Hugging Face's logo

Datasets:
HyperCactus0
/
LeanTransitionCorpus

Tasks:
Text Generation
Tags:
lean
lean4
automated-theorem-proving
theorem-proving
formal-mathematics
mathematics
License:
Dataset card Data Studio Files
xet
 Community
1
HyperCactus0 commited on
Commit
2f6cc07
·
verified ·
1 Parent(s): d24a8c2

Record 6 verified HPC batch manifests

Browse files
Files changed (6) hide show
  1. manifests/batches/deepseek/000358.json +159 -0
  2. manifests/batches/deepseek/000359.json +166 -0
  3. manifests/batches/deepseek/000360.json +231 -0
  4. manifests/batches/goedel_workbook/000352.json +227 -0
  5. manifests/batches/goedel_workbook/000355.json +243 -0
  6. manifests/batches/goedel_workbook/000356.json +236 -0
manifests/batches/deepseek/000358.json ADDED
@@ -0,0 +1,159 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "deepseek/000358",
4
+ "batch_fingerprint": "1e6b286684df8ccdd03366ac2f32be5eedd119b70b457457ced8950d4a6d1010",
5
+ "evidence": {
6
+ "batch_fingerprint": "1e6b286684df8ccdd03366ac2f32be5eedd119b70b457457ced8950d4a6d1010",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "error": "final replayable tactic does not close all goals",
11
+ "id": "thm_17963",
12
+ "index": 17919,
13
+ "reason": "import_failure",
14
+ "selection": {
15
+ "file_path": "Full/Proof_017919.lean",
16
+ "id": "thm_17963",
17
+ "index": 17919,
18
+ "metadata": {
19
+ "declaration_kind": "theorem",
20
+ "source_dataset": "deepseek",
21
+ "theorem_name": "thm_17963",
22
+ "theorem_ordinal": 0
23
+ },
24
+ "source_sha256": "50f33e8db4b62422095af4436a60a0d6c43b8c23038a071f51bf5e37c9e2c435"
25
+ },
26
+ "source_file": "Full/Proof_017919.lean"
27
+ }
28
+ ],
29
+ "input_proofs": 50,
30
+ "input_units": 50,
31
+ "proofs": 49,
32
+ "published_proofs": 49,
33
+ "published_transitions": 113,
34
+ "replay_failures": [],
35
+ "trace_mode": "individual",
36
+ "transitions": 113,
37
+ "validation_failures": [],
38
+ "validation_rejected_proofs": 0,
39
+ "zero_transition_proofs": 0
40
+ },
41
+ "shards": [
42
+ {
43
+ "path": "data/train/deepseek-000358-0000-f30d689f8d24d07d.parquet",
44
+ "sha256": "f30d689f8d24d07d7bf2a724646a740cf37bdd16a6599d3164faeb66b6f16d6b",
45
+ "bytes": 345324,
46
+ "rows": 97,
47
+ "revision": "d24a8c28b31e23b0f85e0886243557c8d67c28bd"
48
+ },
49
+ {
50
+ "path": "data/internal_test/deepseek-000358-0000-2ccd14d2a9da0fcf.parquet",
51
+ "sha256": "2ccd14d2a9da0fcf70d030b3032661494e5fc12d30375940309b35ae2cdb28ba",
52
+ "bytes": 76496,
53
+ "rows": 16,
54
+ "revision": "d24a8c28b31e23b0f85e0886243557c8d67c28bd"
55
+ }
56
+ ],
57
+ "proof_ids": [
58
+ "deepseek:thm_17944",
59
+ "deepseek:thm_17945",
60
+ "deepseek:thm_17946",
61
+ "deepseek:thm_17947",
62
+ "deepseek:thm_17948",
63
+ "deepseek:thm_17949",
64
+ "deepseek:thm_17950",
65
+ "deepseek:thm_17951",
66
+ "deepseek:thm_17952",
67
+ "deepseek:thm_17953",
68
+ "deepseek:thm_17954",
69
+ "deepseek:thm_17955",
70
+ "deepseek:thm_17956",
71
+ "deepseek:thm_17957",
72
+ "deepseek:thm_17958",
73
+ "deepseek:thm_17959",
74
+ "deepseek:thm_17960",
75
+ "deepseek:thm_17961",
76
+ "deepseek:thm_17962",
77
+ "deepseek:thm_17964",
78
+ "deepseek:thm_17965",
79
+ "deepseek:thm_17966",
80
+ "deepseek:thm_17967",
81
+ "deepseek:thm_17968",
82
+ "deepseek:thm_17969",
83
+ "deepseek:thm_17970",
84
+ "deepseek:thm_17971",
85
+ "deepseek:thm_17972",
86
+ "deepseek:thm_17973",
87
+ "deepseek:thm_17974",
88
+ "deepseek:thm_17975",
89
+ "deepseek:thm_17976",
90
+ "deepseek:thm_17977",
91
+ "deepseek:thm_17978",
92
+ "deepseek:thm_17979",
93
+ "deepseek:thm_17980",
94
+ "deepseek:thm_17981",
95
+ "deepseek:thm_17982",
96
+ "deepseek:thm_17983",
97
+ "deepseek:thm_17984",
98
+ "deepseek:thm_17985",
99
+ "deepseek:thm_17986",
100
+ "deepseek:thm_17987",
101
+ "deepseek:thm_17988",
102
+ "deepseek:thm_17989",
103
+ "deepseek:thm_17990",
104
+ "deepseek:thm_17991",
105
+ "deepseek:thm_17992",
106
+ "deepseek:thm_17993"
107
+ ],
108
+ "proof_keys": [
109
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017900.lean\",\"81405b12cceb13fc26bb471772539b1c103639c37ca1a6d02bd80b3c8494b82e\",0,\"thm_17944\"]",
110
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017901.lean\",\"6406ec9fd8264c83e2d2ca23a19b30158a3d86c525d3be8d2c5e5137292e0aa0\",0,\"thm_17945\"]",
111
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017902.lean\",\"23bf3ca1eb00a7f7443a2d180468860a5dcf217d84c7e4f9518c256d9fda03bb\",0,\"thm_17946\"]",
112
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017903.lean\",\"130852673742831c34db9d3126fdae8e98ac69a39a7f0339eef8850380985291\",0,\"thm_17947\"]",
113
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017904.lean\",\"f8ab813966f890afdea210977713cb929c754029072598ee340425c82a17f04b\",0,\"thm_17948\"]",
114
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017905.lean\",\"fb01915d1d6e631c77cf6bbeb63d4e80b33c678b779cd0dcd821bdbc4a15e9ab\",0,\"thm_17949\"]",
115
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017906.lean\",\"98c23fd157ad80e3bfbafe086f9c50d8fe0a1eb87744ade18d3800a48e5cf655\",0,\"thm_17950\"]",
116
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017907.lean\",\"09876b39d94f02cce243369e59950aaa78e857176ef3c61ab6cfbce1602ba665\",0,\"thm_17951\"]",
117
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017908.lean\",\"e3d94c5d0e3d544fbf4f76799dd1e97accb492626dd0aa72fc9f4ffda8e1075f\",0,\"thm_17952\"]",
118
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017909.lean\",\"879076ca2f13bd1f608f151b4c2a09d9cdb671e6cb28af235aa5dedf81d02436\",0,\"thm_17953\"]",
119
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017910.lean\",\"64c7197ecf60d8877c47d16e3849e238fe3386d66c51b710cc5d5c99315f4672\",0,\"thm_17954\"]",
120
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017911.lean\",\"457ac440cb808b1d24c72d4e67c23ac6067b2f5c99ea503342790fa52a25020a\",0,\"thm_17955\"]",
121
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017912.lean\",\"35e65d1d542257cffc3473e0d16fc329e74e69c0c555bab07cbd2c0f702093b1\",0,\"thm_17956\"]",
122
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017913.lean\",\"cbf873398c31d9400ac341ca13eaef289ca11783e8e0d785c4f7e4855ee1a25d\",0,\"thm_17957\"]",
123
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017914.lean\",\"36edb6de8c9b192dff3ef826502e9f77e6c5fa168c3e6f1b382bd122acd22050\",0,\"thm_17958\"]",
124
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017915.lean\",\"113cd81d6e12819f204e36226fd477cf8022288e281781b2c3305334e5905c99\",0,\"thm_17959\"]",
125
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017916.lean\",\"a33d2cc25ba2b7b6282012d2b2fab861d02a21ba9e5b2bcaab8ef2d641c66a25\",0,\"thm_17960\"]",
126
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017917.lean\",\"bb3ae7d803955225632d8d37b90b64643457f0bb1d748c84d81f7b46ea875fd0\",0,\"thm_17961\"]",
127
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017918.lean\",\"f801cb7cc0c1f795efed0990c989bcf2337c040685fc3e9d4b412f774b9f2a62\",0,\"thm_17962\"]",
128
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017920.lean\",\"0598ef55332ee42c0b20232d047f85746fec9469e3cd21b15c7cda294b2aa720\",0,\"thm_17964\"]",
129
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017921.lean\",\"a581cde3a334212683fef2fa392381bce4bd47de1c4e31ec35d16689fc65aa67\",0,\"thm_17965\"]",
130
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017922.lean\",\"5a4d67c2cc4fa00fb5ec2d052c34d65b8bd49ead560a402adebc5b1114abb944\",0,\"thm_17966\"]",
131
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017923.lean\",\"d78a7b076283286bbe13c98b586fbf318fe5e2fef09be12e691ac5e3cd92e4a8\",0,\"thm_17967\"]",
132
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017924.lean\",\"a79edb6bdf1135bf8e8810fe96693c9ed028522640fc43d09d5308675698e10f\",0,\"thm_17968\"]",
133
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017925.lean\",\"b3d693daf1ab552f2d16e0ed9bd800ffba0c877ac77d6cc690d39ccb882a8bc9\",0,\"thm_17969\"]",
134
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017926.lean\",\"7db42e0c3bef85602bbc08bacc18f2970321f6011708e2b7fa30e3704798076a\",0,\"thm_17970\"]",
135
