diff --git a/corneto/methods/steiner.py b/corneto/methods/steiner.py
index 70e2e762..5b26c8db 100644
--- a/corneto/methods/steiner.py
+++ b/corneto/methods/steiner.py
@@ -5,7 +5,7 @@
 from corneto.backend import DEFAULT_BACKEND, Backend
 
 
-def __exact_steiner_tree(
+def _exact_steiner_tree(
     G: BaseGraph,
     terminals,
     edge_weights=None,
@@ -108,6 +108,7 @@ def exact_steiner_tree(
     tolerance=1e-3,
     strict_acyclic=False,
     flow_name=VAR_FLOW,
+    out_flow_edge_type=EdgeType.UNDIRECTED,
     backend: Backend = DEFAULT_BACKEND,
 ):
     prized_nodes, prizes = [], []
@@ -137,7 +138,7 @@ def exact_steiner_tree(
     ids = []
     for v in terminals:
         if v != root:
-            idx = Gc.add_edge(v, (), type=EdgeType.UNDIRECTED)
+            idx = Gc.add_edge(v, (), type=out_flow_edge_type)
             ids.append(idx)  # terminal -> () (sink node, remove flow)
             dummy_edges[v] = idx
     ids = np.array(ids)
diff --git a/docs/guide/networks/steiner-trees.ipynb b/docs/guide/networks/steiner-trees.ipynb
index 1bc151d1..13ef590e 100644
--- a/docs/guide/networks/steiner-trees.ipynb
+++ b/docs/guide/networks/steiner-trees.ipynb
@@ -72,6 +72,15 @@
    "id": "7e3f6074",
    "metadata": {},
    "outputs": [
+    {
+     "name": "stderr",
+     "output_type": "stream",
+     "text": [
+      "c:\\Users\\pablo\\AppData\\Local\\pypoetry\\Cache\\virtualenvs\\corneto-N5Qo8YGQ-py3.9\\lib\\site-packages\\networkx\\utils\\decorators.py:770: FutureWarning: steiner_tree will change default method from 'kou' to 'mehlhorn' in version 3.2.\n",
+      "Set the `method` kwarg to remove this warning.\n",
+      "  return argmap._lazy_compile(__wrapper)(*args, **kwargs)\n"
+     ]
+    },
     {
      "name": "stdout",
      "output_type": "stream",
@@ -81,7 +90,7 @@
     },
     {
      "data": {
-      "image/png": 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",
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",
       "text/plain": [
        "<Figure size 640x480 with 1 Axes>"
       ]
@@ -124,6 +133,14 @@
    "id": "a1684e94",
    "metadata": {},
    "outputs": [
+    {
+     "data": {
+      "text/html": [],
+      "text/plain": []
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    },
     {
      "data": {
       "text/html": [
@@ -135,7 +152,7 @@
        "            </td>\n",
        "            <td>\n",
        "            <table>\n",
-       "                <tr><td>Installed version:</td><td style='text-align:left'>v0.9.2-beta.1 (latest: v0.9.1-alpha.6)</td></tr><tr><td>Available backends:</td><td style='text-align:left'>CVXPY v1.4.1, PICOS v2.4.17</td></tr><tr><td>Default backend (corneto.K):</td><td style='text-align:left'>CVXPY</td></tr><tr><td>Installed solvers:</td><td style='text-align:left'>CBC, CLARABEL, COPT, CPLEX, CVXOPT, DIFFCP, ECOS, ECOS_BB, GLPK, GLPK_MI, GUROBI, MOSEK, OSQP, PROXQP, SCIP, SCIPY, SCS</td></tr><tr><td>Graphviz version:</td><td style='text-align:left'>v0.20.1</td></tr><tr><td>Repository:</td><td style='text-align:left'><a href=https://github.com/saezlab/corneto>https://github.com/saezlab/corneto</a></td></tr>\n",
+       "                <tr><td>Installed version:</td><td style='text-align:left'>v1.0.0.dev0 (up to date)</td></tr><tr><td>Available backends:</td><td style='text-align:left'>CVXPY v1.5.1, PICOS v2.4.17</td></tr><tr><td>Default backend (corneto.opt):</td><td style='text-align:left'>CVXPY</td></tr><tr><td>Installed solvers:</td><td style='text-align:left'>CLARABEL, CVXOPT, ECOS, ECOS_BB, GLPK, GLPK_MI, GUROBI, OSQP, SCIP, SCIPY, SCS</td></tr><tr><td>Graphviz version:</td><td style='text-align:left'>v0.20.3</td></tr><tr><td>Repository:</td><td style='text-align:left'><a href=https://github.com/saezlab/corneto>https://github.com/saezlab/corneto</a></td></tr>\n",
        "            </table>\n",
        "            </td>\n",
        "        </tr>\n",
@@ -208,7 +225,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 5,
+   "execution_count": 7,
    "id": "501e5630",
    "metadata": {},
    "outputs": [
@@ -219,7 +236,7 @@
        " '_flow_i': Variable((155,), _flow_i, boolean=True)}"
       ]
      },
-     "execution_count": 5,
+     "execution_count": 7,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -227,7 +244,7 @@
    "source": [
     "from corneto.methods.steiner import exact_steiner_tree\n",
     "\n",
-    "P, G_steiner = exact_steiner_tree(G, terminals)\n",
+    "P, G_steiner = exact_steiner_tree(G, terminals, out_flow_edge_type=cn.EdgeType.DIRECTED)\n",
     "\n",
     "# The problem contains two vector variables, _flow and _flow_i.\n",
