-1} +> \end{pmatrix} +> + +> \begin{pmatrix} +> R_{c,c} & R_{c,u}\\ +> R_{u,c} & R_{u,u} +> \end{pmatrix} +> \begin{pmatrix} +> \varepsilon_{c,t}\\ +> \varepsilon_{u,t} +> \end{pmatrix} +> \end{aligned}$$ + +where matrices $T$ and $R$ are partitioned consistently with the vectors +of endogenous variables and innovations. Provided that matrix $R_{c,c}$ +is square and full rank (a necessary condition is that the number of +free endogenous variables matches the number of free innovations), given +$y_{c,t}$, $\varepsilon_{u,t}$ and $y_{t-1}$ the first block of +equations can be solved for $\varepsilon_{c,t}$: + +> $$\varepsilon_{c,t} = R_{c,c}^{-1}\bigl( y_{c,t} - T_{c,c}y_{c,t} - T_{c,u}y_{u,t} - R_{c,u}\varepsilon_{u,t}\bigr)$$ + +and $y_{u,t}$ can be updated by evaluating the second block of +equations: + +> $$y_{u,t} = T_{u,c}y_{c,t-1} + T_{u,u}y_{u,t-1} + R_{u,c}\varepsilon_{c,t} + R_{u,u}\varepsilon_{u,t}$$ + +By iterating over these two blocks of equations, we can build a forecast +for all the endogenous variables in the system conditional on paths for +a subset of the endogenous variables. If the distribution of the free +innovations $\varepsilon_{u,t}$ is provided (*i.e.* some of them have +positive variances) this exercise is replicated (the number of +replication is controlled by the option `replic`{.interpreted-text +role="opt"} described below) by drawing different sequences of free +innovations. The result is a predictive distribution for the +uncontrolled endogenous variables, $y_{u,t}$, that Dynare will use to +report confidence bands around the point conditional forecast. + +A few things need to be noted. First, the controlled exogenous variables +are set to zero for the uncontrolled periods. This implies that there is +no forecast uncertainty arising from these exogenous variables in +uncontrolled periods. Second, by making use of the first order state +space solution, even if a higher-order approximation was performed, the +conditional forecasts will be based on a first order approximation. +Since the controlled exogenous variables are identified on the basis of +the reduced form model (*i.e.* after solving for the expectations), they +are unforeseen shocks from the perspective of the agents in the model. +That is, agents expect the endogenous variables to return to their +respective steady state levels but are surprised in each period by the +realisation of shocks keeping the endogenous variables along a +predefined (unexpected) path. Fourth, if the structural innovations are +correlated, because the calibrated or estimated covariance matrix has +non zero off diagonal elements, the results of the conditional forecasts +will depend on the ordering of the innovations (as declared after +`varexo`). As in VAR models, a Cholesky decomposition is used to +factorise the covariance matrix and identify orthogonal impulses. It is +preferable to declare the correlations in the model block (explicitly +imposing the identification restrictions), unless you are satisfied with +the implicit identification restrictions implied by the Cholesky +decomposition. + +This command has to be called after `estimation` or `stoch_simul`. + +Use `conditional_forecast_paths`{.interpreted-text role="bck"} block to +give the list of constrained endogenous, and their constrained future +path. Option `controlled_varexo` is used to specify the structural +shocks which will be matched to generate the constrained path. + +Use `plot_conditional_forecast`{.interpreted-text role="comm"} to graph +the results. + +*Options* + +::: {.option} +parameter\_set = OPTION + +See `parameter_set `{.interpreted-text +role="opt"} for possible values. No default value, mandatory option. +::: + +::: {.option} +controlled\_varexo = (VARIABLE\_NAME\...) + +Specify the exogenous variables to use as control variables. No default +value, mandatory option. +::: + +::: {.option} +periods = INTEGER + +Number of periods of the forecast. Default: `40`. `periods` cannot be +smaller than the number of constrained periods. +::: + +::: {.option} +replic = INTEGER + +Number of simulations used to compute the conditional forecast +uncertainty. Default: `5000`. +::: + +::: {.option} +conf\_sig = DOUBLE + +Level of significance for confidence interval. Default: `0.80`. +::: + +*Output* + +The results are stored in `oo_.conditional_forecast`, which is described +below. + +*Example* + +> var y a; +> varexo e u; +> ... +> estimation(...); +> +> conditional_forecast_paths; +> var y; +> periods 1:3, 4:5; +> values 2, 5; +> var a; +> periods 1:5; +> values 3; +> end; +> +> conditional_forecast(parameter_set = calibration, controlled_varexo = (e, u), replic = 3000); +> +> plot_conditional_forecast(periods = 10) a y; + +::: {.matvar} +[oo]().conditional\_forecast.cond + +Variable set by the `conditional_forecast` command. It stores the +conditional forecasts. Fields are `periods+1` by `1` vectors storing the +steady state (time 0) and the subsequent `periods` forecasts periods. +Fields are of the form: + + oo_.conditional_forecast.cond.FORECAST_MOMENT.VARIABLE_NAME + +where FORECAST\_MOMENT is one of the following: + +> `Mean` +> +> > Mean of the conditional forecast distribution. +> +> `ci` +> +> > Confidence interval of the conditional forecast distribution. The +> > size corresponds to `conf_sig`. +::: + +::: {.matvar} +[oo]().conditional\_forecast.uncond + +Variable set by the `conditional_forecast` command. It stores the +unconditional forecasts. Fields are of the form: + + oo_.conditional_forecast.uncond.FORECAST_MOMENT.VARIABLE_NAME +::: + +::: {.matvar} +forecasts.instruments + +Variable set by the `conditional_forecast command`. Stores the names of +the exogenous instruments. +::: + +::: {.matvar} +[oo]().conditional\_forecast.controlled\_variables + +Variable set by the `conditional_forecast` command. Stores the position +of the constrained endogenous variables in declaration order. +::: + +::: {.matvar} +[oo]().conditional\_forecast.controlled\_exo\_variables + +Variable set by the `conditional_forecast` command. Stores the values of +the controlled exogenous variables underlying the conditional forecasts +to achieve the constrained endogenous variables. Fields are +`[number of constrained periods]` by `1` vectors and are of the form: + + oo_.conditional_forecast.controlled_exo_variables.FORECAST_MOMENT.SHOCK_NAME +::: + +::: {.matvar} +[oo]().conditional\_forecast.graphs + +Variable set by the `conditional_forecast` command. Stores the +information for generating the conditional forecast plots. +::: +::: + +::: {.block} +conditional\_forecast\_paths ; + +Describes the path of constrained endogenous, before calling +`conditional_forecast`. The syntax is similar to deterministic shocks in +`shocks`, see `conditional_forecast` for an example. + +The syntax of the block is the same as for the deterministic shocks in +the `shocks` blocks (see `shocks-exo`{.interpreted-text role="ref"}). +Note that you need to specify the full path for all constrained +endogenous variables between the first and last specified period. If an +intermediate period is not specified, a value of 0 is assumed. That is, +if you specify only values for periods 1 and 3, the values for period 2 +will be 0. Currently, it is not possible to have uncontrolled +intermediate periods. + +It is however possible to have different number of controlled periods +for different variables. In that case, the order of declaration of +endogenous controlled variables and of `controlled_varexo` matters: if +the second endogenous variable is controlled for less periods than the +first one, the second `controlled_varexo` isn\'t set for the last +periods. + +In case of the presence of `observation_trends`, the specified +controlled path for these variables needs to include the trend +component. When using the `loglinear `{.interpreted-text +role="ref"} option, it is necessary to specify the logarithm of the +controlled variables. +::: + +::: {.block} +filter\_initial\_state ; + +This block specifies the initial values of the endogenous states at the +beginning of the Kalman filter recursions. That is, if the Kalman filter +recursion starts with time t=1 being the first observation, this block +provides the state estimate at time 0 given information at time 0, +$E_0(x_0)$. If nothing is specified, the initial condition is assumed to +be at the steady state (which is the unconditional mean for a stationary +model). + +This block is terminated by `end;`. + +Each line inside of the block should be of the form: + + VARIABLE_NAME(INTEGER)=EXPRESSION; + +`EXPRESSION` is any valid expression returning a numerical value and can +contain parameter values. This allows specifying relationships that will +be honored during estimation. `INTEGER` refers to the lag with which a +variable appears. By convention in Dynare, period 1 is the first period. +Going backwards in time, the first period before the start of the +simulation is period 0, then period -1, and so on. Note that the +`filter_initial_state` block does not take non-state variables. + +*Example* + +> filter_initial_state; +> k(0)= ((1/bet-(1-del))/alp)^(1/(alp-1))*l_ss; +> P(0)=2.5258; +> m(0)= mst; +> end; +::: + +::: {.command} +plot\_conditional\_forecast \[VARIABLE\_NAME\...\]; +plot\_conditional\_forecast (periods = INTEGER) \[VARIABLE\_NAME\...\]; + +Plots the conditional (plain lines) and unconditional (dashed lines) +forecasts. + +To be used after `conditional_forecast`. + +*Options* + +::: {.option} +periods = INTEGER + +Number of periods to be plotted. Default: equal to periods in +`conditional_forecast`. The number of periods declared in +`plot_conditional_forecast` cannot be greater than the one declared in +`conditional_forecast`. +::: +::: + +::: {.command} +bvar\_forecast ; + +This command computes (out-of-sample) forecasts for an estimated BVAR +model, using Minnesota priors. + +See `bvar-a-la-sims.pdf`, which comes with Dynare distribution, for more +information on this command. +::: + +If the model contains strong non-linearities or if some perfectly +expected shocks are considered, the forecasts and the conditional +forecasts can be computed using an extended path method. The forecast +scenario describing the shocks and/or the constrained paths on some +endogenous variables should be build. The first step is the forecast +scenario initialization using the function `init_plan`: + +::: {.matcomm} +HANDLE = init\_plan (DATES); + +Creates a new forecast scenario for a forecast period (indicated as a +dates class, see `dates class members +`{.interpreted-text role="ref"}). This function return a +handle on the new forecast scenario. +::: + +The forecast scenario can contain some simple shocks on the exogenous +variables. This shocks are described using the function `basic_plan`: + +::: {.matcomm} +HANDLE = basic\_plan (HANDLE, \`VAR\_NAME\', \`SHOCK\_TYPE\', DATES, +MATLAB VECTOR OF DOUBLE \| \[DOUBLE \| EXPR \[DOUBLE \| EXPR\] \] ); + +Adds to the forecast scenario a shock on the exogenous variable +indicated between quotes in the second argument. The shock type has to +be specified in the third argument between quotes: 'surprise' in case of +an unexpected shock or 'perfect\_foresight' for a perfectly anticipated +shock. The fourth argument indicates the period of the shock using a +dates class (see `dates class +members `{.interpreted-text role="ref"}). The last +argument is the shock path indicated as a MATLAB vector of double. This +function return the handle of the updated forecast scenario. +::: + +The forecast scenario can also contain a constrained path on an +endogenous variable. The values of the related exogenous variable +compatible with the constrained path are in this case computed. In other +words, a conditional forecast is performed. This kind of shock is +described with the function `flip_plan`: + +::: {.matcomm} +HANDLE = flip\_plan (HANDLE, \`VAR\_NAME\', \`VAR\_NAME\', +\`SHOCK\_TYPE\', DATES, MATLAB VECTOR OF DOUBLE \| \[DOUBLE \| EXPR +\[DOUBLE \| EXPR\] \] ); + +Adds to the forecast scenario a constrained path on the endogenous +variable specified between quotes in the second argument. The associated +exogenous variable provided in the third argument between quotes, is +considered as an endogenous variable and its values compatible with the +constrained path on the endogenous variable will be computed. The nature +of the expectation on the constrained path has to be specified in the +fourth argument between quotes: 'surprise' in case of an unexpected path +or 'perfect\_foresight' for a perfectly anticipated path. The fifth +argument indicates the period where the path of the endogenous variable +is constrained using a dates class (see `dates class +members `{.interpreted-text role="ref"}). The last +argument contains the constrained path as a MATLAB vector of double. +This function return the handle of the updated forecast scenario. +::: + +Once the forecast scenario if fully described, the forecast is computed +with the command `det_cond_forecast`: + +::: {.matcomm} +DSERIES = det\_cond\_forecast (HANDLE\[, DSERIES \[, DATES\]\]); + +Computes the forecast or the conditional forecast using an extended path +method for the given forecast scenario (first argument). The past values +of the endogenous and exogenous variables provided with a dseries class +(see `dseries class +members `{.interpreted-text role="ref"}) can be +indicated in the second argument. By default, the past values of the +variables are equal to their steady-state values. The initial date of +the forecast can be provided in the third argument. By default, the +forecast will start at the first date indicated in the +`init_plan command`. This function returns a dset containing the +historical and forecast values for the endogenous and exogenous +variables. +::: + +*Example* + +> % conditional forecast using extended path method +> % with perfect foresight on r path +> +> var y r; +> varexo e u; +> ... +> smoothed = dseries('smoothed_variables.csv'); +> +> fplan = init_plan(2013Q4:2029Q4); +> fplan = flip_plan(fplan, 'y', 'u', 'surprise', 2013Q4:2014Q4, [1 1.1 1.2 1.1 ]); +> fplan = flip_plan(fplan, 'r', 'e', 'perfect_foresight', 2013Q4:2014Q4, [2 1.9 1.9 1.9 ]); +> +> dset_forecast = det_cond_forecast(fplan, smoothed); +> +> plot(dset_forecast.{'y','u'}); +> plot(dset_forecast.{'r','e'}); + +::: {.command} +smoother2histval ; smoother2histval(OPTIONS\...); + +The purpose of this command is to construct initial conditions (for a +subsequent simulation) that are the smoothed values of a previous +estimation. + +More precisely, after an estimation run with the `smoother` option, +`smoother2histval` will extract the smoothed values (from +`oo_.SmoothedVariables`, and possibly from `oo_.SmoothedShocks` if there +are lagged exogenous), and will use these values to construct initial +conditions (as if they had been manually entered through `histval`). + +*Options* + +::: {.option} +period = INTEGER + +Period number to use as the starting point for the subsequent +simulation. It should be between 1 and the number of observations that +were used to produce the smoothed values. Default: the last observation. +::: + +::: {.option} +infile = FILENAME + +Load the smoothed values from a `_results.mat` file created by a +previous Dynare run. Default: use the smoothed values currently in the +global workspace. +::: + +::: {.option} +invars = ( VARIABLE\_NAME \[VARIABLE\_NAME \...\] ) + +A list of variables to read from the smoothed values. It can contain +state endogenous variables, and also exogenous variables having a lag. +Default: all the state endogenous variables, and all the exogenous +variables with a lag. +::: + +::: {.option} +outfile = FILENAME + +Write the initial conditions to a file. Default: write the initial +conditions in the current workspace, so that a simulation can be +performed. +::: + +::: {.option} +outvars = ( VARIABLE\_NAME \[VARIABLE\_NAME \...\] ) + +A list of variables which will be given the initial conditions. This +list must have the same length than the list given to `invars`, and +there will be a one-to-one mapping between the two list. Default: same +value as option `invars`. +::: + +*Use cases* + +There are three possible ways of using this command: + +> - Everything in a single file: run an estimation with a smoother, +> then run `smoother2histval` (without the `infile` and `outfile` +> options), then run a stochastic simulation. +> - In two files: in the first file, run the smoother and then run +> `smoother2histval` with the `outfile` option; in the second file, +> run `histval_file` to load the initial conditions, and run a +> (deterministic or stochastic) simulation. +> - In two files: in the first file, run the smoother; in the second +> file, run `smoother2histval` with the `infile` option equal to the +> `_results.mat` file created by the first file, and then run a +> (deterministic or stochastic) simulation. +::: + +Optimal policy +-------------- + +Dynare has tools to compute optimal policies for various types of +objectives. You can either solve for optimal policy under commitment +with `ramsey_model`, for optimal policy under discretion with +`discretionary_policy` or for optimal simple rules with `osr` (also +implying commitment). + +::: {.command} +planner\_objective MODEL\_EXPRESSION ; + +This command declares the policy maker objective, for use with +`ramsey_model` or `discretionary_policy`. + +You need to give the one-period objective, not the discounted lifetime +objective. The discount factor is given by the `planner_discount` option +of `ramsey_model` and `discretionary_policy`. The objective function can +only contain current endogenous variables and no exogenous ones. This +limitation is easily circumvented by defining an appropriate auxiliary +variable in the model. + +With `ramsey_model`, you are not limited to quadratic objectives: you +can give any arbitrary nonlinear expression. + +With `discretionary_policy`, the objective function must be quadratic. +::: + +::: {.command} +evaluate\_planner\_objective; evaluate\_planner\_objective +(OPTIONS\...); + +This command computes, displays, and stores the value of the planner +objective function under Ramsey policy or discretion in +`oo_.planner_objective_value`. It will provide both unconditional +welfare and welfare conditional on the initial (i.e. period 0) values of +the endogenous and exogenous state variables inherited by the planner. +In a deterministic context, the respective initial values are set using +`initval` or `histval` (depending on the exact context). + +In a stochastic context, if no initial state values have been specified +with `histval`, their values are taken to be the steady state values. +Because conditional welfare is computed conditional on optimal policy by +the planner in the first endogenous period (period 1), it is conditional +on the information set in the period 1. This information set includes +both the predetermined states inherited from period 0 (specified via +`histval` for both endogenous and lagged exogenous states) as well as +the period 1 values of the exogenous shocks. The latter are specified +using the perfect foresight syntax of the shocks-block. + +At the current stage, the stochastic context does not support the +`pruning` option. At `order>3`, only the computation of conditional +welfare with steady state Lagrange multipliers is supported. Note that +at [order=2]{.title-ref}, the output is based on the second-order +accurate approximation of the variance stored in [oo\_.var]{.title-ref}. + +*Options* + +::: {.option} +periods = INTEGER + +The value of the option specifies the number of periods to use in the +simulations in the computation of unconditional welfare at higher order. + +Default: `10000`. +::: + +::: {.option} +drop = INTEGER + +The number of burn-in draws out of `periods` discarded before computing +the unconditional welfare at higher order. Default: `1000`. +::: + +*Example (stochastic context)* + +> var a ...; +> varexo u; +> +> model; +> a = rho*a(-1)+u+u(-1); +> ... +> end; +> +> histval; +> u(0)=1; +> a(0)=-1; +> end; +> +> shocks; +> var u; stderr 0.008; +> var u; +> periods 1; +> values 1; +> end; +> +> evaluate_planner_objective; + +::: {.matvar} +[oo]().planner\_objective\_value.unconditional +::: + +Scalar storing the value of unconditional welfare. In a perfect +foresight context, it corresponds to welfare in the long-run, +approximated as welfare in the terminal simulation period. + +::: {.matvar} +[oo]().planner\_objective\_value.conditional +::: + +In a perfect foresight context, this field will be a scalar storing the +value of welfare conditional on the specified initial condition and zero +initial Lagrange multipliers. + +In a stochastic context, it will have two subfields: + +::: {.matvar} +[oo]().planner\_objective\_value.conditional.steady\_initial\_multiplier +::: + +Stores the value of the planner objective when the initial Lagrange +multipliers associated with the planner's problem are set to their +steady state values (see `ramsey_policy`{.interpreted-text +role="comm"}). + +::: {.matvar} +[oo]().planner\_objective\_value.conditional.zero\_initial\_multiplier +::: + +Stores the value of the planner objective when the initial Lagrange +multipliers associated with the planner's problem are set to 0, i.e. it +is assumed that the planner exploits its ability to surprise private +agents in the first period of implementing Ramsey policy. This value +corresponds to the planner implementing optimal policy for the first +time and committing not to re-optimize in the future. +::: + +### Optimal policy under commitment (Ramsey) + +Dynare allows to automatically compute optimal policy choices of a +Ramsey planner who takes the specified private sector equilibrium +conditions into account and commits to future policy choices. Doing so +requires specifying the private sector equilibrium conditions in the +`model`-block and a `planner_objective` as well as potentially some +`instruments` to facilitate computations. + +::: {.warning} +::: {.admonition-title} +Warning +::: + +Be careful when employing forward-looking auxiliary variables in the +context of timeless perspective Ramsey computations. They may alter the +problem the Ramsey planner will solve for the first period, although +they seemingly leave the private sector equilibrium unaffected. The +reason is the planner optimizes with respect to variables dated `t` and +takes the value of time 0 variables as given, because they are +predetermined. This set of initially predetermined variables will change +with forward-looking definitions. Thus, users are strongly advised to +use model-local variables instead. + +*Example* + +> Consider a perfect foresight example where the Euler equation for the +> return to capital is given by +> +> 1/C=beta*1/C(+1)*(R(+1)+(1-delta)) +> +> The job of the Ramsey planner in period `1` is to choose $C_1$ and +> $R_1$, taking as given $C_0$. The above equation may seemingly +> equivalently be written as +> +> 1/C=beta*1/C(+1)*(R_cap); +> R_cap=R(+1)+(1-delta); +> +> due to perfect foresight. However, this changes the problem of the +> Ramsey planner in the first period to choosing $C_1$ and $R_1$, taking +> as given both $C_0$ and $R^{cap}_0$. Thus, the relevant return to +> capital in the Euler equation of the first period is not a choice of +> the planner anymore due to the forward-looking nature of the +> definition in the second line! +> +> A correct specification would be to instead define `R_cap` as a +> model-local variable: +> +> 1/C=beta*1/C(+1)*(R_cap); +> #R_cap=R(+1)+(1-delta); +::: + +::: {.command} +ramsey\_model (OPTIONS\...); + +This command computes the First Order Conditions for maximizing the +policy maker objective function subject to the constraints provided by +the equilibrium path of the private economy. + +The planner objective must be declared with the +`planner_objective`{.interpreted-text role="comm"} command. + +This command only creates the expanded model, it doesn't perform any +computations. It needs to be followed by other instructions to actually +perform desired computations. Examples are calls to `steady` to compute +the steady state of the Ramsey economy, to `stoch_simul` with various +approximation orders to conduct stochastic simulations based on +perturbation solutions, to `estimation` in order to estimate models +under optimal policy with commitment, and to perfect foresight +simulation routines. + +See `aux-variables`{.interpreted-text role="ref"}, for an explanation of +how Lagrange multipliers are automatically created. + +*Options* + +This command accepts the following options: + +::: {.option} +planner\_discount = EXPRESSION + +Declares or reassigns the discount factor of the central planner +`optimal_policy_discount_factor`. Default: `1.0`. +::: + +::: {.option} +planner\_discount\_latex\_name = LATEX\_NAME + +Sets the LaTeX name of the `optimal_policy_discount_factor` parameter. +::: + +::: {.option} +instruments = (VARIABLE\_NAME,\...) + +Declares instrument variables for the computation of the steady state +under optimal policy. Requires a `steady_state_model` block or a +`_steadystate.m` file. See below. +::: + +*Steady state* + +Dynare takes advantage of the fact that the Lagrange multipliers appear +linearly in the equations of the steady state of the model under optimal +policy. Nevertheless, it is in general very difficult to compute the +steady state with simply a numerical guess in `initval` for the +endogenous variables. + +It greatly facilitates the computation, if the user provides an +analytical solution for the steady state (in `steady_state_model` block +or in a `_steadystate.m` file). In this case, it is necessary to provide +a steady state solution CONDITIONAL on the value of the instruments in +the optimal policy problem and declared with the option `instruments`. +The initial value of the instrument for steady state finding in this +case is set with `initval`. Note that computing and displaying steady +state values using the `steady`-command or calls to `resid` must come +after the `ramsey_model` statement and the `initval`-block. + +Note that choosing the instruments is partly a matter of interpretation +and you can choose instruments that are handy from a mathematical point +of view but different from the instruments you would refer to in the +analysis of the paper. A typical example is choosing inflation or +nominal interest rate as an instrument. +::: + +::: {.block} +ramsey\_constraints ; + +This block lets you define constraints on the variables in the Ramsey +problem. The constraints take the form of a variable, an inequality +operator (\> or \<) and a constant. + +*Example* + +> ramsey_constraints; +> i > 0; +> end; +::: + +::: {.command} +ramsey\_policy \[VARIABLE\_NAME\...\]; ramsey\_policy (OPTIONS\...) +\[VARIABLE\_NAME\...\]; + +This command is deprecated and formally equivalent to the calling +sequence + +> ramsey_model; +> stoch_simul; +> evaluate_planner_objective; + +It computes an approximation of the policy that maximizes the policy +maker's objective function subject to the constraints provided by the +equilibrium path of the private economy and under commitment to this +optimal policy. The Ramsey policy is computed by approximating the +equilibrium system around the perturbation point where the Lagrange +multipliers are at their steady state, i.e. where the Ramsey planner +acts as if the initial multipliers had been set to 0 in the distant +past, giving them time to converge to their steady state value. +Consequently, the optimal decision rules are computed around this steady +state of the endogenous variables and the Lagrange multipliers. + +Note that the variables in the list after the `ramsey_policy` or +`stoch_simul`-command can also contain multiplier names, but in a +case-sensititve way (e.g. `MULT_1`). In that case, Dynare will for +example display the IRFs of the respective multipliers when `irf>0`. + +The planner objective must be declared with the +`planner_objective`{.interpreted-text role="comm"} command. + +*Options* + +This command accepts all options of `stoch_simul`, plus: + +::: {.option} +planner\_discount = EXPRESSION + +See `planner_discount `{.interpreted-text +role="opt"}. +::: + +::: {.option} +instruments = (VARIABLE\_NAME,\...) + +Declares instrument variables for the computation of the steady state +under optimal policy. Requires a `steady_state_model` block or a +`_steadystate.m` file. See below. +::: + +*Output* + +This command generates all the output variables of `stoch_simul`. For +specifying the initial values for the endogenous state variables (except +for the Lagrange multipliers), see above. + +*Steady state* + +See `Ramsey steady state `{.interpreted-text role="comm"}. +::: + +### Optimal policy under discretion + +::: {.command} +discretionary\_policy \[VARIABLE\_NAME\...\]; discretionary\_policy +(OPTIONS\...) \[VARIABLE\_NAME\...\]; + +This command computes an approximation of the optimal policy under +discretion. The algorithm implemented is essentially an LQ solver, and +is described by *Dennis (2007)*. + +You must ensure that your objective is quadratic. Regarding the model, +it must either be linear or solved at first order with an analytical +steady state provided. In the first case, you should set the `linear` +option of the `model` block. + +It is possible to use the `estimation`{.interpreted-text role="comm"} +command after the `discretionary_policy` command, in order to estimate +the model with optimal policy under discretion and +`evaluate_planner_objective`{.interpreted-text role="comm"} to compute +welfare. + +*Options* + +This command accepts the same options as `ramsey_policy`, plus: + +::: {.option} +discretionary\_tol = NON-NEGATIVE DOUBLE + +Sets the tolerance level used to assess convergence of the solution +algorithm. Default: `1e-7`. +::: + +::: {.option} +maxit = INTEGER + +Maximum number of iterations. Default: `3000`. +::: +::: + +### Optimal Simple Rules (OSR) + +::: {.command} +osr \[VARIABLE\_NAME\...\]; osr (OPTIONS\...) \[VARIABLE\_NAME\...\]; + +This command computes optimal simple policy rules for linear-quadratic +problems of the form: + +> $$\min_\gamma E(y'_tWy_t)$$ + +such that: + +> $$A_1 E_ty_{t+1}+A_2 y_t+ A_3 y_{t-1}+C e_t=0$$ + +where: + +> - $E$ denotes the unconditional expectations operator; +> - $\gamma$ are parameters to be optimized. They must be elements of +> the matrices $A_1$, $A_2$, $A_3$, i.e. be specified as parameters +> in the `params` command and be entered in the `model` block; +> - $y$ are the endogenous variables, specified in the `var` command, +> whose (co)-variance enters the loss function; +> - $e$ are the exogenous stochastic shocks, specified in the +> `varexo`- ommand; +> - $W$ is the weighting matrix; + +The linear quadratic problem consists of choosing a subset of model +parameters to minimize the weighted (co)-variance of a specified subset +of endogenous variables, subject to a linear law of motion implied by +the first order conditions of the model. A few things are worth +mentioning. First, $y$ denotes the selected endogenous variables' +deviations from their steady state, i.e. in case they are not already +mean 0 the variables entering the loss function are automatically +demeaned so that the centered second moments are minimized. Second, +`osr` only solves linear quadratic problems of the type resulting from +combining the specified quadratic loss function with a first order +approximation to the model's equilibrium conditions. The reason is that +the first order state-space representation is used to compute the +unconditional (co)-variances. Hence, `osr` will automatically select +`order=1`. Third, because the objective involves minimizing a weighted +sum of unconditional second moments, those second moments must be +finite. In particular, unit roots in $y$ are not allowed. + +The subset of the model parameters over which the optimal simple rule is +to be optimized, $\gamma$, must be listed with `osr_params`. + +The weighting matrix $W$ used for the quadratic objective function is +specified in the `optim_weights` block. By attaching weights to +endogenous variables, the subset of endogenous variables entering the +objective function, $y$, is implicitly specified. + +The linear quadratic problem is solved using the numerical optimizer +specified with `opt_algo `{.interpreted-text +role="opt"}. + +*Options* + +The `osr` command will subsequently run `stoch_simul` and accepts the +same options, including restricting the endogenous variables by listing +them after the command, as `stoch_simul` (see +`stoch-sol`{.interpreted-text role="ref"}) plus + +::: {.option} +opt\_algo = INTEGER + +Specifies the optimizer for minimizing the objective function. The same +solvers as for `mode_compute` (see +`mode_compute `{.interpreted-text +role="opt"}) are available, except for `5`, `6`, and `10`. +::: + +::: {.option} +optim = (NAME, VALUE, \...) + +A list of NAME\`[ and VALUE pairs. Can be used to set options for the +optimization routines. The set of available options depends on the +selected optimization routine (i.e. on the value of option +:opt:\`opt\_algo \]{.title-ref}). See +`optim `{.interpreted-text role="opt"}. +::: + +::: {.option} +maxit = INTEGER + +Determines the maximum number of iterations used in `opt_algo=4`. This +option is now deprecated and will be removed in a future release of +Dynare. Use `optim` instead to set optimizer-specific values. Default: +`1000`. +::: + +::: {.option} +tolf = DOUBLE + +Convergence criterion for termination based on the function value used +in `opt_algo=4`. Iteration will cease when it proves impossible to +improve the function value by more than tolf. This option is now +deprecated and will be removed in a future release of Dynare. Use +`optim` instead to set optimizer-specific values. Default: `1e-7`. +::: + +::: {.option} +silent\_optimizer + +See `silent_optimizer`{.interpreted-text role="opt"}. +::: + +::: {.option} +huge\_number = DOUBLE + +Value for replacing the infinite bounds on parameters by finite numbers. +Used by some optimizers for numerical reasons (see +`huge_number `{.interpreted-text role="opt"}). +Users need to make sure that the optimal parameters are not larger than +this value. Default: `1e7`. +::: + +The value of the objective is stored in the variable +`oo_.osr.objective_function` and the value of parameters at the optimum +is stored in `oo_.osr.optim_params`. See below for more details. + +After running `osr` the parameters entering the simple rule will be set +to their optimal value so that subsequent runs of `stoch_simul` will be +conducted at these values. +::: + +::: {.command} +osr\_params PARAMETER\_NAME\...; + +This command declares parameters to be optimized by `osr`. +::: + +::: {.block} +optim\_weights ; + +This block specifies quadratic objectives for optimal policy problems. + +More precisely, this block specifies the nonzero elements of the weight +matrix $W$ used in the quadratic form of the objective function in +`osr`. + +An element of the diagonal of the weight matrix is given by a line of +the form: + + VARIABLE_NAME EXPRESSION; + +An off-the-diagonal element of the weight matrix is given by a line of +the form: + + VARIABLE_NAME, VARIABLE_NAME EXPRESSION; +::: + +*Example* + +> var y inflation r; +> varexo y_ inf_; +> +> parameters delta sigma alpha kappa gammarr gammax0 gammac0 gamma_y_ gamma_inf_; +> +> delta = 0.44; +> kappa = 0.18; +> alpha = 0.48; +> sigma = -0.06; +> +> gammarr = 0; +> gammax0 = 0.2; +> gammac0 = 1.5; +> gamma_y_ = 8; +> gamma_inf_ = 3; +> +> model(linear); +> y = delta * y(-1) + (1-delta)*y(+1)+sigma *(r - inflation(+1)) + y_; +> inflation = alpha * inflation(-1) + (1-alpha) * inflation(+1) + kappa*y + inf_; +> r = gammax0*y(-1)+gammac0*inflation(-1)+gamma_y_*y_+gamma_inf_*inf_; +> end; +> +> shocks; +> var y_; stderr 0.63; +> var inf_; stderr 0.4; +> end; +> +> optim_weights; +> inflation 1; +> y 1; +> y, inflation 0.5; +> end; +> +> osr_params gammax0 gammac0 gamma_y_ gamma_inf_; +> osr y; + +::: {.block} +osr\_params\_bounds ; + +This block declares lower and upper bounds for parameters in the optimal +simple rule. If not specified the optimization is unconstrained. + +Each line has the following syntax: + + PARAMETER_NAME, LOWER_BOUND, UPPER_BOUND; + +Note that the use of this block requires the use of a constrained +optimizer, i.e. setting +`opt_algo `{.interpreted-text role="opt"} to `1`, +`2`, `5` or `9`. + +*Example* + +> osr_params_bounds; +> gamma_inf_, 0, 2.5; +> end; +> +> osr(opt_algo=9) y; +::: + +::: {.matvar} +[oo]().osr.objective\_function + +After an execution of the `osr` command, this variable contains the +value of the objective under optimal policy. +::: + +::: {.matvar} +[oo]().osr.optim\_params + +After an execution of the `osr` command, this variable contains the +value of parameters at the optimum, stored in fields of the form +`oo_.osr.optim_params.PARAMETER_NAME`. +::: + +::: {.matvar} +[M]().osr.param\_names + +After an execution of the `osr` command, this cell contains the names of +the parameters. +::: + +::: {.matvar} +[M]().osr.param\_indices + +After an execution of the `osr` command, this vector contains the +indices of the OSR parameters in `M_.params`. +::: + +::: {.matvar} +[M]().osr.param\_bounds + +After an execution of the `osr` command, this two by number of OSR +parameters matrix contains the lower and upper bounds of the parameters +in the first and second column, respectively. +::: + +::: {.matvar} +[M]().osr.variable\_weights + +After an execution of the `osr` command, this sparse matrix contains the +weighting matrix associated with the variables in the objective +function. +::: + +::: {.matvar} +[M]().osr.variable\_indices + +After an execution of the `osr` command, this vector contains the +indices of the variables entering the objective function in +`M_.endo_names`. +::: + + +Displaying and saving results +----------------------------- + +Dynare has comments to plot the results of a simulation and to save the +results. + +::: {.command} +rplot VARIABLE\_NAME\...; + +Plots the simulated path of one or several variables, as stored in +`oo_.endo_simul` by either `perfect_foresight_solver`, `simul` (see +`det-simul`{.interpreted-text role="ref"}) or `stoch_simul` with option +`periods` (see `stoch-sol`{.interpreted-text role="ref"}). The variables +are plotted in levels. +::: + +::: {.command} +dynatype (FILENAME) \[VARIABLE\_NAME\...