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017927.lean\",\"d0dff364a9e204e7cdab34ecc97f86b9f59e5be3baab7ae83b9dcfaa5394335a\",0,\"thm_17971\"]",
136
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017928.lean\",\"04665b11680b868c04faeba6cc369272973016d99340f96b5070c71ae0db88c8\",0,\"thm_17972\"]",
137
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017929.lean\",\"f821cfdb14df40fe3d9fc0c9ca78bacd0bbe995422f71fa9635a89d410e8f2d9\",0,\"thm_17973\"]",
138
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017930.lean\",\"7b80578463a550f66cb15a4177e98376b8c8229c4b274fc69c8bd76d5a68a32f\",0,\"thm_17974\"]",
139
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017931.lean\",\"e728cede8949132048552d6e031f0327fecbd98a3d73a707204a1dab3477a56f\",0,\"thm_17975\"]",
140
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017932.lean\",\"86305d56c4fead772856b4d50460e72d1396fc04016d22777bb5b1ad5a582013\",0,\"thm_17976\"]",
141
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017933.lean\",\"7c50d81d6db3568ac9ed51588455d09d359336fa1a7caa191423709544490104\",0,\"thm_17977\"]",
142
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017934.lean\",\"80028ce34440f0d02b8767a4c9a46a8f414063bb8b61f8e1724fa86f5795be3c\",0,\"thm_17978\"]",
143
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017935.lean\",\"89c8a2162372df51f647a9000937174766e10b12c57f9309fc798a320292039e\",0,\"thm_17979\"]",
144
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017936.lean\",\"870d7bcd06e3192b3bf03b190a0e9c940a10d500aaf29f175e6502d12fc24d8c\",0,\"thm_17980\"]",
145
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017937.lean\",\"81768d95aefcf3c5317f1dfb1f44910b7c4c28fd55710087f6c2dcbb521f4ceb\",0,\"thm_17981\"]",
146
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017938.lean\",\"e0227c62821eaa8f142c5eec4b1e3b6d89e29ab9b2b703bebafb307b4fc27b30\",0,\"thm_17982\"]",
147
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017939.lean\",\"a0e99b2f3372998f3932c5bf4d054c3ecd994d498eec95565045385b754a41d7\",0,\"thm_17983\"]",
148
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017940.lean\",\"b59f39dd308fecb752872e7a56dab45eddf28116465c7112d7da69422fefb3a7\",0,\"thm_17984\"]",
149
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017941.lean\",\"cd1da04a627f42b58db79f450dd2b5c636208e364c7acb76085a77c145207d67\",0,\"thm_17985\"]",
150
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017942.lean\",\"4795850b34f560674d5f10d2d9dddbdb78c28180144661230cb13fa2f21c4998\",0,\"thm_17986\"]",
151
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017943.lean\",\"f28e6a11a16dc1a8583382540449dcf36d377b1d8c7b2deec5532d141f7540e4\",0,\"thm_17987\"]",
152
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017944.lean\",\"dd7a6454f0beb9702f0195d17acaae389193726a9753cb79f231d607d752515b\",0,\"thm_17988\"]",
153
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017945.lean\",\"c18b422afc31c582b5f2041d39a09e50da71545b451b4f16d52b818526397f7b\",0,\"thm_17989\"]",
154
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017946.lean\",\"ca335fa07eb1f93d9d457f94d30e03e88b5782e7b9226becea6a1a0f776a0f46\",0,\"thm_17990\"]",
155
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017947.lean\",\"7140c4a58df1462391756f564471468b066318368726664bc0f5aae3ed6ba3b7\",0,\"thm_17991\"]",
156
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017948.lean\",\"d32bd2f8d29f85876627adcb4fc9c84e02bdb2aa8778cd770224f3358d1a7c0d\",0,\"thm_17992\"]",
157
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017949.lean\",\"e58792d1d45f243c422a06b937098968a0ab9a639f70cccf3ac9bbf3fcf0c026\",0,\"thm_17993\"]"
158
+ ]
159
+ }
manifests/batches/deepseek/000359.json ADDED
@@ -0,0 +1,166 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "deepseek/000359",
4
+ "batch_fingerprint": "28573502515185dc72b538edf4cbfb3861213596290ab3cf920814128068fefc",
5
+ "evidence": {
6
+ "batch_fingerprint": "28573502515185dc72b538edf4cbfb3861213596290ab3cf920814128068fefc",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "error": "final replayable tactic does not close all goals",
11
+ "id": "thm_17996",
12
+ "index": 17952,
13
+ "reason": "import_failure",
14
+ "selection": {
15
+ "file_path": "Full/Proof_017952.lean",
16
+ "id": "thm_17996",
17
+ "index": 17952,
18
+ "metadata": {
19
+ "declaration_kind": "theorem",
20
+ "source_dataset": "deepseek",
21
+ "theorem_name": "thm_17996",
22
+ "theorem_ordinal": 0
23
+ },
24
+ "source_sha256": "ba70b79013fa69500bb2ebd151d6f86f8d969a29d15c783257f1351ffb8608f7"
25
+ },
26
+ "source_file": "Full/Proof_017952.lean"
27
+ }
28
+ ],
29
+ "input_proofs": 50,
30
+ "input_units": 50,
31
+ "proofs": 49,
32
+ "published_proofs": 49,
33
+ "published_transitions": 116,
34
+ "replay_failures": [],
35
+ "trace_mode": "individual",
36
+ "transitions": 116,
37
+ "validation_failures": [],
38
+ "validation_rejected_proofs": 0,
39
+ "zero_transition_proofs": 0
40
+ },
41
+ "shards": [
42
+ {
43
+ "path": "data/train/deepseek-000359-0000-df3ef78729acf448.parquet",
44
+ "sha256": "df3ef78729acf4481caab9a8204545898949655ea04c2b095aac2a3d374cbd92",
45
+ "bytes": 348986,
46
+ "rows": 110,
47
+ "revision": "d24a8c28b31e23b0f85e0886243557c8d67c28bd"
48
+ },
49
+ {
50
+ "path": "data/dev/deepseek-000359-0000-757edab64d3b180c.parquet",
51
+ "sha256": "757edab64d3b180c3bd660a9d407726a762b20bea26946298027aa5ccf026da1",
52
+ "bytes": 29166,
53
+ "rows": 2,
54
+ "revision": "d24a8c28b31e23b0f85e0886243557c8d67c28bd"
55
+ },
56
+ {
57
+ "path": "data/internal_test/deepseek-000359-0000-34d7e767f12caf87.parquet",
58
+ "sha256": "34d7e767f12caf87f6f82a32680438c4fe860b68423b6b0a0dd1df5ec51c03bb",
59
+ "bytes": 35780,
60
+ "rows": 4,
61
+ "revision": "d24a8c28b31e23b0f85e0886243557c8d67c28bd"
62
+ }
63
+ ],
64
+ "proof_ids": [
65
+ "deepseek:thm_17994",
66
+ "deepseek:thm_17995",
67
+ "deepseek:thm_17997",
68
+ "deepseek:thm_17998",
69
+ "deepseek:thm_17999",
70
+ "deepseek:thm_18000",
71
+ "deepseek:thm_18001",
72
+ "deepseek:thm_18002",
73
+ "deepseek:thm_18003",
74
+ "deepseek:thm_18004",
75
+ "deepseek:thm_18005",
76
+ "deepseek:thm_18006",
77
+ "deepseek:thm_18007",
78
+ "deepseek:thm_18008",
79
+ "deepseek:thm_18009",
80
+ "deepseek:thm_18010",
81
+ "deepseek:thm_18011",
82
+ "deepseek:thm_18012",
83
+ "deepseek:thm_18013",
84
+ "deepseek:thm_18014",
85
+ "deepseek:thm_18015",
86
+ "deepseek:thm_18016",
87
+ "deepseek:thm_18017",
88
+ "deepseek:thm_18018",
89
+ "deepseek:thm_18019",
90
+ "deepseek:thm_18020",
91
+ "deepseek:thm_18021",
92
+ "deepseek:thm_18022",
93
+ "deepseek:thm_18023",
94
+ "deepseek:thm_18024",
95
+ "deepseek:thm_18025",
96
+ "deepseek:thm_18026",
97
+ "deepseek:thm_18027",
98
+ "deepseek:thm_18028",
99
+ "deepseek:thm_18029",
100
+ "deepseek:thm_18030",
101
+ "deepseek:thm_18031",
102
+ "deepseek:thm_18032",
103
+ "deepseek:thm_18033",
104
+ "deepseek:thm_18034",
105
+ "deepseek:thm_18035",
106
+ "deepseek:thm_18036",
107
+ "deepseek:thm_18037",
108
+ "deepseek:thm_18038",
109
+ "deepseek:thm_18039",
110
+ "deepseek:thm_18040",
111
+ "deepseek:thm_18041",
112
+ "deepseek:thm_18042",
113
+ "deepseek:thm_18043"
114
+ ],
115
+ "proof_keys": [
116
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017950.lean\",\"2c92fa29d0e785584506b578ea658831ffd4b2be528576da99ac880fdee5c602\",0,\"thm_17994\"]",
117
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017951.lean\",\"999d5d40e5cdb23d2269596c0e3c9c21bd0c5bcad70d3e9f729f307d82398c3e\",0,\"thm_17995\"]",
118
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017953.lean\",\"d6361a37438c50a21136e7b636ec74518e1ac1e1f238189bbb7030ebab465f2c\",0,\"thm_17997\"]",
119
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017954.lean\",\"9151393a0a87673e4464d1ada7620dd5608e80ba4a43d6f7275371b448d801b5\",0,\"thm_17998\"]",
120
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017955.lean\",\"ce6ad6d865311da737e5a82070388352fdb98dbd9a6b0731431199ce14c3ea4f\",0,\"thm_17999\"]",
121
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017956.lean\",\"e3224cf8c979370706af338956af78cbeba08d1d669ecd37544a945084101b01\",0,\"thm_18000\"]",
122
