Record 10 verified HPC batch manifests

manifests/batches/goedel_workbook/000732.json

@@ -0,0 +1,236 @@
+{
+  "format": "leangpt-parquet-v2",
+  "batch": "goedel_workbook/000732",
+  "batch_fingerprint": "9ed65f628250033bbca3cc1a49e94e479cb14c371cd67bbaf9bc48aa1dbdc023",
+  "evidence": {
+    "batch_fingerprint": "9ed65f628250033bbca3cc1a49e94e479cb14c371cd67bbaf9bc48aa1dbdc023",
+    "contamination_matches": [],
+    "failures": [
+      {
+        "id": "lean_workbook_plus_34659",
+        "index": 18300,
+        "reason": "missing_trace",
+        "selection": {
+          "file_path": "Full/Proof_018300.lean",
+          "id": "lean_workbook_plus_34659",
+          "index": 18300,
+          "metadata": {
+            "declaration_kind": "theorem",
+            "source_dataset": "goedel_workbook",
+            "theorem_name": "lean_workbook_plus_34659",
+            "theorem_ordinal": 0
+          },
+          "source_sha256": "22c6e34f30b54999f4b0db034110bbfa4b33d8d2f2f2b4b3b5402b613e9365e4"
+        },
+        "source_file": "Full/Proof_018300.lean"
+      },
+      {
+        "id": "lean_workbook_plus_34663",
+        "index": 18301,
+        "reason": "missing_trace",
+        "selection": {
+          "file_path": "Full/Proof_018301.lean",
+          "id": "lean_workbook_plus_34663",
+          "index": 18301,
+          "metadata": {
+            "declaration_kind": "theorem",
+            "source_dataset": "goedel_workbook",
+            "theorem_name": "lean_workbook_plus_34663",
+            "theorem_ordinal": 0
+          },
+          "source_sha256": "77b2ca30bc9a5ecde1e3b6a469c3b74bd7e1e8313f7312834556a665bb126d93"
+        },
+        "source_file": "Full/Proof_018301.lean"
+      },
+      {
+        "id": "lean_workbook_plus_34679",
+        "index": 18306,
+        "reason": "missing_trace",
+        "selection": {
+          "file_path": "Full/Proof_018306.lean",
+          "id": "lean_workbook_plus_34679",
+          "index": 18306,
+          "metadata": {
+            "declaration_kind": "theorem",
+            "source_dataset": "goedel_workbook",
+            "theorem_name": "lean_workbook_plus_34679",
+            "theorem_ordinal": 0
+          },
+          "source_sha256": "bff49d924a85f47942b62f339de0b96d8b04f4cf8b757cc8f1983f1b3ceb147d"
+        },
+        "source_file": "Full/Proof_018306.lean"
+      },
+      {
+        "id": "lean_workbook_plus_34700",
+        "index": 18311,
+        "reason": "missing_trace",
+        "selection": {
+          "file_path": "Full/Proof_018311.lean",
+          "id": "lean_workbook_plus_34700",
+          "index": 18311,
+          "metadata": {
+            "declaration_kind": "theorem",
+            "source_dataset": "goedel_workbook",
+            "theorem_name": "lean_workbook_plus_34700",
+            "theorem_ordinal": 0
+          },
+          "source_sha256": "3925e4b16cf475ed2e8a4971dfcd26bd00c30f4452b2b407a68c14e38767bf15"
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+        "source_file": "Full/Proof_018311.lean"
+      },
+      {
+        "id": "lean_workbook_plus_34704",
+        "index": 18313,
+        "reason": "missing_trace",
+        "selection": {
+          "file_path": "Full/Proof_018313.lean",
+          "id": "lean_workbook_plus_34704",
+          "index": 18313,
+          "metadata": {
+            "declaration_kind": "theorem",
+            "source_dataset": "goedel_workbook",
+            "theorem_name": "lean_workbook_plus_34704",
+            "theorem_ordinal": 0
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+          "source_sha256": "481f368b9811d86eda9ef7db32aaa87e0cd1c685374d1ee3b2c7d65befe11156"
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+        "source_file": "Full/Proof_018313.lean"
+      },
+      {
+        "id": "lean_workbook_plus_34705",
+        "index": 18314,
+        "reason": "missing_trace",
+        "selection": {
+          "file_path": "Full/Proof_018314.lean",
+          "id": "lean_workbook_plus_34705",
+          "index": 18314,
+          "metadata": {