\]; + +This command prints the listed endogenous or exogenous variables in a +text file named FILENAME. If no VARIABLE\_NAME is listed, all endogenous +variables are printed. +::: + +::: {.command} +dynasave (FILENAME) \[VARIABLE\_NAME\...\]; + +This command saves the listed endogenous or exogenous variables in a +binary file named FILENAME. If no VARIABLE\_NAME is listed, all +endogenous variables are saved. + +In MATLAB or Octave, variables saved with the `dynasave` command can be +retrieved by the command: + + load(FILENAME,'-mat') +::: + +Macro processing language {#macro-proc-lang} +------------------------- + +It is possible to use "macro" commands in the `.mod` file for performing +tasks such as: including modular source files, replicating blocks of +equations through loops, conditionally executing some code, writing +indexed sums or products inside equations\... + +The Dynare macro-language provides a new set of *macro-commands* which +can be used in `.mod` files. It features: + +> - File inclusion +> - Loops (`for` structure) +> - Conditional inclusion (`if/then/else` structures) +> - Expression substitution + +This macro-language is totally independent of the basic Dynare language, +and is processed by a separate component of the Dynare pre-processor. +The macro processor transforms a `.mod` file with macros into a `.mod` +file without macros (doing expansions/inclusions), and then feeds it to +the Dynare parser. The key point to understand is that the macro +processor only does text substitution (like the C preprocessor or the +PHP language). Note that it is possible to see the output of the macro +processor by using the `savemacro` option of the `dynare` command (see +`dyn-invoc`{.interpreted-text role="ref"}). + +The macro processor is invoked by placing *macro directives* in the +`.mod` file. Directives begin with an at-sign followed by a pound sign +(`@#`). They produce no output, but give instructions to the macro +processor. In most cases, directives occupy exactly one line of text. If +needed, two backslashes (`\\`) at the end of the line indicate that the +directive is continued on the next line. Macro directives following `//` +are not interpreted by the macro processor. For historical reasons, +directives in commented blocks, *ie* surrounded by `/*` and `*/`, are +interpreted by the macro processor. The user should not rely on this +behavior. The main directives are: + +> - `@#includepath`, paths to search for files that are to be +> included, +> - `@#include`, for file inclusion, +> - `@#define`, for defining a macro processor variable, +> - `@#if, @#ifdef, @#ifndef, @#elseif, @#else, @#endif` for +> conditional statements, +> - `@#for, @#endfor` for constructing loops. + +The macro processor maintains its own list of variables (distinct from +model variables and MATLAB/Octave variables). These macro-variables are +assigned using the `@#define` directive and can be of the following +basic types: boolean, real, string, tuple, function, and array (of any +of the previous types). + +### Macro expressions {#macro-exp} + +Macro-expressions can be used in two places: + +> - Inside macro directives, directly; +> - In the body of the `.mod` file, between an at-sign and curly +> braces (like `@{expr}`): the macro processor will substitute the +> expression with its value + +It is possible to construct macro-expressions that can be assigned to +macro-variables or used within a macro-directive. The expressions are +constructed using literals of the basic types (boolean, real, string, +tuple, array), comprehensions, macro-variables, macro-functions, and +standard operators. + +::: {.note} +::: {.admonition-title} +Note +::: + +Elsewhere in the manual, MACRO\_EXPRESSION designates an expression +constructed as explained in this section. +::: + +**Boolean** + +The following operators can be used on booleans: + +> - Comparison operators: `==, !=` +> - Logical operators: `&&, ||, !` + +**Real** + +The following operators can be used on reals: + +> - Arithmetic operators: `+, -, *, /, ^` +> - Comparison operators: `<, >, <=, >=, ==, !=` +> - Logical operators: `&&, ||, !` +> - Ranges with an increment of `1`: `REAL1:REAL2` (for example, `1:4` +> is equivalent to real array `[1, 2, 3, 4]`). +> +> ::: {.versionchanged} +> 4.6 Previously, putting brackets around the arguments to the colon +> operator (e.g. `[1:4]`) had no effect. Now, `[1:4]` will create an +> array containing an array (i.e. `[ [1, 2, 3, 4] ]`). +> ::: +> +> - Ranges with user-defined increment: `REAL1:REAL2:REAL3` (for +> example, `6:-2.1:-1` is equivalent to real array +> `[6, 3.9, 1.8, -0.3]`). +> - Functions: +> `max, min, mod, exp, log, log10, sin, cos, tan, asin, acos, atan, sqrt, cbrt, sign, floor, ceil, trunc, erf, erfc, gamma, lgamma, round, normpdf, normcdf`. +> NB `ln` can be used instead of `log` + +**String** + +String literals have to be enclosed by **double** quotes (like +`"name"`). + +The following operators can be used on strings: + +> - Comparison operators: `<, >, <=, >=, ==, !=` +> - Concatenation of two strings: `+` +> - Extraction of substrings: if `s` is a string, then `s[3]` is a +> string containing only the third character of `s`, and `s[4:6]` +> contains the characters from 4th to 6th +> - Function: `length` + +**Tuple** + +Tuples are enclosed by parenthesis and elements separated by commas +(like `(a,b,c)` or `(1,2,3)`). + +The following operators can be used on tuples: + +> - Comparison operators: `==, !=` +> - Functions: `empty, length` + +**Array** + +Arrays are enclosed by brackets, and their elements are separated by +commas (like `[1,[2,3],4]` or `["US", "FR"]`). + +The following operators can be used on arrays: + +> - Comparison operators: `==, !=` +> - Dereferencing: if `v` is an array, then `v[2]` is its 2nd element +> - Concatenation of two arrays: `+` +> - Set union of two arrays: `|` +> - Set intersection of two arrays: `&` +> - Difference `-`: returns the first operand from which the elements +> of the second operand have been removed. +> - Cartesian product of two arrays: `*` +> - Cartesian product of one array N times: `^N` +> - Extraction of sub-arrays: e.g. `v[4:6]` +> - Testing membership of an array: `in` operator (for example: `"b"` +> in `["a", "b", "c"]` returns `1`) +> - Functions: `empty, sum, length` + +**Comprehension** + +Comprehension syntax is a shorthand way to make arrays from other +arrays. There are three different ways the comprehension syntax can be +employed: [filtering]{.title-ref}, [mapping]{.title-ref}, and [filtering +and mapping]{.title-ref}. + +**Filtering** + +Filtering allows one to choose those elements from an array for which a +certain condition hold. + +> *Example* +> +> Create a new array, choosing the even numbers from the array `1:5`: +> +> [ i in 1:5 when mod(i,2) == 0 ] +> +> would result in: +> +> [2, 4] + +**Mapping** + +Mapping allows you to apply a transformation to every element of an +array. + +> *Example* +> +> Create a new array, squaring all elements of the array `1:5`: +> +> [ i^2 for i in 1:5 ] +> +> would result in: +> +> [1, 4, 9, 16, 25] + +**Filtering and Mapping** + +Combining the two preceding ideas would allow one to apply a +transformation to every selected element of an array. + +> *Example* +> +> Create a new array, squaring all even elements of the array `1:5`: +> +> [ i^2 for i in 1:5 when mod(i,2) == 0] +> +> would result in: +> +> [4, 16] +> +> *Further Examples* : +> +> [ (j, i+1) for (i,j) in (1:2)^2 ] +> [ (j, i+1) for (i,j) in (1:2)*(1:2) when i < j ] +> +> would result in: +> +> [(1, 2), (2, 2), (1, 3), (2, 3)] +> [(2, 2)] + +**Function** + +Functions can be defined in the macro processor using the `@#define` +directive (see below). A function is evaluated at the time it is +invoked, not at define time. Functions can be included in expressions +and the operators that can be combined with them depend on their return +type. + +**Checking variable type** + +Given a variable name or literal, you can check the type it evaluates to +using the following functions: `isboolean`, `isreal`, `isstring`, +`istuple`, and `isarray`. + +> *Examples* + + ---------------------------------- + **Code** **Output** + --------------------- ------------ + `isboolean(0)` `false` + + `isboolean(true)` `true` + + `isreal("str")` `false` + ---------------------------------- + +**Casting between types** + +Variables and literals of one type can be cast into another type. Some +type changes are straightforward (e.g. changing a [real]{.title-ref} to +a [string]{.title-ref}) whereas others have certain requirements (e.g. +to cast an [array]{.title-ref} to a [real]{.title-ref} it must be a one +element array containing a type that can be cast to [real]{.title-ref}). + +> *Examples* + + ----------------------------------------------- + **Code** **Output** + ---------------------------------- ------------ + `(bool) -1.1` `true` + + `(bool) 0` `false` + + `(real) "2.2"` `2.2` + + `(tuple) [3.3]` `(3.3)` + + `(array) 4.4` `[4.4]` + + `(real) [5.5]` `5.5` + + `(real) [6.6, 7.7]` `error` + + `(real) "8.8 in a string"` `error` + ----------------------------------------------- + +Casts can be used in expressions: + +> *Examples* + + ---------------------------------------- + **Code** **Output** + --------------------------- ------------ + `(bool) 0 && true` `false` + + `(real) "1" + 2` `3` + + `(string) (3 + 4)` `"7"` + + `(array) 5 + (array) 6` `[5, 6]` + ---------------------------------------- + +### Macro directives + +::: {.macrodir} +@\#includepath \"PATH\" @\#includepath MACRO\_EXPRESSION + +This directive adds the path contained in PATH to the list of those to +search when looking for a `.mod` file specified by `@#include`. If +provided with a MACRO\_EXPRESSION argument, the argument must evaluate +to a string. Note that these paths are added *after* any paths passed +using `-I <-I\<\\>>`{.interpreted-text role="opt"}. + +*Example* + +> @#includepath "/path/to/folder/containing/modfiles" +> @#includepath folders_containing_mod_files +::: + +::: {.macrodir} +@\#include \"FILENAME\" @\#include MACRO\_EXPRESSION + +This directive simply includes the content of another file in its place; +it is exactly equivalent to a copy/paste of the content of the included +file. If provided with a MACRO\_EXPRESSION argument, the argument must +evaluate to a string. Note that it is possible to nest includes (i.e. to +include a file from an included file). The file will be searched for in +the current directory. If it is not found, the file will be searched for +in the folders provided by `-I <-I\<\\>>`{.interpreted-text +role="opt"} and `@#includepath`. + +*Example* + +> @#include "modelcomponent.mod" +> @#include location_of_modfile +::: + +::: {.macrodir} +@\#define MACRO\_VARIABLE @\#define MACRO\_VARIABLE = MACRO\_EXPRESSION +@\#define MACRO\_FUNCTION = MACRO\_EXPRESSION + +Defines a macro-variable or macro function. + +*Example* + +> @#define var // Equals true +> @#define x = 5 // Real +> @#define y = "US" // String +> @#define v = [ 1, 2, 4 ] // Real array +> @#define w = [ "US", "EA" ] // String array +> @#define u = [ 1, ["EA"] ] // Mixed array +> @#define z = 3 + v[2] // Equals 5 +> @#define t = ("US" in w) // Equals true +> @#define f(x) = " " + x + y // Function `f` with argument `x` +> // returns the string ' ' + x + 'US' + +*Example* + +> @#define x = 1 +> @#define y = [ "B", "C" ] +> @#define i = 2 +> @#define f(x) = x + " + " + y[i] +> @#define i = 1 +> +> model; +> A = @{y[i] + f("D")}; +> end; +> +> The latter is strictly equivalent to: +> +> model; +> A = BD + B; +> end; +::: + +::: {.macrodir} +@\#if MACRO\_EXPRESSION @\#ifdef MACRO\_VARIABLE @\#ifndef +MACRO\_VARIABLE @\#elseif MACRO\_EXPRESSION @\#else @\#endif + +Conditional inclusion of some part of the `.mod` file. The lines between +`@#if`, `@#ifdef`, or `@#ifndef` and the next `@#elseif`, `@#else` or +`@#endif` is executed only if the condition evaluates to `true`. +Following the `@#if` body, you can zero or more `@#elseif` branches. An +`@#elseif` condition is only evaluated if the preceding `@#if` or +`@#elseif` condition evaluated to `false`. The `@#else` branch is +optional and is only evaluated if all `@#if` and `@#elseif` statements +evaluate to false. + +Note that when using `@#ifdef`, the condition will evaluate to `true` if +the MACRO\_VARIABLE has been previously defined, regardless of its +value. Conversely, `@#ifndef` will evaluate to true if the +MACRO\_VARIABLE has not yet been defined. + +Note that when using `@#elseif` you can check whether or not a variable +has been defined by using the `defined` operator. Hence, to enter the +body of an `@#elseif` branch if the variable `X` has not been defined, +you would write: `@#elseif !defined(X)`. + +Note that if a real appears as the result of the MACRO\_EXPRESSION, it +will be interpreted as a boolean; a value of `0` is interpreted as +`false`, otherwise it is interpreted as `true`. Further note that +because of the imprecision of reals, extra care must be taken when +testing them in the MACRO\_EXPRESSION. For example, `exp(log(5)) == 5` +will evaluate to `false`. Hence, when comparing real values, you should +generally use a zero tolerance around the value desired, e.g. +`exp(log(5)) > 5-1e-14 && exp(log(5)) < 5+1e-14` + +*Example* + +> Choose between two alternative monetary policy rules using a +> macro-variable: +> +> @#define linear_mon_pol = false // 0 would be treated the same +> ... +> model; +> @#if linear_mon_pol +> i = w*i(-1) + (1-w)*i_ss + w2*(pie-piestar); +> @#else +> i = i(-1)^w * i_ss^(1-w) * (pie/piestar)^w2; +> @#endif +> ... +> end; +> +> This would result in: +> +> ... +> model; +> i = i(-1)^w * i_ss^(1-w) * (pie/piestar)^w2; +> ... +> end; + +*Example* + +> Choose between two alternative monetary policy rules using a +> macro-variable. The only difference between this example and the +> previous one is the use of `@#ifdef` instead of `@#if`. Even though +> `linear_mon_pol` contains the value `false` because `@#ifdef` only +> checks that the variable has been defined, the linear monetary policy +> is output: +> +> @#define linear_mon_pol = false // 0 would be treated the same +> ... +> model; +> @#ifdef linear_mon_pol +> i = w*i(-1) + (1-w)*i_ss + w2*(pie-piestar); +> @#else +> i = i(-1)^w * i_ss^(1-w) * (pie/piestar)^w2; +> @#endif +> ... +> end; +> +> This would result in: +> +> ... +> model; +> i = w*i(-1) + (1-w)*i_ss + w2*(pie-piestar); +> ... +> end; +::: + +::: {.macrodir} +@\#for MACRO\_VARIABLE in MACRO\_EXPRESSION @\#for MACRO\_VARIABLE in +MACRO\_EXPRESSION when MACRO\_EXPRESSION @\#for MACRO\_TUPLE in +MACRO\_EXPRESSION @\#for MACRO\_TUPLE in MACRO\_EXPRESSION when +MACRO\_EXPRESSION @\#endfor + +Loop construction for replicating portions of the `.mod` file. Note that +this construct can enclose variable/parameters declaration, +computational tasks, but not a model declaration. + +*Example* + +> model; +> @#for country in [ "home", "foreign" ] +> GDP_@{country} = A * K_@{country}^a * L_@{country}^(1-a); +> @#endfor +> end; +> +> The latter is equivalent to: +> +> model; +> GDP_home = A * K_home^a * L_home^(1-a); +> GDP_foreign = A * K_foreign^a * L_foreign^(1-a); +> end; + +*Example* + +> model; +> @#for (i, j) in ["GDP"] * ["home", "foreign"] +> @{i}_@{j} = A * K_@{j}^a * L_@{j}^(1-a); +> @#endfor +> end; +> +> The latter is equivalent to: +> +> model; +> GDP_home = A * K_home^a * L_home^(1-a); +> GDP_foreign = A * K_foreign^a * L_foreign^(1-a); +> end; + +*Example* + +> @#define countries = ["US", "FR", "JA"] +> @#define nth_co = "US" +> model; +> @#for co in countries when co != nth_co +> (1+i_@{co}) = (1+i_@{nth_co}) * E_@{co}(+1) / E_@{co}; +> @#endfor +> E_@{nth_co} = 1; +> end; +> +> The latter is equivalent to: +> +> model; +> (1+i_FR) = (1+i_US) * E_FR(+1) / E_FR; +> (1+i_JA) = (1+i_US) * E_JA(+1) / E_JA; +> E_US = 1; +> end; +::: + +::: {.macrodir} +@\#echo MACRO\_EXPRESSION + +Asks the preprocessor to display some message on standard output. The +argument must evaluate to a string. +::: + +::: {.macrodir} +@\#error MACRO\_EXPRESSION + +Asks the preprocessor to display some error message on standard output +and to abort. The argument must evaluate to a string. +::: + +::: {.macrodir} +@\#echomacrovars @\#echomacrovars MACRO\_VARIABLE\_LIST +@\#echomacrovars(save) MACRO\_VARIABLE\_LIST + +Asks the preprocessor to display the value of all macro variables up +until this point. If the `save` option is passed, then values of the +macro variables are saved to `options_.macrovars_line_<>`. +If `NAME_LIST` is passed, only display/save variables and functions with +that name. + +*Example* + +> @#define A = 1 +> @#define B = 2 +> @#define C(x) = x*2 +> @#echomacrovars A C D +> +> The output of the command above is: +> +> Macro Variables: +> A = 1 +> Macro Functions: +> C(x) = (x * 2) +::: + +### Typical usages + +#### Modularization + +The `@#include` directive can be used to split `.mod` files into several +modular components. + +Example setup: + +`modeldesc.mod` + +> Contains variable declarations, model equations, and shocks +> declarations. + +`simul.mod` + +> Includes `modeldesc.mod`, calibrates parameter,s and runs stochastic +> simulations. + +`estim.mod` + +> Includes `modeldesc.mod`, declares priors on parameters, and runs +> Bayesian estimation. + +Dynare can be called on `simul.mod` and `estim.mod` but it makes no +sense to run it on `modeldesc.mod`. + +The main advantage is that you don\'t have to copy/paste the whole model +(at the beginning) or changes to the model (during development). + +#### Indexed sums of products + +The following example shows how to construct a moving average: + + @#define window = 2 + + var x MA_x; + ... + model; + ... + MA_x = @{1/(2*window+1)}*( + @#for i in -window:window + +x(@{i}) + @#endfor + ); + ... + end; + +After macro processing, this is equivalent to: + + var x MA_x; + ... + model; + ... + MA_x = 0.2*( + +x(-2) + +x(-1) + +x(0) + +x(1) + +x(2) + ); + ... + end; + +#### Multi-country models + +Here is a skeleton example for a multi-country model: + + @#define countries = [ "US", "EA", "AS", "JP", "RC" ] + @#define nth_co = "US" + + @#for co in countries + var Y_@{co} K_@{co} L_@{co} i_@{co} E_@{co} ...; + parameters a_@{co} ...; + varexo ...; + @#endfor + + model; + @#for co in countries + Y_@{co} = K_@{co}^a_@{co} * L_@{co}^(1-a_@{co}); + ... + @#if co != nth_co + (1+i_@{co}) = (1+i_@{nth_co}) * E_@{co}(+1) / E_@{co}; // UIP relation + @#else + E_@{co} = 1; + @#endif + @#endfor + end; + +#### Endogeneizing parameters + +When calibrating the model, it may be useful to consider a parameter as +an endogenous variable (and vice-versa). + +For example, suppose production is defined by a CES function: + +> $$y = \left(\alpha^{1/\xi} \ell^{1-1/\xi}+(1-\alpha)^{1/\xi}k^{1-1/\xi}\right)^{\xi/(\xi-1)}$$ + +and the labor share in GDP is defined as: + +> $$\textrm{lab\_rat} = (w \ell)/(p y)$$ + +In the model, $\alpha$ is a (share) parameter and `lab_rat` is an +endogenous variable. + +It is clear that calibrating $\alpha$ is not straightforward; on the +contrary, we have real world data for `lab_rat` and it is clear that +these two variables are economically linked. + +The solution is to use a method called *variable flipping*, which +consists in changing the way of computing the steady state. During this +computation, $\alpha$ will be made an endogenous variable and `lab_rat` +will be made a parameter. An economically relevant value will be +calibrated for `lab_rat`, and the solution algorithm will deduce the +implied value for $\alpha$. + +An implementation could consist of the following files: + +`modeqs.mod` + +> This file contains variable declarations and model equations. The code +> for the declaration of $\alpha$ and `lab_rat` would look like: +> +> @#if steady +> var alpha; +> parameter lab_rat; +> @#else +> parameter alpha; +> var lab_rat; +> @#endif + +`steady.mod` + +> This file computes the steady state. It begins with: +> +> @#define steady = 1 +> @#include "modeqs.mod" +> +> Then it initializes parameters (including `lab_rat`, excluding +> $\alpha$), computes the steady state (using guess values for +> endogenous, including $\alpha$), then saves values of parameters and +> endogenous at steady state in a file, using the +> `save_params_and_steady_state` command. + +`simul.mod` + +> This file computes the simulation. It begins with: +> +> @#define steady = 0 +> @#include "modeqs.mod" +> +> Then it loads values of parameters and endogenous at steady state from +> file, using the `load_params_and_steady_state` command, and computes +> the simulations. + +### MATLAB/Octave loops versus macro processor loops + +Suppose you have a model with a parameter $\rho$ and you want to run +simulations for three values: $\rho = 0.8, 0.9, +1$. There are several ways of doing this: + +*With a MATLAB/Octave loop* + +> rhos = [ 0.8, 0.9, 1]; +> for i = 1:length(rhos) +> rho = rhos(i); +> stoch_simul(order=1); +> end +> +> Here the loop is not unrolled, MATLAB/Octave manages the iterations. +> This is interesting when there are a lot of iterations. + +*With a macro processor loop (case 1)* + +> rhos = [ 0.8, 0.9, 1]; +> @#for i in 1:3 +> rho = rhos(@{i}); +> stoch_simul(order=1); +> @#endfor +> +> This is very similar to the previous example, except that the loop is +> unrolled. The macro processor manages the loop index but not the data +> array (`rhos`). + +*With a macro processor loop (case 2)* + +> @#for rho_val in [ 0.8, 0.9, 1] +> rho = @{rho_val}; +> stoch_simul(order=1); +> @#endfor +> +> The advantage of this method is that it uses a shorter syntax, since +> the list of values is directly given in the loop construct. The +> inconvenience is that you can not reuse the macro array in +> MATLAB/Octave. + +Verbatim inclusion {#verbatim} +------------------ + +Pass everything contained within the verbatim block to the +`.m` file. + +::: {.block} +verbatim ; + +By default, whenever Dynare encounters code that is not understood by +the parser, it is directly passed to the preprocessor output. + +In order to force this behavior you can use the `verbatim` block. This +is useful when the code you want passed to the `.m` file +contains tokens recognized by the Dynare preprocessor. + +*Example* + +> verbatim; +> % Anything contained in this block will be passed +> % directly to the .m file, including comments +> var = 1; +> end; +::: + +Misc commands +------------- + +::: {.command} +set\_dynare\_seed (INTEGER) set\_dynare\_seed (\`default\') +set\_dynare\_seed (\`clock\') set\_dynare\_seed (\`reset\') +set\_dynare\_seed (\`ALGORITHM\', INTEGER) + +Sets the seed used for random number generation. It is possible to set a +given integer value, to use a default value, or to use the clock (by +using the latter, one will therefore get different results across +different Dynare runs). The `reset` option serves to reset the seed to +the value set by the last `set_dynare_seed` command. On MATLAB 7.8 or +above, it is also possible to choose a specific algorithm for random +number generation; accepted values are `mcg16807`, `mlfg6331_64`, +`mrg32k3a`, `mt19937ar` (the default), `shr3cong` and `swb2712`. +::: + +::: {.command} +save\_params\_and\_steady\_state (FILENAME); + +For all parameters, endogenous and exogenous variables, stores their +value in a text file, using a simple name/value associative table. + +> - for parameters, the value is taken from the last parameter +> initialization. +> - for exogenous, the value is taken from the last `initval` block. +> - for endogenous, the value is taken from the last steady state +> computation (or, if no steady state has been computed, from the +> last `initval` block). + +Note that no variable type is stored in the file, so that the values can +be reloaded with `load_params_and_steady_state` in a setup where the +variable types are different. + +The typical usage of this function is to compute the steady-state of a +model by calibrating the steady-state value of some endogenous variables +(which implies that some parameters must be endogeneized during the +steady-state computation). + +You would then write a first `.mod` file which computes the steady state +and saves the result of the computation at the end of the file, using +`save_params_and_steady_state`. + +In a second file designed to perform the actual simulations, you would +use `load_params_and_steady_state` just after your variable +declarations, in order to load the steady state previously computed +(including the parameters which had been endogeneized during the steady +state computation). + +The need for two separate `.mod` files arises from the fact that the +variable declarations differ between the files for steady state +calibration and for simulation (the set of endogenous and parameters +differ between the two); this leads to different `var` and `parameters` +statements. + +Also note that you can take advantage of the `@#include` directive to +share the model equations between the two files (see +`macro-proc-lang`{.interpreted-text role="ref"}). +::: + +::: {.command} +load\_params\_and\_steady\_state (FILENAME); + +For all parameters, endogenous and exogenous variables, loads their +value from a file created with `save_params_and_steady_state`. + +> - for parameters, their value will be initialized as if they had +> been calibrated in the `.mod` file. +> - for endogenous and exogenous variables, their value will be +> initialized as they would have been from an `initval` block . + +This function is used in conjunction with +`save_params_and_steady_state`; see the documentation of that function +for more information. +::: + +::: {.command} +compilation\_setup (OPTIONS); + +When the `use_dll`{.interpreted-text role="opt"} option is present, +Dynare uses the GCC compiler that was distributed with it to compile the +static and dynamic C files produced by the preprocessor. You can use +this option to change the compiler, flags, and libraries used. + +*Options* + +> ::: {.option} +> compiler = FILENAME +> +> The path to the compiler. +> ::: +> +> ::: {.option} +> substitute\_flags = QUOTED\_STRING +> +> The flags to use instead of the default flags. +> ::: +> +> ::: {.option} +> add\_flags = QUOTED\_STRING +> +> The flags to use in addition to the default flags. If +> `substitute_flags` is passed, these flags are added to the flags +> specified there. +> ::: +> +> ::: {.option} +> substitute\_libs = QUOTED\_STRING +> +> The libraries to link against instead of the default libraries. +> ::: +> +> ::: {.option} +> add\_libs = QUOTED\_STRING +> +> The libraries to link against in addition to the default libraries. If +> `substitute_libs` is passed, these libraries are added to the +> libraries specified there. +> ::: +::: + +::: {.matcomm} +dynare\_version ; + +Output the version of Dynare that is currently being used (i.e. the one +that is highest on the MATLAB/Octave path). +::: + +::: {.matcomm} +write\_latex\_definitions ; + +Writes the names, LaTeX names and long names of model variables to +tables in a file named `<>_latex_definitions.tex`. Requires +the following LaTeX packages: `longtable`. +::: + +::: {.matcomm} +write\_latex\_parameter\_table ; + +Writes the LaTeX names, parameter names, and long names of model +parameters to a table in a file named +`<>_latex_parameters.tex.` The command writes the values of +the parameters currently stored. Thus, if parameters are set or changed +in the steady state computation, the command should be called after a +steady-command to make sure the parameters were correctly updated. The +long names can be used to add parameter descriptions. Requires the +following LaTeX packages: `longtable, booktabs`. +::: + +::: {.matcomm} +write\_latex\_prior\_table ; + +Writes descriptive statistics about the prior distribution to a LaTeX +table in a file named `<>_latex_priors_table.tex`. The command +writes the prior definitions currently stored. Thus, this command must +be invoked after the `estimated_params` block. If priors are defined +over the measurement errors, the command must also be preceeded by the +declaration of the observed variables (with `varobs`). The command +displays a warning if no prior densities are defined (ML estimation) or +if the declaration of the observed variables is missing. Requires the +following LaTeX packages: `longtable, booktabs`. +::: + +::: {.matcomm} +collect\_latex\_files ; + +Writes a LaTeX file named `<>_TeX_binder.tex` that collects +all TeX output generated by Dynare into a file. This file can be +compiled using `pdflatex` and automatically tries to load all required +packages. Requires the following LaTeX packages: `breqn`, `psfrag`, +`graphicx`, `epstopdf`, `longtable`, `booktabs`, `caption`, `float,` +`amsmath`, `amsfonts`, and `morefloats`. +::: + +**Footnotes** + +[^1]: A `.mod` file must have lines that end with a line feed character, + which is not commonly visible in text editors. Files created on + Windows and Unix-based systems have always conformed to this + requirement, as have files created on OS X and macOS. Files created + on old, pre-OS X Macs used carriage returns as end of line + characters. If you get a Dynare parsing error of the form + `ERROR: <>: line 1, cols 341-347: syntax error,...` and + there\'s more than one line in your `.mod` file, know that it uses + the carriage return as an end of line character. To get more helpful + error messages, the carriage returns should be changed to line + feeds. + +[^2]: Note that arbitrary MATLAB or Octave expressions can be put in a + `.mod` file, but those expressions have to be on separate lines, + generally at the end of the file for post-processing purposes. They + are not interpreted by Dynare, and are simply passed on unmodified + to MATLAB or Octave. Those constructions are not addresses in this + section. + +[^3]: In particular, for big models, the compilation step can be very + time-consuming, and use of this option may be counter-productive in + those cases. + +[^4]: See options `conf_sig `{.interpreted-text role="ref"} and + `mh_conf_sig `{.interpreted-text role="opt"} + to change the size of the HPD interval. + +[^5]: See options `conf_sig `{.interpreted-text role="ref"} () + and `mh_conf_sig `{.interpreted-text + role="opt"} to qchange the size of the HPD interval. + +[^6]: When the shocks are correlated, it is the decomposition of + orthogonalized shocks via Cholesky decomposition according to the + order of declaration of shocks (see `var-decl`{.interpreted-text + role="ref"}) + +[^7]: See `forecast `{.interpreted-text role="opt"} + for more information. + +[^8]: In case of Excel not being installed, + + may be helpful. + +[^9]: In case of Excel not being installed, + + may be helpful. + +[^10]: See option `conf_sig `{.interpreted-text role="ref"} to + change the size of the HPD interval. + +[^11]: See option `conf_sig `{.interpreted-text role="ref"} to + change the size of the HPD interval. + +[^12]: If you want to align the paper with the description herein, + please note that $A$ is $A^0$ and $F$ is $A^+$. + +[^13]: An example can be found at + . diff --git a/previews/PR80/running-dynare/index.html b/previews/PR80/running-dynare/index.html new file mode 100644 index 00000000..ac8ed168 --- /dev/null +++ b/previews/PR80/running-dynare/index.html @@ -0,0 +1,3 @@ + +Running Dynare · Dynare.jl