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017957.lean\",\"d1b3bd9b091b5cf8bfc5be9e4653e3d8b1445048f83208084c5d4e721899029a\",0,\"thm_18001\"]",
123
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017958.lean\",\"9c2080235cba5504db44d96883ccc4983e0a33b82edd13a36227933e9d78c92b\",0,\"thm_18002\"]",
124
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017959.lean\",\"b908ff1be65893d3d6d963b80d9b342e92fd44c2010c9075d01dc56c86f8d9dc\",0,\"thm_18003\"]",
125
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017960.lean\",\"7b48e22889cacb3df7b65f7026e3dee4327587e89bca639493c5a4a2be0d8ae4\",0,\"thm_18004\"]",
126
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017961.lean\",\"8282f51c5ce148b38fca41917c7a23c920c2fb650688fb70e137d47905789085\",0,\"thm_18005\"]",
127
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017962.lean\",\"e62a5b709338f2094fa2691be930c46b00959e58500dd3ceaa7db920d091f460\",0,\"thm_18006\"]",
128
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017963.lean\",\"cfe3dd20fcf58f012f64b2afc124b9ad8f186998dea5610b2cdd1a25499aaa5d\",0,\"thm_18007\"]",
129
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017964.lean\",\"6c73ba74368c2e7d13b522a45b90b4b0e5cbfbfcff461f8c85a18a598a9ad7d2\",0,\"thm_18008\"]",
130
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017965.lean\",\"575d5ea48977df0ac6f2396270d349817040ede7366ed4e552cb7e7a3f539edf\",0,\"thm_18009\"]",
131
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017966.lean\",\"979277356f66e0bf1205b590a2a0b354db59ecca1ad83839a622b9bb4d5ad6a7\",0,\"thm_18010\"]",
132
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017967.lean\",\"71d842573ac00a77447c5cc90b433fd3ba8457b130efe41052c751979f548211\",0,\"thm_18011\"]",
133
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017968.lean\",\"c6ef3f79f9c899b2cc943d2e04ceb8933e5ab02de8ee506cc3daff2f2e72493b\",0,\"thm_18012\"]",
134
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017969.lean\",\"7e278fdd31f5db1548978ee44c85040a7b4c059d521911f3a39810b8f11ed5df\",0,\"thm_18013\"]",
135
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017970.lean\",\"9dd094b7f90f9fc394c7e50bd364586ad52891763564dd3e30bb74fe2060839d\",0,\"thm_18014\"]",
136
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017971.lean\",\"deb58aba00a9ca0cc1e6bf7dec8e6bfbd52e92111364631e90136629aeafe9ef\",0,\"thm_18015\"]",
137
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017972.lean\",\"086a76eaf34848315e40ea8297f1b1ebf521dcb5ed5d1423856bd9e313532210\",0,\"thm_18016\"]",
138
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017973.lean\",\"3fa07ccddf78838d93f092bce53ff3915821b8a6b1985d563753bcb64f650919\",0,\"thm_18017\"]",
139
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017974.lean\",\"17a520cae4be6a00da5b39edaa29ef9a740a6d6bbf837a23ece50ab963349bb1\",0,\"thm_18018\"]",
140
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017975.lean\",\"785d21cf78f65b74a473ba60f63e33823a0f668fc3b0ec49d6a7bc934fe2cf7c\",0,\"thm_18019\"]",
141
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017976.lean\",\"e41ec173e7d47c23cbcf357d112aca8e60eac18222cd6157da58735171080102\",0,\"thm_18020\"]",
142
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017977.lean\",\"4a1c989241c950a3451a46faeba30fa2cd4350f96c6504428fe7e59dbe4a2ac8\",0,\"thm_18021\"]",
143
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017978.lean\",\"ea20ec969e771c6b4fa8b93737ac76e11a3e0961c5cd8922c79c6b3aefeb0b6e\",0,\"thm_18022\"]",
144
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017979.lean\",\"ca621862b5c4de7050ca9abf3b3211ac5350e55a9143884017d286a8151d4864\",0,\"thm_18023\"]",
145
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017980.lean\",\"1a8c9aba1aef6d0f813bbb44af34c8a6a9a367b7d6715e1eb5d83de8c827d987\",0,\"thm_18024\"]",
146
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017981.lean\",\"a3c8a2b77bb69b8199656cc8b280faf88cf6db370afcc5b65a9757e941d9cb5a\",0,\"thm_18025\"]",
147
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017982.lean\",\"d35ba95841028eae09988e75a0046bdf60f1a76dd4f81127eac652cb7a58d19c\",0,\"thm_18026\"]",
148
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017983.lean\",\"17a0a3d5751bde454b6724d40a7842330a19d021f8211ebeeea810d175d8288c\",0,\"thm_18027\"]",
149
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017984.lean\",\"3b9f455a44b91504f7741883e336847ae33110fceff61a08f4b17344673064d2\",0,\"thm_18028\"]",
150
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017985.lean\",\"1c76991573b5542b097fb658bf7257757f06a8db2ca2a01c6140f6c0174b3765\",0,\"thm_18029\"]",
151
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017986.lean\",\"c90470bae221b56db5cb331c071023e2c0c9b3a8bf02a421d57acbb2841d39cb\",0,\"thm_18030\"]",
152
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017987.lean\",\"853db1d26b70f44d866fe4cf9b460f3cd20063381a774726ec43444a2c0d0eae\",0,\"thm_18031\"]",
153
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017988.lean\",\"368ab8fddc139e295c79d31956283bc3116cf5036dd9392147a351e4a8e374b8\",0,\"thm_18032\"]",
154
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017989.lean\",\"774ec769a0718039534db664110a6aa7876a3a6cea7b8ae1b07f2ab8f051c97b\",0,\"thm_18033\"]",
155
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017990.lean\",\"e26a0d277831003100a55ace7b8286ab22928e117929ec5a929fe056843e3f78\",0,\"thm_18034\"]",
156
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017991.lean\",\"b5f9202ecce1a6d25b3d4cb1c946cd87d16a1dfd2a52f0f82590e6b38ad19462\",0,\"thm_18035\"]",
157
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017992.lean\",\"5edebdb6a3c983e53f05fcee83b714d57bee401e03d95a0ab0a839dde3c2fbcd\",0,\"thm_18036\"]",
158
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017993.lean\",\"de71bc3a9350f010f5386741f49a8eb87b3b12d05418f56e5ce1264220f0e305\",0,\"thm_18037\"]",
159
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017994.lean\",\"e039356da4aa6bcbeb0b24488fb30aa6efc46166877f4e2137badcc96ddc92ac\",0,\"thm_18038\"]",
160
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017995.lean\",\"1c7b3c959d03256cadd43f25a9d1c03d745f47a9bc877c91c99ae2bceb62858f\",0,\"thm_18039\"]",
161
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017996.lean\",\"eef1ae6904f61d4dff4ba3f0e2c2abc397c117dcd33badb2e9bb5c6970f9a8e6\",0,\"thm_18040\"]",
162
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017997.lean\",\"079b139799409a82efdeaebcf51305eef55e98fd882262c2037a5f29ebd945ff\",0,\"thm_18041\"]",
163
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017998.lean\",\"3292251eb59dae43059c04dbd751a995f930d1a3a212b448b695a6dea34cb818\",0,\"thm_18042\"]",
164
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_017999.lean\",\"da89298d74b1887d4d7df4fa209b3cda19d3d426807f0f97d061f5732cdb6218\",0,\"thm_18043\"]"
165
+ ]
166
+ }
manifests/batches/deepseek/000360.json ADDED
@@ -0,0 +1,231 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "deepseek/000360",
4
+ "batch_fingerprint": "b15bb37b6ad15610e79f52587640a320e94f74a3002b01836662a1e3b80e792d",
5
+ "evidence": {
6
+ "batch_fingerprint": "b15bb37b6ad15610e79f52587640a320e94f74a3002b01836662a1e3b80e792d",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "id": "thm_18063",
11
+ "index": 18019,
12
+ "reason": "missing_trace",
13
+ "selection": {
14
+ "file_path": "Full/Proof_018019.lean",
15
+ "id": "thm_18063",
16
+ "index": 18019,
17
+ "metadata": {
18
+ "declaration_kind": "theorem",
19
+ "source_dataset": "deepseek",
20
+ "theorem_name": "thm_18063",
21
+ "theorem_ordinal": 0
22
+ },
23
+ "source_sha256": "a24d5394f64b2bbbbc7cfd796464a3df245c82ee110ba14a4af31fb0d496fe7c"
24
+ },
25
+ "source_file": "Full/Proof_018019.lean"
26
+ },
27
+ {
28
+ "id": "thm_18075",
29
+ "index": 18031,
30
+ "reason": "missing_trace",
31
+ "selection": {
32
+ "file_path": "Full/Proof_018031.lean",
33
+ "id": "thm_18075",
34
+ "index": 18031,
35
+ "metadata": {
36
+ "declaration_kind": "theorem",
37
+ "source_dataset": "deepseek",
38
+ "theorem_name": "thm_18075",
39
+ "theorem_ordinal": 0
40
+ },
41
+ "source_sha256": "f473c79a61e63f6a563dcef450efb6c3973601ecdaf9ccf4af1f7d634ffd1d5b"
42
+ },
43
+ "source_file": "Full/Proof_018031.lean"
