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
a647355
·
verified ·
1 Parent(s): 341a163

Record 6 verified HPC batch manifests

Browse files
Files changed (6) hide show
  1. manifests/batches/deepseek/000044.json +166 -0
  2. manifests/batches/deepseek/000046.json +166 -0
  3. manifests/batches/deepseek/000049.json +166 -0
  4. manifests/batches/goedel_workbook/000042.json +268 -0
  5. manifests/batches/goedel_workbook/000045.json +227 -0
  6. manifests/batches/goedel_workbook/000046.json +245 -0
manifests/batches/deepseek/000044.json ADDED
@@ -0,0 +1,166 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "deepseek/000044",
4
+ "batch_fingerprint": "0fc1631f03acbbbf18d7ee120259a467e31046000f8e087eab5b51f2cee6f955",
5
+ "evidence": {
6
+ "batch_fingerprint": "0fc1631f03acbbbf18d7ee120259a467e31046000f8e087eab5b51f2cee6f955",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "error": "final replayable tactic does not close all goals",
11
+ "id": "thm_2254",
12
+ "index": 2238,
13
+ "reason": "import_failure",
14
+ "selection": {
15
+ "file_path": "Full/Proof_002238.lean",
16
+ "id": "thm_2254",
17
+ "index": 2238,
18
+ "metadata": {
19
+ "declaration_kind": "theorem",
20
+ "source_dataset": "deepseek",
21
+ "theorem_name": "thm_2254",
22
+ "theorem_ordinal": 0
23
+ },
24
+ "source_sha256": "82127430f3525e31a8e304b3e610a4c2aeb0e3a5f88488d626a3b52b5fdf0c8b"
25
+ },
26
+ "source_file": "Full/Proof_002238.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-000044-0000-7e6fd339f33e0d5e.parquet",
44
+ "sha256": "7e6fd339f33e0d5ed825ac3a8f1c1b19ca455c747cb5af248342b8fac0e11c63",
45
+ "bytes": 294109,
46
+ "rows": 91,
47
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
48
+ },
49
+ {
50
+ "path": "data/dev/deepseek-000044-0000-6e1b8a410520c941.parquet",
51
+ "sha256": "6e1b8a410520c94149671159dbd36dbec8d1159e97c7e186227df502682523c2",
52
+ "bytes": 41785,
53
+ "rows": 8,
54
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
55
+ },
56
+ {
57
+ "path": "data/internal_test/deepseek-000044-0000-380e6789eb332ce2.parquet",
58
+ "sha256": "380e6789eb332ce290720c731d2be8ef198a8df41287330ed21e178be5d9b452",
59
+ "bytes": 64574,
60
+ "rows": 17,
61
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
62
+ }
63
+ ],
64
+ "proof_ids": [
65
+ "deepseek:thm_2215",
66
+ "deepseek:thm_2216",
67
+ "deepseek:thm_2217",
68
+ "deepseek:thm_2218",
69
+ "deepseek:thm_2219",
70
+ "deepseek:thm_2220",
71
+ "deepseek:thm_2221",
72
+ "deepseek:thm_2222",
73
+ "deepseek:thm_2223",
74
+ "deepseek:thm_2224",
75
+ "deepseek:thm_2225",
76
+ "deepseek:thm_2226",
77
+ "deepseek:thm_2227",
78
+ "deepseek:thm_2228",
79
+ "deepseek:thm_2230",
80
+ "deepseek:thm_2231",
81
+ "deepseek:thm_2232",
82
+ "deepseek:thm_2233",
83
+ "deepseek:thm_2234",
84
+ "deepseek:thm_2235",
85
+ "deepseek:thm_2236",
86
+ "deepseek:thm_2237",
87
+ "deepseek:thm_2238",
88
+ "deepseek:thm_2239",
89
+ "deepseek:thm_2240",
90
+ "deepseek:thm_2241",
91
+ "deepseek:thm_2242",
92
+ "deepseek:thm_2243",
93
+ "deepseek:thm_2244",
94
+ "deepseek:thm_2245",
95
+ "deepseek:thm_2246",
96
+ "deepseek:thm_2247",
97
+ "deepseek:thm_2248",
98
+ "deepseek:thm_2249",
99
+ "deepseek:thm_2250",
100
+ "deepseek:thm_2251",
101
+ "deepseek:thm_2252",
102
+ "deepseek:thm_2253",
103
+ "deepseek:thm_2255",
104
+ "deepseek:thm_2256",
105
+ "deepseek:thm_2257",
106
+ "deepseek:thm_2258",
107
+ "deepseek:thm_2259",
108
+ "deepseek:thm_2260",
109
+ "deepseek:thm_2261",
110
+ "deepseek:thm_2262",
111
+ "deepseek:thm_2263",
112
+ "deepseek:thm_2264",
113
+ "deepseek:thm_2265"
114
+ ],
115
+ "proof_keys": [
116
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002200.lean\",\"6ca4d98eafa14039ebe9ccd3e9a5642c96f46793a3ba10fd6b31a4c19db864f9\",0,\"thm_2215\"]",
117
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002201.lean\",\"743e9d57c653ad3b2e74d7d1a51fe3942504581febd9b3786acac5d6d21782ab\",0,\"thm_2216\"]",