Running Dynare

In order to give instructions to Dynare, the user has to write a model file whose filename extension must be .mod. This file contains the description of the model and the computing tasks required by the user. Its contents are described in The model file

Dynare invocation

Once the model file is written, Dynare is invoked using the @dynare Julia macro (with the filename of the .mod given as argument).

In practice, the handling of the model file is done in two steps: in the first one, the model and the processing instructions written by the user in a model file are interpreted and the proper Julia instructions are generated; in the second step, the program actually runs the computations. Both steps are triggered automatically by the @dynare macro:

context = @dynare "FILENAME [.mod ]" [OPTIONS... ]";

This command launches Dynare and executes the instructions included in FILENAME.mod. This user-supplied file contains the model and the processing instructions, as described in The model file. The options, listed below, can be passed on the command line, following the name of the .mod file or in the first line of the .mod file itself (see below).

Dynare begins by launching the preprocessor on the .mod file.

Options

  • debug

    Instructs the preprocessor to write some debugging information about the scanning and parsing of the .mod file.

  • notmpterms

    Instructs the preprocessor to omit temporary terms in the static and dynamic files; this generally decreases performance, but is used for debugging purposes since it makes the static and dynamic files more readable.

  • savemacro\[=FILENAME\]

    Instructs Dynare to save the intermediary file which is obtained after macro processing (see (@ref "Macro processing language")); the saved output will go in the file specified, or if no file is specified in FILENAME-macroexp.mod. See the (@ref "note on quotes") for info on passing a FILENAME argument containing spaces.

  • onlymacro

    Instructs the preprocessor to only perform the macro processing step, and stop just after. Useful for debugging purposes or for using the macro processor independently of the rest of Dynare toolbox.

  • linemacro

    Instructs the macro preprocessor include @#line directives specifying the line on which macro directives were encountered and expanded from. Only useful in conjunction with savemacro <savemacro[=FILENAME]>.

  • onlymodel

    Instructs the preprocessor to print only information about the model in the driver file; no Dynare commands (other than the shocks statement and parameter initializations) are printed and hence no computational tasks performed. The same ancillary files are created as would otherwise be created (dynamic, static files, etc.).

  • nolog

    Instructs Dynare to no create a logfile of this run in FILENAME.log. The default is to create the logfile.

  • output=second\|third

    Instructs the preprocessor to output derivatives of the dynamic model at least up to the given order.

  • language=matlab\|julia

Instructs the preprocessor to write output for MATLAB or Julia. Default: MATLAB

  • params\_derivs\_order=0\|1\|2

    When (@ref "identification"), (@ref "dynaresensitivity") (with identification), or (@ref "estimationcmd") are present, this option is used to limit the order of the derivatives with respect to the parameters that are calculated by the preprocessor. 0 means no derivatives, 1 means first derivatives, and 2 means second derivatives. Default: 2

  • transform\_unary\_ops

    Transform the following operators in the model block into auxiliary variables: exp, log, log10, cos, sin, tan, acos, asin, atan, cosh, sinh, tanh, acosh, asinh, atanh, sqrt, cbrt, abs, sign, erf. Default: no obligatory transformation

  • json = parse\|transform\|compute

    Causes the preprocessor to output a version of the .mod file in JSON format to <<M_.fname>>/model/json/. When the JSON output is created depends on the value passed. These values represent various steps of processing in the preprocessor.

    If parse is passed, the output will be written after the parsing of the .mod file to a file called FILENAME.json but before file has been checked (e.g. if there are unused exogenous in the model block, the JSON output will be created before the preprocessor exits).

If check is passed, the output will be written to a file called FILENAME.json after the model has been checked.

If transform is passed, the JSON output of the transformed model (maximum lead of 1, minimum lag of -1, expectation operators substituted, etc.) will be written to a file called FILENAME.json and the original, untransformed model will be written in FILENAME_original.json.

And if compute is passed, the output is written after the computing pass. In this case, the transformed model is written to FILENAME.json, the original model is written to FILENAME_original.json, and the dynamic and static files are written to FILENAME_dynamic.json and FILENAME_static.json.

  • jsonstdout

    Instead of writing output requested by json to files, write to standard out, i.e. to the Julia command window (and the log-file).

  • onlyjson

    Quit processing once the output requested by json has been written.

  • jsonderivsimple

    Print a simplified version (excluding variable name(s) and lag information) of the static and dynamic files in FILENAME_static.json and FILENAME_dynamic..

  • warn\_uninit

Display a warning for each variable or parameter which is not initialized. See (@ref "Parameter initialization"), or (@ref "loadparamsandsteadystate") for initialization of parameters. See (@ref "Initial and Terminal conditions"), or (@ref "loadparamsandsteadystate") for initialization of endogenous and exogenous variables.

  • nopreprocessoroutput

    Prevent Dynare from printing the output of the steps leading up to the preprocessor as well as the preprocessor output itself.

  • -DMACRO\_VARIABLE\[=MACRO\_EXPRESSION\]

    Defines a macro-variable from the command line (the same effect as using the Macro directive @#define in a model file, see (@ref "Macro processing language")). See the (@ref "note on quotes") for info on passing a MACRO_EXPRESSION argument containing spaces. Note that an expression passed on the command line can reference variables defined before it. If MACRO_EXPRESSION is omitted, the variable is assigned the true logical value.

    Example

    Call dynare with command line defines

    julia julia> @dynare <<modfile.mod>> -DA=true '-DB="A string with space"' -DC=[1,2,3] '-DD=[ i in C when i > 1 ]' -DE;

  • -I\<\<path\>\>

    Defines a path to search for files to be included by the macro processor (using the @#include command). Multiple -I flags can be passed on the command line. The paths will be searched in the order that the -I flags are passed and the first matching file will be used. The flags passed here take priority over those passed to @#includepath. See the (@ref "note on quotes") for info on passing a <<path>> argument containing spaces.

  • nostrict

    Allows Dynare to issue a warning and continue processing when

  1. there are more endogenous variables than equations.
  2. an undeclared symbol is assigned in initval or endval.
  3. an undeclared symbol is found in the model block in this case, it is automatically declared exogenous.
  4. exogenous variables were declared but not used in the model block.
  • stochastic

    Tells Dynare that the model to be solved is stochastic. If no Dynare commands related to stochastic models (stoch_simul, estimation, ...) are present in the .mod file, Dynare understands by default that the model to be solved is deterministic.

  • exclude\_eqs=\<\<equation\_tags\_to\_exclude\>\>

    Tells Dynare to exclude all equations specified by the argument. As a .mod file must have the same number of endogenous variables as equations, when ***exclude_eqs*** is passed, certain rules are followed for excluding endogenous variables. If the endogenous tag has been set for the excluded equation, the variable it specifies is excluded. Otherwise, if the left hand side of the excluded equation is an expression that contains only one endogenous variable, that variable is excluded. If neither of these conditions hold, processing stops with an error. If an endogenous variable has been excluded by the ***exclude_eqs*** option and it exists in an equation that has not been excluded, it is transformed into an exogenous variable.

    To specify which equations to exclude, you must pass the argument <<equation_tags_to_exclude>>. This argument takes either a list of equation tags specifying the equations to be excluded or a filename that contains those tags.

If <<equation_tags_to_exclude>> is a list of equation tags, it can take one of the following forms:

  1. Given a single argument, e.g. exclude_eqs=eq1, the equation with the tag [name='eq1'] will be excluded. Note that if there is a file called eq1 in the current directory, Dynare will instead try to open this and read equations to exclude from it (see info on filename argument to exclude_eqs below). Further note that if the tag value contains a space, you must use the variant specified in 2 below, i.e. exclude_eqs=[eq 1].
  2. Given two or more arguments, e.g. exclude_eqs=[eq1, eq 2], the equations with the tags [name='eq1'] and [name='eq 2'] will be excluded.
  3. If you\'d like to exclude equations based on another tag name (as opposed to the default name), you can pass the argument as either e.g. exclude_eqs=[tagname=a tag] if a single equation with tag [tagname='a tag'] is to be excluded or as e.g. exclude_eqs=[tagname=(a tag, 'a tag with a, comma')] if more than one equation with tags [tagname='a tag'] and [tagname='a tag with a, comma'] will be excluded (note the parenthesis, which are required when more than one equation is specified). Note that if the value of a tag contains a comma, it must be included inside single quotes.

If <<equation_tags_to_exclude>> is a filename, the file can take one of the following forms:

  1. One equation per line of the file, where every line represents the value passed to the name tag. e.g., a file such as: julia eq1 eq 2 would exclude equations with tags [name='eq1'] and [name='eq 2'].

  2. One equation per line of the file, where every line after the first line represents the value passed to the tag specified by the first line. e.g., a file such as: julia tagname= a tag a tag with a, comma would exclude equations with tags [tagname='a tag'] and [tagname='a tag with a, comma']. Here note that the first line must end in an equal sign.

  • include\_eqs=\<\<equation\_tags\_to\_include\>\>

    Tells Dynare to run with only those equations specified by the argument; in other words, Dynare will exclude all equations not specified by the argument. The argument <<equation_tags_to_include>> is specified in the same way as the argument to exclude_eqs <exclude_eqs>. The functionality of include_eqs is to find which equations to exclude then take actions in accord with (@ref "exclude_eqs").

  • nocommutativity

This option tells the preprocessor not to use the commutativity of addition and multiplication when looking for common subexpressions. As a consequence, when using this option, equations in various outputs (LaTeX, JSON...) will appear as the user entered them (without terms or factors swapped). Note that using this option may have a performance impact on the preprocessing stage, though it is likely to be small.

These options can be passed to the preprocessor by listing them after the name of the .mod file. They can alternatively be defined in the first line of the .mod file, this avoids typing them on the command line each time a .mod file is to be run. This line must be a Dynare one-line comment (i.e. must begin with //) and the options must be whitespace separated between --+ options: and +--. Note that any text after the +-- will be discarded. As in the command line, if an option admits a value the equal symbol must not be surrounded by spaces. For instance json = compute is not correct, and should be written json=compute. The nopathchange option cannot be specified in this way, it must be passed on the command-line.

Understanding Preprocessor Error Messages

If the preprocessor runs into an error while processing your .mod file, it will issue an error. Due to the way that a parser works, sometimes these errors can be misleading. Here, we aim to demystify these error messages.

The preprocessor issues error messages of the form:

  1. ERROR: <<file.mod>>: line A, col B: <<error message>>
  2. ERROR: <<file.mod>>: line A, cols B-C: <<error message>>
  3. ERROR: <<file.mod>>: line A, col B - line C, col D: <<error message>>

The first two errors occur on a single line, with error two spanning multiple columns. Error three spans multiple rows.

Often, the line and column numbers are precise, leading you directly to the offending syntax. Infrequently however, because of the way the parser works, this is not the case. The most common example of misleading line and column numbers (and error message for that matter) is the case of a missing semicolon, as seen in the following example:

varexo a, b
+parameters c, ...;

In this case, the parser doesn't know a semicolon is missing at the end of the varexo command until it begins parsing the second line and bumps into the parameters command. This is because we allow commands to span multiple lines and, hence, the parser cannot know that the second line will not have a semicolon on it until it gets there. Once the parser begins parsing the second line, it realizes that it has encountered a keyword, parameters, which it did not expect. Hence, it throws an error of the form: ERROR: <<file.mod>>: line 2, cols 0-9: syntax error, unexpected PARAMETERS. In this case, you would simply place a semicolon at the end of line one and the parser would continue processing.