44
+ },
45
+ {
46
+ "error": "final replayable tactic does not close all goals",
47
+ "id": "thm_18078",
48
+ "index": 18034,
49
+ "reason": "import_failure",
50
+ "selection": {
51
+ "file_path": "Full/Proof_018034.lean",
52
+ "id": "thm_18078",
53
+ "index": 18034,
54
+ "metadata": {
55
+ "declaration_kind": "theorem",
56
+ "source_dataset": "deepseek",
57
+ "theorem_name": "thm_18078",
58
+ "theorem_ordinal": 0
59
+ },
60
+ "source_sha256": "23630384c4617c302ca545f5bebfd965852dfeccb6d700dff0dbf289a363f4f9"
61
+ },
62
+ "source_file": "Full/Proof_018034.lean"
63
+ },
64
+ {
65
+ "id": "thm_18083",
66
+ "index": 18039,
67
+ "reason": "missing_trace",
68
+ "selection": {
69
+ "file_path": "Full/Proof_018039.lean",
70
+ "id": "thm_18083",
71
+ "index": 18039,
72
+ "metadata": {
73
+ "declaration_kind": "theorem",
74
+ "source_dataset": "deepseek",
75
+ "theorem_name": "thm_18083",
76
+ "theorem_ordinal": 0
77
+ },
78
+ "source_sha256": "dc40e6939507c1fe2ccd545ab3fcc6957a478399e960178a17950b784e1a9c46"
79
+ },
80
+ "source_file": "Full/Proof_018039.lean"
81
+ },
82
+ {
83
+ "error": "final replayable tactic does not close all goals",
84
+ "id": "thm_18093",
85
+ "index": 18049,
86
+ "reason": "import_failure",
87
+ "selection": {
88
+ "file_path": "Full/Proof_018049.lean",
89
+ "id": "thm_18093",
90
+ "index": 18049,
91
+ "metadata": {
92
+ "declaration_kind": "theorem",
93
+ "source_dataset": "deepseek",
94
+ "theorem_name": "thm_18093",
95
+ "theorem_ordinal": 0
96
+ },
97
+ "source_sha256": "43a6559f7720dcc8bcd96530b57959b94ddff86644f3e4968f1d52cd476eca37"
98
+ },
99
+ "source_file": "Full/Proof_018049.lean"
100
+ }
101
+ ],
102
+ "input_proofs": 50,
103
+ "input_units": 50,
104
+ "proofs": 45,
105
+ "published_proofs": 45,
106
+ "published_transitions": 101,
107
+ "replay_failures": [],
108
+ "trace_mode": "individual",
109
+ "transitions": 101,
110
+ "validation_failures": [],
111
+ "validation_rejected_proofs": 0,
112
+ "zero_transition_proofs": 0
113
+ },
114
+ "shards": [
115
+ {
116
+ "path": "data/train/deepseek-000360-0000-4f740652ab7d1a46.parquet",
117
+ "sha256": "4f740652ab7d1a46fd409fa2175bb7e8afee260ef975eb7d2ae7c7ab65f456b8",
118
+ "bytes": 286732,
119
+ "rows": 89,
120
+ "revision": "d24a8c28b31e23b0f85e0886243557c8d67c28bd"
121
+ },
122
+ {
123
+ "path": "data/dev/deepseek-000360-0000-52bed02dee3d67b5.parquet",
124
+ "sha256": "52bed02dee3d67b5e774ce9f68842d0175eeb7c8142ac8718aa4100195d3162c",
125
+ "bytes": 31618,
126
+ "rows": 2,
127
+ "revision": "d24a8c28b31e23b0f85e0886243557c8d67c28bd"
128
+ },
129
+ {
130
+ "path": "data/internal_test/deepseek-000360-0000-822d16d994e00e97.parquet",
131
+ "sha256": "822d16d994e00e9786f3b02a72d99d4958dd1525c48eca2e6892a27c529fe8e4",
132
+ "bytes": 48358,
133
+ "rows": 10,
134
+ "revision": "d24a8c28b31e23b0f85e0886243557c8d67c28bd"
135
+ }
136
+ ],
137
+ "proof_ids": [
138
+ "deepseek:thm_18044",
139
+ "deepseek:thm_18045",
140
+ "deepseek:thm_18046",
141
+ "deepseek:thm_18047",
142
+ "deepseek:thm_18048",
143
+ "deepseek:thm_18049",
144
+ "deepseek:thm_18050",
145
+ "deepseek:thm_18051",
146
+ "deepseek:thm_18052",
147
+ "deepseek:thm_18053",
148
+ "deepseek:thm_18054",
149
+ "deepseek:thm_18055",
150
+ "deepseek:thm_18056",
151
+ "deepseek:thm_18057",
152
+ "deepseek:thm_18058",
153
+ "deepseek:thm_18059",
154
+ "deepseek:thm_18060",
155
+ "deepseek:thm_18061",
156
+ "deepseek:thm_18062",
157
+ "deepseek:thm_18064",
158
+ "deepseek:thm_18065",
159
+ "deepseek:thm_18066",
160
+ "deepseek:thm_18067",
161
+ "deepseek:thm_18068",
162
+ "deepseek:thm_18069",
163
+ "deepseek:thm_18070",
164
+ "deepseek:thm_18071",
165
+ "deepseek:thm_18072",
166
+ "deepseek:thm_18073",
167
+ "deepseek:thm_18074",
168
+ "deepseek:thm_18076",
169
+ "deepseek:thm_18077",
170
+ "deepseek:thm_18079",
171
+ "deepseek:thm_18080",
172
+ "deepseek:thm_18081",
173
+ "deepseek:thm_18082",
174
+ "deepseek:thm_18084",
175
+ "deepseek:thm_18085",
176
+ "deepseek:thm_18086",
177
+ "deepseek:thm_18087",
178
+ "deepseek:thm_18088",
179
+ "deepseek:thm_18089",
180
+ "deepseek:thm_18090",
181
+ "deepseek:thm_18091",
182
+ "deepseek:thm_18092"
183
+ ],
184
+ "proof_keys": [
185
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018000.lean\",\"73dfdfc256e6c7e2ad43a463149d4a91d934c3e5f3963101528679d5fbe460e7\",0,\"thm_18044\"]",
186
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018001.lean\",\"ffe96b8d9b94cf1d64da90cfbb6de97bc8820322b230d3a479289fcde056e0df\",0,\"thm_18045\"]",
187
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018002.lean\",\"bb18ca618ea82c98d919ffec89a4672c3700cf06d4f904c31ef2cc72ceadc733\",0,\"thm_18046\"]",
188
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018003.lean\",\"c0995c4c94fcb9ffd26571727bfb1754ae2ce55623810686b1a4c4e5ab978226\",0,\"thm_18047\"]",
189
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018004.lean\",\"4cac7d08f7cdd0e2e474fe5f4138a1476bdafc1eb7c7e86a33a0bc67eeadacb4\",0,\"thm_18048\"]",
190
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018005.lean\",\"129d788e8622da1925f462d0361700b7278d540b897562db55f7be81fe53475c\",0,\"thm_18049\"]",
191
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018006.lean\",\"be24b0952b3926898e7fd661f8535fce30b414561ec3874a9c1c98631328e298\",0,\"thm_18050\"]",
192
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018007.lean\",\"b68a8d6f487e21657b37847b2972432c38323e37c4a06973c881ae39ef2e89d3\",0,\"thm_18051\"]",
193
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018008.lean\",\"5ff07093d6a9a63f6dc4960da743e499d92e14cd5b3a69c9c89a64f44427985b\",0,\"thm_18052\"]",
194
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018009.lean\",\"ea1c0f9a652cadc71ffe06e5dcd0b99fa5eb52c88ae6134e7fea22a9eeae0b80\",0,\"thm_18053\"]",
195
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018010.lean\",\"307f4b1e6130514b127ee6a76c99b9e0d0b1e0e1e56dd9c5778809aed680df5b\",0,\"thm_18054\"]",
196
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018011.lean\",\"137f6506934403ebcb12ff7f20046e49a97e59337ded241f42e016759dee922f\",0,\"thm_18055\"]",
197
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018012.lean\",\"82039df362b7ac41ec746f3f87dd14814d1451d8cd53a231d2814c450e67dec8\",0,\"thm_18056\"]",
198
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018013.lean\",\"afb8ceb0ace5e32db50014f6f65d8b5de59433756b89df35daac60d0ff7a5736\",0,\"thm_18057\"]",
199
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018014.lean\",\"459675852b0b1452d602dee01c3735b7f38fab8e3a6d13dc9e11b5d03ea55b85\",0,\"thm_18058\"]",
200
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018015.lean\",\"86145e7fa31a5e89e242b1c5a23142c220b5ff2c1dc6806a5fad246903b328a0\",0,\"thm_18059\"]",
201
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018016.lean\",\"92805f2478743248b3a41896edee6408c68e892777620598ec14af3db2070d89\",0,\"thm_18060\"]",
202
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018017.lean\",\"8b86d0465d91829c5d95e3a886cd471cdd4f24cbf03601a93ad3aab898ab18b6\",0,\"thm_18061\"]",
203
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018018.lean\",\"d0a237170d73efe89de5bb331692e625c44c4cc7cc94a8e36cee06fa1f67c2eb\",0,\"thm_18062\"]",
204
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018020.lean\",\"35372df65ebfc7b67b358d9a4525098ffe5059eeb50555b0a8389aeadb1f26f0\",0,\"thm_18064\"]",
205
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018021.lean\",\"9997ce7d778b2ede7620aef10947a1220e64d5227cd09a1a1338980d3d4c0d25\",0,\"thm_18065\"]",
206
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018022.lean\",\"2871d7f0df255f79a41090f73034a6511574cc408a78b1b006785d9532b76555\",0,\"thm_18066\"]",
207
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018023.lean\",\"ea771716fffcab7585d9d0c2c345138a8b51cd8ff25092d5fc74c022c5a5d914\",0,\"thm_18067\"]",
208
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018024.lean\",\"ce2037992320491e3f17f40d674bca39b3268c1ec1d9d047af09e7f18e03777d\",0,\"thm_18068\"]",
209
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018025.lean\",\"df06c6050976ccb3838c1881c8deb25af49edfeb7be06ea9eef9c7ee432e6a06\",0,\"thm_18069\"]",