118
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002202.lean\",\"5e12feb661db6d8f7091bca52df2b093178bbce6d1f97a476734324c7e2bfcaa\",0,\"thm_2217\"]",
119
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002203.lean\",\"5b79bb8f966d3d5ff107c63f1c548b8ada0edb053c3347a65132e9d452f1a96f\",0,\"thm_2218\"]",
120
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002204.lean\",\"88b3b22adf8630939b48ee672357e50fd866bc5f31b5e33823ad2ad2964159e7\",0,\"thm_2219\"]",
121
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002205.lean\",\"2097f2fc700f6489e3683d8879763fa72a0266e71309751e5288fb7bf17fc973\",0,\"thm_2220\"]",
122
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002206.lean\",\"5c6d06cb59422395874bb7e86ee1693f539657668cb32ab7d368da2631569ecf\",0,\"thm_2221\"]",
123
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002207.lean\",\"9d7275fe26bdc36adbc6741e426b3be16c0f19c5fb1de0139231e55ba16bc58e\",0,\"thm_2222\"]",
124
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002208.lean\",\"3c8a21d7013a463271bf5a0be67e3203935f00466d9b1c2eff6d612bf2941ff3\",0,\"thm_2223\"]",
125
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002209.lean\",\"10dd3c939d579c97a6391def262a055ce793ec932e3640b59b526b9d1f62523d\",0,\"thm_2224\"]",
126
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002210.lean\",\"74b8a931bc3007b434b51c22e62c928f3bc5d9b044a102777a8933cff2af6526\",0,\"thm_2225\"]",
127
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002211.lean\",\"0360011a0905f8d39f97b305cd63bc17194df04d4177498ad5e088403a505dc5\",0,\"thm_2226\"]",
128
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002212.lean\",\"898b5d93ce41f6fea4472251ee0349a6dcd1c708420bf6f1ecd7e965efcb5fcb\",0,\"thm_2227\"]",
129
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002213.lean\",\"ae4ceede47726c18de5be98a972b8f26f92c510ecb2fbb6d4d0c11e76c7fdd3c\",0,\"thm_2228\"]",
130
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002214.lean\",\"a9158f54bc7c9d5e47cab6299a0465e6b02cafb40a3d021f257d23a6a2ab311d\",0,\"thm_2230\"]",
131
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002215.lean\",\"502bb161e35ce17367d8be06536fc82f5d8212a5e92f44b25fbc2d379cc7270d\",0,\"thm_2231\"]",
132
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002216.lean\",\"89e0439bb74add8311b392b854df05ea1fd05428de7e524d72042d40d22530ae\",0,\"thm_2232\"]",
133
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002217.lean\",\"f5b96e888ba3df8d67685d0bcd9655a0b71fa805ff057967231696007a32433b\",0,\"thm_2233\"]",
134
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002218.lean\",\"9f4b4e8269accce8e6da8ebc3b62ba9a2d2ea305400d779fa3086add8038f9c7\",0,\"thm_2234\"]",
135
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002219.lean\",\"500e0bfdedd5882965b7b88c36ddea68cfff2ea46bb6e4e4d494c90bd61d46a4\",0,\"thm_2235\"]",
136
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002220.lean\",\"629ebbc8b916d55ee8b9a879cce0860a032199039bc85b8241cbf7d55b9242ae\",0,\"thm_2236\"]",
137
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002221.lean\",\"7bd7e3d81de007ff2e94e37acb019cd6abe5ad21cb0afbbd1e771c7617737ac9\",0,\"thm_2237\"]",
138
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002222.lean\",\"2603aa10ee1defe6354d8a442e2b700dfbb08784547c92143f2a54ba4c68d607\",0,\"thm_2238\"]",
139
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002223.lean\",\"87d76ba9b3cfd766cb07b5caa4b502ffd15c425b4e0ad39c4471cb4ed1ee72f1\",0,\"thm_2239\"]",
140
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002224.lean\",\"05b9149a3c3e69de5511754169633d997338530cc531ff4fc7bf01b107d848c2\",0,\"thm_2240\"]",
141
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002225.lean\",\"3d88a6d7515b4d5746680e7963517357d5e1f71acd6e837615fb020491d6c33b\",0,\"thm_2241\"]",
142
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002226.lean\",\"3d0b376dcbb634bf0f3710b02f742ab64fe685ff18398dd30573b7e44c00d938\",0,\"thm_2242\"]",