     "# _flow is the normal _flow variable to define a network flow problem on the graph.\n",
@@ -238,7 +255,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 6,
+   "execution_count": 8,
    "id": "5c347f91",
    "metadata": {},
    "outputs": [
@@ -248,35 +265,210 @@
      "text": [
       "===============================================================================\n",
       "                                     CVXPY                                     \n",
-      "                                     v1.4.1                                    \n",
+      "                                     v1.5.1                                    \n",
       "===============================================================================\n",
-      "(CVXPY) Dec 24 03:28:24 PM: Your problem has 310 variables, 7 constraints, and 0 parameters.\n",
-      "(CVXPY) Dec 24 03:28:24 PM: It is compliant with the following grammars: DCP, DQCP\n",
-      "(CVXPY) Dec 24 03:28:24 PM: (If you need to solve this problem multiple times, but with different data, consider using parameters.)\n",
-      "(CVXPY) Dec 24 03:28:24 PM: CVXPY will first compile your problem; then, it will invoke a numerical solver to obtain a solution.\n",
-      "(CVXPY) Dec 24 03:28:24 PM: Your problem is compiled with the CPP canonicalization backend.\n",
+      "(CVXPY) May 14 09:33:51 PM: Your problem has 310 variables, 680 constraints, and 0 parameters.\n",
+      "(CVXPY) May 14 09:33:51 PM: It is compliant with the following grammars: DCP, DQCP\n",
+      "(CVXPY) May 14 09:33:51 PM: (If you need to solve this problem multiple times, but with different data, consider using parameters.)\n",
+      "(CVXPY) May 14 09:33:51 PM: CVXPY will first compile your problem; then, it will invoke a numerical solver to obtain a solution.\n",
+      "(CVXPY) May 14 09:33:51 PM: Your problem is compiled with the CPP canonicalization backend.\n",
       "-------------------------------------------------------------------------------\n",
       "                                  Compilation                                  \n",
       "-------------------------------------------------------------------------------\n",
-      "(CVXPY) Dec 24 03:28:24 PM: Compiling problem (target solver=SCIPY).\n",
-      "(CVXPY) Dec 24 03:28:24 PM: Reduction chain: Dcp2Cone -> CvxAttr2Constr -> ConeMatrixStuffing -> SCIPY\n",
-      "(CVXPY) Dec 24 03:28:24 PM: Applying reduction Dcp2Cone\n",
-      "(CVXPY) Dec 24 03:28:24 PM: Applying reduction CvxAttr2Constr\n",
-      "(CVXPY) Dec 24 03:28:24 PM: Applying reduction ConeMatrixStuffing\n",
-      "(CVXPY) Dec 24 03:28:24 PM: Applying reduction SCIPY\n",
-      "(CVXPY) Dec 24 03:28:24 PM: Finished problem compilation (took 3.863e-02 seconds).\n",
+      "(CVXPY) May 14 09:33:51 PM: Compiling problem (target solver=SCIP).\n",
+      "(CVXPY) May 14 09:33:51 PM: Reduction chain: Dcp2Cone -> CvxAttr2Constr -> ConeMatrixStuffing -> SCIP\n",
+      "(CVXPY) May 14 09:33:51 PM: Applying reduction Dcp2Cone\n",
+      "(CVXPY) May 14 09:33:52 PM: Applying reduction CvxAttr2Constr\n",
+      "(CVXPY) May 14 09:33:52 PM: Applying reduction ConeMatrixStuffing\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "(CVXPY) May 14 09:33:52 PM: Applying reduction SCIP\n",
+      "(CVXPY) May 14 09:33:52 PM: Finished problem compilation (took 4.779e-02 seconds).\n",
       "-------------------------------------------------------------------------------\n",
       "                                Numerical solver                               \n",
       "-------------------------------------------------------------------------------\n",
-      "(CVXPY) Dec 24 03:28:24 PM: Invoking solver SCIPY  to obtain a solution.\n",
-      "Solver terminated with message: Optimization terminated successfully. (HiGHS Status 7: Optimal)\n",
+      "(CVXPY) May 14 09:33:52 PM: Invoking solver SCIP  to obtain a solution.\n",
+      "presolving:\n",
+      "(round 1, fast)       13 del vars, 342 del conss, 0 add conss, 315 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 0 clqs\n",
+      "(round 2, fast)       22 del vars, 342 del conss, 0 add conss, 315 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 0 clqs\n",
+      "(round 3, exhaustive) 22 del vars, 342 del conss, 0 add conss, 315 chg bounds, 0 chg sides, 0 chg coeffs, 290 upgd conss, 0 impls, 0 clqs\n",
+      "   (0.0s) probing: 51/145 (35.2%) - 0 fixings, 0 aggregations, 0 implications, 0 bound changes\n",
+      "   (0.0s) probing aborted: 50/50 successive totally useless probings\n",
+      "   (0.0s) symmetry computation started: requiring (bin +, int +, cont +), (fixed: bin -, int -, cont -)\n",