diff --git a/previews/PR80/search_index.js b/previews/PR80/search_index.js new file mode 100644 index 00000000..3c2907b1 --- /dev/null +++ b/previews/PR80/search_index.js @@ -0,0 +1,3 @@ +var documenterSearchIndex = {"docs": +[{"location":"macroprocessor/#Macro-processing-language","page":"Macroprocessing language","title":"Macro processing language","text":"","category":"section"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"It is possible to use \"macro\" commands in the .mod file for performing tasks such as: including modular source files, replicating blocks of equations through loops, conditionally executing some code, writing indexed sums or products inside equations...","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The Dynare macro-language provides a new set of macro-commands which can be used in .mod files. It features:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"File inclusion\nLoops (for structure)\nConditional inclusion (if/then/else structures)\nExpression substitution","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"This macro-language is totally independent of the basic Dynare language, and is processed by a separate component of the Dynare pre-processor. The macro processor transforms a .mod file with macros into a .mod file without macros (doing expansions/inclusions), and then feeds it to the Dynare parser. The key point to understand is that the macro processor only does text substitution (like the C preprocessor or the PHP language). Note that it is possible to see the output of the macro processor by using the savemacro option of the dynare command (see dyn-invoc).","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The macro processor is invoked by placing macro directives in the .mod file. Directives begin with an at-sign followed by a pound sign (@#). They produce no output, but give instructions to the macro processor. In most cases, directives occupy exactly one line of text. If needed, two backslashes (\\\\) at the end of the line indicate that the directive is continued on the next line. Macro directives following // are not interpreted by the macro processor. For historical reasons, directives in commented blocks, ie surrounded by /* and */, are interpreted by the macro processor. The user should not rely on this behavior. The main directives are:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"@#includepath, paths to search for files that are to be included,\n@#include, for file inclusion,\n@#define, for defining a macro processor variable,\n@#if, @#ifdef, @#ifndef, @#elseif, @#else, @#endif for conditional statements,\n@#for, @#endfor for constructing loops.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The macro processor maintains its own list of variables (distinct from model variables and Julia variables). These macro-variables are assigned using the @#define directive and can be of the following basic types: boolean, real, string, tuple, function, and array (of any of the previous types).","category":"page"},{"location":"macroprocessor/#Macro-expressions","page":"Macroprocessing language","title":"Macro expressions","text":"","category":"section"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro-expressions can be used in two places:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Inside macro directives, directly;\nIn the body of the .mod file, between an at-sign and curly braces: the macro processor will substitute the expression with its value","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"It is possible to construct macro-expressions that can be assigned to macro-variables or used within a macro-directive. The expressions are constructed using literals of the basic types (boolean, real, string, tuple, array), comprehensions, macro-variables, macro-functions, and standard operators.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"note: Note\nElsewhere in the manual, MACRO_EXPRESSION designates an expression constructed as explained in this section.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Boolean","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The following operators can be used on booleans:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Comparison operators: ==, !=\nLogical operators: &&, ||, !","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Real","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The following operators can be used on reals:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Arithmetic operators: +, -, *, /, ^\nComparison operators: <, >, <=, >=, ==, !=\nLogical operators: &&, ||, !\nRanges with an increment of 1: REAL1:REAL2 (for example, 1:4 is equivalent to real array [1, 2, 3, 4]).\n4.6 Previously, putting brackets around the arguments to the colon operator (e.g. [1:4]) had no effect. Now, [1:4] will create an array containing an array (i.e. [ [1, 2, 3, 4] ]).\nRanges with user-defined increment: REAL1:REAL2:REAL3 (for example, 6:-2.1:-1 is equivalent to real array [6, 3.9, 1.8, -0.3]).\nFunctions: max, min, mod, exp, log, log10, sin, cos, tan, asin, acos, atan, sqrt, cbrt, sign, floor, ceil, trunc, erf, erfc, gamma, lgamma, round, normpdf, normcdf. NB ln can be used instead of log","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"String","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"String literals have to be enclosed by double quotes (like \"name\").","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The following operators can be used on strings:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Comparison operators: <, >, <=, >=, ==, !=\nConcatenation of two strings: +\nExtraction of substrings: if s is a string, then s[3] is a string containing only the third character of s, and s[4:6] contains the characters from 4th to 6th\nFunction: length","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Tuple","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Tuples are enclosed by parenthesis and elements separated by commas (like (a,b,c) or (1,2,3)).","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The following operators can be used on tuples:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Comparison operators: ==, !=\nFunctions: empty, length","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Array","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Arrays are enclosed by brackets, and their elements are separated by commas (like [1,[2,3],4] or [\"US\", \"FR\"]).","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The following operators can be used on arrays:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Comparison operators: ==, !=\nDereferencing: if v is an array, then v[2] is its 2nd element\nConcatenation of two arrays: +\nSet union of two arrays: |\nSet intersection of two arrays: &\nDifference -: returns the first operand from which the elements of the second operand have been removed.\nCartesian product of two arrays: *\nCartesian product of one array N times: ^N\nExtraction of sub-arrays: e.g. v[4:6]\nTesting membership of an array: in operator (for example: \"b\" in [\"a\", \"b\", \"c\"] returns 1)\nFunctions: empty, sum, length","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Comprehension","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Comprehension syntax is a shorthand way to make arrays from other arrays. There are three different ways the comprehension syntax can be employed: [filtering], [mapping], and [filtering and mapping].","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Filtering","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Filtering allows one to choose those elements from an array for which a certain condition hold.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Example","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Create a new array, choosing the even numbers from the array 1:5:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" [ i in 1:5 when mod(i,2) == 0 ]","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"would result in:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" [2, 4]","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Mapping","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Mapping allows you to apply a transformation to every element of an array.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Example","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Create a new array, squaring all elements of the array 1:5:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" [ i^2 for i in 1:5 ]","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"would result in:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" [1, 4, 9, 16, 25]","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Filtering and Mapping","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Combining the two preceding ideas would allow one to apply a transformation to every selected element of an array.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Example","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Create a new array, squaring all even elements of the array 1:5:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" [ i^2 for i in 1:5 when mod(i,2) == 0]","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"would result in:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" [4, 16]","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Further Examples :","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" [ (j, i+1) for (i,j) in (1:2)^2 ]\n [ (j, i+1) for (i,j) in (1:2)*(1:2) when i < j ]","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"would result in:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" [(1, 2), (2, 2), (1, 3), (2, 3)]\n [(2, 2)]","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Function","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Functions can be defined in the macro processor using the @#define directive (see below). A function is evaluated at the time it is invoked, not at define time. Functions can be included in expressions and the operators that can be combined with them depend on their return type.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Checking variable type","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Given a variable name or literal, you can check the type it evaluates to using the following functions: isboolean, isreal, isstring, istuple, and isarray.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Examples","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Code Output\nisboolean(0) false\nisboolean(true) true\nisreal(\"str\") false","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Casting between types","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Variables and literals of one type can be cast into another type. Some type changes are straightforward (e.g. changing a [real]{.title-ref} to a [string]{.title-ref}) whereas others have certain requirements (e.g. to cast an [array]{.title-ref} to a [real]{.title-ref} it must be a one element array containing a type that can be cast to [real]{.title-ref}).","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Examples","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Code Output\n(bool) -1.1 true\n(bool) 0 false\n(real) \"2.2\" 2.2\n(tuple) [3.3] (3.3)\n(array) 4.4 [4.4]\n(real) [5.5] 5.5\n(real) [6.6, 7.7] error\n(real) \"8.8 in a string\" error","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Casts can be used in expressions:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Examples","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Code Output\n(bool) 0 && true false\n(real) \"1\" + 2 3\n(string) (3 + 4) \"7\"\n(array) 5 + (array) 6 [5, 6]","category":"page"},{"location":"macroprocessor/#Macro-directives","page":"Macroprocessing language","title":"Macro directives","text":"","category":"section"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#includepath \"PATH\"","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive @#includepath MACRO_EXPRESSION","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"This directive adds the path contained in PATH to the list of those to search when looking for a .mod file specified by @#include. If provided with a MACRO_EXPRESSION argument, the argument must evaluate to a string. Note that these paths are added after any paths passed using -I <-I\\<\\\\>>{.interpreted-text role=\"opt\"}.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Example","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" @#includepath \"/path/to/folder/containing/modfiles\"\n @#includepath folders_containing_mod_files","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#include \"FILENAME\" ","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#include MACRO_EXPRESSION","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"This directive simply includes the content of another file in its place; it is exactly equivalent to a copy/paste of the content of the included file. If provided with a MACRO_EXPRESSION argument, the argument must evaluate to a string. Note that it is possible to nest includes (i.e. to include a file from an included file). The file will be searched for in the current directory. If it is not found, the file will be searched for in the folders provided by -I <-I\\<\\\\>>{.interpreted-text role=\"opt\"} and @#includepath.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Example","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" @#include \"modelcomponent.mod\"\n @#include location_of_modfile","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#define MACRO_VARIABLE ","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#define MACRO_VARIABLE = MACRO_EXPRESSION","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#define MACRO_FUNCTION = MACRO_EXPRESSION","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Defines a macro-variable or macro function.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Example","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" @#define var // Equals true\n @#define x = 5 // Real\n @#define y = \"US\" // String\n @#define v = [ 1, 2, 4 ] // Real array\n @#define w = [ \"US\", \"EA\" ] // String array\n @#define u = [ 1, [\"EA\"] ] // Mixed array\n @#define z = 3 + v[2] // Equals 5\n @#define t = (\"US\" in w) // Equals true\n @#define f(x) = \" \" + x + y // Function `f` with argument `x`\n // returns the string ' ' + x + 'US'","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Example","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" @#define x = 1\n @#define y = [ \"B\", \"C\" ]\n @#define i = 2\n @#define f(x) = x + \" + \" + y[i]\n @#define i = 1\n\n model;\n A = @{y[i] + f(\"D\")};\n end;","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The latter is strictly equivalent to:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" model;\n A = BD + B;\n end;","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#if MACRO_EXPRESSION","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#ifdef MACRO_VARIABLE","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#ifndef MACRO_VARIABLE ","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#elseif MACRO_EXPRESSION ","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#else @#endif","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Conditional inclusion of some part of the .mod file. The lines between @#if, @#ifdef, or @#ifndef and the next @#elseif, @#else or @#endif is executed only if the condition evaluates to true. Following the @#if body, you can zero or more @#elseif branches. An @#elseif condition is only evaluated if the preceding @#if or @#elseif condition evaluated to false. The @#else branch is optional and is only evaluated if all @#if and @#elseif statements evaluate to false.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Note that when using @#ifdef, the condition will evaluate to true if the MACROVARIABLE has been previously defined, regardless of its value. Conversely, @#ifndef will evaluate to true if the MACROVARIABLE has not yet been defined.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Note that when using @#elseif you can check whether or not a variable has been defined by using the defined operator. Hence, to enter the body of an @#elseif branch if the variable X has not been defined, you would write: @#elseif !defined(X).","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Note that if a real appears as the result of the MACROEXPRESSION, it will be interpreted as a boolean; a value of 0 is interpreted as false, otherwise it is interpreted as true. Further note that because of the imprecision of reals, extra care must be taken when testing them in the MACROEXPRESSION. For example, exp(log(5)) == 5 will evaluate to false. Hence, when comparing real values, you should generally use a zero tolerance around the value desired, e.g. exp(log(5)) > 5-1e-14 && exp(log(5)) < 5+1e-14","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Example","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Choose between two alternative monetary policy rules using a macro-variable:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" @#define linear_mon_pol = false // 0 would be treated the same\n ...\n model;\n @#if linear_mon_pol\n i = w*i(-1) + (1-w)*i_ss + w2*(pie-piestar);\n @#else\n i = i(-1)^w * i_ss^(1-w) * (pie/piestar)^w2;\n @#endif\n ...\n end;","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"This would result in:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" ...\n model;\n i = i(-1)^w * i_ss^(1-w) * (pie/piestar)^w2;\n ...\n end;","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Example","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Choose between two alternative monetary policy rules using a macro-variable. The only difference between this example and the previous one is the use of @#ifdef instead of @#if. Even though linear_mon_pol contains the value false because @#ifdef only checks that the variable has been defined, the linear monetary policy is output:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" @#define linear_mon_pol = false // 0 would be treated the same\n ...\n model;\n @#ifdef linear_mon_pol\n i = w*i(-1) + (1-w)*i_ss + w2*(pie-piestar);\n @#else\n i = i(-1)^w * i_ss^(1-w) * (pie/piestar)^w2;\n @#endif\n ...\n end;","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"This would result in:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" ...\n model;\n i = w*i(-1) + (1-w)*i_ss + w2*(pie-piestar);\n ...\n end;","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#for MACRO_VARIABLE in MACRO_EXPRESSION ","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#for MACRO_VARIABLE in MACRO_EXPRESSION when MACRO_EXPRESSION","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#for MACRO_TUPLE in MACRO_EXPRESSION ","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#for MACRO_TUPLE in MACRO_EXPRESSION when MACRO\\_EXPRESSION ","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#endfor","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Loop construction for replicating portions of the .mod file. Note that this construct can enclose variable/parameters declaration, computational tasks, but not a model declaration.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Example","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" model;\n @#for country in [ \"home\", \"foreign\" ]\n GDP_@{country} = A * K_@{country}^a * L_@{country}^(1-a);\n @#endfor\n end;","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The latter is equivalent to:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" model;\n GDP_home = A * K_home^a * L_home^(1-a);\n GDP_foreign = A * K_foreign^a * L_foreign^(1-a);\n end;","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Example","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" model;\n @#for (i, j) in [\"GDP\"] * [\"home\", \"foreign\"]\n @{i}_@{j} = A * K_@{j}^a * L_@{j}^(1-a);\n @#endfor\n end;","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The latter is equivalent to:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" model;\n GDP_home = A * K_home^a * L_home^(1-a);\n GDP_foreign = A * K_foreign^a * L_foreign^(1-a);\n end;","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Example","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" @#define countries = [\"US\", \"FR\", \"JA\"]\n @#define nth_co = \"US\"\n model;\n @#for co in countries when co != nth_co\n (1+i_@{co}) = (1+i_@{nth_co}) * E_@{co}(+1) / E_@{co};\n @#endfor\n E_@{nth_co} = 1;\n end;","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The latter is equivalent to:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" model;\n (1+i_FR) = (1+i_US) * E_FR(+1) / E_FR;\n (1+i_JA) = (1+i_US) * E_JA(+1) / E_JA;\n E_US = 1;\n end;","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#echo MACRO_EXPRESSION","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Asks the preprocessor to display some message on standard output. The argument must evaluate to a string.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#error MACRO_EXPRESSION","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Asks the preprocessor to display some error message on standard output and to abort. The argument must evaluate to a string.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#echomacrovars","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#echomacrovars MACRO_VARIABLE_LIST","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Macro Directive: @#echomacrovars(save) MACRO_VARIABLE_LIST","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Asks the preprocessor to display the value of all macro variables up until this point. If the save option is passed, then values of the macro variables are saved to options_.macrovars_line_<>. If NAME_LIST is passed, only display/save variables and functions with that name.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Example","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" @#define A = 1\n @#define B = 2\n @#define C(x) = x*2\n @#echomacrovars A C D","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The output of the command above is:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" Macro Variables:\n A = 1\n Macro Functions:\n C(x) = (x * 2)","category":"page"},{"location":"macroprocessor/#Typical-usages","page":"Macroprocessing language","title":"Typical usages","text":"","category":"section"},{"location":"macroprocessor/#Modularization","page":"Macroprocessing language","title":"Modularization","text":"","category":"section"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The @#include directive can be used to split .mod files into several modular components.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Example setup:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"modeldesc.mod","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Contains variable declarations, model equations, and shocks declarations.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"simul.mod","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Includes modeldesc.mod, calibrates parameter,s and runs stochastic simulations.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"estim.mod","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Includes modeldesc.mod, declares priors on parameters, and runs Bayesian estimation.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Dynare can be called on simul.mod and estim.mod but it makes no sense to run it on modeldesc.mod.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The main advantage is that you don't have to copy/paste the whole model (at the beginning) or changes to the model (during development).","category":"page"},{"location":"macroprocessor/#Indexed-sums-of-products","page":"Macroprocessing language","title":"Indexed sums of products","text":"","category":"section"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The following example shows how to construct a moving average:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" @#define window = 2\n\n var x MA_x;\n ...\n model;\n ...\n MA_x = @{1/(2*window+1)}*(\n @#for i in -window:window\n +x(@{i})\n @#endfor\n );\n ...\n end;","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"After macro processing, this is equivalent to:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" var x MA_x;\n ...\n model;\n ...\n MA_x = 0.2*(\n +x(-2)\n +x(-1)\n +x(0)\n +x(1)\n +x(2)\n );\n ...\n end;","category":"page"},{"location":"macroprocessor/#Multi-country-models","page":"Macroprocessing language","title":"Multi-country models","text":"","category":"section"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Here is a skeleton example for a multi-country model:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" @#define countries = [ \"US\", \"EA\", \"AS\", \"JP\", \"RC\" ]\n @#define nth_co = \"US\"\n\n @#for co in countries\n var Y_@{co} K_@{co} L_@{co} i_@{co} E_@{co} ...;\n parameters a_@{co} ...;\n varexo ...;\n @#endfor\n\n model;\n @#for co in countries\n Y_@{co} = K_@{co}^a_@{co} * L_@{co}^(1-a_@{co});\n ...\n @#if co != nth_co\n (1+i_@{co}) = (1+i_@{nth_co}) * E_@{co}(+1) / E_@{co}; // UIP relation\n @#else\n E_@{co} = 1;\n @#endif\n @#endfor\n end;","category":"page"},{"location":"macroprocessor/#Endogeneizing-parameters","page":"Macroprocessing language","title":"Endogeneizing parameters","text":"","category":"section"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"When calibrating the model, it may be useful to consider a parameter as an endogenous variable (and vice-versa).","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"For example, suppose production is defined by a CES function:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"y = left(alpha^1xi ell^1-1xi+(1-alpha)^1xik^1-1xiright)^xi(xi-1)","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"and the labor share in GDP is defined as:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"textrmlab_rat = (w ell)(p y)","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"In the model, alpha is a (share) parameter and lab_rat is an endogenous variable.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"It is clear that calibrating alpha is not straightforward; on the contrary, we have real world data for lab_rat and it is clear that these two variables are economically linked.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The solution is to use a method called variable flipping, which consists in changing the way of computing the steady state. During this computation, alpha will be made an endogenous variable and lab_rat will be made a parameter. An economically relevant value will be calibrated for lab_rat, and the solution algorithm will deduce the implied value for alpha.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"An implementation could consist of the following files:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"modeqs.mod","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"This file contains variable declarations and model equations. The code for the declaration of alpha and lab_rat would look like:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" @#if steady\n var alpha;\n parameter lab_rat;\n @#else\n parameter alpha;\n var lab_rat;\n @#endif","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"steady.mod","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"This file computes the steady state. It begins with:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" @#define steady = 1\n @#include \"modeqs.mod\"","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Then it initializes parameters (including lab_rat, excluding alpha), computes the steady state (using guess values for endogenous, including alpha), then saves values of parameters and endogenous at steady state in a file, using the save_params_and_steady_state command.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"simul.mod","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"This file computes the simulation. It begins with:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" @#define steady = 0\n @#include \"modeqs.mod\"","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Then it loads values of parameters and endogenous at steady state from file, using the load_params_and_steady_state command, and computes the simulations.","category":"page"},{"location":"macroprocessor/#Julia-loops-versus-macro-processor-loops","page":"Macroprocessing language","title":"Julia loops versus macro processor loops","text":"","category":"section"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Suppose you have a model with a parameter rho and you want to run simulations for three values: rho = 08 09 1. There are several ways of doing this:","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"With a Julia loop","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" rhos = [ 0.8, 0.9, 1];\n for i = 1:length(rhos)\n rho = rhos(i);\n stoch_simul(order=1);\n end","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Here the loop is not unrolled, Julia manages the iterations. This is interesting when there are a lot of iterations.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"With a macro processor loop (case 1)","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" rhos = [ 0.8, 0.9, 1];\n @#for i in 1:3\n rho = rhos(@{i});\n stoch_simul(order=1);\n @#endfor","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"This is very similar to the previous example, except that the loop is unrolled. The macro processor manages the loop index but not the data array (rhos).","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"With a macro processor loop (case 2)","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" @#for rho_val in [ 0.8, 0.9, 1]\n rho = @{rho_val};\n stoch_simul(order=1);\n @#endfor","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The advantage of this method is that it uses a shorter syntax, since the list of values is directly given in the loop construct. The inconvenience is that you can not reuse the macro array in Julia.","category":"page"},{"location":"macroprocessor/#Verbatim-inclusion","page":"Macroprocessing language","title":"Verbatim inclusion","text":"","category":"section"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Pass everything contained within the verbatim block to the .m file.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Block: verbatim ;","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"By default, whenever Dynare encounters code that is not understood by the parser, it is directly passed to the preprocessor output.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"In order to force this behavior you can use the verbatim block. This is useful when the code you want passed to the .m file contains tokens recognized by the Dynare preprocessor.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Example","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":" verbatim;\n % Anything contained in this block will be passed\n % directly to the .m file, including comments\n var = 1;\n end;","category":"page"},{"location":"macroprocessor/#Misc-commands","page":"Macroprocessing language","title":"Misc commands","text":"","category":"section"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Command: `saveparamsandsteadystate (FILENAME); ","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"For all parameters, endogenous and exogenous variables, stores their value in a text file, using a simple name/value associative table.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"for parameters, the value is taken from the last parameter initialization.\nfor exogenous, the value is taken from the last initval block.\nfor endogenous, the value is taken from the last steady state computation (or, if no steady state has been computed, from the last initval block).","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Note that no variable type is stored in the file, so that the values can be reloaded with load_params_and_steady_state in a setup where the variable types are different.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The typical usage of this function is to compute the steady-state of a model by calibrating the steady-state value of some endogenous variables (which implies that some parameters must be endogeneized during the steady-state computation).","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"You would then write a first .mod file which computes the steady state and saves the result of the computation at the end of the file, using save_params_and_steady_state.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"In a second file designed to perform the actual simulations, you would use load_params_and_steady_state just after your variable declarations, in order to load the steady state previously computed (including the parameters which had been endogeneized during the steady state computation).","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"The need for two separate .mod files arises from the fact that the variable declarations differ between the files for steady state calibration and for simulation (the set of endogenous and parameters differ between the two); this leads to different var and parameters statements.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"Also note that you can take advantage of the @#include directive to share the model equations between the two files (see macro-proc-lang).","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"load_params_and_steady_state (FILENAME);","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"For all parameters, endogenous and exogenous variables, loads their value from a file created with save_params_and_steady_state.","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"for parameters, their value will be initialized as if they had been calibrated in the .mod file.\nfor endogenous and exogenous variables, their value will be initialized as they would have been from an initval block .","category":"page"},{"location":"macroprocessor/","page":"Macroprocessing language","title":"Macroprocessing language","text":"This function is used in conjunction with save_params_and_steady_state; see the documentation of that function for more information.","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"When the framework is deterministic, Dynare can be used for models with the assumption of perfect foresight. The system is supposed to be in a given state before a period 1 (often a steady state) when the news of a contemporaneous or of a future shock is learned by the agents in the model. The purpose of the simulation is to describe the reaction in anticipation of, then in reaction to the shock, until the system returns to equilibrium. This return to equilibrium is only an asymptotic phenomenon, which one must approximate by an horizon of simulation far enough in the future. Another exercise for which Dynare is well suited is to study the transition path to a new equilibrium following a permanent shock. For deterministic simulations, the numerical problem consists of solving a nonlinear system of simultaneous equations in n endogenous variables in T periods. Dynare uses a Newton-type method to solve the simultaneous equation system. Because the resulting Jacobian is in the order of n by T and hence will be very large for long simulations with many variables, Dynare makes use of the sparse matrix code .","category":"page"},{"location":"model-file/deterministic-simulations/#Dynare-commands","page":"Deterministic simulations","title":"Dynare commands","text":"","category":"section"},{"location":"model-file/deterministic-simulations/#perfect_foresight_setup","page":"Deterministic simulations","title":"perfect_foresight_setup","text":"","category":"section"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Command: perfect\\_foresight\\_setup;","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Command: perfect\\_foresight\\_setup (OPTIONS...);","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Prepares a perfect foresight simulation, by extracting the information in the initval, endval and shocks blocks and converting them into simulation paths for exogenous and endogenous variables.","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"This command must always be called before running the simulation with perfect\\_foresight\\_solver.","category":"page"},{"location":"model-file/deterministic-simulations/#Options","page":"Deterministic simulations","title":"Options","text":"","category":"section"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"periods = INTEGER","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Number of periods of the simulation.","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"datafile = FILENAME","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Used to specify path for all endogenous and exogenous variables. Strictly equivalent to initval_file.","category":"page"},{"location":"model-file/deterministic-simulations/#Output","page":"Deterministic simulations","title":"Output","text":"","category":"section"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"The paths for the exogenous variables are stored into context.results.model_resultst[1].simulations.","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"The initial and terminal conditions for the endogenous variables and the initial guess for the path of endogenous variables are stored into context.results.model_results[1].simulations.","category":"page"},{"location":"model-file/deterministic-simulations/#perfect_foresight_solver","page":"Deterministic simulations","title":"perfect_foresight_solver","text":"","category":"section"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Command: perfect\\_foresight\\_solver ;","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Command: perfect\\_foresight\\_solver (OPTIONS...);","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Computes the perfect foresight (or deterministic) simulation of the model.","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Note that perfect\\_foresight\\_setup must be called before this command, in order to setup the environment for the simulation.","category":"page"},{"location":"model-file/deterministic-simulations/#Options-2","page":"Deterministic simulations","title":"Options","text":"","category":"section"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"maxit = INTEGER","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Determines the maximum number of iterations used in the non-linear solver. The default value of maxit is 50.","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"tolf = DOUBLE","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Convergence criterion for termination based on the function value. Iteration will cease when it proves impossible to improve the function value by more than tolf. Default: 1e-5","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"tolx = DOUBLE","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Convergence criterion for termination based on the change in the function argument. Iteration will cease when the solver attempts to take a step that is smaller than tolx. Default: 1e-5","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"noprint","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Don't print anything. Useful for loops.","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"print","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Print results (opposite of noprint).","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"lmmcp","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Solves mixed complementarity problems (the term refers to the LMMCP solver (Kanzow and Petra, 2004), that is used by DynareMatlab. DynareJulia uses the PATHSovler package)","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"endogenous_terminal_period","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"The number of periods is not constant across Newton iterations when solving the perfect foresight model. The size of the nonlinear system of equations is reduced by removing the portion of the paths (and associated equations) for which the solution has already been identified (up to the tolerance parameter). This strategy can be interpreted as a mix of the shooting and relaxation approaches. Note that round off errors are more important with this mixed strategy (user should check the reported value of the maximum absolute error). Only available with option stack_solve_algo==0.","category":"page"},{"location":"model-file/deterministic-simulations/#Remark","page":"Deterministic simulations","title":"Remark","text":"","category":"section"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Be careful when employing auxiliary variables in the context of perfect\nforesight computations. The same model may work for stochastic\nsimulations, but fail for perfect foresight simulations. The issue\narises when an equation suddenly only contains variables dated `t+1` (or\n`t-1` for that matter). In this case, the derivative in the last (first)\nperiod with respect to all variables will be 0, rendering the stacked\nJacobian singular.","category":"page"},{"location":"model-file/deterministic-simulations/#Example","page":"Deterministic simulations","title":"Example","text":"","category":"section"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Consider the following specification of an Euler equation with log utility:","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Lambda = beta*C(-1)/C;\nLambda(+1)*R(+1)= 1;","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Clearly, the derivative of the second equation with respect to all endogenous variables at time t is zero, causing perfect_foresight_solver to generally fail. This is due to the use of the Lagrange multiplier Lambda as an auxiliary variable. Instead, employing the identical","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"beta*C/C(+1)*R(+1)= 1;","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"will work.","category":"page"},{"location":"model-file/deterministic-simulations/#Julia-function","page":"Deterministic simulations","title":"Julia function","text":"","category":"section"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"perfect_foresight!","category":"page"},{"location":"model-file/deterministic-simulations/#Dynare.perfect_foresight!","page":"Deterministic simulations","title":"Dynare.perfect_foresight!","text":"perfect_foresight!