210
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018026.lean\",\"3e18a00e6bc9101b6e0b95eb77cae3b210bcddc8c789a57d8d45a2d3aa11ca1f\",0,\"thm_18070\"]",
211
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018027.lean\",\"2add5f1a7998e689365ad85ba531f8673dfa003c2cca16478b75007a05ac1c94\",0,\"thm_18071\"]",
212
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018028.lean\",\"b85da283f6ec1ae32f382f031158b34c2cb95956b479e646153c79f47a901a32\",0,\"thm_18072\"]",
213
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018029.lean\",\"410a02c041abae7547a7231c6988e8a91f6c6692c6c075f29107c61710e11e04\",0,\"thm_18073\"]",
214
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018030.lean\",\"094b0ca487b3fa8ae8686b903691ccb250073de1abaa83334161bb169b38c409\",0,\"thm_18074\"]",
215
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018032.lean\",\"ddc34ec94dd89d79023be028d2e1e595f7e548759174daed17204a2ab02060b3\",0,\"thm_18076\"]",
216
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018033.lean\",\"b59860eb4cfe41c90ef5e57080cad4204aab3bd6cfd7fc8fedeb754af2bcde29\",0,\"thm_18077\"]",
217
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018035.lean\",\"4ab35cf67e41b4c21f755f519be94b1c1c4f79790eab5083ae5a1a4fabdcf9c1\",0,\"thm_18079\"]",
218
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018036.lean\",\"b5befb543c95ea3bc9862285e2ac3fc41f8add87ea0435d96f0b90cc4a63f396\",0,\"thm_18080\"]",
219
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018037.lean\",\"a8aed05479975788174746df4fe242bf3de0bed3488be8cb61198f4d87837cb8\",0,\"thm_18081\"]",
220
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018038.lean\",\"b3e2c550443c62c938b7460b4e11cb1f34368e679ad74d19ef6bc06c45c14db1\",0,\"thm_18082\"]",
221
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018040.lean\",\"60f1298a7b41259d3250c40fc47a87b782914425d231c2f4f63f2cbbf6d55679\",0,\"thm_18084\"]",
222
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018041.lean\",\"a3e2a061ca8810cb73829e7723d851fb27ad4e24094811196eeae1e858fcbaff\",0,\"thm_18085\"]",
223
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018042.lean\",\"92478b99582b84262cd9b7ef05878e9341219c934d7ea4adc3c62bd61c1930a7\",0,\"thm_18086\"]",
224
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018043.lean\",\"7ede4f4fd7cbf61e51e926befbfec6e4b18833282e6dff9259a96fff0959f337\",0,\"thm_18087\"]",
225
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018044.lean\",\"eeca9c356b5db4120fd92f1cc43af9bf22fc036c30db882d1c89afc978eaa9f5\",0,\"thm_18088\"]",
226
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018045.lean\",\"bbb20cfc6db3c6a4d65cc97ffb9fca07d91493f48167d16ec8811236fa2db869\",0,\"thm_18089\"]",
227
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018046.lean\",\"4efd4e2bc5a5dd31e10925245e9bae94b1b86ad617d2bbcc99aa406ac8a017bf\",0,\"thm_18090\"]",
228
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018047.lean\",\"f9b3e5baf193a263f774373af27e21d397fb317a9a0f10a102dc4503d4c4f9a3\",0,\"thm_18091\"]",
229
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_018048.lean\",\"55ee460e5fe013793a8009557184d71290641475ab33848b3d1cdf86065c67ab\",0,\"thm_18092\"]"
230
+ ]
231
+ }
manifests/batches/goedel_workbook/000352.json ADDED
@@ -0,0 +1,227 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "goedel_workbook/000352",
4
+ "batch_fingerprint": "8de366e3e8dae8488cba24697b53d27c94e0656905a7d23dd80cdc5ba3a8c9fa",
5
+ "evidence": {
6
+ "batch_fingerprint": "8de366e3e8dae8488cba24697b53d27c94e0656905a7d23dd80cdc5ba3a8c9fa",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "id": "lean_workbook_46172",
11
+ "index": 8803,
12
+ "reason": "missing_trace",
13
+ "selection": {
14
+ "file_path": "Full/Proof_008803.lean",
15
+ "id": "lean_workbook_46172",
16
+ "index": 8803,
17
+ "metadata": {
18
+ "declaration_kind": "theorem",
19
+ "source_dataset": "goedel_workbook",
20
+ "theorem_name": "lean_workbook_46172",
21
+ "theorem_ordinal": 0
22
+ },
23
+ "source_sha256": "eda97b1472ecdd74d09f21dc915a2e55699fffe5371f02393079485edea1b8f3"
24
+ },
25
+ "source_file": "Full/Proof_008803.lean"
26
+ },
27
+ {
28
+ "id": "lean_workbook_46181",
29
+ "index": 8805,
30
+ "reason": "missing_trace",
31
+ "selection": {
32
+ "file_path": "Full/Proof_008805.lean",
33
+ "id": "lean_workbook_46181",
34
+ "index": 8805,
35
+ "metadata": {
36
+ "declaration_kind": "theorem",
37
+ "source_dataset": "goedel_workbook",
38
+ "theorem_name": "lean_workbook_46181",
39
+ "theorem_ordinal": 0
40
+ },
41
+ "source_sha256": "97c67952ee652438b9da4cadc3679ea5ebbd2454b02166da5579df8d61e0e472"
42
+ },
43
+ "source_file": "Full/Proof_008805.lean"
44
+ },
45
+ {
46
+ "id": "lean_workbook_46196",
47
+ "index": 8808,
48
+ "reason": "missing_trace",
49
+ "selection": {
50
+ "file_path": "Full/Proof_008808.lean",
51
+ "id": "lean_workbook_46196",
52
+ "index": 8808,
53
+ "metadata": {
54
+ "declaration_kind": "theorem",
55
+ "source_dataset": "goedel_workbook",
56
+ "theorem_name": "lean_workbook_46196",
57
+ "theorem_ordinal": 0
58
+ },
59
+ "source_sha256": "32cdbba7d3a8af4a93d6ef05398d464712a9b2bd0cc4709a51fafc002b52b4af"
60
+ },
61
+ "source_file": "Full/Proof_008808.lean"
62
+ },
63
+ {
64
+ "id": "lean_workbook_46201",
65
+ "index": 8810,
66
+ "reason": "missing_trace",
67
+ "selection": {
68
+ "file_path": "Full/Proof_008810.lean",
69
+ "id": "lean_workbook_46201",
70
+ "index": 8810,
71
+ "metadata": {
72
+ "declaration_kind": "theorem",
73
+ "source_dataset": "goedel_workbook",
74
+ "theorem_name": "lean_workbook_46201",
75
+ "theorem_ordinal": 0
76
+ },
77
+ "source_sha256": "6a22fc75f1b3cf753853a826377301e6c252b56a5a15425935e7eae59292a95a"
78
+ },
79
+ "source_file": "Full/Proof_008810.lean"
80
+ },
81
+ {
82
+ "id": "lean_workbook_46221",
83
+ "index": 8814,
84
+ "reason": "missing_trace",
85
+ "selection": {
86
+ "file_path": "Full/Proof_008814.lean",
87
+ "id": "lean_workbook_46221",
88
+ "index": 8814,
89
+ "metadata": {
90
+ "declaration_kind": "theorem",
91
+ "source_dataset": "goedel_workbook",
92
+ "theorem_name": "lean_workbook_46221",
93
+ "theorem_ordinal": 0
94
+ },
95
+ "source_sha256": "28cee26638a36b714d1cd8be1b47f4ff6d0788b0830511427da304301c66b59a"
96
+ },
97
+ "source_file": "Full/Proof_008814.lean"
98
+ },
99
+ {
100
+ "id": "lean_workbook_46223",
101
+ "index": 8815,
102
+ "reason": "missing_trace",
103
+ "selection": {
104
+ "file_path": "Full/Proof_008815.lean",
105
+ "id": "lean_workbook_46223",
106
+ "index": 8815,
107
+ "metadata": {
108
+ "declaration_kind": "theorem",
109
+ "source_dataset": "goedel_workbook",
110
+ "theorem_name": "lean_workbook_46223",
111
+ "theorem_ordinal": 0
112
+ },
113
+ "source_sha256": "9572b8da23c2c699f51721146e8848c553f01db2417ee81a23383b6b4f5cf201"
114
+ },
115
+ "source_file": "Full/Proof_008815.lean"
116
+ },
117
+ {
118
+ "id": "lean_workbook_4623",
119
+ "index": 8818,
120
+ "reason": "missing_trace",
121
+ "selection": {
122
+ "file_path": "Full/Proof_008818.lean",
123
+ "id": "lean_workbook_4623",
124
+ "index": 8818,
125
+ "metadata": {
126
+ "declaration_kind": "theorem",
127
+ "source_dataset": "goedel_workbook",
128
+ "theorem_name": "lean_workbook_4623",
129
+ "theorem_ordinal": 0
130
+ },
131
+ "source_sha256": "65d29dd3ac2765c5f9d6ae24994d417be15ed7f9209d765b89a97e1d376de2f4"
132
+ },
133
+ "source_file": "Full/Proof_008818.lean"
134
+ },
135
+ {
136
+ "id": "lean_workbook_46248",
137
+ "index": 8822,
138
+ "reason": "missing_trace",
139
+ "selection": {
140
+ "file_path": "Full/Proof_008822.lean",
141
+ "id": "lean_workbook_46248",
142
+ "index": 8822,
143
+ "metadata": {
144
+ "declaration_kind": "theorem",
145
+ "source_dataset": "goedel_workbook",
146
+ "theorem_name": "lean_workbook_46248",
147
+ "theorem_ordinal": 0
148
+ },
149
+ "source_sha256": "0e19b54df49dadb0cf8f707c8e8b23e54d3f23d53ccb17379c3ff850d341fb75"
150
+ },
151
+ "source_file": "Full/Proof_008822.lean"
152
+ }
153
+ ],
154
+ "input_proofs": 25,
155
+ "input_units": 25,
156
+ "proofs": 17,
157
+ "published_proofs": 17,
158
+ "published_transitions": 39,
159
+ "replay_failures": [],
160
+ "trace_mode": "individual",