+      "   (0.0s) symmetry computation finished: 1 generators found (max: 1500, log10 of symmetry group size: 0.0) (symcode time: 0.00)\n",
+      "dynamic symmetry handling statistics:\n",
+      "   orbitopal reduction:       no components\n",
+      "   orbital reduction:         no components\n",
+      "   lexicographic reduction:   no permutations\n",
+      "handled 1 out of 1 symmetry components\n",
+      "(round 4, exhaustive) 22 del vars, 342 del conss, 1 add conss, 315 chg bounds, 0 chg sides, 0 chg coeffs, 290 upgd conss, 290 impls, 1 clqs\n",
+      "(round 5, exhaustive) 22 del vars, 342 del conss, 1 add conss, 315 chg bounds, 0 chg sides, 0 chg coeffs, 291 upgd conss, 290 impls, 1 clqs\n",
+      "presolving (6 rounds: 6 fast, 4 medium, 4 exhaustive):\n",
+      " 22 deleted vars, 342 deleted constraints, 1 added constraints, 315 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\n",
+      " 290 implications, 1 cliques\n",
+      "presolved problem has 288 variables (145 bin, 0 int, 0 impl, 143 cont) and 339 constraints\n",
+      "    290 constraints of type <varbound>\n",
+      "      1 constraints of type <setppc>\n",
+      "     48 constraints of type <linear>\n",
+      "transformed objective value is always integral (scale: 1)\n",
+      "Presolving Time: 0.00\n",
+      "\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \n",
+      "p 0.0s|     1 |     0 |   115 |     - |   locks|   0 | 288 | 339 | 339 |   0 |  0 |   0 |   0 | 0.000000e+00 | 6.870000e+02 |    Inf | unknown\n",
+      "i 0.0s|     1 |     0 |   115 |     - |  oneopt|   0 | 288 | 339 | 339 |   0 |  0 |   0 |   0 | 0.000000e+00 | 6.050000e+02 |    Inf | unknown\n",
+      "  0.0s|     1 |     0 |   497 |     - |  6409k |   0 | 288 | 339 | 339 |   0 |  0 |   0 |   0 | 8.181818e+00 | 6.050000e+02 |7294.44%| unknown\n",
+      "r 0.0s|     1 |     0 |   497 |     - |simplero|   0 | 288 | 339 | 339 |   0 |  0 |   0 |   0 | 8.181818e+00 | 5.300000e+01 | 547.78%| unknown\n",
+      "  0.0s|     1 |     0 |   571 |     - |  6654k |   0 | 288 | 339 | 346 |   7 |  1 |   0 |   0 | 2.345455e+01 | 5.300000e+01 | 125.97%| unknown\n",
+      "  0.0s|     1 |     0 |   639 |     - |  6749k |   0 | 288 | 339 | 352 |  13 |  2 |   0 |   0 | 2.772727e+01 | 5.300000e+01 |  91.15%| unknown\n",
+      "  0.0s|     1 |     0 |   677 |     - |  6907k |   0 | 288 | 339 | 357 |  18 |  3 |   0 |   0 | 2.854545e+01 | 5.300000e+01 |  85.67%| unknown\n",
+      "  0.0s|     1 |     0 |   741 |     - |  7029k |   0 | 288 | 339 | 363 |  24 |  4 |   0 |   0 | 2.886860e+01 | 5.300000e+01 |  83.59%| unknown\n",
+      "  0.0s|     1 |     0 |   797 |     - |  7240k |   0 | 288 | 339 | 368 |  29 |  5 |   0 |   0 | 2.929293e+01 | 5.300000e+01 |  80.93%| unknown\n",
+      "  0.0s|     1 |     0 |   908 |     - |  7447k |   0 | 288 | 339 | 372 |  33 |  6 |   0 |   0 | 3.044215e+01 | 5.300000e+01 |  74.10%| unknown\n",
+      "  0.0s|     1 |     0 |   981 |     - |  7656k |   0 | 288 | 339 | 377 |  38 |  7 |   0 |   0 | 3.086909e+01 | 5.300000e+01 |  71.69%| unknown\n",
+      "  0.0s|     1 |     0 |  1082 |     - |  7828k |   0 | 288 | 339 | 383 |  44 |  8 |   0 |   0 | 3.150000e+01 | 5.300000e+01 |  68.25%| unknown\n",
+      "  0.0s|     1 |     0 |  1166 |     - |  8065k |   0 | 288 | 339 | 387 |  48 |  9 |   0 |   0 | 3.212121e+01 | 5.300000e+01 |  65.00%| unknown\n",
+      "  0.0s|     1 |     0 |  1207 |     - |  8437k |   0 | 288 | 339 | 389 |  50 | 10 |   0 |   0 | 3.276923e+01 | 5.300000e+01 |  61.74%| unknown\n",
+      "  0.0s|     1 |     0 |  1240 |     - |  8482k |   0 | 288 | 339 | 393 |  54 | 11 |   0 |   0 | 3.281239e+01 | 5.300000e+01 |  61.52%| unknown\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \n",
+      "  0.0s|     1 |     0 |  1279 |     - |  8527k |   0 | 288 | 339 | 399 |  60 | 12 |   0 |   0 | 3.282571e+01 | 5.300000e+01 |  61.46%| unknown\n",
+      "  0.0s|     1 |     0 |  1330 |     - |  8868k |   0 | 288 | 339 | 403 |  64 | 13 |   0 |   0 | 3.285455e+01 | 5.300000e+01 |  61.32%| unknown\n",
+      "  0.0s|     1 |     0 |  1435 |     - |  8969k |   0 | 288 | 339 | 407 |  68 | 14 |   0 |   0 | 3.293114e+01 | 5.300000e+01 |  60.94%| unknown\n",
+      "  0.0s|     1 |     0 |  1452 |     - |  9017k |   0 | 288 | 339 | 411 |  72 | 15 |   0 |   0 | 3.293339e+01 | 5.300000e+01 |  60.93%| unknown\n",
+      "  0.0s|     1 |     0 |  1478 |     - |  9078k |   0 | 288 | 339 | 408 |  76 | 16 |   0 |   0 | 3.295789e+01 | 5.300000e+01 |  60.81%| unknown\n",
+      "  0.0s|     1 |     0 |  1490 |     - |  9161k |   0 | 288 | 339 | 411 |  79 | 17 |   0 |   0 | 3.298752e+01 | 5.300000e+01 |  60.67%| unknown\n",