(; periods, context = context, display = true,\n linear_solve_algo=ilu, maxit = 50, mcp = false,\n tolf = 1e-5, tolx = 1e-5)\n\nKeyword arguments\n\nperiods::Int: number of periods in the simulation [required]\ncontext::Context=context: context in which the simulation is computed\ndisplay::Bool=true: whether to display the results\nlinear_solve_algo::LinearSolveAlgo=ilu: algorithm used for the solution of the linear problem. Either ilu or pardiso. ilu is the sparse linear solver used by default in Julia. To use the Pardiso solver, write using Pardiso before running Dynare.\nmaxit::Int=50 maximum number of iterations\nmcp::Bool=falseL whether to solve a mixed complementarity problem with occasionally binding constraints\ntolf::Float64=1e-5: tolerance for the norm of residualts\ntolx::Float64=1e-5: tolerance for the norm of the change in the result\n\n\n\n\n\n","category":"function"},{"location":"model-file/deterministic-simulations/#Output-2","page":"Deterministic simulations","title":"Output","text":"","category":"section"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"The simulated endogenous variables are available in context.results.model_results[1].simulations. This is a vector of AxisArrayTable, one for each simulations stored in context. Each AxisArrayTable contains the trajectories for endogenous and exogenous variables","category":"page"},{"location":"model-file/deterministic-simulations/#Solving-mixed-complementarity-problems","page":"Deterministic simulations","title":"Solving mixed complementarity problems","text":"","category":"section"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"requires a particular model setup as the goal is to get rid of any min/max operators and complementary slackness conditions that might introduce a singularity into the Jacobian. This is done by attaching an equation tag (see model-decl) with the mcp keyword to affected equations. The format of the mcp tag is","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"[mcp = 'VARIABBLENAME OP CONSTANT']","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"where VARIABLENAME is an endogenous variable and OP is either > or <. For complicated occasionally binding constraints, it may be necessary to declare a new endogenous variable.","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"This tag states that the equation to which the tag is attached has to hold unless the expression within the tag is binding. For instance, a ZLB on the nominal interest rate would be specified as follows in the model block:","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":" model;\n ...\n [mcp = 'r > -1.94478']\n r = rho*r(-1) + (1-rho)*(gpi*Infl+gy*YGap) + e;\n ...\n end;","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"where r is the nominal interest rate in deviation from the steady state. This construct implies that the Taylor rule is operative, unless the implied interest rate r<=-1.94478, in which case the r is fixed at -1.94478. This is equavalant to","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"(r_t -194478) bot r_t = rho r_t-1 + (1-rho) (g_pi Infl_t+g_y YGap_t) + e_t","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"By restricting the value of r coming out of this equation, the mcp tag also avoids using max(r,-1.94478) for other occurrences of r in the rest of the model. It is important to keep in mind that, because the mcp tag effectively replaces a complementary slackness condition, it cannot be simply attached to any equation.","category":"page"},{"location":"model-file/deterministic-simulations/","page":"Deterministic simulations","title":"Deterministic simulations","text":"Note that in the current implementation, the content of the mcp equation tag is not parsed by the preprocessor. The inequalities must therefore be as simple as possible: an endogenous variable, followed by a relational operator, followed by a number (not a variable, parameter or expression).","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Provided that you have observations on some endogenous variables, it is possible to use Dynare to estimate some or all parameters. Bayesian techniques (as in Fernández-Villaverde and Rubio-Ramírez (2004), Rabanal and Rubio-Ramirez (2003), Schorfheide (2000) or Smets and Wouters (2003)) are available. Using Bayesian methods, it is possible to estimate DSGE models.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Note that in order to avoid stochastic singularity, you must have at least as many shocks or measurement errors in your model as you have observed variables.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Before using the estimation commands described below, you need to define some elements of the state space representation of the model. At the minimum, you need to declare the observed variables with var_obs and, possibly, deterministic trends with observation_trends (see the previous section: State space, filtering and smoothing)","category":"page"},{"location":"model-file/estimation/#Dynare-commands","page":"Estimation","title":"Dynare commands","text":"","category":"section"},{"location":"model-file/estimation/#estimated_params","page":"Estimation","title":"estimated_params","text":"","category":"section"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Block: estimated_params ;","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Block: estimated_params (overwrite) ;","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"This block lists all parameters to be estimated and specifies bounds and priors as necessary.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Each line corresponds to an estimated parameter.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"In a maximum likelihood or a method of moments estimation, each line follows this syntax:","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":" stderr VARIABLE_NAME | corr VARIABLE_NAME_1, VARIABLE_NAME_2 | PARAMETER_NAME\n , INITIAL_VALUE [, LOWER_BOUND, UPPER_BOUND ];","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"In a Bayesian MCMC or a penalized method of moments estimation, each line follows this syntax:","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":" stderr VARIABLE_NAME | corr VARIABLE_NAME_1, VARIABLE_NAME_2 | PARAMETER_NAME | DSGE_PRIOR_WEIGHT\n [, INITIAL_VALUE [, LOWER_BOUND, UPPER_BOUND]], PRIOR_SHAPE,\n PRIOR_MEAN, PRIOR_STANDARD_ERROR [, PRIOR_3RD_PARAMETER [,\n PRIOR_4TH_PARAMETER [, SCALE_PARAMETER ] ] ];","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"The first part of the line consists of one of the four following alternatives:","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"stderr VARIABLE_NAME\nIndicates that the standard error of the exogenous variable VARIABLENAME, or of the observation error/measurement errors associated with endogenous observed variable VARIABLENAME, is to be estimated.\ncorr VARIABLE_NAME1, VARIABLE_NAME2\nIndicates that the correlation between the exogenous variables VARIABLENAME1 and VARIABLENAME2, or the correlation of the observation errors/measurement errors associated with endogenous observed variables VARIABLENAME1 and VARIABLENAME2, is to be estimated. Note that correlations set by previous shocks-blocks or estimation-commands are kept at their value set prior to estimation if they are not estimated again subsequently. Thus, the treatment is the same as in the case of deep parameters set during model calibration and not estimated.\nPARAMETER_NAME\nThe name of a model parameter to be estimated\nDSGE_PRIOR_WEIGHT\nSpecial name for the weigh of the DSGE model in DSGE-VAR model.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"The rest of the line consists of the following fields, some of them being optional:","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"INITIAL_VALUE","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Specifies a starting value for the posterior mode optimizer or the maximum likelihood estimation. If unset, defaults to the prior mean.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"LOWER_BOUND","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Currently not supported","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"UPPER_BOUND","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Currently not supported","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"PRIOR_SHAPE","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"A keyword specifying the shape of the prior density. The possible values are: beta_pdf, gamma_pdf, normal_pdf, uniform_pdf, inv_gamma_pdf, inv_gamma1_pdf, inv_gamma2_pdf and weibull_pdf. Note that inv_gamma_pdf is equivalent to inv_gamma1_pdf.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"PRIOR_MEAN","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"The mean of the prior distribution.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"PRIOR_STANDARD_ERROR","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"The standard error of the prior distribution.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"PRIOR_3RD_PARAMETER","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Currently not supported except for the Uniform","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"PRIOR_4TH_PARAMETER","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Currently not supported","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"SCALE_PARAMETER","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"A parameter specific scale parameter for the jumping distribution's covariance matrix of the Metropolis-Hasting algorithm.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Note that INITIALVALUE, LOWERBOUND, UPPERBOUND, PRIORMEAN, PRIORSTANDARDERROR, PRIOR3RDPARAMETER, PRIOR4THPARAMETER and SCALE_PARAMETER can be any valid EXPRESSION. Some of them can be empty, in which Dynare will select a default value depending on the context and the prior shape.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"In case of the uniform distribution, it can be specified either by providing an upper and a lower bound using PRIOR_3RD_PARAMETER and PRIOR_4TH_PARAMETER or via mean and standard deviation using PRIOR_MEAN, PRIOR_STANDARD_ERROR. The other two will automatically be filled out. Note that providing both sets of hyperparameters will yield an error message.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"As one uses options more towards the end of the list, all previous options must be filled: for example, if you want to specify SCALEPARAMETER, you must specify `PRIOR3RDPARAMETERandPRIOR4TH_PARAMETER`. Use empty values, if these parameters don't apply.","category":"page"},{"location":"model-file/estimation/#Parameter-transformation","page":"Estimation","title":"Parameter transformation","text":"","category":"section"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Sometimes, it is desirable to estimate a transformation of a parameter appearing in the model, rather than the parameter itself. It is of course possible to replace the original parameter by a function of the estimated parameter everywhere is the model, but it is often unpractical.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"In such a case, it is possible to declare the parameter to be estimated in the parameters statement and to define the transformation, using a pound sign (#) expression.","category":"page"},{"location":"model-file/estimation/#Example","page":"Estimation","title":"Example","text":"","category":"section"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":" parameters bet;\n\n model;\n # sig = 1/bet;\n c = sig*c(+1)*mpk;\n end;\n\n estimated_params;\n bet, normal_pdf, 1, 0.05;\n end;","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"It is possible to have several estimated_params blocks. By default, subsequent blocks are concatenated with the previous ones; this can be useful when building models in a modular fashion (see also estimated_params_remove for that use case). However, if an estimated_params block has the overwrite option, its contents becomes the new list of estimated parameters, cancelling previous blocks; this can be useful when doing several estimations in a single .mod file.","category":"page"},{"location":"model-file/estimation/#estimated_params_init","page":"Estimation","title":"estimated_params_init","text":"","category":"section"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Block: estimated_params_init ;","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Block: estimated_params_init (OPTIONS...);","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"This block declares numerical initial values for the optimizer when these ones are different from the prior mean. It should be specified after the estimated_params block as otherwise the specified starting values are overwritten by the latter.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Each line has the following syntax:","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":" stderr VARIABLE_NAME | corr VARIABLE_NAME_1, VARIABLE_NAME_2 | PARAMETER_NAME, INITIAL_VALUE;","category":"page"},{"location":"model-file/estimation/#estimation","page":"Estimation","title":"estimation","text":"","category":"section"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Command: estimation [VARIABLE_NAME...];","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Command: estimation (OPTIONS...)[VARIABLE_NAME...];","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"This command runs Bayesian estimation.","category":"page"},{"location":"model-file/estimation/#Options","page":"Estimation","title":"Options","text":"","category":"section"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"datafile = FILENAME","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"The datafile must be in CSV format","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":" estimation(datafile='../fsdat_simul.csv',...);","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"nobs = INTEGER","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"The number of observations following first_obs to be used. Default: all observations in the file after first_obs.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"first_obs = INTEGER","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"The number of the first observation to be used. In case of estimating a DSGE-VAR, first_obs needs to be larger than the number of lags. Default: 1.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"plot_priors = INTEGER: Control the plotting of priors, 0, no prior plot, 1, pPrior density for each estimated parameter is plotted. It is important to check that the actual shape of prior densities matches what you have in mind. Ill-chosen values for the prior standard density can result in absurd prior densities (default valueL 1).\nmh_replic = INTEGER","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Number of replications for each chain of the Metropolis-Hastings algorithm. The number of draws should be sufficient to achieve convergence of the MCMC and to meaningfully compute posterior objects. Default: 20000.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"mh_nblocks = INTEGER","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"Number of parallel chains for Metropolis-Hastings algorithm. Default: 2.","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"mh_jscale = DOUBLE","category":"page"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"The scale parameter of the jumping distribution's covariance matrix. The default value is rarely satisfactory. This option must be tuned to obtain, ideally, an acceptance ratio of 25%-33%. Basically, the idea is to increase the variance of the jumping distribution if the acceptance ratio is too high, and decrease the same variance if the acceptance ratio is too low. In some situations it may help to consider parameter-specific values for this scale parameter. This can be done in the estimated_params block. Default: 0.2.","category":"page"},{"location":"model-file/estimation/#Julia-functions","page":"Estimation","title":"Julia functions","text":"","category":"section"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"covariance","category":"page"},{"location":"model-file/estimation/#Dynare.covariance","page":"Estimation","title":"Dynare.covariance","text":"covariance(chain:Chains)\n\ncomputes the covariance matrix of MCMC chain\n\n\n\n\n\n","category":"function"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"mode_compute!","category":"page"},{"location":"model-file/estimation/#Dynare.mode_compute!","page":"Estimation","title":"Dynare.mode_compute!","text":" mode_compute!(; \n context=context,\n data = AxisArrayTable(AxisArrayTables.AxisArray(Matrix(undef, 0, 0))),\n datafile = \"\",\n diffuse_filter::Bool = false,\n display::Bool = false,\n fast_kalman_filter::Bool = true,\n first_obs::PeriodsSinceEpoch = Undated(typemin(Int)),\n initial_values = get_initial_value_or_mean(),\n last_obs::PeriodsSinceEpoch = Undated(typemin(Int)),\n mode_check::Bool = false,\n nobs::Int = 0,\n order::Int = 1,\n presample::Int = 0,\n transformed_parameters = true)\n\ncomputes the posterior mode.\n\nKeyword arguments\n\ncontext::Context=context: context of the computation\ndata::AxisArrayTable: AxisArrayTable containing observed variables\ndatafile::String: data filename (can't be used as the same time asdataset`)\nfirst_obs::PeriodsSinceEpoch: first observation (default: first observation in the dataset)\ninitial_values: initival parameter values for optimization algorithm (default: estimated_params_init block if present or prior mean)\nlast_obs::PeriodsSinceEpoch: last period (default: last period of the dataset)\nnobs::Int = 0: number of observations (default: entire dataset)\ntransformed_parameters = true: whether to transform estimated parameter so as they take their value on R\n\nEither data or datafile must be specified.\n\n\n\n\n\n","category":"function"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"plot_priors ","category":"page"},{"location":"model-file/estimation/#Dynare.plot_priors","page":"Estimation","title":"Dynare.plot_priors","text":"plot_priors(; context::Context = context, n_points::Int = 100)\n\nplots prior density\n\nKeyword arguments\n\ncontext::Context = context: context in which to take the date to be ploted\nn_points::Int = 100: number of points used for a curve\n\n\n\n\n\n","category":"function"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"plot_prior_posterior ","category":"page"},{"location":"model-file/estimation/#Dynare.plot_prior_posterior","page":"Estimation","title":"Dynare.plot_prior_posterior","text":"plot_prior_posterior(chains; context::Context=context)\n\nplots priors posterios and mode if computed on the same plots\n\nKeyword arguments\n\ncontext::Context=context: context used to get the estimation results\n\nOutput\n\nthe plots are saved in .//Graphs/PriorPosterior_.png\n\n\n\n\n\n","category":"function"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"prior!","category":"page"},{"location":"model-file/estimation/#Dynare.prior!","page":"Estimation","title":"Dynare.prior!","text":" prior!(s::Symbol; shape::{<:Distributions}, initialvalue::Union{Real,Missing}=missing, mean::Union{Real,Missing}=missing, stdev::Union{Real,Missing}=missing, domain=[], variance ::Union{Real,Missing}=missing, context::Context=context)\n prior!(s::stdev; shape::{<:Distributions}, initialvalue::Union{Real,Missing}=missing, mean::Union{Real,Missing}=missing, stdev::Union{Real,Missing}=missing, domain=[], variance ::Union{Real,Missing}=missing, context::Context=context)\n prior!(s::variance; shape::{<:Distributions}, initialvalue::Union{Real,Missing}=missing, mean::Union{Real,Missing}=missing, stdev::Union{Real,Missing}=missing, domain=[], variance ::Union{Real,Missing}=missing, context::Context=context)\n prior!(s::corr; shape::{<:Distributions}, initialvalue::Union{Real,Missing}=missing, mean::Union{Real,Missing}=missing, stdev::Union{Real,Missing}=missing, domain=[], variance ::Union{Real,Missing}=missing, context::Context=context)\n\ngenerates a prior for a symbol of a parameter, the standard deviation (stdev) or the variance (variance) of an exogenous variable or an endogenous variable (measurement error) or the correlation (corr) between 2 endogenous or exogenous variables\n\nKeyword arguments\n\nshape <: Distributions: the shape of the prior distribution (Beta, InvertedGamma, InvertedGamma1, Gamma, Normal, Uniform, Weibull) [required]\ncontext::Context=context: context in which the prior is declared\ndomain::Vector{<:Real}=Float64[]: domain for a uniform distribution\ninitialvalue::Union{Real,Missing}=missing: initialvalue for mode finding or MCMC iterations\nmean::Union{Real,Missing}=missing: mean of the prior distribution\nstdev::Union{Real,Missing}=missing: stdev of the prior distribution\nvariance::Union{Real,Missing}=missing: variance of the prior distribution\n\n\n\n\n\n","category":"function"},{"location":"model-file/estimation/","page":"Estimation","title":"Estimation","text":"rwmh_compute!","category":"page"},{"location":"model-file/estimation/#Dynare.rwmh_compute!","page":"Estimation","title":"Dynare.rwmh_compute!","text":"rwmh_compute!(;context::Context=context,\n back_transformation::Bool = true,\n datafile::String = \"\",\n data::AxisArrayTable = AxisArrayTable(AxisArrayTables.AxisArray(Matrix(undef, 0, 0))),\n diffuse_filter::Bool = false,\n display::Bool = true,\n fast_kalman_filter::Bool = true,\n first_obs::PeriodsSinceEpoch = Undated(typemin(Int)),\n initial_values = prior_mean(context.work.estimated_parameters),\n covariance::AbstractMatrix{Float64} = Matrix(prior_variance(context.work.estimated_parameters)),\n transformed_covariance::Matrix{Float64} = Matrix{Float64}(undef, 0,0),\n last_obs::PeriodsSinceEpoch = Undated(typemin(Int)),\n mcmc_chains::Int = 1,\n mcmc_init_scale::Float64 = 0.0,\n mcmc_jscale::Float64 = 0.0,\n mcmc_replic::Int = 0,\n mode_compute::Bool = true,\n nobs::Int = 0,\n order::Int = 1,\n plot_chain::Bool = true,\n plot_posterior_density::Bool = false, \n presample::Int = 0,\n transformed_parameters::Bool = true\n\n)\n\nruns random walk Monte Carlo simulations of the posterior\n\nKeyword arguments\n\ncontext::Context=context: context of the computation\ncovariance::AbstractMatrix{Float64}: \ndata::AxisArrayTable: AxisArrayTable containing observed variables\ndatafile::String: data filename\nfirst_obs::PeriodsSinceEpoch: first observation (default: first observation in the dataset)\ninitial_values: initival parameter values for optimization algorithm (default: estimated_params_init block if present or prior mean)\nlast_obs::PeriodsSinceEpoch: last period (default: last observation in the dataset)\nmcmc_chains::Int number of MCMC chains (default: 1)\nmcmc_jscale::Float64: scale factor of proposal\nmcmc_replic::Int: = 0,\nnobs::Int = 0: number of observations (default: entire dataset)\nplot_chain::Bool: whether to display standard MCMC chain output (default:true)\nplot_posterior_density::Bool: wether to display plots with prior and posterior densities (default: false)\ntransformed_covariance::Matrix{Float64}: covariance of transformed parameters (default: empty)\ntransformed_parameters = true: whether to transform estimated parameter so as they take their value on R\n\nEither data or datafile must be specified.\n\n\n\n\n\n","category":"function"},{"location":"installation-and-configuration/#Installation-and-configuration","page":"Installation and Configuration","title":"Installation and configuration","text":"","category":"section"},{"location":"installation-and-configuration/#Software-requirements","page":"Installation and Configuration","title":"Software requirements","text":"","category":"section"},{"location":"installation-and-configuration/","page":"Installation and Configuration","title":"Installation and Configuration","text":"Dynare is available for all plateforms supported by the current stable version of Julia (https://julialang.org/downloads/#supported_platforms). It should also work with older versions of Julia starting with version 1.6.3","category":"page"},{"location":"installation-and-configuration/#Installation-of-Dynare","page":"Installation and Configuration","title":"Installation of Dynare","text":"","category":"section"},{"location":"installation-and-configuration/","page":"Installation and Configuration","title":"Installation and Configuration","text":"In Julia, install the Dynare.jl package:","category":"page"},{"location":"installation-and-configuration/","page":"Installation and Configuration","title":"Installation and Configuration","text":"using Pkg\npkg\"add Dynare\"","category":"page"},{"location":"installation-and-configuration/#Using-Dynare","page":"Installation and Configuration","title":"Using Dynare","text":"","category":"section"},{"location":"installation-and-configuration/","page":"Installation and Configuration","title":"Installation and Configuration","text":"In order to start using Dynare in Julia, type","category":"page"},{"location":"installation-and-configuration/","page":"Installation and Configuration","title":"Installation and Configuration","text":"using Dynare","category":"page"},{"location":"installation-and-configuration/#Optional-extensions","page":"Installation and Configuration","title":"Optional extensions","text":"","category":"section"},{"location":"installation-and-configuration/#Pardiso","page":"Installation and Configuration","title":"Pardiso","text":"","category":"section"},{"location":"installation-and-configuration/","page":"Installation and Configuration","title":"Installation and Configuration","text":"If you want the solution of very large perfect foresight models and reduce the memory consumption, use the Pardiso package (https://github.com/JuliaSparse/Pardiso.jl) and type","category":"page"},{"location":"installation-and-configuration/","page":"Installation and Configuration","title":"Installation and Configuration","text":"using MKL, Pardiso","category":"page"},{"location":"installation-and-configuration/#PATHSolver","page":"Installation and Configuration","title":"PATHSolver","text":"","category":"section"},{"location":"installation-and-configuration/","page":"Installation and Configuration","title":"Installation and Configuration","text":"If youw want to solve perfect foresight models with occasionally binding constraints use the PATHSolver package (https://github.com/chkwon/PATHSolver.jl) and type","category":"page"},{"location":"installation-and-configuration/","page":"Installation and Configuration","title":"Installation and Configuration","text":"using PATHSolver","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"While Dynare allows the user to choose their own variable names, there are some restrictions to be kept in mind. First, variables and parameters must not have the same name as Dynare commands or built-in functions. In this respect, Dynare is not case-sensitive. For example, do not use Ln or Sigma_e to name your variable. Not conforming to this rule might yield hard-to-debug error messages or crashes. ","category":"page"},{"location":"model-file/variable-declarations/#var","page":"Variables and parameters declaration","title":"var","text":"","category":"section"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"command","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"var VAR_NAME [$TEX_NAME$][(long_name=QUOTED_STRINGNAME=QUOTED_STRING)]...;","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"var (deflator=MODEL_EXPR) VAR_NAME (... same options apply) var(log,deflator=MODEL_EXPR) VAR_NAME (... same options apply)","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"var (log_deflator=MODEL_EXPR) VAR_NAME (... same options apply)","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"This required command declares the endogenous variables in the model. Optionally it is possible to give a LaTeX name to the variable or, if it is nonstationary, provide information regarding its deflator. The variables in the list can be separated by spaces or by commas. var commands can appear several times in the file and Dynare will concatenate them. ","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"If the model is nonstationary and is to be written as such in the model block, Dynare will need the trend deflator for the appropriate endogenous variables in order to stationarize the model. The trend deflator must be provided alongside the variables that follow this trend.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Options","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"log\nIn addition to the endogenous variable(s) thus declared, this option also triggers the creation of auxiliary variable(s) equal to the log of the corresponding endogenous variable(s). For example, given a var(log) y statement, two endogenous will be created (y and LOG_y), and an auxiliary equation linking the two will also be added (equal to LOG_y = log(y)). Moreover, every occurence of y in the model will be replaced by exp(LOG_y). This option is for example useful when one wants to perform a loglinear approximation of some variable(s) in the context of a first-order stochastic approximation; or when one wants to ensure the variable(s) stay(s) in the definition domain of the function defining the steady state or the dynamic residuals when the nonlinear solver is used.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"deflator = MODEL_EXPR\nThe expression used to detrend an endogenous variable. All trend variables, endogenous variables and parameters referenced in MODEL_EXPR must already have been declared by the trend_var, log_trend_var, var and parameters commands. The deflator is assumed to be multiplicative; for an additive deflator, use log_deflator. This option can be used together with the log option (the latter must come first).","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"log_deflator = MODEL_EXPR\nSame as deflator, except that the deflator is assumed to be additive instead of multiplicative (or, to put it otherwise, the declared variable is equal to the log of a variable with a multiplicative trend). This option cannot be used together with the log option, because it would not make much sense from an economic point of view (the corresponding auxiliary variable would correspond to the log taken two times on a variable with a multiplicative trend).","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"long_name = QUOTED_STRING\nThis is the long version of the variable name. Its value is stored in M_.endo_names_long (a column cell array, in the same order as M_.endo_names). In case multiple long_name options are provided, the last one will be used. Default: VAR_NAME.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Example","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"var c gnp cva \n cca (long_name=`Consumption CA');\nvar(deflator=A) i b;\nvar c $C$ (long_name=`Consumption');","category":"page"},{"location":"model-file/variable-declarations/#varexo","page":"Variables and parameters declaration","title":"varexo","text":"","category":"section"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Command:","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":" varexo VAR_NAME [$TEX_NAME$] [(long_name=QUOTED_STRING|NAME=QUOTED_STRING)...];","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"This optional command declares the exogenous variables in the model. Optionally it is possible to give a LaTeX name to the variable. Exogenous variables are required if the user wants to be able to apply shocks to her model. The variables in the list can be separated by spaces or by commas. varexo commands can appear several times in the file and Dynare will concatenate them.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Options","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"long_name = QUOTED_STRING","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Example","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":" varexo m gov;","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Remarks","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"An exogenous variable is an innovation, in the sense that this\nvariable cannot be predicted from the knowledge of the current\nstate of the economy. For instance, if logged TFP is a first order\nautoregressive process:\n```math\na_t=ρa_{t−1}+ε_t\n```","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"then logged TFP is an endogenous variable to be declared with var, while the innovation ε_t is to be declared with varexo.","category":"page"},{"location":"model-file/variable-declarations/#varexo_det","page":"Variables and parameters declaration","title":"varexo_det","text":"","category":"section"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Command:","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"varexo_det VAR_NAME [$TEX_NAME$][(long_name=QUOTED_STRING|NAME=QUOTED_STRING)...];","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"This optional command declares exogenous deterministic variables in a stochastic model. Optionally it is possible to give a LaTeX name to the variable. The variables in the list can be separated by spaces or by commas. varexo_det commands can appear several times in the file and Dynare will concatenate them.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"It is possible to mix deterministic and stochastic shocks to build models where agents know from the start of the simulation about future exogenous changes. In that case stoch_simul will compute the rational expectation solution adding future information to the state space (nothing is shown in the output of stoch_simul) and forecast will compute a simulation conditional on initial conditions and future information.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Note that exogenous deterministic variables cannot appear with a lead or a lag in the model.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Options","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"long_name = QUOTED_STRING\nNAME = QUOTED_STRING","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Example","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"varexo m gov;\nvarexo_det tau;","category":"page"},{"location":"model-file/variable-declarations/#parameters","page":"Variables and parameters declaration","title":"parameters","text":"","category":"section"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Command:","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"parameters PARAM_NAME [$TEX_NAME$] [(long_name=QUOTED_STRING|NAME=QUOTED_STRING)...];","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"This command declares parameters used in the model, in variable\ninitialization or in shocks declaration. Optionally it is possible to give a\nLaTeX name to the parameter.\n\nThe parameters must subsequently be assigned values.