161
+ "transitions": 39,
162
+ "validation_failures": [],
163
+ "validation_rejected_proofs": 0,
164
+ "zero_transition_proofs": 0
165
+ },
166
+ "shards": [
167
+ {
168
+ "path": "data/train/goedel_workbook-000352-0000-6ba7171b09b3cd6d.parquet",
169
+ "sha256": "6ba7171b09b3cd6d92980e4718ba82f1d37e30ef7bb8430fc933ebc0397cfa07",
170
+ "bytes": 116422,
171
+ "rows": 29,
172
+ "revision": "d24a8c28b31e23b0f85e0886243557c8d67c28bd"
173
+ },
174
+ {
175
+ "path": "data/dev/goedel_workbook-000352-0000-bcd36974ec6d2201.parquet",
176
+ "sha256": "bcd36974ec6d22014931723c1859dfe35b4ab4e32d375b35dea6e4169cd1b33b",
177
+ "bytes": 95108,
178
+ "rows": 6,
179
+ "revision": "d24a8c28b31e23b0f85e0886243557c8d67c28bd"
180
+ },
181
+ {
182
+ "path": "data/internal_test/goedel_workbook-000352-0000-da9578ceeead1a43.parquet",
183
+ "sha256": "da9578ceeead1a43731eec29253189cb0767fe89c0987ba60beafc56a94736a9",
184
+ "bytes": 42531,
185
+ "rows": 4,
186
+ "revision": "d24a8c28b31e23b0f85e0886243557c8d67c28bd"
187
+ }
188
+ ],
189
+ "proof_ids": [
190
+ "goedel_workbook:lean_workbook_46163",
191
+ "goedel_workbook:lean_workbook_46166",
192
+ "goedel_workbook:lean_workbook_4617",
193
+ "goedel_workbook:lean_workbook_46173",
194
+ "goedel_workbook:lean_workbook_46191",
195
+ "goedel_workbook:lean_workbook_46195",
196
+ "goedel_workbook:lean_workbook_46198",
197
+ "goedel_workbook:lean_workbook_46206",
198
+ "goedel_workbook:lean_workbook_46208",
199
+ "goedel_workbook:lean_workbook_46212",
200
+ "goedel_workbook:lean_workbook_46225",
201
+ "goedel_workbook:lean_workbook_46228",
202
+ "goedel_workbook:lean_workbook_46239",
203
+ "goedel_workbook:lean_workbook_46241",
204
+ "goedel_workbook:lean_workbook_46245",
205
+ "goedel_workbook:lean_workbook_46251",
206
+ "goedel_workbook:lean_workbook_46253"
207
+ ],
208
+ "proof_keys": [
209
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008800.lean\",\"3cc848189da80ea0b55cca8d165da046a4b23ad204936fcb619ffb78e6c70441\",0,\"lean_workbook_46163\"]",
210
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008801.lean\",\"4225cd890e1d30cb2d289a5097b853c1ca5aecc28a96c8c8ba2dbad8382b6b7c\",0,\"lean_workbook_46166\"]",
211
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008802.lean\",\"83d80953e26cd8ff99ded6e7b8ac653174238cd3ef58a8382f3d644541367d53\",0,\"lean_workbook_4617\"]",
212
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008804.lean\",\"4edad5351d0acf0c793893b67d8981390374ec56d93a56cd65e44bec42693df9\",0,\"lean_workbook_46173\"]",
213
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008806.lean\",\"cf1db958ca823bca80f6584c3b40296a44ed0651169085a5d902baa5a1c0b2da\",0,\"lean_workbook_46191\"]",
214
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008807.lean\",\"f3b2ff6f7b596d30c5ad254c91e8061f1198ae6075eb2bd4a0039344f86b75f3\",0,\"lean_workbook_46195\"]",
215
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008809.lean\",\"c806b77bb476c7a20b7d08ff3bc1086bba1bb9843a72d483992f0eb89e3322b7\",0,\"lean_workbook_46198\"]",
216
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008811.lean\",\"ce983fb02e3a84ad22a5ff901b81910b302d44046b4ea4fe9431760573d9024e\",0,\"lean_workbook_46206\"]",
217
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008812.lean\",\"d4fd9e17bd82a1b265f3f3c9e1794dd5c379ae69557eda49836f9ca164a973a6\",0,\"lean_workbook_46208\"]",
218
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008813.lean\",\"a70c4dea28f4c3c6748e10ccd2ecd80ef31a50086aa79a2df89e2df10cfdf0d7\",0,\"lean_workbook_46212\"]",
219
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008816.lean\",\"a902a95118658b83cf5645af03f6d5deb9cd5c412972f02b7ae0f8c9f7621810\",0,\"lean_workbook_46225\"]",
220
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008817.lean\",\"61c8f29d314c8bfbc1eb0bc5a722ace530b3b8d414c68b04b15d9b8cae1c4e5a\",0,\"lean_workbook_46228\"]",
221
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008819.lean\",\"e3b291cbac0a4c755448a65e26e5549e8ebde1e7e1308b5239d61b079e6092e0\",0,\"lean_workbook_46239\"]",
222
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008820.lean\",\"f3621807b34f44580065d377572c9059b10b9a234cca8425625aa70798b57989\",0,\"lean_workbook_46241\"]",
223
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008821.lean\",\"0583c40394568723aa4929ebc77dbee04a11e54ad1dd06b2159c1f01787f209b\",0,\"lean_workbook_46245\"]",
224
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008823.lean\",\"fdcc7f716eef18e7876a3509cff69113406bf4bdf76cf29d81b866944c219675\",0,\"lean_workbook_46251\"]",
225
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008824.lean\",\"267df40b68dfa2c66cc403779d79d6fc6ea1f7579e81bbb7a3efe184112a623e\",0,\"lean_workbook_46253\"]"
226
+ ]
227
+ }
manifests/batches/goedel_workbook/000355.json ADDED
@@ -0,0 +1,243 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "goedel_workbook/000355",
4
+ "batch_fingerprint": "13376b383ee819a8eb3164589032e3012a13860e04b33547999d40e7cd22e5e9",
5
+ "evidence": {
6
+ "batch_fingerprint": "13376b383ee819a8eb3164589032e3012a13860e04b33547999d40e7cd22e5e9",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "id": "lean_workbook_4645",
11
+ "index": 8875,
12
+ "reason": "missing_trace",
13
+ "selection": {
14
+ "file_path": "Full/Proof_008875.lean",
15
+ "id": "lean_workbook_4645",
16
+ "index": 8875,
17
+ "metadata": {
18
+ "declaration_kind": "theorem",
19
+ "source_dataset": "goedel_workbook",
20
+ "theorem_name": "lean_workbook_4645",
21
+ "theorem_ordinal": 0
22
+ },
23
+ "source_sha256": "21e5f1e1d68635cb60c67de85e4c59ca358c79568d6535c60e4547e8c12e4d5e"
24
+ },
25
+ "source_file": "Full/Proof_008875.lean"
26
+ },
27
+ {
28
+ "id": "lean_workbook_46454",
29
+ "index": 8878,
30
+ "reason": "missing_trace",
31
+ "selection": {
32
+ "file_path": "Full/Proof_008878.lean",
33
+ "id": "lean_workbook_46454",
34
+ "index": 8878,
35
+ "metadata": {
36
+ "declaration_kind": "theorem",
37
+ "source_dataset": "goedel_workbook",
38
+ "theorem_name": "lean_workbook_46454",
39
+ "theorem_ordinal": 0
40
+ },
41
+ "source_sha256": "d481ce8afddd94528f1260b84a29651bf51e0d8af3b2e37565a13aa1f0531497"
42
+ },
43
+ "source_file": "Full/Proof_008878.lean"
44
+ },
45
+ {
46
+ "id": "lean_workbook_46468",
47
+ "index": 8880,
48
+ "reason": "missing_trace",
49
+ "selection": {
50
+ "file_path": "Full/Proof_008880.lean",
51
+ "id": "lean_workbook_46468",
52
+ "index": 8880,
53
+ "metadata": {
54
+ "declaration_kind": "theorem",
55
+ "source_dataset": "goedel_workbook",
56
+ "theorem_name": "lean_workbook_46468",
57
+ "theorem_ordinal": 0
58
+ },
59
+ "source_sha256": "d0e6f62626f1338cb5e0a8df3452275361606be1c7d9952eceea72a9532a92d0"
60
+ },
61
+ "source_file": "Full/Proof_008880.lean"
62
+ },
63
+ {
64
+ "id": "lean_workbook_46470",
65
+ "index": 8881,
66
+ "reason": "missing_trace",
67
+ "selection": {
68
+ "file_path": "Full/Proof_008881.lean",
69
+ "id": "lean_workbook_46470",
70
+ "index": 8881,
71
+ "metadata": {
72
+ "declaration_kind": "theorem",
73
+ "source_dataset": "goedel_workbook",
74
+ "theorem_name": "lean_workbook_46470",
75
+ "theorem_ordinal": 0
76
+ },
77
+ "source_sha256": "270a75a32c16eda9ff02e1fbaedc99b26489d1a2d66d4f43d3a613a8b7a00c17"
78
+ },
79
+ "source_file": "Full/Proof_008881.lean"
80
+ },
81
+ {
82
+ "id": "lean_workbook_4649",
83
+ "index": 8882,
84
+ "reason": "missing_trace",
85
+ "selection": {
86
+ "file_path": "Full/Proof_008882.lean",
87
+ "id": "lean_workbook_4649",
88
+ "index": 8882,
89
+ "metadata": {
90
+ "declaration_kind": "theorem",
91
+ "source_dataset": "goedel_workbook",
92
+ "theorem_name": "lean_workbook_4649",
93
+ "theorem_ordinal": 0
94
+ },
95
+ "source_sha256": "28f87c05d62c47251c02f11543998817080fc12ab145c0ebdb3ccf9064bfcb75"
96
+ },
97
+ "source_file": "Full/Proof_008882.lean"
98
+ },
99
+ {
100
+ "id": "lean_workbook_46536",
101
+ "index": 8894,
102
+ "reason": "missing_trace",
103
+ "selection": {
104
+ "file_path": "Full/Proof_008894.lean",
105
+ "id": "lean_workbook_46536",
106
+ "index": 8894,
107
+ "metadata": {
108
+ "declaration_kind": "theorem",
109
+ "source_dataset": "goedel_workbook",
110
+ "theorem_name": "lean_workbook_46536",