+      "  0.0s|     1 |     0 |  1505 |     - |  9406k |   0 | 288 | 339 | 414 |  82 | 18 |   0 |   0 | 3.302375e+01 | 5.300000e+01 |  60.49%| unknown\n",
+      "  0.0s|     1 |     0 |  1509 |     - |  9451k |   0 | 288 | 339 | 416 |  84 | 19 |   0 |   0 | 3.303714e+01 | 5.300000e+01 |  60.43%| unknown\n",
+      "  0.0s|     1 |     0 |  1522 |     - |  9605k |   0 | 288 | 339 | 419 |  87 | 20 |   0 |   0 | 3.304510e+01 | 5.300000e+01 |  60.39%| unknown\n",
+      "  0.0s|     1 |     0 |  1542 |     - |  9738k |   0 | 288 | 339 | 422 |  90 | 21 |   0 |   0 | 3.306189e+01 | 5.300000e+01 |  60.31%| unknown\n",
+      "  1.0s|     1 |     0 |  1564 |     - |  9752k |   0 | 288 | 339 | 410 |  93 | 22 |   0 |   0 | 3.308676e+01 | 5.300000e+01 |  60.18%| unknown\n",
+      "  1.0s|     1 |     0 |  1603 |     - |  9760k |   0 | 288 | 339 | 413 |  96 | 23 |   0 |   0 | 3.313949e+01 | 5.300000e+01 |  59.93%| unknown\n",
+      "  1.0s|     1 |     0 |  1639 |     - |  9831k |   0 | 288 | 339 | 415 |  98 | 24 |   0 |   0 | 3.316628e+01 | 5.300000e+01 |  59.80%| unknown\n",
+      "  1.0s|     1 |     0 |  1669 |     - |  9854k |   0 | 288 | 339 | 418 | 101 | 25 |   0 |   0 | 3.317514e+01 | 5.300000e+01 |  59.76%| unknown\n",
+      "  1.0s|     1 |     0 |  1679 |     - |    10M |   0 | 288 | 339 | 420 | 103 | 26 |   0 |   0 | 3.318084e+01 | 5.300000e+01 |  59.73%| unknown\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \n",
+      "  1.0s|     1 |     0 |  1694 |     - |    10M |   0 | 288 | 339 | 423 | 106 | 27 |   0 |   0 | 3.318096e+01 | 5.300000e+01 |  59.73%| unknown\n",
+      "  1.0s|     1 |     0 |  1708 |     - |    10M |   0 | 288 | 339 | 403 | 108 | 28 |   0 |   0 | 3.318136e+01 | 5.300000e+01 |  59.73%| unknown\n",
+      "  1.0s|     1 |     0 |  1714 |     - |    10M |   0 | 288 | 339 | 406 | 111 | 29 |   0 |   0 | 3.318234e+01 | 5.300000e+01 |  59.72%| unknown\n",
+      "  1.0s|     1 |     0 |  1729 |     - |    10M |   0 | 288 | 339 | 408 | 113 | 30 |   0 |   0 | 3.318395e+01 | 5.300000e+01 |  59.72%| unknown\n",
+      "  1.0s|     1 |     0 |  1797 |     - |    10M |   0 | 288 | 339 | 410 | 115 | 31 |   0 |   0 | 3.326683e+01 | 5.300000e+01 |  59.32%| unknown\n",
+      "  1.0s|     1 |     0 |  1811 |     - |    10M |   0 | 288 | 339 | 413 | 118 | 32 |   0 |   0 | 3.326746e+01 | 5.300000e+01 |  59.31%| unknown\n",
+      "  1.0s|     1 |     0 |  1856 |     - |    10M |   0 | 288 | 339 | 418 | 123 | 33 |   0 |   0 | 3.331122e+01 | 5.300000e+01 |  59.11%| unknown\n",
+      "  1.0s|     1 |     0 |  1866 |     - |    10M |   0 | 288 | 339 | 410 | 127 | 34 |   0 |   0 | 3.332546e+01 | 5.300000e+01 |  59.04%| unknown\n",
+      "  1.0s|     1 |     0 |  1966 |     - |    10M |   0 | 288 | 339 | 417 | 134 | 35 |   0 |   0 | 3.334509e+01 | 5.300000e+01 |  58.94%| unknown\n",
+      "  1.0s|     1 |     0 |  1970 |     - |    10M |   0 | 288 | 339 | 419 | 136 | 36 |   0 |   0 | 3.334647e+01 | 5.300000e+01 |  58.94%| unknown\n",
+      "  1.0s|     1 |     0 |  1976 |     - |    10M |   0 | 288 | 339 | 421 | 138 | 37 |   0 |   0 | 3.335103e+01 | 5.300000e+01 |  58.92%| unknown\n",
+      "  2.0s|     1 |     0 |  1983 |     - |    10M |   0 | 288 | 339 | 425 | 142 | 38 |   0 |   0 | 3.335784e+01 | 5.300000e+01 |  58.88%| unknown\n",
+      "  2.0s|     1 |     0 |  1990 |     - |    10M |   0 | 288 | 339 | 429 | 146 | 39 |   0 |   0 | 3.336041e+01 | 5.300000e+01 |  58.87%| unknown\n",
+      "  2.0s|     1 |     0 |  2001 |     - |    10M |   0 | 288 | 339 | 419 | 150 | 40 |   0 |   0 | 3.337361e+01 | 5.300000e+01 |  58.81%| unknown\n",
+      "  2.0s|     1 |     0 |  2027 |     - |    10M |   0 | 288 | 339 | 423 | 154 | 41 |   0 |   0 | 3.340026e+01 | 5.300000e+01 |  58.68%| unknown\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \n",
+      "  2.0s|     1 |     0 |  2040 |     - |    10M |   0 | 288 | 339 | 426 | 157 | 42 |   0 |   0 | 3.340426e+01 | 5.300000e+01 |  58.66%| unknown\n",
+      "  2.0s|     1 |     0 |  2070 |     - |    10M |   0 | 288 | 339 | 431 | 162 | 43 |   0 |   0 | 3.340995e+01 | 5.300000e+01 |  58.64%| unknown\n",
+      "  2.0s|     1 |     0 |  2086 |     - |    10M |   0 | 288 | 339 | 437 | 168 | 44 |   0 |   0 | 3.341025e+01 | 5.300000e+01 |  58.63%| unknown\n",
+      "  2.0s|     1 |     0 |  2106 |     - |    10M |   0 | 288 | 339 | 441 | 172 | 45 |   0 |   0 | 3.341140e+01 | 5.300000e+01 |  58.63%| unknown\n",
+      "  2.0s|     1 |     0 |  2117 |     - |    10M |   0 | 288 | 339 | 429 | 177 | 46 |   0 |   0 | 3.341336e+01 | 5.300000e+01 |  58.62%| unknown\n",