\n\nThe parameters in the list can be separated by spaces or by commas.\n``parameters`` commands can appear several times in the file and Dynare\nwill concatenate them.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Options","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"long_name = QUOTED_STRING\nNAME = QUOTED_STRING","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Example","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"parameters alpha, bet;","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Parameter initialization","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"When using Dynare for computing simulations, it is necessary to calibrate the parameters of the model. This is done through parameter initialization.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"The syntax is the following:","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"PARAMETER_NAME = EXPRESSION;","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Here is an example of calibration:","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"parameters alpha, beta;\n\nbeta = 0.99;\nalpha = 0.36;\nA = 1-alpha*beta;","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Internally, the parameter values are stored in context.work.params","category":"page"},{"location":"model-file/variable-declarations/#Advanced-commands","page":"Variables and parameters declaration","title":"Advanced commands","text":"","category":"section"},{"location":"model-file/variable-declarations/#change_type","page":"Variables and parameters declaration","title":"change_type","text":"","category":"section"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Command","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"change_type (var|varexo|varexo_det|parameters) VAR_NAME | PARAM_NAME...;","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Changes the types of the specified variables/parameters to another type: endogenous, exogenous, exogenous deterministic or parameter. It is important to understand that this command has a global effect on the mod file: the type change is effective after, but also before, the change_type command. This command is typically used when flipping some variables for steady state calibration: typically a separate model file is used for calibration, which includes the list of variable declarations with the macro processor, and flips some variable.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Example","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"var y, w;\nparameters alpha, beta;\n...\nchange_type(var) alpha, beta;\nchange_type(parameters) y, w;","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Here, in the whole model file, alpha and beta will be endogenous and y and w will be parameters.","category":"page"},{"location":"model-file/variable-declarations/#var_remove","page":"Variables and parameters declaration","title":"var_remove","text":"","category":"section"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Command:","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"var_remove VAR_NAME | PARAM_NAME...;","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Removes the listed variables (or parameters) from the model. Removing a variable that has already been used in a model equation or elsewhere will lead to an error.","category":"page"},{"location":"model-file/variable-declarations/#predetermined_variables","page":"Variables and parameters declaration","title":"predetermined_variables","text":"","category":"section"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Command:","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"predetermined_variables VAR_NAME...;","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"In Dynare, the default convention is that the timing of a variable reflects when this variable is decided. The typical example is for capital stock: since the capital stock used at current period is actually decided at the previous period, then the capital stock entering the production function is k(-1), and the law of motion of capital must be written:","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"k = i + (1-delta)*k(-1)","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Put another way, for stock variables, the default in Dynare is to use a \"stock at the end of the period\" concept, instead of a \"stock at the beginning of the period\" convention.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"The predetermined_variables is used to change that convention. The endogenous variables declared as predetermined variables are supposed to be decided one period ahead of all other endogenous variables. For stock variables, they are supposed to follow a \"stock at the beginning of the period\" convention.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Note that Dynare internally always uses the \"stock at the end of the period\" concept, even when the model has been entered using the predetermined_variables command. Thus, when plotting, computing or simulating variables, Dynare will follow the convention to use variables that are decided in the current period. For example, when generating impulse response functions for capital, Dynare will plot k, which is the capital stock decided upon by investment today (and which will be used in tomorrow's production function). This is the reason that capital is shown to be moving on impact, because it is k and not the predetermined k(-1) that is displayed. It is important to remember that this also affects simulated time series and output from smoother routines for predetermined variables. Compared to non-predetermined variables they might otherwise appear to be falsely shifted to the future by one period.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Example","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"The following two program snippets are strictly equivalent.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Using default Dynare timing convention:","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"var y, k, i;\n...\nmodel;\ny = k(-1)^alpha;\nk = i + (1-delta)*k(-1);\n...\nend;","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Using the alternative timing convention:","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"var y, k, i;\npredetermined_variables k;\n...\nmodel;\ny = k^alpha;\nk(+1) = i + (1-delta)*k;\n...\nend;","category":"page"},{"location":"model-file/variable-declarations/#trend_var","page":"Variables and parameters declaration","title":"trend_var","text":"","category":"section"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"command:","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"trend_var (growth_factor = MODEL_EXPR) VAR_NAME[$LATEX_NAME$]...;","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"This optional command declares the trend variables in the model. See conv for the syntax of MODEL_EXPR and VAR_NAME. Optionally it is possible to give a LaTeX name to the variable.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"The variable is assumed to have a multiplicative growth trend. For an additive growth trend, use log_trend_var instead.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Trend variables are required if the user wants to be able to write a nonstationary model in the model block. The trend_var command must appear before the var command that references the trend variable.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"trend_var commands can appear several times in the file and Dynare will concatenate them.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"If the model is nonstationary and is to be written as such in the model block, Dynare will need the growth factor of every trend variable in order to stationarize the model. The growth factor must be provided within the declaration of the trend variable, using the growth_factor keyword. All endogenous variables and parameters referenced in MODEL_EXPR must already have been declared by the var and parameters commands.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Example","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"trend_var (growth_factor=gA) A;","category":"page"},{"location":"model-file/variable-declarations/#make_local_variables","page":"Variables and parameters declaration","title":"make_local_variables","text":"","category":"section"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"command:","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"model_local_variable VARIABLE_NAME [LATEX_NAME]... ;","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"This optional command declares a model local variable. See conv for the syntax of VARIABLE_NAME. As you can create model local variables on the fly in the model block, the interest of this command is primarily to assign a LATEX_NAME to the model local variable.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Example","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"model_local_variable GDP_US $GDPUS$;","category":"page"},{"location":"model-file/variable-declarations/#On-the-fly-Model-Variable-Declaration","page":"Variables and parameters declaration","title":"On-the-fly Model Variable Declaration","text":"","category":"section"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Endogenous variables, exogenous variables, and parameters can also be declared inside the model block. You can do this in two different ways: either via the equation tag or directly in an equation.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"To declare a variable on-the-fly in an equation tag, simply state the type of variable to be declared (endogenous, exogenous, or parameter followed by an equal sign and the variable name in single quotes. Hence, to declare a variable c as endogenous in an equation tag, you can type [endogenous='c'].","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"To perform on-the-fly variable declaration in an equation, simply follow the symbol name with a vertical line (|, pipe character) and either an e, an x, or a p. For example, to declare a parameter named alphaa in the model block, you could write alphaa|p directly in an equation where it appears. Similarly, to declare an endogenous variable c in the model block you could write c|e. Note that in-equation on-the-fly variable declarations must be made on contemporaneous variables.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"On-the-fly variable declarations do not have to appear in the first place where this variable is encountered.","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"Example","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"The following two snippets are equivalent:","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"model;\n [endogenous='k',name='law of motion of capital']\n k(+1) = i|e + (1-delta|p)*k;\n y|e = k^alpha|p;\n ...\nend;\ndelta = 0.025;\nalpha = 0.36;","category":"page"},{"location":"model-file/variable-declarations/","page":"Variables and parameters declaration","title":"Variables and parameters declaration","text":"var k, i, y;\nparameters delta, alpha;\ndelta = 0.025;\nalpha = 0.36;\n...\nmodel;\n [name='law of motion of capital']\n k(1) = i|e + (1-delta|p)*k;\n y|e = k|e^alpha|p;\n ...\nend;","category":"page"},{"location":"model-file/model-declaration/#Model-declaration","page":"Model declaration","title":"Model declaration","text":"","category":"section"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"The model is declared inside a model block:","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Block: model ; ","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Block: model (OPTIONS...);","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"The equations of the model are written in a block delimited by model and end keywords.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"There must be as many equations as there are endogenous variables in the model, except when computing the unconstrained optimal policy with ramsey_model, ramsey_policy or discretionary_policy.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"The syntax of equations must follow the conventions for MODEL_EXPRESSION as described in expr. Each equation must be terminated by a semicolon (';'). A normal equation looks like:","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"MODEL_EXPRESSION = MODEL_EXPRESSION;","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"When the equations are written in homogenous form, it is possible to omit the '=0' part and write only the left hand side of the equation. A homogenous equation looks like:","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"MODEL_EXPRESSION;","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Inside the model block, Dynare allows the creation of model-local variables, which constitute a simple way to share a common expression between several equations. The syntax consists of a pound sign (#) followed by the name of the new model local variable (which must not be declared as in var-decl, but may have been declared by model_local_variable), an equal sign, and the expression for which this new variable will stand. Later on, every time this variable appears in the model, Dynare will substitute it by the expression assigned to the variable. Note that the scope of this variable is restricted to the model block; it cannot be used outside. To assign a LaTeX name to the model local variable, use the declaration syntax outlined by model_local_variable. A model local variable declaration looks like:","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"#VARIABLE_NAME = MODEL_EXPRESSION;","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"It is possible to tag equations written in the model block. A tag can serve different purposes by allowing the user to attach arbitrary informations to each equation and to recover them at runtime. For instance, it is possible to name the equations with a name-tag, using a syntax like:","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"model;\n\n[name = 'Budget constraint'];\nc + k = k^theta*A;\n\nend;","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Here, name is the keyword indicating that the tag names the equation. If an equation of the model is tagged with a name, the resid command will display the name of the equations (which may be more informative than the equation numbers) in addition to the equation number. Several tags for one equation can be separated using a comma:","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"model;\n\n[name='Taylor rule',mcp = 'r > -1.94478']\nr = rho*r(-1) + (1-rho)*(gpi*Infl+gy*YGap) + e;\n\nend;","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"More information on tags is available at https://git.dynare.org/Dynare/dynare/-/wikis/Equations-Tags.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"There can be several model blocks, in which case they are simply concatenated. The set of effective options is also the concatenation of the options declared in all the blocks, but in that case you may rather want to use the model_options command.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Options","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"linear","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Declares the model as being linear. It spares oneself from having to declare initial values for computing the steady state of a stationary linear model. This option can't be used with non-linear models, it will NOT trigger linearization of the model.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"no_static","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Don't create the static model file. This can be useful for models which don't have a steady state.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"differentiate_forward_vars differentiate_forward_vars = (VARIABLE_NAME [VARIABLE_NAME ...] )","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Tells Dynare to create a new auxiliary variable for each endogenous variable that appears with a lead, such that the new variable is the time differentiate of the original one. More precisely, if the model contains x(+1), then a variable AUX_DIFF_VAR will be created such that AUX_DIFF_VAR=x-x(-1), and x(+1) will be replaced with x+AUX_DIFF_VAR(+1).","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"The transformation is applied to all endogenous variables with a lead if the option is given without a list of variables. If there is a list, the transformation is restricted to endogenous with a lead that also appear in the list.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"This option can useful for some deterministic simulations where convergence is hard to obtain. Bad values for terminal conditions in the case of very persistent dynamics or permanent shocks can hinder correct solutions or any convergence. The new differentiated variables have obvious zero terminal conditions (if the terminal condition is a steady state) and this in many cases helps convergence of simulations.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"parallel_local_files = ( FILENAME [, FILENAME]... )","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Declares a list of extra files that should be transferred to follower nodes when doing a parallel computation (see paral-conf).","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"balanced_growth_test_tol = DOUBLE","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Tolerance used for determining whether cross-derivatives are zero in the test for balanced growth path (the latter is documented on https://archives.dynare.org/DynareWiki/RemovingTrends). Default: 1e-6","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Example (Elementary RBC model)","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"var c k;\nvarexo x;\nparameters aa alph bet delt gam;\n\nmodel;\nc = - k + aa*x*k(-1)^alph + (1-delt)*k(-1);\nc^(-gam) = (aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam)/(1+bet);\nend;","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Example (Use of model local variables)","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"The following program:","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"model;\n# gamma = 1 - 1/sigma;\nu1 = c1^gamma/gamma;\nu2 = c2^gamma/gamma;\nend;","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"...is formally equivalent to:","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"model;\nu1 = c1^(1-1/sigma)/(1-1/sigma);\nu2 = c2^(1-1/sigma)/(1-1/sigma);\nend;","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Example (A linear model)","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"model(linear);\nx = a*x(-1)+b*y(+1)+e_x;\ny = d*y(-1)+e_y;\nend;","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"model_options (OPTIONS...);","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"This command accepts the same options as the model block.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"The purpose of this statement is to specify the options that apply to the whole model, when there are several model blocks, so as to restore the symmetry between those blocks (since otherwise one model block would typically bear the options, while the other ones would typically have no option).","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"model_remove (TAGS...);","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"This command removes equations that appeared in a previous model block.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"The equations must be specified by a list of tag values, separated by commas. Each element of the list is either a simple quoted string, in which case it designates an equation by its name tag; or a tag name (without quotes), followed by an equal sign, then by the tag value (within quotes).","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Each removed equation must either have an endogenous tag, or have a left hand side containing a single endogenous variable. The corresponding endogenous variable will be either turned into an exogenous (if it is still used in somewhere in the model at that point), otherwise it will be removed from the model.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Example","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"var c k dummy1 dummy2;\n\nmodel;\n c + k - aa*x*k(-1)^alph - (1-delt)*k(-1) + dummy1;\n c^(-gam) - (1+bet)^(-1)*(aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam);\n [ name = 'eq:dummy1', endogenous = 'dummy1' ]\n c*k = dummy1;\n [ foo = 'eq:dummy2' ]\n log(dummy2) = k + 2;\nend;\n\n model_remove('eq:dummy1', foo = 'eq:dummy2');","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"In the above example, the last two equations will be removed, dummy1 will be turned into an exogenous, and dummy2 will be removed.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"block: model_replace (TAGS...);","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"This block replaces several equations in the model. It removes the equations given by the tags list (with the same syntax as in model_remove), and it adds equations given within the block (with the same syntax as model).","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"No variable is removed or has its type changed in the process.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Example","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"var c k;\n\nmodel;\n c + k - aa*x*k(-1)^alph - (1-delt)*k(-1);\n [ name = 'dummy' ]\n c*k = 1;\nend;\n\nmodel_replace('dummy');\n c^(-gam) = (1+bet)^(-1)*(aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam);\nend;","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"In the above example, the dummy equation is replaced by a proper Euler equation.","category":"page"},{"location":"model-file/model-declaration/#Auxiliary-variables","page":"Model declaration","title":"Auxiliary variables","text":"","category":"section"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"The model which is solved internally by Dynare is not exactly the model declared by the user. In some cases, Dynare will introduce auxiliary endogenous variables–-along with corresponding auxiliary equations–-which will appear in the final output.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"The main transformation concerns leads and lags. Dynare will perform a transformation of the model so that there is only one lead and one lag on endogenous variables and no leads/lags on exogenous variables.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"This transformation is achieved by the creation of auxiliary variables and corresponding equations. For example, if x(+2) exists in the model, Dynare will create one auxiliary variable AUX_ENDO_LEAD = x(+1), and replace x(+2) by AUX_ENDO_LEAD(+1).","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"A similar transformation is done for lags greater than 2 on endogenous (auxiliary variables will have a name beginning with AUX_ENDO_LAG), and for exogenous with leads and lags (auxiliary variables will have a name beginning with AUX_EXO_LEAD or AUX_EXO_LAG respectively).","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Another transformation is done for the EXPECTATION operator. For each occurrence of this operator, Dynare creates an auxiliary variable defined by a new equation, and replaces the expectation operator by a reference to the new auxiliary variable. For example, the expression EXPECTATION(-1)(x(+1)) is replaced by AUX_EXPECT_LAG_1(-1), and the new auxiliary variable is declared as AUX_EXPECT_LAG_1 = x(+2).","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Auxiliary variables are also introduced by the preprocessor for the ramsey_model and ramsey_policy commands. In this case, they are used to represent the Lagrange multipliers when first order conditions of the Ramsey problem are computed. The new variables take the form MULT_i, where i represents the constraint with which the multiplier is associated (counted from the order of declaration in the model block).","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Auxiliary variables are also introduced by the differentiate_forward_vars option of the model block. The new variables take the form AUX_DIFF_FWRD_i, and are equal to x-x(-1) for some endogenous variable x.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Finally, auxiliary variables will arise in the context of employing the diff-operator.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"Once created, all auxiliary variables are included in the set of endogenous variables. The output of decision rules (see below) is such that auxiliary variable names are replaced by the original variables they refer to.","category":"page"},{"location":"model-file/model-declaration/","page":"Model declaration","title":"Model declaration","text":"The number of endogenous variables before the creation of auxiliary variables is stored in context.models[1].orig_endo_nbr, and the number of endogenous variables after the creation of auxiliary variables is stored in context.models[1].endogenous_nbr.","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"To study the effects of a temporary shock after which the system goes back to the original equilibrium (if the model is stable...) one uses a temporary shock. A temporary shock is a temporary change of value of one or several exogenous variables in the model. Temporary shocks are specified with the command shocks.","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"In a deterministic context, when one wants to study the transition of one equilibrium position to another, it is equivalent to analyze the consequences of a permanent shock. In Dynare this is done with initval, endval and steady.","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"In a stochastic framework, the exogenous variables take random values in each period. In Dynare, these random values follow a normal distribution with zero mean, but it belongs to the user to specify the variability of these shocks. The non-zero elements of the matrix of variance-covariance of the shocks can be entered with the shocks command.","category":"page"},{"location":"model-file/shocks/#Dynare-commands","page":"Shocks on exgogenous variables","title":"Dynare commands","text":"","category":"section"},{"location":"model-file/shocks/#shocks","page":"Shocks on exgogenous variables","title":"shocks","text":"","category":"section"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"block: shocks ; \nblock: shocks(overwrite);","category":"page"},{"location":"model-file/shocks/#Options","page":"Shocks on exgogenous variables","title":"Options","text":"","category":"section"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"overwrite: By default, if there are several shocks blocks","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"in the same .mod file, then they are cumulative: all the shocks declared in all the blocks are considered; however, if a shocks block is declared with the overwrite option, then it replaces all the previous shocks blocks.","category":"page"},{"location":"model-file/shocks/#In-a-deterministic-context","page":"Shocks on exgogenous variables","title":"In a deterministic context","text":"","category":"section"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"For deterministic simulations, the shocks block specifies temporary changes in the value of exogenous variables. For permanent shocks, use an endval block.","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"The block should contain one or more occurrences of the following group of three lines:","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"var VARIABLE_NAME;\nperiods INTEGER[:INTEGER] [[,] INTEGER[:INTEGER]]...;\nvalues DOUBLE | (EXPRESSION) [[,] DOUBLE | (EXPRESSION) ]...;","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"It is possible to specify shocks which last several periods and which can vary over time. The periods keyword accepts a list of several dates or date ranges, which must be matched by as many shock values in the values keyword. Note that a range in the periods keyword can be matched by only one value in the values keyword. If values represents a scalar, the same value applies to the whole range. If values represents a vector, it must have as many elements as there are periods in the range.","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"Note that shock values are not restricted to numerical constants: arbitrary expressions are also allowed, but you have to enclose them inside parentheses.","category":"page"},{"location":"model-file/shocks/#Example-1","page":"Shocks on exgogenous variables","title":"Example 1","text":"","category":"section"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"shocks;\n\nvar e;\nperiods 1;\nvalues 0.5;\nvar u;\nperiods 4:5;\nvalues 0;\nvar v;\nperiods 4:5 6 7:9;\nvalues 1 1.1 0.9;\nvar w;\nperiods 1 2;\nvalues (1+p) (exp(z));\n\nend;","category":"page"},{"location":"model-file/shocks/#Example-2","page":"Shocks on exgogenous variables","title":"Example 2","text":"","category":"section"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"xx = [1.2; 1.3; 1];\n\nshocks;\nvar e;\nperiods 1:3;\nvalues (xx);\nend;","category":"page"},{"location":"model-file/shocks/#In-a-stochastic-context","page":"Shocks on exgogenous variables","title":"In a stochastic context","text":"","category":"section"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"For stochastic simulations, the shocks block specifies the non zero elements of the covariance matrix of the shocks of exogenous variables.","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"You can use the following types of entries in the block:","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"Specification of the standard error of an exogenous variable.","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"var VARIABLE_NAME; \nstderr EXPRESSION;","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"Specification of the variance of an exogenous variable.","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"var VARIABLE_NAME = EXPRESSION;","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"Specification the covariance of two exogenous variables.","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"var VARIABLE_NAME, VARIABLE_NAME = EXPRESSION;","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"Specification of the correlation of two exogenous variables.","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"corr VARIABLE_NAME, VARIABLE_NAME = EXPRESSION;","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"In an estimation context, it is also possible to specify variances and covariances on endogenous variables: in that case, these values are interpreted as the calibration of the measurement errors on these variables. This requires the varobs command to be specified before the shocks block.","category":"page"},{"location":"model-file/shocks/#Example","page":"Shocks on exgogenous variables","title":"Example","text":"","category":"section"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"shocks;\nvar e = 0.000081;\nvar u; stderr 0.009;\ncorr e, u = 0.8;\nvar v, w = 2;\nend;","category":"page"},{"location":"model-file/shocks/#Remark","page":"Shocks on exgogenous variables","title":"Remark","text":"","category":"section"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"If the variance of an exogenous variable is set to zero, this variable will appear in the report on policy and transition functions, but isn't used in the computation of moments and of Impulse Response Functions. Setting a variance to zero is an easy way of removing an exogenous shock.","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"In stochastic optimal policy context","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"When computing conditional welfare in a ramsey_model or discretionary_policy context, welfare is conditional on the state values inherited by planner when making choices in the first period. The information set of the first period includes the respective exogenous shock realizations. Thus, their known value can be specified using the perfect foresight syntax. Note that i) all other values specified for periods than period 1 will be ignored and ii) the value of lagged shocks (e.g. in the case of news shocks) is specified with histval.","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"Example","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"shocks;\nvar u; stderr 0.008;\nvar u;\nperiods 1;\nvalues 1;\nend;","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"Mixing deterministic and stochastic shocks","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"It is possible to mix deterministic and stochastic shocks to build models where agents know from the start of the simulation about future exogenous changes. In that case stoch_simul will compute the rational expectation solution adding future information to the state space (nothing is shown in the output of stoch_simul) and forecast will compute a simulation conditional on initial conditions and future information.","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"Example","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"varexo_det tau;\nvarexo e;\n...\nshocks;\nvar e; stderr 0.01;\nvar tau;\nperiods 1:9;\nvalues -0.15;\nend;\n\nstoch_simul(irf=0);\n\nforecast;","category":"page"},{"location":"model-file/shocks/#Julia-function","page":"Shocks on exgogenous variables","title":"Julia function","text":"","category":"section"},{"location":"model-file/shocks/#scenario!()","page":"Shocks on exgogenous variables","title":"scenario!()","text":"","category":"section"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"The Julia function scenario!() lets you","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"declare shocks on exogenous variables as the shocks block\nset the future value of endogenous variables (for conditional forecasts)\nadd the date at which the above information is made available to the agents in the model","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"scenario!","category":"page"},{"location":"model-file/shocks/#Dynare.scenario!","page":"Shocks on exgogenous variables","title":"Dynare.scenario!","text":"scenario!(; name=Symbol, period::PeriodSinceEpoch, value<:Number, context::Context=context,\n exogenous::Symbol=Symbol(), infoperiod::PeriodSinceEpoch=Undated(1))\n\nKeyword arguments\n\nname::Symbol: the name of an endogenous or exogenous variable [required]\nperiod::PeriodSinceEpoch: the period in which the value is set\nvalue<:PeriodSinceEpoch: the value of the endogenous or exogenous variables\ncontext: the context is which the function operates (optional, default = context)\nexogenous: when an endogenous variable is set, the name of the exogenous that must be freed (required when an endogenous variables is set)\ninfoperiod: the period in which the information is learned (optional, default = Undated(1))\n\n\n\n\n\n","category":"function"},{"location":"model-file/shocks/#Examples","page":"Shocks on exgogenous variables","title":"Examples","text":"","category":"section"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"scenario!(name = :e, value = 0.1, period = 2)","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"Exogenous variable e, takes value 0.1 in period 2.","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"scenario!(name = :y, value = 0.2, period=2, exogenous = :u)","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"Endogenous variable y is set to 0.2 in period 2 and exogenous variable u is treated as endogenous in the same period. Agents in the model know at the beginning of period 1 that this will happen.","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"scenario!(infoperiod = 2, name = :y, value = 0.2, period = 2,\n exogenous = :u)","category":"page"},{"location":"model-file/shocks/","page":"Shocks on exgogenous variables","title":"Shocks on exgogenous variables","text":"Endogenous variable y is set to 0.2 in period 2 and exogenous variable u is treated as endogenous in the same period. Agents in the model only learn at the beginning of period 2 that this will happen.","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"In a stochastic context, Dynare computes one or several simulations corresponding to a random draw of the shocks.","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"The main algorithm for solving stochastic models relies on a Taylor approximation, up to second order, of the solution function (see Judd (1996), Collard and Juillard (2001a, 2001b), and Schmitt-Grohé and Uríbe (2004)). The details of the Dynare implementation of the first order solution are given in Villemot (2011). Such a solution is computed using the stoch_simul command.","category":"page"},{"location":"model-file/local-approxiation/#Dynare-commands","page":"Local approximation","title":"Dynare commands","text":"","category":"section"},{"location":"model-file/local-approxiation/#stoch_simul","page":"Local approximation","title":"stoch_simul","text":"","category":"section"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"Command: `stoch_simul;","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"Command: `stoch_simul (OPTIONS...);","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"Solves a stochastic (i.e. rational expectations) model, using perturbation techniques.","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"More precisely, stoch_simul computes a Taylor approximation of the model around the deterministic steady state and solves of the the decision and transition functions for the approximated model. Using this, it computes impulse response functions and various descriptive statistics (moments, variance decomposition, correlation and autocorrelation coefficients). For correlated shocks, the variance decomposition is computed as in the VAR literature through a Cholesky decomposition of the covariance matrix of the exogenous variables. When the shocks are correlated, the variance decomposition depends upon the order of the variables in the varexo command.","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"The IRFs are computed as the difference between the trajectory of a variable following a shock at the beginning of period 1 and its steady state value. More details on the computation of IRFs can be found at https://archives.dynare.org/DynareWiki/IrFs.","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"Variance decomposition, correlation, autocorrelation are only displayed for variables with strictly positive variance. Impulse response functions are only plotted for variables with response larger than 10^-10.","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"Variance decomposition is computed relative to the sum of the contribution of each shock. Normally, this is of course equal to aggregate variance, but if a model generates very large variances, it may happen that, due to numerical error, the two differ by a significant amount. Dynare issues a warning if the maximum relative difference between the sum of the contribution of each shock and aggregate variance is larger than 0.01%.","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"The covariance matrix of the shocks is specified with the shocks command (see shocks-exo).","category":"page"},{"location":"model-file/local-approxiation/#Options","page":"Local approximation","title":"Options","text":"","category":"section"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"ar = INTEGER","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"Order of autocorrelation coefficients to compute. Default: 5","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"irf = INTEGER","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"Number of periods on which to compute the IRFs. Setting irf=0 suppresses the plotting of IRFs. Default: 40.","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"nonstationary: declares the model as nonstationary.