143
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002227.lean\",\"5a3d945788c870d48edebbdc39a6c4baee51d61dfbcdd06ec95683644bfc4a7a\",0,\"thm_2243\"]",
144
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002228.lean\",\"2f8901c82e16123c8e63eef416fb03c18540e36867b51327c84463a35c8f49c6\",0,\"thm_2244\"]",
145
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002229.lean\",\"f7549617c210d35e4a3a2ef6006110bf4c5ee1e9fe6752146204d59ac1a63364\",0,\"thm_2245\"]",
146
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002230.lean\",\"0c23abed4d0896f2218b397dda870beaf851fd8c33878a9dd460fbda89b4a1dd\",0,\"thm_2246\"]",
147
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002231.lean\",\"5749bd05581896110890cc238822d326eba1e4b1f675ccad6e0d782901426450\",0,\"thm_2247\"]",
148
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002232.lean\",\"0f54a6caca2410ba4952ae2c3e15fbb0590c35885683cb5b111732f0c46fcc71\",0,\"thm_2248\"]",
149
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002233.lean\",\"e14ab6358618aa02d204ca08b790b4c6294e6b84e335cfa53e541e8fc8a847c6\",0,\"thm_2249\"]",
150
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002234.lean\",\"b80d470dbc0703f03a1493c4b4bf4593f9ce7e847f7a80eaadcdc6c7c15552ae\",0,\"thm_2250\"]",
151
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002235.lean\",\"86d8c90f5d9d57e86e722ce2c8ae0e13474c023d20399a368f1383a9b819c355\",0,\"thm_2251\"]",
152
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002236.lean\",\"2ba50f198248524d1d74887c4f9e26d6bdc7b801600ccb49b59353800bc6635e\",0,\"thm_2252\"]",
153
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002237.lean\",\"2505cc657a92bd3791e97e28f324e0f6b82fb52b64f6fdd01d48c39a98a34317\",0,\"thm_2253\"]",
154
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002239.lean\",\"5c0e4a56f3aa5fb17b3b9f46620f6f700ae17e2e48327276a28b1f4d8a1587ac\",0,\"thm_2255\"]",
155
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002240.lean\",\"d08cf06618311bec7bf2875ca9fe5712a68286c9cd04f6993b6130234184b4a3\",0,\"thm_2256\"]",
156
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002241.lean\",\"627aa5d9e50f9c7bdf9db2d8cbe9f3a1c391e04d97c73f5c34de0257e7e0f719\",0,\"thm_2257\"]",
157
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002242.lean\",\"c189d9efaf03a569b4d5d7caac12bd2f36af76165ff30ec34b177047c4f64406\",0,\"thm_2258\"]",
158
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002243.lean\",\"f8abf11f346b20720b4ee0fb9005ea0493e6ec7ef57ce632993a37af5f56cf69\",0,\"thm_2259\"]",
159
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002244.lean\",\"cb3944bb083e10ed64d2cce25dc4bf987a937053644bba9ddaea8054576eebb6\",0,\"thm_2260\"]",
160
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002245.lean\",\"212a97dbcb0221e25f0b356e2a6accd542f609ae1ec9b4239effb28e3fe5bd68\",0,\"thm_2261\"]",
161
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002246.lean\",\"45cb43dd14e993c987e5809a791bc36b13faee40dc9451bf92df2c8981388469\",0,\"thm_2262\"]",
162
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002247.lean\",\"9c1b13c1fe70a03caf5e04fd9a12e6a445defa180e74a1e44e44d7f0c8a01596\",0,\"thm_2263\"]",
163
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002248.lean\",\"8bda664e979eadf307064004cfd0686173c26227e6ae855efc92a1f9529348de\",0,\"thm_2264\"]",
164
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002249.lean\",\"87f6ec58532decc3b9892bf4d7cbbbd24a7f2d5ee6b8fe39cc13db5058c473cd\",0,\"thm_2265\"]"
165
+ ]
166
+ }
manifests/batches/deepseek/000046.json ADDED
@@ -0,0 +1,166 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "deepseek/000046",
4
+ "batch_fingerprint": "eac551971318491498d757befd50cc46fae54f0a3a7e0c0745f9a6abc16f6504",
5
+ "evidence": {
6