+      "  2.0s|     1 |     0 |  2121 |     - |    10M |   0 | 288 | 339 | 432 | 180 | 47 |   0 |   0 | 3.341343e+01 | 5.300000e+01 |  58.62%| unknown\n",
+      "  3.0s|     1 |     0 |  2147 |     - |    10M |   0 | 288 | 339 | 435 | 183 | 48 |   0 |   0 | 3.341428e+01 | 5.300000e+01 |  58.61%| unknown\n",
+      "  3.0s|     1 |     0 |  2155 |     - |    10M |   0 | 288 | 339 | 437 | 185 | 49 |   0 |   0 | 3.341428e+01 | 5.300000e+01 |  58.61%| unknown\n",
+      "  3.0s|     1 |     0 |  2159 |     - |    10M |   0 | 288 | 339 | 439 | 187 | 50 |   0 |   0 | 3.341428e+01 | 5.300000e+01 |  58.61%| unknown\n",
+      "  3.0s|     1 |     0 |  2169 |     - |    10M |   0 | 288 | 339 | 440 | 188 | 51 |   0 |   0 | 3.341428e+01 | 5.300000e+01 |  58.61%| unknown\n",
+      "  3.0s|     1 |     0 |  2171 |     - |    10M |   0 | 288 | 339 | 419 | 189 | 52 |   0 |   0 | 3.341606e+01 | 5.300000e+01 |  58.61%| unknown\n",
+      "  3.0s|     1 |     0 |  2173 |     - |    10M |   0 | 288 | 339 | 421 | 191 | 53 |   0 |   0 | 3.341606e+01 | 5.300000e+01 |  58.61%| unknown\n",
+      "d 3.0s|     1 |     0 |  2878 |     - |farkasdi|   0 | 288 | 339 | 421 |   0 | 53 |   0 |   0 | 3.341606e+01 | 4.900000e+01 |  46.64%| unknown\n",
+      "d 3.0s|     1 |     0 |  2954 |     - |farkasdi|   0 | 288 | 339 | 421 |   0 | 53 |   0 |   0 | 3.341606e+01 | 4.400000e+01 |  31.67%| unknown\n",
+      "L 4.0s|     1 |     0 |  3068 |     - |    rens|   0 | 288 | 339 | 421 | 191 | 53 |   0 |   0 | 3.341606e+01 | 4.300000e+01 |  28.68%| unknown\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \n",
+      "  4.0s|     1 |     0 |  3068 |     - |    11M |   0 | 288 | 339 | 421 | 191 | 53 |   0 |   0 | 3.341606e+01 | 4.300000e+01 |  28.68%| unknown\n",
+      "  4.0s|     1 |     0 |  3068 |     - |    11M |   0 | 288 | 339 | 421 | 191 | 53 |   0 |   0 | 3.341606e+01 | 4.300000e+01 |  28.68%| unknown\n",
+      "  4.0s|     1 |     0 |  3075 |     - |    11M |   0 | 288 | 339 | 409 | 193 | 54 |   0 |   0 | 3.341606e+01 | 4.300000e+01 |  28.68%| unknown\n",
+      "  4.0s|     1 |     0 |  3076 |     - |    11M |   0 | 288 | 339 | 410 | 194 | 55 |   0 |   0 | 3.341606e+01 | 4.300000e+01 |  28.68%| unknown\n",
+      "  4.0s|     1 |     2 |  3076 |     - |    11M |   0 | 288 | 333 | 410 | 194 | 55 |   0 |  24 | 3.373205e+01 | 4.300000e+01 |  27.48%| unknown\n",
+      "  7.0s|   100 |    99 | 10349 |  83.7 |    23M |  15 | 288 | 333 | 416 | 751 |  4 |   9 | 371 | 3.394705e+01 | 4.300000e+01 |  26.67%| unknown\n",
+      "  9.0s|   200 |   175 | 15838 |  69.2 |    23M |  21 | 288 | 334 | 388 |1132 |  2 |  10 | 425 | 3.457121e+01 | 4.300000e+01 |  24.38%| unknown\n",
+      "L 9.0s|   201 |   151 | 15906 |  69.2 |crossove|  21 | 288 | 334 | 399 |1132 |  2 |  10 | 425 | 3.460508e+01 | 4.200000e+01 |  21.37%| unknown\n",
+      " 11.0s|   300 |   240 | 25811 |  79.4 |    25M |  21 | 288 | 348 | 422 |1719 |  2 |  33 | 443 | 3.501772e+01 | 4.200000e+01 |  19.94%|  10.88%\n",
+      " 13.0s|   400 |   324 | 34250 |  80.7 |    25M |  21 | 288 | 360 | 412 |2301 |  2 |  50 | 457 | 3.516032e+01 | 4.200000e+01 |  19.45%|  14.35%\n",
+      " 14.0s|   500 |   388 | 41238 |  78.5 |    26M |  21 | 288 | 363 | 406 |2876 |  2 |  58 | 461 | 3.569818e+01 | 4.200000e+01 |  17.65%|  18.88%\n",
+      " 16.0s|   600 |   438 | 48449 |  77.4 |    27M |  21 | 288 | 371 | 414 |3664 |  5 |  72 | 467 | 3.589782e+01 | 4.200000e+01 |  17.00%|  21.02%\n",
+      " 17.0s|   700 |   496 | 55278 |  76.1 |    27M |  23 | 288 | 371 | 423 |4283 |  2 |  73 | 474 | 3.606494e+01 | 4.200000e+01 |  16.46%|  22.67%\n",
+      " 19.0s|   800 |   552 | 63005 |  76.3 |    28M |  25 | 288 | 371 | 426 |5046 |  2 |  75 | 485 | 3.619668e+01 | 4.200000e+01 |  16.03%|  24.48%\n",
+      " 20.0s|   900 |   606 | 67077 |  72.3 |    28M |  25 | 288 | 370 | 431 |5240 |  0 |  78 | 492 | 3.632900e+01 | 4.200000e+01 |  15.61%|  26.53%\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \n",
+      " 21.0s|  1000 |   660 | 71410 |  69.4 |    28M |  25 | 288 | 373 | 430 |5498 |  0 |  84 | 498 | 3.656061e+01 | 4.200000e+01 |  14.88%|  28.09%\n",
+      " 21.0s|  1100 |   720 | 75926 |  67.2 |    30M |  28 | 288 | 373 | 396 |5749 |  2 |  88 | 499 | 3.667087e+01 | 4.200000e+01 |  14.53%|  29.10%\n",
+      " 22.0s|  1200 |   774 | 80197 |  65.2 |    30M |  28 | 288 | 374 | 442 |6051 |  8 |  92 | 508 | 3.667087e+01 | 4.200000e+01 |  14.53%|  29.89%\n",
+      " 23.0s|  1300 |   838 | 84668 |  63.6 |    31M |  28 | 288 | 375 | 438 |6271 |  2 |  95 | 515 | 3.673913e+01 | 4.200000e+01 |  14.32%|  30.45%\n",