\nnoprint: don't print the results\norder = INTEGER","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"Order of Taylor approximation. Note that for third order and above, the k_order_solver option is implied and only empirical moments are available (you must provide a value for periods option). Default: 2","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"periods = INTEGER","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"If different from zero, empirical moments will be computed instead of theoretical moments. The value of the option specifies the number of periods to use in the simulations. Values of the initval block, possibly recomputed by steady, will be used as starting point for the simulation. The simulated endogenous variables are made available to the user in Julia variable context.results.model_results[1].simulation. Default: 0.","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"dr = OPTION","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"Determines the method used to compute the decision rule. Possible values for OPTION are:","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"default","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"Uses the default method to compute the decision rule based on the generalized Schur decomposition (see Villemot (2011) for more information).","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"cycle_reduction","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"Uses the cycle reduction algorithm to solve the polynomial equation for retrieving the coefficients associated to the endogenous variables in the decision rule. This method is faster than the default one for large scale models.","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"Default value is default.","category":"page"},{"location":"model-file/local-approxiation/#Output","page":"Local approximation","title":"Output","text":"","category":"section"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"The derivatives of the approximated solution function are availabe in the vector of matrices context.results.model_results[1].solution_derivatives. The first element contains the matrix of first order derivatives. The second element, the matrix of second order derivatives.","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"The matrix of first order derivatives is a n x (n_s + n_x + 1) matrix where n is the number of endogenous variables, n_s, the number of state variables (variables appearing in the model with a lag), and n_x, the number of exogenous variables. An element of this matrix is","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"beginalign*\nX_ij = fracpartial g_ipartial y_jj=1ldotsn_s\nX_in_s+j = fracpartial g_ipartial x_jj=1ldotsn_x\nX_in_s+n_k+1 = fracpartial g_ipartial sigma = 0\nendalign*","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"where g_i is the solution function for variable i, y, the vector of endogenous variables, x, the vector en exogenous variables and sigma the stochastic scale of the model. Note that at first order, this derivative is alwasy equal to zero. ","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"The matrix of second order derivatives is n times n^2 matrix where each column contains derivatives with respect to a pair of endogenous variables","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"eigenvalues::Vector{Complex{Float64}}\ng1::Matrix{Float64} # full approximation\ngs1::Matrix{Float64} # state transition matrices: states x states\nhs1::Matrix{Float64} # states x shocks\ngns1::Matrix{Float64} # non states x states\nhns1::Matrix{Float64} # non states x shocsks\ng1_1::SubArray{Float64, 2, Matrix{Float64}, Tuple{Base.Slice{Base.OneTo{Int}}, UnitRange{Int}}, true}\t # solution first order derivatives w.r. to state variables\ng1_2::SubArray{Float64, 2, Matrix{Float64}, Tuple{Base.Slice{Base.OneTo{Int}}, UnitRange{Int}}, true} # solution first order derivatives w.r. to current exogenous variables\nendogenous_variance::Matrix{Float64}\nstationary_variables::Vector{Bool}","category":"page"},{"location":"model-file/local-approxiation/#Example-1","page":"Local approximation","title":"Example 1","text":"","category":"section"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"shocks;\nvar e;\nstderr 0.0348;\nend;\n\nstoch_simul;","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"Performs the simulation of the 1st-order approximation of a model with a single stochastic shock e, with a standard error of 0.0348.","category":"page"},{"location":"model-file/local-approxiation/#Example-2","page":"Local approximation","title":"Example 2","text":"","category":"section"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":" stoch_simul(irf=60);","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"Performs the simulation of a model and displays impulse response functions on 60 periods.","category":"page"},{"location":"model-file/local-approxiation/#Julia-function","page":"Local approximation","title":"Julia function","text":"","category":"section"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"localapproximation!","category":"page"},{"location":"model-file/local-approxiation/#Dynare.localapproximation!","page":"Local approximation","title":"Dynare.localapproximation!","text":"localapproximation!(; context::Context=context, display = true,\n dr_algo::String = \"GS\", irf::Int = 40,\n LRE_options = LinearRationalExpectationsOptions(),\n nar::Int = 5, nonstationary::Bool = false,\n order::Int = 1, periods::Int = 0 )\n\ncomputes a local approximation of a model contained in context\n\nKeyword arguments\n\ncontext::Context=context: context in which the simulation is computed\ndisplay::Bool=true: whether to display the results\ndr_algo::String: solution algorithm, either \"GS\" for generalized Schur decomposition (default) or \"CR\" for cyclic reduction\nirf::Int = 40: number of periods for IRFs. Use 0 for no IRF computation\nLRE_options::LinearRationalExpectationsOptions = LinearRationalExpectationsOptions(): options passed to the LinearRationalExpectation package\nnar::Int = 5: numnber of periods for autocorrelations. Use 0 for no autocorrelation computation\nnonstationary::Bool = false: to specify a nonstationary model\nperiods::Int = 0: number of periods for an optional Monte Carlo simulation of the model\n\n\n\n\n\n","category":"function"},{"location":"model-file/local-approxiation/#First-order-approximation","page":"Local approximation","title":"First-order approximation","text":"","category":"section"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"The approximation has the stylized form:","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"y_t = y^s + A phi(y_t-1) + B u_t","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"where y^s is the steady state value of y and phi(y_t-1)=y_t-1-y^s. Matrices of coefficients A and B are computed by Dynare.","category":"page"},{"location":"model-file/local-approxiation/#Second-order-approximation","page":"Local approximation","title":"Second-order approximation","text":"","category":"section"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"The approximation has the form:","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"y_t = y^s + 05 Delta^2 + A phi(y_t-1) + B u_t + 05 C\n(phi(y_t-1)otimes phi(y_t-1)) + 05 D (u_t otimes u_t) + E\n(phi(y_t-1) otimes u_t)","category":"page"},{"location":"model-file/local-approxiation/","page":"Local approximation","title":"Local approximation","text":"where y^s is the steady state value of y, phi(y_t-1)=y_t-1-y^s, and Delta^2 is the shift effect of the variance of future shocks. Matrices of coefficients A, B, C, D and E are computed by Dynare. ","category":"page"},{"location":"model-file/forecasting/#Julia-functions","page":"Forecasting","title":"Julia functions","text":"","category":"section"},{"location":"model-file/forecasting/","page":"Forecasting","title":"Forecasting","text":"forecasting!","category":"page"},{"location":"model-file/forecasting/#Dynare.forecasting!","page":"Forecasting","title":"Dynare.forecasting!","text":"forecasting!(; periods::Integer,\n forecast_mode::ForecastModes,\n context::Context=context,\n datafile::String=\"\",\n first_obs::PeriodsSinceEpoch=Undated(typemin(Int)),\n first_period::PeriodsSinceEpoch=Undated(0),\n last_obs::PeriodsSinceEpoch=Undated(typemin(Int)),\n order::Integer=1)\n\ncomputes an unconditional forecast of the variables of the model\n\nKeyword arguments\n\nperiods::Integer: number of forecasted periods [required]\nforecast_mode::ForecastModes: one of histval or calibsmoother [required]\ndatafile::String: file with the observations for the smoother\nfirst_obs::PeriodsSinceEpoch: first period used by smoother (default: first observation in the file) \nfirst_period::PeriodsSinceEpoch: initial_period for the forecast (default when histval: Undated(0), default when calibsmoother: last period of the smoother)\nlast_obs::PeriodsSinceEpoch: last period used by smoother (default: last observation in the file)\norder::Integer: order of local approximation\n\n\n\n\n\n","category":"function"},{"location":"model-file/forecasting/","page":"Forecasting","title":"Forecasting","text":"recursive_forecasting!","category":"page"},{"location":"model-file/forecasting/#Dynare.recursive_forecasting!","page":"Forecasting","title":"Dynare.recursive_forecasting!","text":"recursive_forecasting!(; Np::Integer,\n first_period::PeriodsSinceEpoch=Undated(typemin(Int)), \n last_period::PeriodsSinceEpoch=Undated(typemax(Int)), \n context::Context=context,\n datafile::String=\"\", \n first_obs::PeriodsSinceEpoch=Undated(typemin(Int)), \n last_obs::PeriodsSinceEpoch=Undated(typemax(Int)), \n order::Integer=1)\n\ncomputes an unconditional recursive forecast by adding one period to the sample used for the smoother before forecasting over Np periods.\n\nKeyword arguments\n\nNp::Integer: number of forecasted periods [required]\nfirst_period::PeriodsSinceEpoch: initial period of first forecast [required]\nlast_period::PeriodsSinceEpoch: initial period of last forecast [required]\ndatafile::String: file with the observations for the smoother\nfirst_obs::PeriodsSinceEpoch: first period used by smoother (default: first observation in the file) \nlast_obs::PeriodsSinceEpoch: last period used by smoother (default: last observation in the file)\norder::Integer: order of local approximation\n\n\n\n\n\n","category":"function"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"From a statistical point of view, DSGE models are unobserved components models: only a few variables are observed. Filtering or smoothing provide estimate of the unobserved variables given the observations.","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"The model is put in state space form","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"beginalign*\ny^o_t = M s_t + Nepsilon_t\ns_t = Ts_t-1 + Reta_t\nendalign*","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"where y^o_t represents observed variable at period t. The coefficient matrices of the transition equation, T and R are provided by the solution of the linear(-isze) rational expectation model. epsilon_t are possible measurement errors and eta_t the structural shocks. Most often matrix M is a selection matrix.","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"Filtering provides estimates conditional only on past observations:","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"mathbbE(y^no_tY^o_t-1)","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"where y^no_t are unobserved variables at period t and Y^o_t-1 represent the set observations until period t-1 included.","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"Smoothing provides estimates of unobserved variables conditional on the entire sample of observations:","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"mathbbE(y^no_tY^o_T)","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"where Y^o_T represents the all observations in the sample.","category":"page"},{"location":"model-file/filtersmoother/#Dynare-command","page":"State space, filtering and smoothing","title":"Dynare command","text":"","category":"section"},{"location":"model-file/filtersmoother/#varobs","page":"State space, filtering and smoothing","title":"varobs","text":"","category":"section"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"Observed variables are declared with the varobs command","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"Command: varobs VARIABLE_NAME...;","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"This command lists the name of observed endogenous variables for the estimation procedure. These variables must be available in the data file (see estimation_cmd ).","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"Alternatively, this command is also used in conjunction with the partial_information option of stoch_simul, for declaring the set of observed variables when solving the model under partial information.","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"Only one instance of varobs is allowed in a model file. If one needs to declare observed variables in a loop, the macro processor can be used as shown in the second example below.","category":"page"},{"location":"model-file/filtersmoother/#Example","page":"State space, filtering and smoothing","title":"Example","text":"","category":"section"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":" varobs C y rr;","category":"page"},{"location":"model-file/filtersmoother/#observation_trends","page":"State space, filtering and smoothing","title":"observation_trends","text":"","category":"section"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"It is possible to declare a deterministic linear trend that is removed for the computations and added back in the results","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"Block: observation_trends ;","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"This block specifies linear trends for observed variables as functions of model parameters. In case the loglinear option is used, this corresponds to a linear trend in the logged observables, i.e. an exponential trend in the level of the observables.","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"Each line inside of the block should be of the form:","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":" VARIABLE_NAME(EXPRESSION);","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"In most cases, variables shouldn't be centered when observation_trends is used.","category":"page"},{"location":"model-file/filtersmoother/#Example-2","page":"State space, filtering and smoothing","title":"Example","text":"","category":"section"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":" observation_trends;\n Y (eta);\n P (mu/eta);\n end;","category":"page"},{"location":"model-file/filtersmoother/#calib_smoother","page":"State space, filtering and smoothing","title":"calib_smoother","text":"","category":"section"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"This command triggers the computation of the filter and smoother for calibrated models","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"Command: calib_smoother [VARIABLE_NAME]...; ","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"Command: calib_smoother (OPTIONS...)[VARIABLE_NAME]...;","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"This command computes the smoothed variables (and possible the filtered variables) on a calibrated model.","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"A datafile must be provided, and the observable variables declared with varobs. The smoother is based on a first-order approximation of the model.","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"By default, the command computes the smoothed variables and shocks and stores the results in oo_.SmoothedVariables and oo_.SmoothedShocks. It also fills oo_.UpdatedVariables.","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"Options","category":"page"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"datafile = FILENAME: file containing the observation in CSV format.\nfiltered_vars: triggers the computation of filtered variables.\nfirst_obs = INTEGER: first observation\ndiffuse_filter = INTEGER: use a diffuse filter for nonstationary models.","category":"page"},{"location":"model-file/filtersmoother/#Julia-functions","page":"State space, filtering and smoothing","title":"Julia functions","text":"","category":"section"},{"location":"model-file/filtersmoother/","page":"State space, filtering and smoothing","title":"State space, filtering and smoothing","text":"calibsmoother!","category":"page"},{"location":"model-file/filtersmoother/#Dynare.calibsmoother!","page":"State space, filtering and smoothing","title":"Dynare.calibsmoother!","text":"calibsmoother!(; context::Context=context,\n datafile::String = \"\",\n data::AxisArrayTable = AxisArrayTable(Matrix{Float64}(undef, 0, 0), Undated[], Symbol[]),\n first_obs::PeriodSinceEpoch = Undated(typemin(Int)),\n last_obs::PeriodSinceEpoch = Undated(typemin(Int)),\n nobs::Int = 0\n )\n\nCompute the smoothed values of the variables for an estimated model\n\n#Keyword arguments\n\nperiods::Integer: number of forecasted periods [required]\ndatafile::String: file with the observations for the smoother\ndata::AxisArrayTable: AxisArrayTable containing observed variables (can't be used at the same time as datafile)\nfirst_obs::PeriodSinceEpoch: first period used by smoother (default: first observation in the dataset) \nlast_obs::PeriodSinceEpoch: last period used by smoother (default: last observation in the dataset)\nnobs::Int: number of observations (default: entire dataset)\n\n\n\n\n\n","category":"function"},{"location":"model-file/syntax-elements/#Model-File","page":"Syntax elements","title":"Model File","text":"","category":"section"},{"location":"model-file/syntax-elements/#Syntax-elements","page":"Syntax elements","title":"Syntax elements","text":"","category":"section"},{"location":"model-file/syntax-elements/#Conventions","page":"Syntax elements","title":"Conventions","text":"","category":"section"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"A model file contains a list of commands and of blocks. Each command and each element of a block is terminated by a semicolon (;). Blocks are terminated by end;.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"If Dynare encounters an unknown expression at the beginning of a line or after a semicolon, it will parse the rest of that line as native Julia code, even if there are more statements separated by semicolons present. To prevent cryptic error messages, it is strongly recommended to always only put one statement/command into each line and start a new line after each semicolon.[1]","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Lines of codes can be commented out line by line or as a block. Single-line comments begin with // and stop at the end of the line. Multiline comments are introduced by /* and terminated by */.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Examples","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"// This is a single line comment\n\nvar x; // This is a comment about x\n\n/* This is another inline comment about alpha */ alpha = 0.3;\n\n /*\n This comment is spanning\n two lines.\n */","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Note that these comment marks should not be used in native Julia code regions where the [#] should be preferred instead to introduce a comment. In a verbatim block, see verbatim, this would result in a crash since // is not a valid Julia statement).","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Most Dynare commands have arguments and several accept options, indicated in parentheses after the command keyword. Several options are separated by commas.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"In the description of Dynare commands, the following conventions are observed:","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Optional arguments or options are indicated between square brackets: '[]';\nRepeated arguments are indicated by ellipses: \"...\";\nMutually exclusive arguments are separated by vertical bars: '|';\nINTEGER indicates an integer number;\nINTEGER_VECTOR indicates a vector of integer numbers separated by spaces, enclosed by square brackets;\nDOUBLE indicates a double precision number. The following syntaxes are valid: 1.1e3, 1.1E3, 1.1d3, 1.1D3. In some places, infinite Values Inf and -Inf are also allowed;\nNUMERICAL_VECTOR indicates a vector of numbers separated by spaces, enclosed by square brackets;\nEXPRESSION indicates a mathematical expression valid outside the model description (see expr);\nMODEL_EXPRESSION (sometimes MODEL_EXP) indicates a mathematical expression valid in the model description (see expr and model-decl);\nMACRO_EXPRESSION designates an expression of the macro processor (see macro-exp);\nVARIABLE_NAME (sometimes VAR_NAME) indicates a variable name starting with an alphabetical character and can't contain: '()+-*/\\^=!;:@#.' or accentuated characters;\nPARAMETER_NAME (sometimes PARAM_NAME) indicates a parameter name starting with an alphabetical character and can't contain: '()+-*/\\^=!;:@#.' or accentuated characters;\nLATEX_NAME (sometimes TEX_NAME) indicates a valid LaTeX expression in math mode (not including the dollar signs);\nFUNCTION_NAME indicates a valid Julia function name;\nFILENAME indicates a filename valid in the underlying operating system; it is necessary to put it between quotes when specifying the extension or if the filename contains a non-alphanumeric character;\nQUOTED_STRING indicates an arbitrary string enclosed between (single) quotes. Note that Dynare commands call for single quotes around a string while in Julia strings are enclosed between double quotes.","category":"page"},{"location":"model-file/syntax-elements/#Expressions","page":"Syntax elements","title":"Expressions","text":"","category":"section"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Dynare distinguishes between two types of mathematical expressions: those that are used to describe the model, and those that are used outside the model block (e.g. for initializing parameters or variables, or as command options). In this manual, those two types of expressions are respectively denoted by MODEL_EXPRESSION and EXPRESSION.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Unlike Julia expressions, Dynare expressions are necessarily scalar ones: they cannot contain matrices or evaluate to matrices.[2]","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Expressions can be constructed using integers (INTEGER), floating point numbers (DOUBLE), parameter names (PARAMETER_NAME), variable names (VARIABLE_NAME), operators and functions.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"The following special constants are also accepted in some contexts:","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Constant: inf","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Represents infinity.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Constant: nan","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"\"Not a number\": represents an undefined or unrepresentable value.","category":"page"},{"location":"model-file/syntax-elements/#Parameters-and-variables","page":"Syntax elements","title":"Parameters and variables","text":"","category":"section"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Parameters and variables can be introduced in expressions by simply typing their names. The semantics of parameters and variables is quite different whether they are used inside or outside the model block.","category":"page"},{"location":"model-file/syntax-elements/#Inside-the-model","page":"Syntax elements","title":"Inside the model","text":"","category":"section"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Parameters used inside the model refer to the value given through parameter initialization (see param-init) or homotopy_setup when doing a simulation, or are the estimated variables when doing an estimation.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Variables used in a MODEL_EXPRESSION denote current period values when neither a lead or a lag is given. A lead or a lag can be given by enclosing an integer between parenthesis just after the variable name: a positive integer means a lead, a negative one means a lag. Leads or lags of more than one period are allowed. For example, if c is an endogenous variable, then c(+1) is the variable one period ahead, and c(-2) is the variable two periods before.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"When specifying the leads and lags of endogenous variables, it is important to respect the following convention: in Dynare, the timing of a variable reflects when that variable is decided. A control variable –- which by definition is decided in the current period –- must have no lead. A predetermined variable –- which by definition has been decided in a previous period –- must have a lag. A consequence of this is that all stock variables must use the \"stock at the end of the period\" convention.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Leads and lags are primarily used for endogenous variables, but can be used for exogenous variables. They have no effect on parameters and are forbidden for local model variables (see Model declaration).","category":"page"},{"location":"model-file/syntax-elements/#Outside-the-model","page":"Syntax elements","title":"Outside the model","text":"","category":"section"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"When used in an expression outside the model block, a parameter or a variable simply refers to the last value given to that variable. More precisely, for a parameter it refers to the value given in the corresponding parameter initialization (see param-init); for an endogenous or exogenous variable, it refers to the value given in the most recent initval or endval block.","category":"page"},{"location":"model-file/syntax-elements/#Operators","page":"Syntax elements","title":"Operators","text":"","category":"section"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"The following operators are allowed in both MODEL_EXPRESSION and EXPRESSION:","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Binary arithmetic operators: +, -, *, /, ^\nUnary arithmetic operators: +, -\nBinary comparison operators (which evaluate to either 0 or 1): <, >, <=, >=, ==, !=","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Note the binary comparison operators are differentiable everywhere except on a line of the 2-dimensional real plane. However for facilitating convergence of Newton-type methods, Dynare assumes that, at the points of non-differentiability, the partial derivatives of these operators with respect to both arguments is equal to 0 (since this is the value of the partial derivatives everywhere else).","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"The following special operators are accepted in MODEL_EXPRESSION (but not in EXPRESSION):","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Operator: STEADYSTATE (MODELEXPRESSION)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"This operator is used to take the value of the enclosed expression at the steady state. A typical usage is in the Taylor rule, where you may want to use the value of GDP at steady state to compute the output gap.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Exogenous and exogenous deterministic variables may not appear in MODEL_EXPRESSION.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"note: Note\nThe concept of a steady state is ambiguous in a perfect foresight context with permament and potentially anticipated shocks occuring. Dynare will use the contents of oo_.steady_state as its reference for calls to the STEADY_STATE()-operator. In the presence of endval, this implies that the terminal state provided by the user is used. This may be a steady state computed by Dynare (if endval is followed by steady) or simply the terminal state provided by the user (if endval is not followed by steady). Put differently, Dynare will not automatically compute the steady state conditional on the specificed value of the exogenous variables in the respective periods.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Operator: EXPECTATION (INTEGER) (MODEL_EXPRESSION","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"This operator is used to take the expectation of some expression using a different information set than the information available at current period. For example, EXPECTATION(-1)(x(+1)) is equal to the expected value of variable x at next period, using the information set available at the previous period. See aux-variables for an explanation of how this operator is handled internally and how this affects the output.","category":"page"},{"location":"model-file/syntax-elements/#Functions","page":"Syntax elements","title":"Functions","text":"","category":"section"},{"location":"model-file/syntax-elements/#Built-in-functions","page":"Syntax elements","title":"Built-in functions","text":"","category":"section"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"The following standard functions are supported internally for both MODEL_EXPRESSION and EXPRESSION:","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: exp(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Natural exponential.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: log(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: ln(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Natural logarithm.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: log10(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Base 10 logarithm.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: sqrt(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Square root.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: cbrt(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Cube root.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: sign(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Signum function, defined as:","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"beginaligned\n textrmsign(x) =\n begincases\n -1 quadtextif x0\n 0 quadtextif x=0\n 1 quadtextif x0\n endcases\n endaligned","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Note that this function is not continuous, hence not differentiable, at x=0. However, for facilitating convergence of Newton-type methods, Dynare assumes that the derivative at x=0 is equal to 0. This assumption comes from the observation that both the right- and left-derivatives at this point exist and are equal to 0, so we can remove the singularity by postulating that the derivative at x=0 is 0.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: abs(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Absolute value.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Note that this continuous function is not differentiable at x=0. However, for facilitating convergence of Newton-type methods, Dynare assumes that the derivative at x=0 is equal to 0 (even if the derivative does not exist). The rational for this mathematically unfounded definition, rely on the observation that the derivative of mathrmabs(x) is equal to mathrmsign(x) for any xneq 0 in mathbb R and from the convention for the value of mathrmsign(x) at x=0).","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: sin(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: cos(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: tan(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: asin(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: acos(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: atan(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Trigonometric functions.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: sinh(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: cosh(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: tanh(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: asinh(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: acosh(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: atanh(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Hyperbolic functions.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: max(a, b)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: min(a, b)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Maximum and minimum of two reals.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Note that these functions are differentiable everywhere except on a line of the 2-dimensional real plane defined by a=b. However for facilitating convergence of Newton-type methods, Dynare assumes that, at the points of non-differentiability, the partial derivative of these functions with respect to the first (resp. the second) argument is equal to 1 (resp. to 0) (i.e. the derivatives at the kink are equal to the derivatives observed on the half-plane where the function is equal to its first argument).","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: normcdf(x) ","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: normcdf(x, mu, sigma)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Gaussian cumulative density function, with mean mu and standard deviation sigma. Note that normcdf(x) is equivalent to normcdf(x,0,1).","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: normpdf(x) Function: normpdf(x, mu, sigma)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Gaussian probability density function, with mean mu and standard deviation sigma. Note that normpdf(x) is equivalent to normpdf(x,0,1).","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: erf(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Gauss error function.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Function: erfc(x)","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Complementary error function, i.e. mathrmerfc(x) = 1-mathrmerf(x).","category":"page"},{"location":"model-file/syntax-elements/#A-few-words-of-warning-in-stochastic-context","page":"Syntax elements","title":"A few words of warning in stochastic context","text":"","category":"section"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"The use of the following functions and operators is strongly discouraged in a stochastic context: max, min, abs, sign, <, >, <=, >=, ==, !=.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"The reason is that the local approximation used by stoch_simul or estimation will by nature ignore the non-linearities introduced by these functions if the steady state is away from the kink. And, if the steady state is exactly at the kink, then the approximation will be bogus because the derivative of these functions at the kink is bogus (as explained in the respective documentations of these functions and operators).","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Note that extended_path is not affected by this problem, because it does not rely on a local approximation of the mode.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"Footnotes","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"[1]: A .mod file must have lines that end with a line feed character, which is not commonly visible in text editors. Files created on Windows and Unix-based systems have always conformed to this requirement, as have files created on OS X and macOS. Files created on old, pre-OS X Macs used carriage returns as end of line characters. If you get a Dynare parsing error of the form ERROR: <>: line 1, cols 341-347: syntax error,... and there's more than one line in your .mod file, know that it uses the carriage return as an end of line character. To get more helpful error messages, the carriage returns should be changed to line feeds.","category":"page"},{"location":"model-file/syntax-elements/","page":"Syntax elements","title":"Syntax elements","text":"[2]: Note that arbitrary Julia expressions can be put in a .mod file, but those expressions have to be on separate lines, generally at the end of the file for post-processing purposes. They are not interpreted by Dynare, and are simply passed on unmodified to Julia. Those constructions are not addresses in this section.","category":"page"},{"location":"running-dynare/#Running-Dynare","page":"Running Dynare","title":"Running Dynare","text":"","category":"section"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"In order to give instructions to Dynare, the user has to write a model file whose filename extension must be .mod. This file contains the description of the model and the computing tasks required by the user. Its contents are described in The model file","category":"page"},{"location":"running-dynare/#Dynare-invocation","page":"Running Dynare","title":"Dynare invocation","text":"","category":"section"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"Once the model file is written, Dynare is invoked using the @dynare Julia macro (with the filename of the .mod given as argument).","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"In practice, the handling of the model file is done in two steps: in the first one, the model and the processing instructions written by the user in a model file are interpreted and the proper Julia instructions are generated; in the second step, the program actually runs the computations. Both steps are triggered automatically by the @dynare macro:","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"context = @dynare \"FILENAME [.mod ]\" [OPTIONS... ]\";","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"This command launches Dynare and executes the instructions included in FILENAME.mod. This user-supplied file contains the model and the processing instructions, as described in The model file. The options, listed below, can be passed on the command line, following the name of the .mod file or in the first line of the .mod file itself (see below).","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"Dynare begins by launching the preprocessor on the .mod file.","category":"page"},{"location":"running-dynare/#Options","page":"Running Dynare","title":"Options","text":"","category":"section"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"debug\nInstructs the preprocessor to write some debugging information about the scanning and parsing of the .mod file.