+ "batch_fingerprint": "eac551971318491498d757befd50cc46fae54f0a3a7e0c0745f9a6abc16f6504",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "error": "final replayable tactic does not close all goals",
11
+ "id": "thm_2318",
12
+ "index": 2302,
13
+ "reason": "import_failure",
14
+ "selection": {
15
+ "file_path": "Full/Proof_002302.lean",
16
+ "id": "thm_2318",
17
+ "index": 2302,
18
+ "metadata": {
19
+ "declaration_kind": "theorem",
20
+ "source_dataset": "deepseek",
21
+ "theorem_name": "thm_2318",
22
+ "theorem_ordinal": 0
23
+ },
24
+ "source_sha256": "deb4e54c23ea7ce33e151f5f42c1cd5b4af9a6b6097443afede83c78f44f865a"
25
+ },
26
+ "source_file": "Full/Proof_002302.lean"
27
+ }
28
+ ],
29
+ "input_proofs": 50,
30
+ "input_units": 50,
31
+ "proofs": 49,
32
+ "published_proofs": 49,
33
+ "published_transitions": 125,
34
+ "replay_failures": [],
35
+ "trace_mode": "individual",
36
+ "transitions": 125,
37
+ "validation_failures": [],
38
+ "validation_rejected_proofs": 0,
39
+ "zero_transition_proofs": 0
40
+ },
41
+ "shards": [
42
+ {
43
+ "path": "data/train/deepseek-000046-0000-3761f4e55ecc5ed2.parquet",
44
+ "sha256": "3761f4e55ecc5ed2013f0ac40fa59e8789d26e2a683085eb77c7409a3fe44a48",
45
+ "bytes": 293741,
46
+ "rows": 97,
47
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
48
+ },
49
+ {
50
+ "path": "data/dev/deepseek-000046-0000-ba15263338faf001.parquet",
51
+ "sha256": "ba15263338faf001e63080e90ea10b6481b703515bbbc89c73871c4f8194465b",
52
+ "bytes": 46386,
53
+ "rows": 6,
54
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
55
+ },
56
+ {
57
+ "path": "data/internal_test/deepseek-000046-0000-fc6124c2107d1876.parquet",
58
+ "sha256": "fc6124c2107d1876cfe04c04289b1d9140dba50d15e1df5b64e2f49341ee3b46",
59
+ "bytes": 77153,
60
+ "rows": 22,
61
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
62
+ }
63
+ ],
64
+ "proof_ids": [
65
+ "deepseek:thm_2316",
66
+ "deepseek:thm_2317",
67
+ "deepseek:thm_2319",
68
+ "deepseek:thm_2320",
69
+ "deepseek:thm_2321",
70
+ "deepseek:thm_2322",
71
+ "deepseek:thm_2323",
72
+ "deepseek:thm_2324",
73
+ "deepseek:thm_2325",
74
+ "deepseek:thm_2326",
75
+ "deepseek:thm_2327",
76
+ "deepseek:thm_2328",
77
+ "deepseek:thm_2329",
78
+ "deepseek:thm_2330",
79
+ "deepseek:thm_2331",
80
+ "deepseek:thm_2332",
81
+ "deepseek:thm_2333",
82
+ "deepseek:thm_2334",
83
+ "deepseek:thm_2335",
84
+ "deepseek:thm_2336",
85
+ "deepseek:thm_2337",
86
+ "deepseek:thm_2338",
87
+ "deepseek:thm_2339",
88
+ "deepseek:thm_2340",
89
+ "deepseek:thm_2341",
90
+ "deepseek:thm_2342",
91
+ "deepseek:thm_2343",
92
+ "deepseek:thm_2344",
93
+ "deepseek:thm_2345",
94
+ "deepseek:thm_2346",
95
+ "deepseek:thm_2347",
96
+ "deepseek:thm_2348",
97
+ "deepseek:thm_2349",
98
+ "deepseek:thm_2350",
99
+ "deepseek:thm_2351",
100
+ "deepseek:thm_2352",
101
+ "deepseek:thm_2353",
102
+ "deepseek:thm_2354",
103
+ "deepseek:thm_2355",
104
+ "deepseek:thm_2356",
105
+ "deepseek:thm_2357",
106
+ "deepseek:thm_2358",
107
+ "deepseek:thm_2359",
108
+ "deepseek:thm_2360",
109
+ "deepseek:thm_2361",
110
+ "deepseek:thm_2362",
111
+ "deepseek:thm_2363",
112
+ "deepseek:thm_2364",
113
+ "deepseek:thm_2365"
114
+ ],
115
+ "proof_keys": [
116
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002300.lean\",\"e29bab3a7e7cf3be47ff12cf1aeec9d3748c838950885f1dac64ab6a59ecc728\",0,\"thm_2316\"]",
117
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002301.lean\",\"42949e03b6371cc0b03122ae9b12fa1ad4c89359064a10df0561002e142d851e\",0,\"thm_2317\"]",
118
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002303.lean\",\"0a5f149dada946abe3459c34fce9d506f8ca1098e02c9773da3e51fba1b03958\",0,\"thm_2319\"]",
119
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002304.lean\",\"6ebc9c8603a743cbe1916e9a6e609d6641ce402207bde86f398965bde2766858\",0,\"thm_2320\"]",
120
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002305.lean\",\"3a6de121ef5d9f5f292154bc4175521878db21a8beb951f110c656edba14e84d\",0,\"thm_2321\"]",
121