111
+ "theorem_ordinal": 0
112
+ },
113
+ "source_sha256": "a69db3070a636c9b803f024683666c8e447f314560a5fc940e03562785a587b4"
114
+ },
115
+ "source_file": "Full/Proof_008894.lean"
116
+ },
117
+ {
118
+ "id": "lean_workbook_46549",
119
+ "index": 8896,
120
+ "reason": "missing_trace",
121
+ "selection": {
122
+ "file_path": "Full/Proof_008896.lean",
123
+ "id": "lean_workbook_46549",
124
+ "index": 8896,
125
+ "metadata": {
126
+ "declaration_kind": "theorem",
127
+ "source_dataset": "goedel_workbook",
128
+ "theorem_name": "lean_workbook_46549",
129
+ "theorem_ordinal": 0
130
+ },
131
+ "source_sha256": "4fab797e16593cf53922ecfc1b337a6bc2772a12539dd7031c6b8bef2fc34479"
132
+ },
133
+ "source_file": "Full/Proof_008896.lean"
134
+ },
135
+ {
136
+ "id": "lean_workbook_46555",
137
+ "index": 8898,
138
+ "reason": "missing_trace",
139
+ "selection": {
140
+ "file_path": "Full/Proof_008898.lean",
141
+ "id": "lean_workbook_46555",
142
+ "index": 8898,
143
+ "metadata": {
144
+ "declaration_kind": "theorem",
145
+ "source_dataset": "goedel_workbook",
146
+ "theorem_name": "lean_workbook_46555",
147
+ "theorem_ordinal": 0
148
+ },
149
+ "source_sha256": "8f59a30aeb447f693909d05a45c716b81ad9442635acde00fa08a27ae5019540"
150
+ },
151
+ "source_file": "Full/Proof_008898.lean"
152
+ },
153
+ {
154
+ "id": "lean_workbook_46556",
155
+ "index": 8899,
156
+ "reason": "missing_trace",
157
+ "selection": {
158
+ "file_path": "Full/Proof_008899.lean",
159
+ "id": "lean_workbook_46556",
160
+ "index": 8899,
161
+ "metadata": {
162
+ "declaration_kind": "theorem",
163
+ "source_dataset": "goedel_workbook",
164
+ "theorem_name": "lean_workbook_46556",
165
+ "theorem_ordinal": 0
166
+ },
167
+ "source_sha256": "aa1606b689303c077f3ca7b826a0b0b811205f049caefc0ee3c8aeb5521767ea"
168
+ },
169
+ "source_file": "Full/Proof_008899.lean"
170
+ }
171
+ ],
172
+ "input_proofs": 25,
173
+ "input_units": 25,
174
+ "proofs": 16,
175
+ "published_proofs": 16,
176
+ "published_transitions": 51,
177
+ "replay_failures": [],
178
+ "trace_mode": "individual",
179
+ "transitions": 51,
180
+ "validation_failures": [],
181
+ "validation_rejected_proofs": 0,
182
+ "zero_transition_proofs": 0
183
+ },
184
+ "shards": [
185
+ {
186
+ "path": "data/train/goedel_workbook-000355-0000-602e4801fd6f8527.parquet",
187
+ "sha256": "602e4801fd6f8527ca7d0a452b186835bf01107feac08b67e4d8f249a37a2816",
188
+ "bytes": 199263,
189
+ "rows": 39,
190
+ "revision": "d24a8c28b31e23b0f85e0886243557c8d67c28bd"
191
+ },
192
+ {
193
+ "path": "data/dev/goedel_workbook-000355-0000-d2bc08922f8a0f0d.parquet",
194
+ "sha256": "d2bc08922f8a0f0de318acd62d27349ba2f903f1ad3b0819348d603e98355459",
195
+ "bytes": 70137,
196
+ "rows": 8,
197
+ "revision": "d24a8c28b31e23b0f85e0886243557c8d67c28bd"
198
+ },
199
+ {
200
+ "path": "data/internal_test/goedel_workbook-000355-0000-9b6c36715ef31727.parquet",
201
+ "sha256": "9b6c36715ef317276f909340862f68fc6f5c85c52adbd2c4880d39be4b404902",
202
+ "bytes": 50754,
203
+ "rows": 4,
204
+ "revision": "d24a8c28b31e23b0f85e0886243557c8d67c28bd"
205
+ }
206
+ ],
207
+ "proof_ids": [
208
+ "goedel_workbook:lean_workbook_46450",
209
+ "goedel_workbook:lean_workbook_46453",
210
+ "goedel_workbook:lean_workbook_4646",
211
+ "goedel_workbook:lean_workbook_46491",
212
+ "goedel_workbook:lean_workbook_46492",
213
+ "goedel_workbook:lean_workbook_46495",
214
+ "goedel_workbook:lean_workbook_46497",
215
+ "goedel_workbook:lean_workbook_46499",
216
+ "goedel_workbook:lean_workbook_465",
217
+ "goedel_workbook:lean_workbook_46506",
218
+ "goedel_workbook:lean_workbook_46507",
219
+ "goedel_workbook:lean_workbook_46528",
220
+ "goedel_workbook:lean_workbook_46529",
221
+ "goedel_workbook:lean_workbook_46531",
222
+ "goedel_workbook:lean_workbook_46543",
223
+ "goedel_workbook:lean_workbook_4655"
224
+ ],
225
+ "proof_keys": [
226
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008876.lean\",\"0788bab540f31f2b6f97884f5eea7ee9640b5c5c02bb7c7dac7d023b463afda6\",0,\"lean_workbook_46450\"]",
227
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008877.lean\",\"0a3e3dfa086a3b89c30f3aa0314b3a385a2446313bffac16c3b4ec3ee71bd084\",0,\"lean_workbook_46453\"]",
228
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008879.lean\",\"1b2a307cda2eb12976109be8f52a80091c11688a70243e0ab70b1f78fd355f1d\",0,\"lean_workbook_4646\"]",
229
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008883.lean\",\"5914fd374c91ffb421f03a30191be10a2ed5425f4dfe32afcb01099f840c7233\",0,\"lean_workbook_46491\"]",
230
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008884.lean\",\"41f2e0d8f3a9118e4dfe5901270eeba040a68acecdf5fdb59eb34e94109bcd86\",0,\"lean_workbook_46492\"]",
231
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008885.lean\",\"8aad174dc1fbb3aa4e6c1127cb1831ecc34b6767665bb5ae4b040122c16b3e35\",0,\"lean_workbook_46495\"]",
232
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008886.lean\",\"14e5e6774aab177e4006ec610434a9c97f58d16868ee4ba487dd2334ec38ce7a\",0,\"lean_workbook_46497\"]",
233
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008887.lean\",\"8e32c77cb06cf375997094de136f0de677cb7cacd809937cf33bff62fd696b06\",0,\"lean_workbook_46499\"]",
234
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008888.lean\",\"03b88fdcba52e87bd5d62e52ad385d358ab6dc03bc6a88dba2c21ba805d4e972\",0,\"lean_workbook_465\"]",
235
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008889.lean\",\"80b0be82b3dc4a1d79f1b76a3ef3879bbb47b0024bb11c9a93861d5c296f7d3b\",0,\"lean_workbook_46506\"]",
236
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008890.lean\",\"53afe84e4f284f68b0afef6007881b9b8c5fc3b6e02de79087a5a8fa5abd3672\",0,\"lean_workbook_46507\"]",
237
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008891.lean\",\"f23b2ba456ae33479cf9e2c6c81f4628ae90665df8843d6b2d261baf4cdb4533\",0,\"lean_workbook_46528\"]",
238
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008892.lean\",\"dbe2fb21d26d958d0aa4d869ed5734a9b870e0abe247411c9f7f1c72ad33dba1\",0,\"lean_workbook_46529\"]",
239
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008893.lean\",\"1143a1dcb07b46e5abc60bc00f01ca7a2ad4f83923fae0bb6b61e76feebb1c46\",0,\"lean_workbook_46531\"]",
240
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008895.lean\",\"3bb039cb003ccb208eec03f8e9ab86e054393fecabfd34c611dcf9f65a91c291\",0,\"lean_workbook_46543\"]",
241
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008897.lean\",\"51a659dfdb8cb87283114477be8d631c0997e7627248f4f180da6f81ca9c91f4\",0,\"lean_workbook_4655\"]"
242
+ ]
243
+ }
manifests/batches/goedel_workbook/000356.json ADDED
@@ -0,0 +1,236 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "goedel_workbook/000356",
4
+ "batch_fingerprint": "0764b8cf0428f9f4d183ebb89a8ba53682fb947f7b666f9d6ed28422c7752710",
5
+ "evidence": {
6
+ "batch_fingerprint": "0764b8cf0428f9f4d183ebb89a8ba53682fb947f7b666f9d6ed28422c7752710",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "id": "lean_workbook_46592",
11
+ "index": 8907,
12
+ "reason": "missing_trace",
13
+ "selection": {
14
+ "file_path": "Full/Proof_008907.lean",
15
+ "id": "lean_workbook_46592",
16
+ "index": 8907,
17
+ "metadata": {
18
+ "declaration_kind": "theorem",
19
+ "source_dataset": "goedel_workbook",
20
+ "theorem_name": "lean_workbook_46592",
21
+ "theorem_ordinal": 0
22
+ },
23
+ "source_sha256": "d6dd1442a5386d08656b73a64e63fd104bb1354e951f48117e45295fddbf11ce"
24
+ },
25
+ "source_file": "Full/Proof_008907.lean"
26
+ },
27
+ {
28
+ "id": "lean_workbook_46593",
29
+ "index": 8908,
30
+ "reason": "missing_trace",
31
+ "selection": {
32
+ "file_path": "Full/Proof_008908.lean",
33
+ "id": "lean_workbook_46593",
34
+ "index": 8908,
35
+ "metadata": {
36
+ "declaration_kind": "theorem",
37
+ "source_dataset": "goedel_workbook",
38
+ "theorem_name": "lean_workbook_46593",
39
+ "theorem_ordinal": 0
40
+ },
41
+ "source_sha256": "350b0d6c5f2d0afd9e581f969a64592667433b0383e6c0ebd5eda8544e2fc3cb"
42
+ },
43
+ "source_file": "Full/Proof_008908.lean"
44
+ },
45
+ {
46
+ "id": "lean_workbook_46594",
47
+ "index": 8909,
48
+ "reason": "missing_trace",
49
+ "selection": {
50