\nnotmpterms\nInstructs the preprocessor to omit temporary terms in the static and dynamic files; this generally decreases performance, but is used for debugging purposes since it makes the static and dynamic files more readable.\nsavemacro\\[=FILENAME\\]\nInstructs Dynare to save the intermediary file which is obtained after macro processing (see (@ref \"Macro processing language\")); the saved output will go in the file specified, or if no file is specified in FILENAME-macroexp.mod. See the (@ref \"note on quotes\") for info on passing a FILENAME argument containing spaces.\nonlymacro\nInstructs the preprocessor to only perform the macro processing step, and stop just after. Useful for debugging purposes or for using the macro processor independently of the rest of Dynare toolbox.\nlinemacro\nInstructs the macro preprocessor include @#line directives specifying the line on which macro directives were encountered and expanded from. Only useful in conjunction with savemacro .\nonlymodel\nInstructs the preprocessor to print only information about the model in the driver file; no Dynare commands (other than the shocks statement and parameter initializations) are printed and hence no computational tasks performed. The same ancillary files are created as would otherwise be created (dynamic, static files, etc.).\nnolog\nInstructs Dynare to no create a logfile of this run in FILENAME.log. The default is to create the logfile.\noutput=second\\|third\nInstructs the preprocessor to output derivatives of the dynamic model at least up to the given order.\nlanguage=matlab\\|julia","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"Instructs the preprocessor to write output for MATLAB or Julia. Default: MATLAB","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"params\\_derivs\\_order=0\\|1\\|2\nWhen (@ref \"identification\"), (@ref \"dynaresensitivity\") (with identification), or (@ref \"estimationcmd\") are present, this option is used to limit the order of the derivatives with respect to the parameters that are calculated by the preprocessor. 0 means no derivatives, 1 means first derivatives, and 2 means second derivatives. Default: 2\ntransform\\_unary\\_ops\nTransform the following operators in the model block into auxiliary variables: exp, log, log10, cos, sin, tan, acos, asin, atan, cosh, sinh, tanh, acosh, asinh, atanh, sqrt, cbrt, abs, sign, erf. Default: no obligatory transformation\njson = parse\\|transform\\|compute\nCauses the preprocessor to output a version of the .mod file in JSON format to <>/model/json/. When the JSON output is created depends on the value passed. These values represent various steps of processing in the preprocessor.\nIf parse is passed, the output will be written after the parsing of the .mod file to a file called FILENAME.json but before file has been checked (e.g. if there are unused exogenous in the model block, the JSON output will be created before the preprocessor exits).","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"If check is passed, the output will be written to a file called FILENAME.json after the model has been checked.","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"If transform is passed, the JSON output of the transformed model (maximum lead of 1, minimum lag of -1, expectation operators substituted, etc.) will be written to a file called FILENAME.json and the original, untransformed model will be written in FILENAME_original.json.","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"And if compute is passed, the output is written after the computing pass. In this case, the transformed model is written to FILENAME.json, the original model is written to FILENAME_original.json, and the dynamic and static files are written to FILENAME_dynamic.json and FILENAME_static.json.","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"jsonstdout\nInstead of writing output requested by json to files, write to standard out, i.e. to the Julia command window (and the log-file).\nonlyjson\nQuit processing once the output requested by json has been written.\njsonderivsimple\nPrint a simplified version (excluding variable name(s) and lag information) of the static and dynamic files in FILENAME_static.json and FILENAME_dynamic..\nwarn\\_uninit","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"Display a warning for each variable or parameter which is not initialized. See (@ref \"Parameter initialization\"), or (@ref \"loadparamsandsteadystate\") for initialization of parameters. See (@ref \"Initial and Terminal conditions\"), or (@ref \"loadparamsandsteadystate\") for initialization of endogenous and exogenous variables.","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"nopreprocessoroutput\nPrevent Dynare from printing the output of the steps leading up to the preprocessor as well as the preprocessor output itself.","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"-DMACRO\\_VARIABLE\\[=MACRO\\_EXPRESSION\\]\nDefines a macro-variable from the command line (the same effect as using the Macro directive @#define in a model file, see (@ref \"Macro processing language\")). See the (@ref \"note on quotes\") for info on passing a MACRO_EXPRESSION argument containing spaces. Note that an expression passed on the command line can reference variables defined before it. If MACRO_EXPRESSION is omitted, the variable is assigned the true logical value.\nExample\nCall dynare with command line defines\njulia julia> @dynare <> -DA=true '-DB=\"A string with space\"' -DC=[1,2,3] '-DD=[ i in C when i > 1 ]' -DE;\n-I\\<\\\\>\nDefines a path to search for files to be included by the macro processor (using the @#include command). Multiple -I flags can be passed on the command line. The paths will be searched in the order that the -I flags are passed and the first matching file will be used. The flags passed here take priority over those passed to @#includepath. See the (@ref \"note on quotes\") for info on passing a <> argument containing spaces.\nnostrict\nAllows Dynare to issue a warning and continue processing when","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"there are more endogenous variables than equations.\nan undeclared symbol is assigned in initval or endval.\nan undeclared symbol is found in the model block in this case, it is automatically declared exogenous.\nexogenous variables were declared but not used in the model block.","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"stochastic\nTells Dynare that the model to be solved is stochastic. If no Dynare commands related to stochastic models (stoch_simul, estimation, ...) are present in the .mod file, Dynare understands by default that the model to be solved is deterministic.","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"exclude\\_eqs=\\<\\\\>\nTells Dynare to exclude all equations specified by the argument. As a .mod file must have the same number of endogenous variables as equations, when ***exclude_eqs*** is passed, certain rules are followed for excluding endogenous variables. If the endogenous tag has been set for the excluded equation, the variable it specifies is excluded. Otherwise, if the left hand side of the excluded equation is an expression that contains only one endogenous variable, that variable is excluded. If neither of these conditions hold, processing stops with an error. If an endogenous variable has been excluded by the ***exclude_eqs*** option and it exists in an equation that has not been excluded, it is transformed into an exogenous variable.\nTo specify which equations to exclude, you must pass the argument <>. This argument takes either a list of equation tags specifying the equations to be excluded or a filename that contains those tags.","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"If <> is a list of equation tags, it can take one of the following forms:","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"Given a single argument, e.g. exclude_eqs=eq1, the equation with the tag [name='eq1'] will be excluded. Note that if there is a file called eq1 in the current directory, Dynare will instead try to open this and read equations to exclude from it (see info on filename argument to exclude_eqs below). Further note that if the tag value contains a space, you must use the variant specified in 2 below, i.e. exclude_eqs=[eq 1].\nGiven two or more arguments, e.g. exclude_eqs=[eq1, eq 2], the equations with the tags [name='eq1'] and [name='eq 2'] will be excluded.\nIf you\\'d like to exclude equations based on another tag name (as opposed to the default name), you can pass the argument as either e.g. exclude_eqs=[tagname=a tag] if a single equation with tag [tagname='a tag'] is to be excluded or as e.g. exclude_eqs=[tagname=(a tag, 'a tag with a, comma')] if more than one equation with tags [tagname='a tag'] and [tagname='a tag with a, comma'] will be excluded (note the parenthesis, which are required when more than one equation is specified). Note that if the value of a tag contains a comma, it must be included inside single quotes.","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"If <> is a filename, the file can take one of the following forms:","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"One equation per line of the file, where every line represents the value passed to the name tag. e.g., a file such as: julia eq1 eq 2 would exclude equations with tags [name='eq1'] and [name='eq 2'].\nOne equation per line of the file, where every line after the first line represents the value passed to the tag specified by the first line. e.g., a file such as: julia tagname= a tag a tag with a, comma would exclude equations with tags [tagname='a tag'] and [tagname='a tag with a, comma']. Here note that the first line must end in an equal sign.","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"include\\_eqs=\\<\\\\>\nTells Dynare to run with only those equations specified by the argument; in other words, Dynare will exclude all equations not specified by the argument. The argument <> is specified in the same way as the argument to exclude_eqs . The functionality of include_eqs is to find which equations to exclude then take actions in accord with (@ref \"exclude_eqs\").\nnocommutativity","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"This option tells the preprocessor not to use the commutativity of addition and multiplication when looking for common subexpressions. As a consequence, when using this option, equations in various outputs (LaTeX, JSON...) will appear as the user entered them (without terms or factors swapped). Note that using this option may have a performance impact on the preprocessing stage, though it is likely to be small.","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"These options can be passed to the preprocessor by listing them after the name of the .mod file. They can alternatively be defined in the first line of the .mod file, this avoids typing them on the command line each time a .mod file is to be run. This line must be a Dynare one-line comment (i.e. must begin with //) and the options must be whitespace separated between --+ options: and +--. Note that any text after the +-- will be discarded. As in the command line, if an option admits a value the equal symbol must not be surrounded by spaces. For instance json = compute is not correct, and should be written json=compute. The nopathchange option cannot be specified in this way, it must be passed on the command-line.","category":"page"},{"location":"running-dynare/#Understanding-Preprocessor-Error-Messages","page":"Running Dynare","title":"Understanding Preprocessor Error Messages","text":"","category":"section"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"If the preprocessor runs into an error while processing your .mod file, it will issue an error. Due to the way that a parser works, sometimes these errors can be misleading. Here, we aim to demystify these error messages.","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"The preprocessor issues error messages of the form:","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"ERROR: <>: line A, col B: <>\nERROR: <>: line A, cols B-C: <>\nERROR: <>: line A, col B - line C, col D: <>","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"The first two errors occur on a single line, with error two spanning multiple columns. Error three spans multiple rows.","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"Often, the line and column numbers are precise, leading you directly to the offending syntax. Infrequently however, because of the way the parser works, this is not the case. The most common example of misleading line and column numbers (and error message for that matter) is the case of a missing semicolon, as seen in the following example:","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"varexo a, b\nparameters c, ...;","category":"page"},{"location":"running-dynare/","page":"Running Dynare","title":"Running Dynare","text":"In this case, the parser doesn't know a semicolon is missing at the end of the varexo command until it begins parsing the second line and bumps into the parameters command. This is because we allow commands to span multiple lines and, hence, the parser cannot know that the second line will not have a semicolon on it until it gets there. Once the parser begins parsing the second line, it realizes that it has encountered a keyword, parameters, which it did not expect. Hence, it throws an error of the form: ERROR: <>: line 2, cols 0-9: syntax error, unexpected PARAMETERS. In this case, you would simply place a semicolon at the end of line one and the parser would continue processing.","category":"page"},{"location":"model-file/reporting/","page":"Reporting","title":"Reporting","text":"Dynare can generate PDF reports using \\LaTeX","category":"page"},{"location":"model-file/reporting/","page":"Reporting","title":"Reporting","text":"A report is made of\na title\na subtitle (optional)\npages\nA page is made of sections\nA section can be\na text paragraph\na listing of the model\na table\na graphic","category":"page"},{"location":"model-file/reporting/#Julia-functions","page":"Reporting","title":"Julia functions","text":"","category":"section"},{"location":"model-file/reporting/","page":"Reporting","title":"Reporting","text":"Report","category":"page"},{"location":"model-file/reporting/#Dynare.Report","page":"Reporting","title":"Dynare.Report","text":"Report(title::String; subtitle::String = \"\")\n\ninitialize empty report\n\nKeyword arguments\n\ntitle::String: Report title [required]\nsubtitle::String: Report subtitle\n\n\n\n\n\n","category":"type"},{"location":"model-file/reporting/","page":"Reporting","title":"Reporting","text":"add_page!","category":"page"},{"location":"model-file/reporting/#Dynare.add_page!","page":"Reporting","title":"Dynare.add_page!","text":"add_page!(report::Report, page::Page)\n\nadds a page to a report\n\nKeyword arguments\n\nreport::Report: report\npage::Page: page to be added\n\n\n\n\n\n","category":"function"},{"location":"model-file/reporting/","page":"Reporting","title":"Reporting","text":"add_graph!","category":"page"},{"location":"model-file/reporting/#Dynare.add_graph!","page":"Reporting","title":"Dynare.add_graph!","text":"add_graph!(page::Page, graph::Graph)\n\nadds a graph to a page\n\nKeyword arguments\n\npage::Page: page\ngraph::Graph: graph to be added\n\n\n\n\n\n","category":"function"},{"location":"model-file/reporting/","page":"Reporting","title":"Reporting","text":"add_model!","category":"page"},{"location":"model-file/reporting/#Dynare.add_model!","page":"Reporting","title":"Dynare.add_model!","text":"add_model!(page::Page; context::Context = context, lastline::Int = 0, format = 1) adds the lines of a *.mod file to pages\n\nKeyword arguments\n\npage::Page: page [required]\ncontext::Context: context corresponding to the *.mod file (default: context)\nlastline::Int: last line to be printed\nformat::Int: how to display parameter values 1: value is written after the parameter name 2: value is written below the parameter name\n\n\n\n\n\n","category":"function"},{"location":"model-file/reporting/","page":"Reporting","title":"Reporting","text":"add_paragraph!\n","category":"page"},{"location":"model-file/reporting/#Dynare.add_paragraph!","page":"Reporting","title":"Dynare.add_paragraph!","text":"add_paragraph!(page::Page, paragraph::String)\n\nadds a graph to a page\n\nKeyword arguments\n\npage::Page: page\nparagraph::String: paragraph to be added\n\n\n\n\n\n","category":"function"},{"location":"model-file/reporting/","page":"Reporting","title":"Reporting","text":"@docs add_table! ````","category":"page"},{"location":"model-file/reporting/","page":"Reporting","title":"Reporting","text":"`docs print","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"There are three ways of computing the steady state (i.e. the static equilibrium) of a model. The first way is to provide the equations of the steady state in a steady_state_model block. When it is possible to derive the steady state by hand, this is the recommended way as it faster and more accurate.","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"The second way is to provide only a partial solution in the steady_state_model block and to compute the solution for the other variables numerically. Guess values for these other variables must be declared in a initval block. The less variables the better.","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"The third way is to compute the steady state value of all variables numerically. There is no steady_state_model block and a guess value must be declared for all variables. A guess value of 0 can be omitted, but be careful with variables appearing at the denominator of a fraction. ","category":"page"},{"location":"model-file/steady-state/#Providing-the-steady-state-to-Dynare","page":"Steady state","title":"Providing the steady state to Dynare","text":"","category":"section"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"If you know how to compute the steady state for your model, you can provide a steady_state_model block, which is described below in more details. The steady state file generated by Dynare will be called +FILENAME/output/julia/FILENAME_steadystate2.jl.","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"Note that this block allows for updating the parameters in each call of the function. This allows for example to calibrate a model to a labor supply of 0.2 in steady state by setting the labor disutility parameter to a corresponding value. They can also be used in estimation where some parameter may be a function of an estimated parameter and needs to be updated for every parameter draw. For example, one might want to set the capital utilization cost parameter as a function of the discount rate to ensure that capacity utilization is 1 in steady state. Treating both parameters as independent or not updating one as a function of the other would lead to wrong results. But this also means that care is required. Do not accidentally overwrite your parameters with new values as it will lead to wrong results.","category":"page"},{"location":"model-file/steady-state/#Steady_state_model","page":"Steady state","title":"Steady_state_model","text":"","category":"section"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"Block: steady\\_state\\_model ;","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"When the analytical solution of the model is known, this command can be used to help Dynare find the steady state in a more efficient and reliable way, especially during estimation where the steady state has to be recomputed for every point in the parameter space.","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"Each line of this block consists of a variable (either an endogenous, a temporary variable or a parameter) which is assigned an expression (which can contain parameters, exogenous at the steady state, or any endogenous or temporary variable already declared above). Each line therefore looks like:","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"VARIABLE_NAME = EXPRESSION;","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"Note that it is also possible to assign several variables at the same time, if the main function in the right hand side is a MATLAB/Octave function returning several arguments:","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"[ VARIABLE_NAME, VARIABLE_NAME... ] = EXPRESSION;","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"The steady_state_model block also works with deterministic models. An initval block and, when necessary, an endval block, is used to set the value of the exogenous variables. Each initval or endval block must be followed by steady to execute the function created by steady_state_model and set the initial, respectively terminal, steady state.","category":"page"},{"location":"model-file/steady-state/#Example","page":"Steady state","title":"Example","text":"","category":"section"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"var m P c e W R k d n l gy_obs gp_obs y dA;\nvarexo e_a e_m;\n\nparameters alp bet gam mst rho psi del;\n\n...\n// parameter calibration, (dynamic) model declaration, shock calibration...\n...\n\nsteady_state_model;\ndA = exp(gam);\ngst = 1/dA; // A temporary variable\nm = mst;\n\n// Three other temporary variables\nkhst = ( (1-gst*bet*(1-del)) / (alp*gst^alp*bet) )^(1/(alp-1));\nxist = ( ((khst*gst)^alp - (1-gst*(1-del))*khst)/mst )^(-1);\nnust = psi*mst^2/( (1-alp)*(1-psi)*bet*gst^alp*khst^alp );\n\nn = xist/(nust+xist);\nP = xist + nust;\nk = khst*n;\n\nl = psi*mst*n/( (1-psi)*(1-n) );\nc = mst/P;\nd = l - mst + 1;\ny = k^alp*n^(1-alp)*gst^alp;\nR = mst/bet;\n\n// You can use MATLAB functions which return several arguments\n[W, e] = my_function(l, n);\n\ngp_obs = m/dA;\ngy_obs = dA;\nend;\n\nsteady;","category":"page"},{"location":"model-file/steady-state/#Finding-the-steady-state-with-Dynare-nonlinear-solver","page":"Steady state","title":"Finding the steady state with Dynare nonlinear solver","text":"","category":"section"},{"location":"model-file/steady-state/#Dynare-commands","page":"Steady state","title":"Dynare commands","text":"","category":"section"},{"location":"model-file/steady-state/#initval","page":"Steady state","title":"initval","text":"","category":"section"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"Block: initval ; ","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"The initval block provides guess values for steady state computations. ","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"The initval block is terminated by end; and contains lines of the form:","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"VARIABLE_NAME = EXPRESSION;","category":"page"},{"location":"model-file/steady-state/#endval","page":"Steady state","title":"endval","text":"","category":"section"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"Block: endval ; ","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"The endval block can be used in a deterministic model to provide the guess values for computing a terminal steady state that is different from the initial steady state","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"This block is terminated by end; and contains lines of the form:","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"VARIABLE_NAME = EXPRESSION;","category":"page"},{"location":"model-file/steady-state/#steady","page":"Steady state","title":"steady","text":"","category":"section"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"Command: steady ; \nCommand: steady (OPTIONS...);","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"This command computes the steady state of a model using a nonlinear Newton-type solver and displays it.","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"More precisely, it computes the equilibrium value of the endogenous variables for the value of the exogenous variables specified in the previous initval or endval block.","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"steady uses an iterative procedure and takes as initial guess the value of the endogenous variables set in the previous initval or endval block.","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"For complicated models, finding good numerical initial values for the endogenous variables is the trickiest part of finding the equilibrium of that model. Often, it is better to start with a smaller model and add new variables one by one.","category":"page"},{"location":"model-file/steady-state/#Options","page":"Steady state","title":"Options","text":"","category":"section"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"maxit = INTEGER","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"Determines the maximum number of iterations used in the non-linear solver. The default value of maxit is 50.","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"tolf = DOUBLE","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"Convergence criterion for termination based on the function value. Iteration will cease when the residuals are smaller than tolf. Default: eps^(1/3)","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"tolx = DOUBLE","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"Convergence criterion for termination based on the step tolerance along. Iteration will cease when the attempted step size is smaller than tolx. Default: eps^(2/3)","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"homotopy_steps = INTEGER","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"Defines the number of steps when performing a homotopy. See homotopy_mode option for more details.","category":"page"},{"location":"model-file/steady-state/#Output","page":"Steady state","title":"Output","text":"","category":"section"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"After computation, the steady state is available in the following variables:","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"Julia variable: context.results.model_results[1].trends.endogenous_steady_state","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"Contains the computed steady state. Endogenous variables are ordered in the order of declaration used in the var command,","category":"page"},{"location":"model-file/steady-state/#Example-2","page":"Steady state","title":"Example","text":"","category":"section"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"var c k;\nvarexo x;\n\nmodel;\nc + k - aa*x*k(-1)^alph - (1-delt)*k(-1);\nc^(-gam) - (1+bet)^(-1)*(aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam);\nend;\n\ninitval;\nc = 1.2;\nk = 12;\nx = 1;\nend;\n\nsteady;\n\nendval;\nc = 2;\nk = 20;\nx = 2;\nend;\n\nsteady;\n","category":"page"},{"location":"model-file/steady-state/#Homotopy-setup","page":"Steady state","title":"Homotopy setup","text":"","category":"section"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"Block: homotopy_setup ;","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"This block is used to declare initial and final values for the parameters and exogenous variables when using a homotopy method. It is used in conjunction with the option homotopy_mode of the steady command.","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"The idea of homotopy is to subdivide the problem of finding the steady state into smaller problems. It assumes that you know how to compute the steady state for a given set of parameters, and it helps you finding the steady state for another set of parameters, by incrementally moving from one to another set of parameters.","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"The purpose of the homotopy_setup block is to declare the final (and possibly also the initial) values for the parameters or exogenous that will be changed during the homotopy. It should contain lines of the form:","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"VARIABLE_NAME, EXPRESSION, EXPRESSION;","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"This syntax specifies the initial and final values of a given parameter/exogenous.","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"There is an alternative syntax:","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"VARIABLE_NAME, EXPRESSION;","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"Here only the final value is specified for a given parameter/exogenous; the initial value is taken from the preceeding initval block.","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"A necessary condition for a successful homotopy is that Dynare must be able to solve the steady state for the initial parameters/exogenous without additional help (using the guess values given in the initval block).","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"If the homotopy fails, a possible solution is to increase the number of steps (given in homotopy_steps option of steady).","category":"page"},{"location":"model-file/steady-state/#Example-3","page":"Steady state","title":"Example","text":"","category":"section"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"In the following example, Dynare will first compute the steady state for the initial values (gam=0.5 and x=1), and then subdivide the problem into 50 smaller problems to find the steady state for the final values (gam=2 and x=2):","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"var c k;\nvarexo x;\n\nparameters alph gam delt bet aa;\nalph=0.5;\ndelt=0.02;\naa=0.5;\nbet=0.05;\n\nmodel;\nc + k - aa*x*k(-1)^alph - (1-delt)*k(-1);\nc^(-gam) - (1+bet)^(-1)*(aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam);\nend;\n\ninitval;\nx = 1;\nk = ((delt+bet)/(aa*x*alph))^(1/(alph-1));\nc = aa*x*k^alph-delt*k;\nend;\n\nhomotopy_setup;\ngam, 0.5, 2;\nx, 2;\nend;\n\nsteady(homotopy_mode = 1, homotopy_steps = 50);","category":"page"},{"location":"model-file/steady-state/#Julia-function","page":"Steady state","title":"Julia function","text":"","category":"section"},{"location":"model-file/steady-state/#steadystate!","page":"Steady state","title":"steadystate!","text":"","category":"section"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"steadystate!","category":"page"},{"location":"model-file/steady-state/#Dynare.steadystate!","page":"Steady state","title":"Dynare.steadystate!","text":"steadystate!(; context::Context=context, display::Bool = true,\n maxit::Int = 50, nocheck::Bool = false, tolf::Float64 = cbrt(eps()),\n tolx::Float64 = 0.0)\n\nKeyword arguments\n\ncontext::Context=context: context in which the simulation is computed\nhomotopy_steps::Int=0: number of homotopy steps\ndisplay::Bool=true: whether to display the results\nmaxit::Int=50 maximum number of iterations\nnocheck::Bool=false: don't check the steady state\ntolf::Float64=cbrt(eps()): tolerance for the norm of residualts\ntolx::Float64=0: tolerance for the norm of the change in the result\n\n\n\n\n\n","category":"function"},{"location":"model-file/steady-state/#Replace-some-equations-during-steady-state-computations","page":"Steady state","title":"Replace some equations during steady state computations","text":"","category":"section"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"When there is no steady state file, Dynare computes the steady state by solving the static model, i.e. the model from the .mod file from which leads and lags have been removed.","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"In some specific cases, one may want to have more control over the way this static model is created. Dynare therefore offers the possibility to explicitly give the form of equations that should be in the static model.","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"More precisely, if an equation is prepended by a [static] tag, then it will appear in the static model used for steady state computation, but that equation will not be used for other computations. For every equation tagged in this way, you must tag another equation with [dynamic]: that equation will not be used for steady state computation, but will be used for other computations.","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"This functionality can be useful on models with a unit root, where there is an infinity of steady states. An equation (tagged [dynamic]) would give the law of motion of the nonstationary variable (like a random walk). To pin down one specific steady state, an equation tagged [static] would affect a constant value to the nonstationary variable. Another situation where the [static] tag can be useful is when one has only a partial closed form solution for the steady state.","category":"page"},{"location":"model-file/steady-state/#Example-4","page":"Steady state","title":"Example","text":"","category":"section"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"This is a trivial example with two endogenous variables. The second equation takes a different form in the static model:","category":"page"},{"location":"model-file/steady-state/","page":"Steady state","title":"Steady state","text":"var c k;\nvarexo x;\n...\nmodel;\nc + k - aa*x*k(-1)^alph - (1-delt)*k(-1);\n[dynamic] c^(-gam) - (1+bet)^(-1)*(aa*alph*x(+1)*k^(alph-1) + 1 - delt)*c(+1)^(-gam);\n[static] k = ((delt+bet)/(x*aa*alph))^(1/(alph-1));\nend;","category":"page"},{"location":"#The-Dynare-Julia-Reference-Manual","page":"Home","title":"The Dynare Julia Reference Manual","text":"","category":"section"},{"location":"#Introduction","page":"Home","title":"Introduction","text":"","category":"section"},{"location":"","page":"Home","title":"Home","text":"note: Note\nThis documentation is also available in PDF format: Dynare.pdf.","category":"page"},{"location":"","page":"Home","title":"Home","text":"DynareJulia is a rewriting of Dynare (https://www.dynare.org) that was initially written in Gauss in 1994 and rewritten in Matlab around 2000.","category":"page"},{"location":"","page":"Home","title":"Home","text":"Dynare provides several algorithms to work with Dynamic Stochastic General Equilibrium (DSGE) models often used in macroeconomics. Among other features, it helps","category":"page"},{"location":"","page":"Home","title":"Home","text":"solving such models,\nsimulating them,\nestimating the parameters,\nmaking forecasts.","category":"page"},{"location":"","page":"Home","title":"Home","text":"The user of the package writes a text file, usually with an .mod extension, that contains the equations of the model and the computation tasks. Then, DynareJulia compiles the model and runs the computations.","category":"page"},{"location":"","page":"Home","title":"Home","text":"DynareJulia honors a subset of commands valid in DynareMatlab. Tell us if one of your favorite command or option is missing.","category":"page"},{"location":"","page":"Home","title":"Home","text":"For many computing tasks, DynareJulia provides also Julia functions that can be used in the *.mod file or issued interactively after having run the *.mod file. These Julia functions use keyword arguments for the options and you need only to enter them if you want to change the default value. The keyword arguments without a default value are required arguments. In the sections of this documentation, the Dynare Commands are presented first, then the Julia functions.","category":"page"},{"location":"","page":"Home","title":"Home","text":"Dynare has benefited from many contributions over the years. Here is a list of the contributors:","category":"page"},{"location":"#The-Dynare-Team","page":"Home","title":"The Dynare Team","text":"","category":"section"},{"location":"","page":"Home","title":"Home","text":"Currently the development team of Dynare is composed of:","category":"page"},{"location":"","page":"Home","title":"Home","text":"Stéphane Adjemian (Le Mans Université, Gains)\nMichel Juillard (Banque de France)\nSumudu Kankanamge (Toulouse School of Economics and CEPREMAP)\nFrédéric Karamé (Le Mans Université, Gains and CEPREMAP)\nJunior Maih (Norges Bank)\nWilli Mutschler (University of Tübingen)\nJohannes Pfeifer (Universität der Bundeswehr München)\nMarco Ratto (European Commission, Joint Research Centre - JRC)\nNormann Rion (CY Cergy Paris Université and CEPREMAP)\nSébastien Villemot (CEPREMAP)","category":"page"},{"location":"","page":"Home","title":"Home","text":"The following people contribute or have contributed to DynareJulia","category":"page"},{"location":"","page":"Home","title":"Home","text":"Satyanarayana Bade\nPetre Caraiani\nLilith Hafner\nMichel Juillard\nFélix Ordoñez\nLouis Ponet\nRohit Singh Rathaur\nDawie van Lill","category":"page"},{"location":"","page":"Home","title":"Home","text":"The following people used to be members of the Dynare team:","category":"page"},{"location":"","page":"Home","title":"Home","text":"Houtan Bastani\nAbdeljabar Benzougar\nAlejandro Buesa\nFabrice Collard\nAssia Ezzeroug\nDóra Kocsis\nStéphane Lhuissier\nFerhat Mihoubi\nGeorge Perendia","category":"page"},{"location":"","page":"Home","title":"Home","text":"Copyright © 1996-2023, Dynare Team.","category":"page"},{"location":"","page":"Home","title":"Home","text":"Permission is granted to copy, distribute and/or modify this document under the terms of the GNU Free Documentation License, Version 1.3 or any later version published by the Free Software Foundation; with no Invariant Sections, no Front-Cover Texts, and no Back-Cover Texts.","category":"page"},{"location":"","page":"Home","title":"Home","text":"A copy of the license can be found at https://www.gnu.org/licenses/fdl.txt.","category":"page"}] +} diff --git a/previews/PR80/siteinfo.js b/previews/PR80/siteinfo.js new file mode 100644 index 00000000..85e13322 --- /dev/null +++ b/previews/PR80/siteinfo.js @@ -0,0 +1 @@ +var DOCUMENTER_CURRENT_VERSION = "previews/PR80";