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002306.lean\",\"3a4a060cf501132a7ffe4c87f012edbcdd6fd9e3a70bee928685979ab6de4b48\",0,\"thm_2322\"]",
122
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002307.lean\",\"66617983c45477a625c7b36efdbbae82e73b1e97e66769c8639aa8cfc6114d09\",0,\"thm_2323\"]",
123
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002308.lean\",\"c28321dd647e5a2aaa9d280f852c8d6a3637649f63ef1e43a6abe7975abf7d84\",0,\"thm_2324\"]",
124
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002309.lean\",\"fc744efa2b236cc35fe21db6c99658f87565a38c26f312138309b2450bf5b0d6\",0,\"thm_2325\"]",
125
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002310.lean\",\"859a470e5373fde6912f9315517b7eb4b0eb7acac3da69ca31c192cc7c4450b8\",0,\"thm_2326\"]",
126
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002311.lean\",\"80a3579dfd4e513762ffc0a94fc106af3303db551201a28e9d6d37829b525fb1\",0,\"thm_2327\"]",
127
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002312.lean\",\"dc50cf37899540f808d2180968f663fe1d90a020d574ec4d61c8c120ff2d2007\",0,\"thm_2328\"]",
128
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002313.lean\",\"4cebeaae0611345f2551d893dcef87343b1874aabd1becf6e7b0cc397c3ba2ed\",0,\"thm_2329\"]",
129
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002314.lean\",\"541d04b6aa9dd1d1ce42ae426ddd3d92cb50cf8b0be4bc62d03d01403b4f4b8d\",0,\"thm_2330\"]",
130
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002315.lean\",\"506a5ca251cdaad2bcd96f0d5090ab49c12d62065f699771a373867e2d1c465c\",0,\"thm_2331\"]",
131
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002316.lean\",\"89c3eb2459c9187fa7124662085d161550d10af42a03d807d8dd5131940ae146\",0,\"thm_2332\"]",
132
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002317.lean\",\"207e83fa601506876d0f2415c94606409ed4bbb83506771c8055346753e18fd0\",0,\"thm_2333\"]",
133
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002318.lean\",\"4ac8539058eaca362b72a2d111906baa4328887eed17cd12beae9434c48bfe74\",0,\"thm_2334\"]",
134
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002319.lean\",\"c9f43a939d6cf5baf2f565277e4285c97bfcfe2d8459718c5853a5f009f3c0a1\",0,\"thm_2335\"]",
135
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002320.lean\",\"9b1f9ddcbad3b011af34620f522a46860a8a91170b476b53923d4bc28a78a483\",0,\"thm_2336\"]",
136
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002321.lean\",\"39096a0a3e26c86c236c47977840a38c15d44899143b16cdc35dc309bac55195\",0,\"thm_2337\"]",
137
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002322.lean\",\"b7b02f91fba053a2a2fce6ead3e4d66e2e7b334eb6240eec0425a0b0d417ffbf\",0,\"thm_2338\"]",
138
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002323.lean\",\"570fa46bb45c2ca369f0d3fdd0c95e2d53ce330b95bee40ebc304d2c51e3aedc\",0,\"thm_2339\"]",
139
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002324.lean\",\"dcf6b7dc9281665e2c278f449e152b55f3a9cd07b01062e62e1fd787e2b6cde0\",0,\"thm_2340\"]",
140
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002325.lean\",\"36c7191bd44f020611dfbcd0fb9cbc49548ff99520d7a387b63d6be893cdceb8\",0,\"thm_2341\"]",
141
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002326.lean\",\"105969e9c57f1bf38f4428fb485ffe1bb9c872b55b94adc2e8a3b0f437ebadf3\",0,\"thm_2342\"]",
142
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002327.lean\",\"d1ca868b4fd5f9c05589950711592fdafbdf3160abae91d93f49f688f26537d4\",0,\"thm_2343\"]",
143
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002328.lean\",\"ac93815dac96e1410d28ba92918b8d7359bc9288dc2fabead36e9f48a14f3467\",0,\"thm_2344\"]",
144
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002329.lean\",\"054f54ae034bb84d2a9afc39a37002a70174d8309971cc5358171a410622fecd\",0,\"thm_2345\"]",
145
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002330.lean\",\"ce352115b5d6014674ef91f695fa3cb3f0b68e68693b8aa677fb4f5dfb2a3e37\",0,\"thm_2346\"]",