+            "declaration_kind": "theorem",
+            "source_dataset": "goedel_workbook",
+            "theorem_name": "lean_workbook_plus_34705",
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+          "source_sha256": "8b35bcd95ae28170f5ffc073964754e719525d8937dc4f57913de4ee4f08c081"
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+        "source_file": "Full/Proof_018314.lean"
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+      {
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+        "index": 18320,
+        "reason": "missing_trace",
+        "selection": {
+          "file_path": "Full/Proof_018320.lean",
+          "id": "lean_workbook_plus_34729",
+          "index": 18320,
+          "metadata": {
+            "declaration_kind": "theorem",
+            "source_dataset": "goedel_workbook",
+            "theorem_name": "lean_workbook_plus_34729",
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+        "source_file": "Full/Proof_018320.lean"
+      },
+      {
+        "id": "lean_workbook_plus_34735",
+        "index": 18321,
+        "reason": "missing_trace",
+        "selection": {
+          "file_path": "Full/Proof_018321.lean",
+          "id": "lean_workbook_plus_34735",
+          "index": 18321,
+          "metadata": {
+            "declaration_kind": "theorem",
+            "source_dataset": "goedel_workbook",
+            "theorem_name": "lean_workbook_plus_34735",
+            "theorem_ordinal": 0
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+        "source_file": "Full/Proof_018321.lean"
+      },
+      {
+        "id": "lean_workbook_plus_34744",
+        "index": 18322,
+        "reason": "missing_trace",
+        "selection": {
+          "file_path": "Full/Proof_018322.lean",
+          "id": "lean_workbook_plus_34744",
+          "index": 18322,
+          "metadata": {
+            "declaration_kind": "theorem",
+            "source_dataset": "goedel_workbook",
+            "theorem_name": "lean_workbook_plus_34744",
+            "theorem_ordinal": 0
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+          "source_sha256": "706b2d335a4e4eb7bc2c89be7a044fee2940f24833c7a09b6df44e78454733ec"
+        },
+        "source_file": "Full/Proof_018322.lean"
+      }
+    ],
+    "input_proofs": 25,
+    "input_units": 25,
+    "proofs": 16,
+    "published_proofs": 16,
+    "published_transitions": 46,
+    "replay_failures": [],
+    "trace_mode": "individual",
+    "transitions": 46,
+    "validation_failures": [],
+    "validation_rejected_proofs": 0,
+    "zero_transition_proofs": 0
+  },
+  "shards": [
+    {
+      "path": "data/train/goedel_workbook-000732-0000-37aa4a902c437574.parquet",
+      "sha256": "37aa4a902c4375741f97a3425b417b795b30a005a9f5d67ce4c78e51c883950d",
+      "bytes": 177413,
+      "rows": 37,
+      "revision": "63fd596fc722543ecc37bc6c2d4902c18d3424ec"
+    },
+    {
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+      "sha256": "38cb866a23c2199d1d4a07461f854733c0fabadd285562424ebb51f193127e85",
+      "bytes": 53418,
+      "rows": 9,
+      "revision": "63fd596fc722543ecc37bc6c2d4902c18d3424ec"
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+  ],
+  "proof_ids": [
+    "goedel_workbook:lean_workbook_plus_34668",
+    "goedel_workbook:lean_workbook_plus_3467",
+    "goedel_workbook:lean_workbook_plus_34673",
+    "goedel_workbook:lean_workbook_plus_34677",
+    "goedel_workbook:lean_workbook_plus_3469",
+    "goedel_workbook:lean_workbook_plus_34696",
+    "goedel_workbook:lean_workbook_plus_34699",
+    "goedel_workbook:lean_workbook_plus_3470",
+    "goedel_workbook:lean_workbook_plus_34702",
+    "goedel_workbook:lean_workbook_plus_34706",
+    "goedel_workbook:lean_workbook_plus_34709",
+    "goedel_workbook:lean_workbook_plus_34710",
+    "goedel_workbook:lean_workbook_plus_34714",
+    "goedel_workbook:lean_workbook_plus_34718",
+    "goedel_workbook:lean_workbook_plus_34746",
+    "goedel_workbook:lean_workbook_plus_34754"
+  ],
+  "proof_keys": [
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+  ]
+}