+      " 24.0s|  1400 |   888 | 89337 |  62.4 |    31M |  33 | 288 | 375 | 427 |6648 |  1 |  95 | 516 | 3.692692e+01 | 4.200000e+01 |  13.74%|  31.11%\n",
+      "r25.0s|  1460 |   642 | 91671 |  61.4 |ziroundi|  33 | 288 | 379 | 441 |6820 |  2 | 100 | 518 | 3.694039e+01 | 4.100000e+01 |  10.99%|  39.05%\n",
+      " 25.0s|  1500 |   646 | 92518 |  60.3 |    31M |  33 | 288 | 379 | 436 |6902 |  1 | 100 | 518 | 3.694039e+01 | 4.100000e+01 |  10.99%|  39.60%\n",
+      " 25.0s|  1600 |   672 | 94905 |  58.1 |    31M |  33 | 288 | 379 | 437 |7094 |  2 | 102 | 519 | 3.702133e+01 | 4.100000e+01 |  10.75%|  40.41%\n",
+      " 26.0s|  1700 |   690 | 96613 |  55.6 |    31M |  33 | 288 | 384 | 438 |7185 |  2 | 107 | 519 | 3.704513e+01 | 4.100000e+01 |  10.68%|  42.00%\n",
+      " 26.0s|  1800 |   708 | 98148 |  53.4 |    31M |  33 | 288 | 386 | 426 |7291 |  4 | 110 | 519 | 3.705311e+01 | 4.100000e+01 |  10.65%|  42.94%\n",
+      " 26.0s|  1900 |   724 | 99711 |  51.4 |    31M |  33 | 288 | 389 | 426 |7347 |  1 | 113 | 520 | 3.705810e+01 | 4.100000e+01 |  10.64%|  43.81%\n",
+      " 27.0s|  2000 |   726 |102052 |  50.0 |    31M |  33 | 288 | 390 | 430 |7517 |  2 | 116 | 523 | 3.706469e+01 | 4.100000e+01 |  10.62%|  45.65%\n",
+      " 27.0s|  2100 |   734 |103965 |  48.5 |    31M |  33 | 288 | 391 | 400 |7642 |  0 | 117 | 524 | 3.711633e+01 | 4.100000e+01 |  10.46%|  46.38%\n",
+      " 27.0s|  2200 |   754 |105916 |  47.2 |    31M |  33 | 288 | 392 | 422 |7774 |  1 | 118 | 526 | 3.717277e+01 | 4.100000e+01 |  10.30%|  47.80%\n",
+      " 28.0s|  2300 |   758 |106834 |  45.6 |    31M |  33 | 288 | 392 | 431 |7807 |  1 | 120 | 527 | 3.717277e+01 | 4.100000e+01 |  10.30%|  48.27%\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \n",
+      " 28.0s|  2400 |   756 |108012 |  44.2 |    31M |  34 | 288 | 392 | 394 |7871 |  1 | 122 | 530 | 3.722356e+01 | 4.100000e+01 |  10.15%|  49.32%\n",
+      " 28.0s|  2500 |   758 |110597 |  43.4 |    31M |  34 | 288 | 392 | 405 |8051 |  2 | 123 | 531 | 3.726690e+01 | 4.100000e+01 |  10.02%|  50.86%\n",
+      " 28.0s|  2600 |   758 |111932 |  42.3 |    31M |  34 | 288 | 395 | 408 |8070 |  2 | 129 | 535 | 3.727273e+01 | 4.100000e+01 |  10.00%|  52.12%\n",
+      " 29.0s|  2700 |   766 |114122 |  41.5 |    31M |  34 | 288 | 395 | 421 |8174 |  0 | 135 | 535 | 3.729089e+01 | 4.100000e+01 |   9.95%|  53.25%\n",
+      " 29.0s|  2800 |   770 |115754 |  40.6 |    31M |  34 | 288 | 395 | 434 |8308 |  0 | 136 | 535 | 3.730722e+01 | 4.100000e+01 |   9.90%|  53.67%\n",
+      " 30.0s|  2900 |   780 |117900 |  40.0 |    31M |  34 | 288 | 395 | 419 |8459 |  0 | 138 | 537 | 3.731818e+01 | 4.100000e+01 |   9.87%|  54.71%\n",
+      " 30.0s|  3000 |   776 |119853 |  39.3 |    31M |  34 | 288 | 395 | 414 |8589 |  1 | 139 | 540 | 3.736112e+01 | 4.100000e+01 |   9.74%|  55.99%\n",
+      " 30.0s|  3100 |   780 |121910 |  38.7 |    31M |  34 | 288 | 395 | 415 |8747 |  2 | 140 | 541 | 3.740066e+01 | 4.100000e+01 |   9.62%|  56.71%\n",
+      " 30.0s|  3200 |   764 |123732 |  38.0 |    31M |  34 | 288 | 396 | 441 |8853 |  1 | 141 | 542 | 3.760828e+01 | 4.100000e+01 |   9.02%|  58.52%\n",
+      " 31.0s|  3300 |   754 |125494 |  37.4 |    32M |  34 | 288 | 396 | 421 |8950 |  2 | 143 | 542 | 3.766299e+01 | 4.100000e+01 |   8.86%|  59.62%\n",
+      " 31.0s|  3400 |   732 |127786 |  37.0 |    32M |  34 | 288 | 399 | 434 |9127 |  0 | 147 | 542 | 3.775000e+01 | 4.100000e+01 |   8.61%|  61.33%\n",
+      " 31.0s|  3500 |   716 |129147 |  36.3 |    32M |  34 | 288 | 399 | 414 |9174 |  1 | 147 | 542 | 3.775157e+01 | 4.100000e+01 |   8.60%|  62.37%\n",
+      " 32.0s|  3600 |   702 |130999 |  35.8 |    32M |  34 | 288 | 399 | 439 |9293 |  0 | 147 | 542 | 3.777922e+01 | 4.100000e+01 |   8.53%|  63.58%\n",
+      " 32.0s|  3700 |   692 |132309 |  35.2 |    32M |  34 | 288 | 400 | 418 |9393 |  0 | 148 | 543 | 3.778982e+01 | 4.100000e+01 |   8.49%|  64.28%\n",
+      " 32.0s|  3800 |   678 |134000 |  34.7 |    32M |  34 | 288 | 400 | 425 |9442 |  1 | 148 | 545 | 3.786189e+01 | 4.100000e+01 |   8.29%|  65.26%\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \n",
+      " 32.0s|  3900 |   656 |135542 |  34.2 |    32M |  34 | 288 | 403 | 435 |9548 |  0 | 151 | 549 | 3.788285e+01 | 4.100000e+01 |   8.23%|  66.44%\n",
+      " 33.0s|  4000 |   642 |137266 |  33.8 |    32M |  34 | 288 | 403 | 425 |9676 |  2 | 153 | 553 | 3.790909e+01 | 4.100000e+01 |   8.15%|  67.83%\n",
+      " 33.0s|  4100 |   616 |138514 |  33.3 |    32M |  34 | 288 | 408 | 408 |9714 |  0 | 160 | 557 | 3.793831e+01 | 4.100000e+01 |   8.07%|  69.09%\n",
+      " 33.0s|  4200 |   604 |140118 |  32.9 |    32M |  34 | 288 | 408 | 420 |9814 |  0 | 160 | 563 | 3.800000e+01 | 4.100000e+01 |   7.89%|  69.87%\n",