146
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002331.lean\",\"ee30bce3932a41a001018acdf0badf49d9a7d2aa68883497f9480b5e8bd2c86b\",0,\"thm_2347\"]",
147
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002332.lean\",\"1e774c836e2f7c5e641ebfbd0166fb825641b872f3ad82a7722d533b5d3ef9bc\",0,\"thm_2348\"]",
148
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002333.lean\",\"07d6f4c2d654eec72185ded9d619bd9a6d41b278b21944d88a99f780b6ad6140\",0,\"thm_2349\"]",
149
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002334.lean\",\"3a8559365f35b9227eab7ae3f78401e76c45d1990842307782db842075b7a08c\",0,\"thm_2350\"]",
150
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002335.lean\",\"004a31b401c13037fc6eb8715ad0159f1dcfc9f5edbe071d4035ac8415b34f39\",0,\"thm_2351\"]",
151
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002336.lean\",\"13a151ed1eb4b53e55114edd327d5e0eb2997d50df8958afe398484e0b26388d\",0,\"thm_2352\"]",
152
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002337.lean\",\"249946d006a7508a9e26a73e0f838d818f88c4e737a17d0433f0cbe1eb624103\",0,\"thm_2353\"]",
153
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002338.lean\",\"0b9542e53a4df64174ffdee4aa480c5453779ebbf34474335507c58a8e1daa89\",0,\"thm_2354\"]",
154
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002339.lean\",\"ba959bd11714e0a3f12932302e4d6c276e3900d3ab3b96889e7282d306155c62\",0,\"thm_2355\"]",
155
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002340.lean\",\"b91f5b96b787837afe09b10a10653fcbcafd92ffcefafe2a5d38a851f47a5e5c\",0,\"thm_2356\"]",
156
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002341.lean\",\"051f78c56168012b7f54be1f473a129a5dc9e9cf8f92d8fefd47dfc8b5fd17b1\",0,\"thm_2357\"]",
157
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002342.lean\",\"c48fb8cee36b9ed7ad3ed7396b5f4e87d8e9f09f9a2746e93f4816345ed5ac3d\",0,\"thm_2358\"]",
158
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002343.lean\",\"7024b7ab0531799f7d48c5e3b7e3d1944777f25581668e17a2cf9aa1d6d60273\",0,\"thm_2359\"]",
159
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002344.lean\",\"2bb723b9e47de7244abf8ce4230d8d650e1b6ce43c9831c5251f18699bf37331\",0,\"thm_2360\"]",
160
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002345.lean\",\"f0a2ec17bd83557a7669262950191042847cdf69521babc0dfab86ea648a07d6\",0,\"thm_2361\"]",
161
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002346.lean\",\"3f2b8f469d1f076e0362233c779f5d13f7365cbdc37d9454fc8dae5dc0f2ebb1\",0,\"thm_2362\"]",
162
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002347.lean\",\"1f58cf7d0aa03a76b4a956fefb46b084a45a0ed467e6855b9f13d510daa9ba62\",0,\"thm_2363\"]",
163
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002348.lean\",\"e303a7d91b0b67814f17778eff35a76aa68bd3896708e2ef818f36fce584c6b6\",0,\"thm_2364\"]",
164
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002349.lean\",\"d383d713c7ed13fa2985deb83f1173938869ac13adb5cc59d11b56cfc724deae\",0,\"thm_2365\"]"
165
+ ]
166
+ }
manifests/batches/deepseek/000049.json ADDED
@@ -0,0 +1,166 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "deepseek/000049",
4
+ "batch_fingerprint": "6dc2a7589b507095083f4d1b91dd8d0c2693c961209fcab12de783c17eedd352",
5
+ "evidence": {
6
+ "batch_fingerprint": "6dc2a7589b507095083f4d1b91dd8d0c2693c961209fcab12de783c17eedd352",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "error": "final replayable tactic does not close all goals",
11
+ "id": "thm_2507",
12
+ "index": 2491,
13
+ "reason": "import_failure",
14
+ "selection": {
15
+ "file_path": "Full/Proof_002491.lean",
16
+ "id": "thm_2507",
17
+ "index": 2491,
18
+ "metadata": {
19
+ "declaration_kind": "theorem",
20
+ "source_dataset": "deepseek",
21
+ "theorem_name": "thm_2507",
22
+ "theorem_ordinal": 0
23
+ },
24