manifests/batches/goedel_workbook/000733.json

@@ -0,0 +1,227 @@
+{
+  "format": "leangpt-parquet-v2",
+  "batch": "goedel_workbook/000733",
+  "batch_fingerprint": "08f8eaf038088be2b17bd32a5b78e94e46cafc3feedfb31842f50691692d3574",
+  "evidence": {
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+    "contamination_matches": [],
+    "failures": [
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+          "id": "lean_workbook_plus_34763",
+          "index": 18326,
+          "metadata": {
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+    "input_units": 25,
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+    "published_transitions": 37,
+    "replay_failures": [],
+    "trace_mode": "individual",
+    "transitions": 37,
+    "validation_failures": [],
+    "validation_rejected_proofs": 0,
+    "zero_transition_proofs": 0
+  },
+  "shards": [
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+  "proof_ids": [
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+    "goedel_workbook:lean_workbook_plus_34765",
+    "goedel_workbook:lean_workbook_plus_34768",
+    "goedel_workbook:lean_workbook_plus_34769",
+    "goedel_workbook:lean_workbook_plus_3477",
+    "goedel_workbook:lean_workbook_plus_34771",
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+}

manifests/batches/goedel_workbook/000734.json

@@ -0,0 +1,211 @@
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+}

manifests/batches/goedel_workbook/000736.json

@@ -0,0 +1,220 @@
+{
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+}

manifests/batches/goedel_workbook/000738.json

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+}

manifests/batches/goedel_workbook/000739.json

@@ -0,0 +1,212 @@
+{
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+}

manifests/batches/goedel_workbook/000740.json

@@ -0,0 +1,259 @@
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manifests/batches/goedel_workbook/000741.json