+      " 33.0s|  4300 |   586 |141853 |  32.5 |    32M |  34 | 288 | 412 | 397 |9848 |  0 | 164 | 568 | 3.800455e+01 | 4.100000e+01 |   7.88%|  71.09%\n",
+      " 34.0s|  4400 |   566 |143321 |  32.1 |    32M |  34 | 288 | 412 | 434 |9929 |  0 | 166 | 570 | 3.803162e+01 | 4.100000e+01 |   7.81%|  72.12%\n",
+      " 34.0s|  4500 |   558 |144967 |  31.8 |    32M |  34 | 288 | 412 | 444 |  10k|  0 | 166 | 575 | 3.808914e+01 | 4.100000e+01 |   7.64%|  72.66%\n",
+      " 34.0s|  4600 |   542 |146062 |  31.3 |    32M |  34 | 288 | 412 | 430 |  10k|  1 | 167 | 577 | 3.813379e+01 | 4.100000e+01 |   7.52%|  73.61%\n",
+      " 34.0s|  4700 |   514 |147495 |  30.9 |    32M |  34 | 288 | 412 | 426 |  10k|  0 | 168 | 583 | 3.817586e+01 | 4.100000e+01 |   7.40%|  75.33%\n",
+      " 34.0s|  4800 |   494 |149374 |  30.7 |    32M |  34 | 288 | 412 | 410 |  10k|  0 | 168 | 586 | 3.829369e+01 | 4.100000e+01 |   7.07%|  76.78%\n",
+      " 35.0s|  4900 |   470 |150640 |  30.3 |    32M |  34 | 288 | 412 | 435 |  10k|  0 | 168 | 589 | 3.829717e+01 | 4.100000e+01 |   7.06%|  77.83%\n",
+      " 35.0s|  5000 |   434 |151894 |  30.0 |    32M |  34 | 288 | 412 | 418 |  10k|  0 | 168 | 595 | 3.836446e+01 | 4.100000e+01 |   6.87%|  79.64%\n",
+      " 35.0s|  5100 |   418 |153162 |  29.6 |    32M |  34 | 288 | 412 | 440 |  10k|  1 | 168 | 599 | 3.838528e+01 | 4.100000e+01 |   6.81%|  80.72%\n",
+      " 35.0s|  5200 |   404 |154211 |  29.3 |    32M |  34 | 288 | 414 | 412 |  10k|  1 | 170 | 608 | 3.843067e+01 | 4.100000e+01 |   6.69%|  81.67%\n",
+      " 35.0s|  5300 |   376 |155576 |  29.0 |    32M |  34 | 288 | 410 | 410 |  10k|  1 | 170 | 613 | 3.843551e+01 | 4.100000e+01 |   6.67%|  82.73%\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \n",
+      " 35.0s|  5400 |   346 |157124 |  28.7 |    32M |  34 | 288 | 410 | 431 |  10k|  0 | 171 | 618 | 3.843790e+01 | 4.100000e+01 |   6.67%|  84.03%\n",
+      " 36.0s|  5500 |   322 |158520 |  28.5 |    32M |  34 | 288 | 408 | 436 |  10k|  0 | 173 | 623 | 3.859626e+01 | 4.100000e+01 |   6.23%|  85.29%\n",
+      " 36.0s|  5600 |   256 |159844 |  28.2 |    32M |  34 | 288 | 408 | 417 |  10k|  0 | 173 | 623 | 3.866704e+01 | 4.100000e+01 |   6.03%|  88.86%\n",
+      " 36.0s|  5700 |   224 |161060 |  27.9 |    32M |  34 | 288 | 406 | 416 |  10k|  0 | 173 | 626 | 3.879340e+01 | 4.100000e+01 |   5.69%|  90.10%\n",
+      " 36.0s|  5800 |   186 |162331 |  27.6 |    32M |  34 | 288 | 406 | 428 |  10k|  1 | 175 | 628 | 3.891748e+01 | 4.100000e+01 |   5.35%|  92.57%\n",
+      " 36.0s|  5900 |   146 |163520 |  27.4 |    32M |  34 | 288 | 406 | 425 |  10k|  0 | 175 | 635 | 3.901409e+01 | 4.100000e+01 |   5.09%|  93.77%\n",
+      " 36.0s|  6000 |   108 |164822 |  27.1 |    32M |  34 | 288 | 406 | 420 |  10k|  0 | 175 | 639 | 3.902481e+01 | 4.100000e+01 |   5.06%|  94.92%\n",
+      " 37.0s|  6100 |    68 |166069 |  26.9 |    32M |  34 | 288 | 406 | 603 |  10k|  0 | 175 | 648 | 3.916924e+01 | 4.100000e+01 |   4.67%|  96.40%\n",
+      " 37.0s|  6200 |    28 |167592 |  26.7 |    32M |  34 | 288 | 405 | 498 |  10k|  0 | 175 | 650 | 3.930665e+01 | 4.100000e+01 |   4.31%|  98.77%\n",
+      "\n",
+      "SCIP Status        : problem is solved [optimal solution found]\n",
+      "Solving Time (sec) : 37.00\n",
+      "Solving Nodes      : 6230\n",
+      "Primal Bound       : +4.10000000000000e+01 (779 solutions)\n",
+      "Dual Bound         : +4.10000000000000e+01\n",
+      "Gap                : 0.00 %\n",
       "-------------------------------------------------------------------------------\n",
       "                                    Summary                                    \n",
       "-------------------------------------------------------------------------------\n",
-      "(CVXPY) Dec 24 03:29:09 PM: Problem status: optimal\n",
-      "(CVXPY) Dec 24 03:29:09 PM: Optimal value: 4.100e+01\n",
-      "(CVXPY) Dec 24 03:29:09 PM: Compilation took 3.863e-02 seconds\n",
-      "(CVXPY) Dec 24 03:29:09 PM: Solver (including time spent in interface) took 4.489e+01 seconds\n"
+      "(CVXPY) May 14 09:34:29 PM: Problem status: optimal\n",
+      "(CVXPY) May 14 09:34:29 PM: Optimal value: 4.100e+01\n",
+      "(CVXPY) May 14 09:34:29 PM: Compilation took 4.779e-02 seconds\n",
+      "(CVXPY) May 14 09:34:29 PM: Solver (including time spent in interface) took 3.735e+01 seconds\n"
      ]
     },
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-     "execution_count": 6,
+     "execution_count": 8,
      "metadata": {},
      "output_type": "execute_result"
     }
    ],
    "source": [