+ "file_path": "Full/Proof_008909.lean",
51
+ "id": "lean_workbook_46594",
52
+ "index": 8909,
53
+ "metadata": {
54
+ "declaration_kind": "theorem",
55
+ "source_dataset": "goedel_workbook",
56
+ "theorem_name": "lean_workbook_46594",
57
+ "theorem_ordinal": 0
58
+ },
59
+ "source_sha256": "c3ed44b46bf9c0f5f7c67d0ad684314fdbc4707d774b15c14e9920fb78128f71"
60
+ },
61
+ "source_file": "Full/Proof_008909.lean"
62
+ },
63
+ {
64
+ "id": "lean_workbook_46600",
65
+ "index": 8911,
66
+ "reason": "missing_trace",
67
+ "selection": {
68
+ "file_path": "Full/Proof_008911.lean",
69
+ "id": "lean_workbook_46600",
70
+ "index": 8911,
71
+ "metadata": {
72
+ "declaration_kind": "theorem",
73
+ "source_dataset": "goedel_workbook",
74
+ "theorem_name": "lean_workbook_46600",
75
+ "theorem_ordinal": 0
76
+ },
77
+ "source_sha256": "254092d02658061e70d49e63a96a4974009d789ef9b1b71a1bc0b12088f0c26c"
78
+ },
79
+ "source_file": "Full/Proof_008911.lean"
80
+ },
81
+ {
82
+ "id": "lean_workbook_46616",
83
+ "index": 8916,
84
+ "reason": "missing_trace",
85
+ "selection": {
86
+ "file_path": "Full/Proof_008916.lean",
87
+ "id": "lean_workbook_46616",
88
+ "index": 8916,
89
+ "metadata": {
90
+ "declaration_kind": "theorem",
91
+ "source_dataset": "goedel_workbook",
92
+ "theorem_name": "lean_workbook_46616",
93
+ "theorem_ordinal": 0
94
+ },
95
+ "source_sha256": "0526530e3a8237ae719ddf9182d9a5911283758c9e439c762fec67043d65d8c3"
96
+ },
97
+ "source_file": "Full/Proof_008916.lean"
98
+ },
99
+ {
100
+ "id": "lean_workbook_46617",
101
+ "index": 8917,
102
+ "reason": "missing_trace",
103
+ "selection": {
104
+ "file_path": "Full/Proof_008917.lean",
105
+ "id": "lean_workbook_46617",
106
+ "index": 8917,
107
+ "metadata": {
108
+ "declaration_kind": "theorem",
109
+ "source_dataset": "goedel_workbook",
110
+ "theorem_name": "lean_workbook_46617",
111
+ "theorem_ordinal": 0
112
+ },
113
+ "source_sha256": "d2e3a506251916f412dd551a5774e7dae6f660e46b8720fe37ae097c889a8c90"
114
+ },
115
+ "source_file": "Full/Proof_008917.lean"
116
+ },
117
+ {
118
+ "id": "lean_workbook_46629",
119
+ "index": 8920,
120
+ "reason": "missing_trace",
121
+ "selection": {
122
+ "file_path": "Full/Proof_008920.lean",
123
+ "id": "lean_workbook_46629",
124
+ "index": 8920,
125
+ "metadata": {
126
+ "declaration_kind": "theorem",
127
+ "source_dataset": "goedel_workbook",
128
+ "theorem_name": "lean_workbook_46629",
129
+ "theorem_ordinal": 0
130
+ },
131
+ "source_sha256": "5650518070388eb094c5bf57539cda28a811c47d4e828b94f62eeb32b7514bbe"
132
+ },
133
+ "source_file": "Full/Proof_008920.lean"
134
+ },
135
+ {
136
+ "id": "lean_workbook_46637",
137
+ "index": 8922,
138
+ "reason": "missing_trace",
139
+ "selection": {
140
+ "file_path": "Full/Proof_008922.lean",
141
+ "id": "lean_workbook_46637",
142
+ "index": 8922,
143
+ "metadata": {
144
+ "declaration_kind": "theorem",
145
+ "source_dataset": "goedel_workbook",
146
+ "theorem_name": "lean_workbook_46637",
147
+ "theorem_ordinal": 0
148
+ },
149
+ "source_sha256": "cbe915474fe5f83636dd92a891314fd7303546ee15d3872c6bd6634c1e87b1ff"
150
+ },
151
+ "source_file": "Full/Proof_008922.lean"
152
+ },
153
+ {
154
+ "id": "lean_workbook_46650",
155
+ "index": 8924,
156
+ "reason": "missing_trace",
157
+ "selection": {
158
+ "file_path": "Full/Proof_008924.lean",
159
+ "id": "lean_workbook_46650",
160
+ "index": 8924,
161
+ "metadata": {
162
+ "declaration_kind": "theorem",
163
+ "source_dataset": "goedel_workbook",
164
+ "theorem_name": "lean_workbook_46650",
165
+ "theorem_ordinal": 0
166
+ },
167
+ "source_sha256": "632e26acbd4f4cc181d6d4987fc5f5018ea1f106dbc4408c7058b486b118756a"
168
+ },
169
+ "source_file": "Full/Proof_008924.lean"
170
+ }
171
+ ],
172
+ "input_proofs": 25,
173
+ "input_units": 25,
174
+ "proofs": 16,
175
+ "published_proofs": 16,
176
+ "published_transitions": 53,
177
+ "replay_failures": [],
178
+ "trace_mode": "individual",
179
+ "transitions": 53,
180
+ "validation_failures": [],
181
+ "validation_rejected_proofs": 0,
182
+ "zero_transition_proofs": 0
183
+ },
184
+ "shards": [
185
+ {
186
+ "path": "data/train/goedel_workbook-000356-0000-f82f00723e2bc5bc.parquet",
187
+ "sha256": "f82f00723e2bc5bcd30355914b6e8a5eb5dc505b384a96d558e0575d2fbe37d0",
188
+ "bytes": 244979,
189
+ "rows": 49,
190
+ "revision": "d24a8c28b31e23b0f85e0886243557c8d67c28bd"
191
+ },
192
+ {
193
+ "path": "data/internal_test/goedel_workbook-000356-0000-7660545d8248fb61.parquet",
194
+ "sha256": "7660545d8248fb6195a91238f20ea920ba574f01d055c9bfa2e78a77b3f0dbd0",
195
+ "bytes": 46005,
196
+ "rows": 4,
197
+ "revision": "d24a8c28b31e23b0f85e0886243557c8d67c28bd"
198
+ }
199
+ ],
200
+ "proof_ids": [
201
+ "goedel_workbook:lean_workbook_46559",
202
+ "goedel_workbook:lean_workbook_46561",
203
+ "goedel_workbook:lean_workbook_46563",
204
+ "goedel_workbook:lean_workbook_46565",
205
+ "goedel_workbook:lean_workbook_46573",
206
+ "goedel_workbook:lean_workbook_4658",
207
+ "goedel_workbook:lean_workbook_46586",
208
+ "goedel_workbook:lean_workbook_46598",
209
+ "goedel_workbook:lean_workbook_46603",
210
+ "goedel_workbook:lean_workbook_46608",
211
+ "goedel_workbook:lean_workbook_46611",
212
+ "goedel_workbook:lean_workbook_46613",
213
+ "goedel_workbook:lean_workbook_46625",
214
+ "goedel_workbook:lean_workbook_46628",
215
+ "goedel_workbook:lean_workbook_46632",
216
+ "goedel_workbook:lean_workbook_46638"
217
+ ],
218
+ "proof_keys": [
219
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008900.lean\",\"0e2be7ff251d0d9c18cc2541e916f8cfc6202415597d86655e75942c67452b70\",0,\"lean_workbook_46559\"]",
220
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008901.lean\",\"5ea5ea4c94593e4623644e29dde59e781a9a325e7a43c9c39a801e98cd3d1fa4\",0,\"lean_workbook_46561\"]",
221
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008902.lean\",\"19cf6d27ed4c51b436974fb683f8155af38ca6d07383ba09bde90544ec732d12\",0,\"lean_workbook_46563\"]",
222
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008903.lean\",\"d6a45c659ba914604ab237e4755e7d24351608c5a6e61f99ad46cfceac4c6061\",0,\"lean_workbook_46565\"]",
223
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008904.lean\",\"e5b4e55cfc1a54bbb418dae6529cfe08258ee6af887a13c12d125d569deee51e\",0,\"lean_workbook_46573\"]",
224
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008905.lean\",\"13888c079eed53a9311bf1a777f8d3adf8538e4c15dac29e40f5bd34838a620d\",0,\"lean_workbook_4658\"]",
225
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008906.lean\",\"e9ae17e2a4b10d70dd96cb329bf2eb6c0846b9b3e199de9b2dc896a664301053\",0,\"lean_workbook_46586\"]",
226
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008910.lean\",\"1d12f5de6c002796e6cd75131246f3a491a5dbd9f6565402fd14224e65b3e021\",0,\"lean_workbook_46598\"]",
227
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008912.lean\",\"03768cc0ac8c33db01910f5abf17e2350207bfdac832fa69d9f8ddbd270fb398\",0,\"lean_workbook_46603\"]",
228
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008913.lean\",\"f1d1ca07c1bfe42c071de42cdc45456966ba3d5e5de8b208ea3275ee80e6f7bf\",0,\"lean_workbook_46608\"]",
229
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008914.lean\",\"92c353ecdd0804ca59513c62fb8775d57bbfea37a12873f42a950ea8f9499ac1\",0,\"lean_workbook_46611\"]",
230
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008915.lean\",\"0a6f1a4d8e3634f92d1a76d6a026aa78290c12ce17b00dbace3f8948bc4382ec\",0,\"lean_workbook_46613\"]",
231
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008918.lean\",\"00ab17c4eff674edefdf30cad80ba60814ed99438f7045acc827096be384316c\",0,\"lean_workbook_46625\"]",
232
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008919.lean\",\"72f60291940b6eb4ca1a4826bc79844d3270c59aaa3f8e1484061f1b664ba8a9\",0,\"lean_workbook_46628\"]",
233
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008921.lean\",\"6481eed0ea287627a91e1e256f4ba51e180346a4bc000b716b4762f1d21801d7\",0,\"lean_workbook_46632\"]",
234
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_008923.lean\",\"e1f29e05ecd6fe026a42b420cddac3791a81c6d96e78c81b5768ae726423e916\",0,\"lean_workbook_46638\"]"
235
+ ]
236
+ }