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+  ]
+}

manifests/batches/mathlib/000673.json

@@ -0,0 +1,331 @@
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+      },
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+    "replay_failures": [],
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+        ],
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+        "proof_id": "mathlib:CategoryTheory.hasCoproduct_fin",
+        "provenance": {
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+                "tactic": "letI : HasColimitsOfShape (Discrete (Fin 0)) C :=\n  hasColimitsOfShape_of_equivalence (Discrete.equivalence.{0} finZeroEquiv'.symm)"
+              },
+              {
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+                "state_after": "no goals",
+                "state_before": "J : Type v\ninst\u271d\u2074 : SmallCategory J\nC : Type u\ninst\u271d\u00b3 : Category.{v, u} C\nD : Type u'\ninst\u271d\u00b2 : Category.{v', u'} D\ninst\u271d\u00b9 : HasBinaryCoproducts C\ninst\u271d : HasInitial C\nf : Fin 0 \u2192 C\nthis : HasColimitsOfShape (Discrete (Fin 0)) C :=\n  hasColimitsOfShape_of_equivalence (Discrete.equivalence finZeroEquiv'.symm)\n\u22a2 HasCoproduct f",
+                "tactic": "infer_instance"
+              },
+              {
+                "annotated_tactic": [
+                  "\"haveI := hasCoproduct_fin n\"",
+                  "[]"
+                ],
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+                "state_before": "J : Type v\ninst\u271d\u2074 : SmallCategory J\nC : Type u\ninst\u271d\u00b3 : Category.{v, u} C\nD : Type u'\ninst\u271d\u00b2 : Category.{v', u'} D\ninst\u271d\u00b9 : HasBinaryCoproducts C\ninst\u271d : HasInitial C\nn : \u2115\nf : Fin (n + 1) \u2192 C\n\u22a2 HasCoproduct f",
+                "tactic": "haveI := hasCoproduct_fin n"
+              },
+              {
+                "annotated_tactic": [
+                  "\"apply\\n      <a>HasColimit.mk<\\/a> \\u27e8_, <a>extendCofanIsColimit<\\/a> f (<a>colimit.isColimit<\\/a> _) (<a>colimit.isColimit<\\/a> _)\\u27e9\"",
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+                ],
+                "state_after": "no goals",
+                "state_before": "J : Type v\ninst\u271d\u2074 : SmallCategory J\nC : Type u\ninst\u271d\u00b3 : Category.{v, u} C\nD : Type u'\ninst\u271d\u00b2 : Category.{v', u'} D\ninst\u271d\u00b9 : HasBinaryCoproducts C\ninst\u271d : HasInitial C\nn : \u2115\nf : Fin (n + 1) \u2192 C\nthis : \u2200 (f : Fin n \u2192 C), HasCoproduct f\n\u22a2 HasCoproduct f",
+                "tactic": "apply\n  HasColimit.mk \u27e8_, extendCofanIsColimit f (colimit.isColimit _) (colimit.isColimit _)\u27e9"
+              }
+            ],
+            "url": "https://github.com/leanprover-community/mathlib4"
+          }
+        },
+        "theorem_name": "CategoryTheory.hasCoproduct_fin"
+      },
+      {
+        "errors": [
+          "internal transition boundary mismatch"
+        ],
+        "file_path": "Mathlib/CategoryTheory/Limits/Constructions/FiniteProductsOfBinaryProducts.lean",
+        "proof_id": "mathlib:CategoryTheory.hasProduct_fin",
+        "provenance": {
+          "selection": {
+            "commit": "29dcec074de168ac2bf835a77ef68bbe069194c5",
+            "end": [
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+              82
+            ],
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+            "full_name": "CategoryTheory.hasProduct_fin",
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+              9
+            ],
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+                ],
+                "state_after": "J : Type v\ninst\u271d\u2074 : SmallCategory J\nC : Type u\ninst\u271d\u00b3 : Category.{v, u} C\nD : Type u'\ninst\u271d\u00b2 : Category.{v', u'} D\ninst\u271d\u00b9 : HasBinaryProducts C\ninst\u271d : HasTerminal C\nf : Fin 0 \u2192 C\nthis : HasLimitsOfShape (Discrete (Fin 0)) C :=\n  hasLimitsOfShape_of_equivalence (Discrete.equivalence finZeroEquiv'.symm)\n\u22a2 HasProduct f",
+                "state_before": "J : Type v\ninst\u271d\u2074 : SmallCategory J\nC : Type u\ninst\u271d\u00b3 : Category.{v, u} C\nD : Type u'\ninst\u271d\u00b2 : Category.{v', u'} D\ninst\u271d\u00b9 : HasBinaryProducts C\ninst\u271d : HasTerminal C\nf : Fin 0 \u2192 C\n\u22a2 HasProduct f",