+ "source_sha256": "e4e6b4e079c9431481839cd2f354831dbb506b5b304fe3bcdf203251f02a5621"
25
+ },
26
+ "source_file": "Full/Proof_002491.lean"
27
+ }
28
+ ],
29
+ "input_proofs": 50,
30
+ "input_units": 50,
31
+ "proofs": 49,
32
+ "published_proofs": 49,
33
+ "published_transitions": 109,
34
+ "replay_failures": [],
35
+ "trace_mode": "individual",
36
+ "transitions": 109,
37
+ "validation_failures": [],
38
+ "validation_rejected_proofs": 0,
39
+ "zero_transition_proofs": 0
40
+ },
41
+ "shards": [
42
+ {
43
+ "path": "data/train/deepseek-000049-0000-a916e1181efc43f9.parquet",
44
+ "sha256": "a916e1181efc43f91947ffbd44a69da62b01f794cc91a9a74738614d934b92c4",
45
+ "bytes": 291632,
46
+ "rows": 94,
47
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
48
+ },
49
+ {
50
+ "path": "data/dev/deepseek-000049-0000-9a5f8d7f35e02e4d.parquet",
51
+ "sha256": "9a5f8d7f35e02e4d26d040fa1ec5a98fae038743302d1e92a5fc1f23659aac26",
52
+ "bytes": 35141,
53
+ "rows": 3,
54
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
55
+ },
56
+ {
57
+ "path": "data/internal_test/deepseek-000049-0000-06c5e672e4930eaf.parquet",
58
+ "sha256": "06c5e672e4930eafd56855b021b485febd842c5ffa1a8de76175e2b76127ac03",
59
+ "bytes": 54882,
60
+ "rows": 12,
61
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
62
+ }
63
+ ],
64
+ "proof_ids": [
65
+ "deepseek:thm_2466",
66
+ "deepseek:thm_2467",
67
+ "deepseek:thm_2468",
68
+ "deepseek:thm_2469",
69
+ "deepseek:thm_2470",
70
+ "deepseek:thm_2471",
71
+ "deepseek:thm_2472",
72
+ "deepseek:thm_2473",
73
+ "deepseek:thm_2474",
74
+ "deepseek:thm_2475",
75
+ "deepseek:thm_2476",
76
+ "deepseek:thm_2477",
77
+ "deepseek:thm_2478",
78
+ "deepseek:thm_2479",
79
+ "deepseek:thm_2480",
80
+ "deepseek:thm_2481",
81
+ "deepseek:thm_2482",
82
+ "deepseek:thm_2483",
83
+ "deepseek:thm_2484",
84
+ "deepseek:thm_2485",
85
+ "deepseek:thm_2486",
86
+ "deepseek:thm_2487",
87
+ "deepseek:thm_2488",
88
+ "deepseek:thm_2489",
89
+ "deepseek:thm_2490",
90
+ "deepseek:thm_2491",
91
+ "deepseek:thm_2492",
92
+ "deepseek:thm_2493",
93
+ "deepseek:thm_2494",
94
+ "deepseek:thm_2495",
95
+ "deepseek:thm_2496",
96
+ "deepseek:thm_2497",
97
+ "deepseek:thm_2498",
98
+ "deepseek:thm_2499",
99
+ "deepseek:thm_2500",
100
+ "deepseek:thm_2501",
101
+ "deepseek:thm_2502",
102
+ "deepseek:thm_2503",
103
+ "deepseek:thm_2504",
104
+ "deepseek:thm_2505",
105
+ "deepseek:thm_2506",
106
+ "deepseek:thm_2508",
107
+ "deepseek:thm_2509",
108
+ "deepseek:thm_2510",
109
+ "deepseek:thm_2511",
110
+ "deepseek:thm_2512",
111
+ "deepseek:thm_2513",
112
+ "deepseek:thm_2514",
113
+ "deepseek:thm_2515"
114
+ ],
115
+ "proof_keys": [
116
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002450.lean\",\"34d740ad8667af4e96a72b51541a96973de65902e110f666ad87509b9ddc9e4e\",0,\"thm_2466\"]",
117
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002451.lean\",\"8c4d91acd463ae43efce8b2bdb9479847e280207b85b87edca8edce12c12b67e\",0,\"thm_2467\"]",
118
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002452.lean\",\"fb6e001ea0942b7b9b30f470e6db2b0a426d2a6a17f557a73673a96bccc613a5\",0,\"thm_2468\"]",
119
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002453.lean\",\"f4deb50414481c8edd000974e54e307813254ff19c1b0e4591da352e69200a00\",0,\"thm_2469\"]",
120
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002454.lean\",\"d3a60387e85fe68102a55ae8e20bae9e549727fd03b611508ef6f4ab2ab0c5f4\",0,\"thm_2470\"]",
121
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002455.lean\",\"190867ee8586d871186180f903c8779768c8aa2c3acaaeb41f5dbceb6abe3fd1\",0,\"thm_2471\"]",
122
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002456.lean\",\"09f73f2b978f8aab15df3259a2cc3843d82ccbf8d107c96e4f7ba11c009c9fba\",0,\"thm_2472\"]",
123
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002457.lean\",\"fadd585af2edd739f1c049dc014f4313a0f86b06d141979ee5d4fa0db561a11b\",0,\"thm_2473\"]",
124
