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types for various combinatory systems, especialy tree calculi
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barry-jay-personal/typed_tree_calculus
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This directory contains the Coq verification of the theorems in the paper "Typed Program Analysis Without Encodings" written by Barry Jay. Theorem names are identical in the paper and this implementation. The list of source files can be found in _CoqProject, used by the make files to do the verification. The directoty also includes some experimental files that are not used in the paper (and won't compile if you try). terms.v covers all of the examples and their behaviour under reduction. rewriting_theorems.v covers the properties of rewriting required to show that bf represents the breadth-first evaluation strategy. types.v introduces the types and handles the deBruijn indices subtypes.v introduces subtyping derive.v introduces type derivation typed_lambda.v, typed_recursion.v, typed_triage.v, and typed_evaluator.v type all of the examples classify.v classifies subtyping according to the structure of the subtype classify_derive.v classifies type derivations reduction_preserves_typing.v shows that reduction preserves typing 25-01-09 has improved the style of all proofs by using more hooks. The branch optimised_terms optimises the definitions of fixpoint functions, which then requires modifications to the subtyping relation to ensure that reduction preserves typing. 25-01-22 Uploaded slides from my talk at PEPM'25 as PEPM25_slides.pdf
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types for various combinatory systems, especialy tree calculi
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