+                "tactic": "letI : HasLimitsOfShape (Discrete (Fin 0)) C :=\n  hasLimitsOfShape_of_equivalence (Discrete.equivalence.{0} finZeroEquiv'.symm)"
+              },
+              {
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+                  "\"infer_instance\"",
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+                ],
+                "state_after": "no goals",
+                "state_before": "J : Type v\ninst\u271d\u2074 : SmallCategory J\nC : Type u\ninst\u271d\u00b3 : Category.{v, u} C\nD : Type u'\ninst\u271d\u00b2 : Category.{v', u'} D\ninst\u271d\u00b9 : HasBinaryProducts C\ninst\u271d : HasTerminal C\nf : Fin 0 \u2192 C\nthis : HasLimitsOfShape (Discrete (Fin 0)) C :=\n  hasLimitsOfShape_of_equivalence (Discrete.equivalence finZeroEquiv'.symm)\n\u22a2 HasProduct f",
+                "tactic": "infer_instance"
+              },
+              {
+                "annotated_tactic": [
+                  "\"haveI := hasProduct_fin n\"",
+                  "[]"
+                ],
+                "state_after": "J : Type v\ninst\u271d\u2074 : SmallCategory J\nC : Type u\ninst\u271d\u00b3 : Category.{v, u} C\nD : Type u'\ninst\u271d\u00b2 : Category.{v', u'} D\ninst\u271d\u00b9 : HasBinaryProducts C\ninst\u271d : HasTerminal C\nn : \u2115\nf : Fin (n + 1) \u2192 C\nthis : \u2200 (f : Fin n \u2192 C), HasProduct f\n\u22a2 HasProduct f",
+                "state_before": "J : Type v\ninst\u271d\u2074 : SmallCategory J\nC : Type u\ninst\u271d\u00b3 : Category.{v, u} C\nD : Type u'\ninst\u271d\u00b2 : Category.{v', u'} D\ninst\u271d\u00b9 : HasBinaryProducts C\ninst\u271d : HasTerminal C\nn : \u2115\nf : Fin (n + 1) \u2192 C\n\u22a2 HasProduct f",
+                "tactic": "haveI := hasProduct_fin n"
+              },
+              {
+                "annotated_tactic": [
+                  "\"apply <a>HasLimit.mk<\\/a> \\u27e8_, <a>extendFanIsLimit<\\/a> f (<a>limit.isLimit<\\/a> _) (<a>limit.isLimit<\\/a> _)\\u27e9\"",
+                  "[{\"full_name\":\"CategoryTheory.Limits.HasLimit.mk\",\"def_path\":\"Mathlib\\/CategoryTheory\\/Limits\\/HasLimits.lean\",\"def_pos\":[91,9],\"def_end_pos\":[91,20]},{\"full_name\":\"CategoryTheory.extendFanIsLimit\",\"def_path\":\"Mathlib\\/CategoryTheory\\/Limits\\/Constructions\\/FiniteProductsOfBinaryProducts.lean\",\"def_pos\":[60,5],\"def_end_pos\":[60,21]},{\"full_name\":\"CategoryTheory.Limits.limit.isLimit\",\"def_path\":\"Mathlib\\/CategoryTheory\\/Limits\\/HasLimits.lean\",\"def_pos\":[176,5],\"def_end_pos\":[176,18]},{\"full_name\":\"CategoryTheory.Limits.limit.isLimit\",\"def_path\":\"Mathlib\\/CategoryTheory\\/Limits\\/HasLimits.lean\",\"def_pos\":[176,5],\"def_end_pos\":[176,18]}]"
+                ],
+                "state_after": "no goals",
+                "state_before": "J : Type v\ninst\u271d\u2074 : SmallCategory J\nC : Type u\ninst\u271d\u00b3 : Category.{v, u} C\nD : Type u'\ninst\u271d\u00b2 : Category.{v', u'} D\ninst\u271d\u00b9 : HasBinaryProducts C\ninst\u271d : HasTerminal C\nn : \u2115\nf : Fin (n + 1) \u2192 C\nthis : \u2200 (f : Fin n \u2192 C), HasProduct f\n\u22a2 HasProduct f",
+                "tactic": "apply HasLimit.mk \u27e8_, extendFanIsLimit f (limit.isLimit _) (limit.isLimit _)\u27e9"
+              }
+            ],
+            "url": "https://github.com/leanprover-community/mathlib4"
+          }
+        },
+        "theorem_name": "CategoryTheory.hasProduct_fin"
+      }
+    ],
+    "validation_rejected_proofs": 2,
+    "zero_transition_proofs": 0
+  },
+  "shards": [
+    {
+      "path": "data/train/mathlib-000673-0000-269aa9732233e85d.parquet",
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+      "rows": 8,
+      "revision": "63fd596fc722543ecc37bc6c2d4902c18d3424ec"
+    }
+  ],
+  "proof_ids": [
+    "mathlib:CategoryTheory.hasFiniteCoproducts_of_has_binary_and_initial",
+    "mathlib:CategoryTheory.hasFiniteProducts_of_has_binary_and_terminal"
+  ],
+  "proof_keys": [
+    "[\"mathlib\",\"29dcec074de168ac2bf835a77ef68bbe069194c5\",\"Mathlib/CategoryTheory/Limits/Constructions/FiniteProductsOfBinaryProducts.lean\",null,null,\"CategoryTheory.hasFiniteCoproducts_of_has_binary_and_initial\"]",
+    "[\"mathlib\",\"29dcec074de168ac2bf835a77ef68bbe069194c5\",\"Mathlib/CategoryTheory/Limits/Constructions/FiniteProductsOfBinaryProducts.lean\",null,null,\"CategoryTheory.hasFiniteProducts_of_has_binary_and_terminal\"]"
+  ]
+}