-    "P.solve(solver=\"SCIPY\", verbosity=1)\n",
+    "P.solve(solver=\"SCIP\", verbosity=1)\n",
     "G_steiner.edge_subgraph(np.where(P.symbols[\"_flow_i\"].value > 0.5)[0]).plot(\n",
     "    orphan_edges=False\n",
     ")"
@@ -506,7 +709,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 7,
+   "execution_count": 9,
    "id": "e3c48b24",
    "metadata": {},
    "outputs": [
@@ -516,7 +719,7 @@
        "41.0"
       ]
      },
-     "execution_count": 7,
+     "execution_count": 9,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -536,255 +739,10 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 8,
+   "execution_count": null,
    "id": "6e7589c9",
    "metadata": {},
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "===============================================================================\n",
-      "                                     CVXPY                                     \n",
-      "                                     v1.4.1                                    \n",
-      "===============================================================================\n",
-      "(CVXPY) Dec 24 03:29:11 PM: Your problem has 670 variables, 17 constraints, and 0 parameters.\n",
-      "(CVXPY) Dec 24 03:29:11 PM: It is compliant with the following grammars: DCP, DQCP\n",
-      "(CVXPY) Dec 24 03:29:11 PM: (If you need to solve this problem multiple times, but with different data, consider using parameters.)\n",
-      "(CVXPY) Dec 24 03:29:11 PM: CVXPY will first compile your problem; then, it will invoke a numerical solver to obtain a solution.\n",
-      "(CVXPY) Dec 24 03:29:11 PM: Your problem is compiled with the CPP canonicalization backend.\n",
-      "-------------------------------------------------------------------------------\n",
-      "                                  Compilation                                  \n",
-      "-------------------------------------------------------------------------------\n",
-      "(CVXPY) Dec 24 03:29:11 PM: Compiling problem (target solver=SCIPY).\n",
-      "(CVXPY) Dec 24 03:29:11 PM: Reduction chain: Dcp2Cone -> CvxAttr2Constr -> ConeMatrixStuffing -> SCIPY\n",
-      "(CVXPY) Dec 24 03:29:11 PM: Applying reduction Dcp2Cone\n",
-      "(CVXPY) Dec 24 03:29:11 PM: Applying reduction CvxAttr2Constr\n",
-      "(CVXPY) Dec 24 03:29:11 PM: Applying reduction ConeMatrixStuffing\n",
-      "(CVXPY) Dec 24 03:29:11 PM: Applying reduction SCIPY\n",
-      "(CVXPY) Dec 24 03:29:11 PM: Finished problem compilation (took 9.297e-02 seconds).\n",
-      "-------------------------------------------------------------------------------\n",
-      "                                Numerical solver                               \n",
-      "-------------------------------------------------------------------------------\n",
-      "(CVXPY) Dec 24 03:29:11 PM: Invoking solver SCIPY  to obtain a solution.\n",
-      "Solver terminated with message: Optimization terminated successfully. (HiGHS Status 7: Optimal)\n",
-      "-------------------------------------------------------------------------------\n",
-      "                                    Summary                                    \n",
-      "-------------------------------------------------------------------------------\n",
-      "(CVXPY) Dec 24 03:29:45 PM: Problem status: optimal\n",
-      "(CVXPY) Dec 24 03:29:45 PM: Optimal value: 4.100e+01\n",
-      "(CVXPY) Dec 24 03:29:45 PM: Compilation took 9.297e-02 seconds\n",
-      "(CVXPY) Dec 24 03:29:45 PM: Solver (including time spent in interface) took 3.385e+01 seconds\n",
-      "Optimal value: 40.999999999997144\n"
-     ]
-    },
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-       "</svg>\n"
-      ],
-      "text/plain": [
-       "<graphviz.graphs.Digraph at 0x1690c947310>"
-      ]
-     },
-     "execution_count": 8,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
+   "outputs": [],
    "source": [
     "P, G_steiner = exact_steiner_tree(G, terminals, strict_acyclic=True)\n",
     "P.solve(solver=\"SCIPY\", verbosity=1)\n",
@@ -811,7 +769,7 @@
    "name": "python",
    "nbconvert_exporter": "python",
    "pygments_lexer": "ipython3",
-   "version": "3.10.10"
+   "version": "3.9.13"
   },
   "toc": {
    "base_numbering": 1,
diff --git a/pyproject.toml b/pyproject.toml
index bc38ac59..e058f878 100644
--- a/pyproject.toml
+++ b/pyproject.toml
@@ -1,6 +1,6 @@
 [tool.poetry]
 name = "corneto"
-version = "1.0.0.dev0"
+version = "1.0.0.dev1"
 description = "CORNETO: A Unified Framework for Omics-Driven Network Inference"
 authors = ["Pablo Rodriguez-Mier <pablo.rodriguez-mier@uni-heidelberg.de>"]
 classifiers = [