manifests/batches/numina/001435.json

@@ -0,0 +1,44 @@
+{
+  "format": "leangpt-parquet-v2",
+  "batch": "numina/001435",
+  "batch_fingerprint": "693c88b883967da9d28e98a3d62b124cc2f345683dbed812b48c80c7cfeeecde",
+  "evidence": {
+    "batch_fingerprint": "693c88b883967da9d28e98a3d62b124cc2f345683dbed812b48c80c7cfeeecde",
+    "contamination_matches": [],
+    "failures": [],
+    "input_proofs": 5,
+    "input_units": 5,
+    "proofs": 5,
+    "published_proofs": 5,
+    "published_transitions": 33,
+    "replay_failures": [],
+    "trace_mode": "bundle",
+    "transitions": 33,
+    "validation_failures": [],
+    "validation_rejected_proofs": 0,
+    "zero_transition_proofs": 0
+  },
+  "shards": [
+    {
+      "path": "data/train/numina-001435-0000-6b5d2e7805562e41.parquet",
+      "sha256": "6b5d2e7805562e41076f46e5a76e84faf3de356369539f5d9b2494a98fac9940",
+      "bytes": 372541,
+      "rows": 33,
+      "revision": "63fd596fc722543ecc37bc6c2d4902c18d3424ec"
+    }
+  ],
+  "proof_ids": [
+    "numina:210eaba6-c82b-5b46-b920-ca170dff0dc7",
+    "numina:56fe714b-23c1-5aa8-abce-31f0df00b3e4",
+    "numina:78b75408-41be-57c9-855d-d9edcd9ca5be",
+    "numina:c287c8cc-ab8d-5dcc-8043-bc73ab4de2c7",
+    "numina:cf04353a-d16a-532a-9815-73c15128d1d7"
+  ],
+  "proof_keys": [
+    "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_007175.lean\",\"3b78688db72f0cd2876761bd8be10f768abb8df9ff0c1f7d2a9414bf67c2f73d\",0,\"inequalities_121771\"]",
+    "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_007176.lean\",\"a5b508752cb9afffba2764bbc8ee02b09b78e34621863cceea35afacf02dad19\",0,\"algebra_21777\"]",
+    "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_007177.lean\",\"429687f0fa68d869ccb36fddc553e296bd063be79ad1336281b7b6ac8cce1130\",0,\"algebra_9207\"]",
+    "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_007178.lean\",\"0f4f17064519b1949a2fd2675039d4a01f8df7bc743cfda4bb8ddfbb1d9603d6\",0,\"number_theory_48566\"]",
+    "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_007179.lean\",\"b1ec8d35556219ade5b75bd74ea424ebca8b5aa81948fbe2796ee450acc0ea9c\",0,\"algebra_231729\"]"
+  ]
+}