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002458.lean\",\"da646f2ed8b4a13a0dc9601cdd1a73ce78e514d51a1e63abefbd0296621d04b8\",0,\"thm_2474\"]",
125
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002459.lean\",\"eab431647b48d4aea8d133d4d8ee733b3d9b290683c5213eeb580f3079c800e3\",0,\"thm_2475\"]",
126
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002460.lean\",\"65ea642a370ff099c87123244602689162c299f2f42c238fabc648ad1d08390f\",0,\"thm_2476\"]",
127
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002461.lean\",\"607472ad5bee86e25309f46b312bbe6c83edd97a2bac2a8930653f7ecef292b6\",0,\"thm_2477\"]",
128
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002462.lean\",\"cdead5c09c4f0570d50a54022694565c6ff89b2481b907c57207de9e0c00c4d8\",0,\"thm_2478\"]",
129
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002463.lean\",\"6916631d45c558e2de6d70d434f0d228034bb79d22073fe0c34bee98f566fe68\",0,\"thm_2479\"]",
130
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002464.lean\",\"4537b7e40cd453ef50247c69359c386827c5dd3d47fd915d5c33abe744164989\",0,\"thm_2480\"]",
131
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002465.lean\",\"db377de39430b99951253aa4ed047637fefe295f66a740006fcd7aa9087c874c\",0,\"thm_2481\"]",
132
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002466.lean\",\"e681f8eb02c916076b6d8f847ca439147834e711b542e5b66108182e69c5a8ad\",0,\"thm_2482\"]",
133
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002467.lean\",\"880ce696f706b32f2b64c97ddddd94fefb8804496044ef670b7bb2f5e685ac30\",0,\"thm_2483\"]",
134
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002468.lean\",\"6ce30760bd769d9440d39258486b9adf29f352fd298993a870a1472db237f98c\",0,\"thm_2484\"]",
135
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002469.lean\",\"d29a233eb3129b25bf517c79375bba07c2b4c1213ba95242a81224fe9e240972\",0,\"thm_2485\"]",
136
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002470.lean\",\"66600936999e97a9a74df7df714ad2d49aa473cca4024fb3183abc235fee9c48\",0,\"thm_2486\"]",
137
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002471.lean\",\"65400861050430c0d5b8af1e599bc4f8ad84227b251ddfc2956e2ca645c8f053\",0,\"thm_2487\"]",
138
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002472.lean\",\"4a6da0bed99fedfdac289190d9fb86160952858689eccc07fbcd354321a33698\",0,\"thm_2488\"]",
139
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002473.lean\",\"9aa9e3de3681c86af1275f55249387adb153f89493940e03aa068001722a8ad3\",0,\"thm_2489\"]",
140
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002474.lean\",\"74f2a24f1434bd8ee83a771a8acd75caae2f858a0a283c9bd602f5b42738fe71\",0,\"thm_2490\"]",
141
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002475.lean\",\"87b5331b0913ccacfea586b4afd68702412ae676ac8f70c1897da7908931b6bf\",0,\"thm_2491\"]",
142
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002476.lean\",\"651389c7ed2a4cf7413fffd4c2fcf89af11d6e46586d157a2413aae0b60eb194\",0,\"thm_2492\"]",
143
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002477.lean\",\"ed7185a3290fed318a4165fec87cfab7c6862d76809c95d3f915187c35b7a311\",0,\"thm_2493\"]",
144
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002478.lean\",\"1214cf5ecddf38bc5e430cff33bb4406d039b176e49f593a5227289597355189\",0,\"thm_2494\"]",
145
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002479.lean\",\"f8149fc0c3f82cac3c5f41ade27ab28b1f857246085741e75930bab8c782444b\",0,\"thm_2495\"]",
146
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002480.lean\",\"0836010f7fda615ff85810dfc4eb55e90ad281d84d228e003a31db0a52ab150f\",0,\"thm_2496\"]",
147
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002481.lean\",\"356b9d4e79096b62abd09bdd9ca9ab136569554828acf6c98f7994269caba5e9\",0,\"thm_2497\"]",
148
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002482.lean\",\"9cc4506ec7382e0145f3d52815709c96a1eccd6d98ed44bd6654ff01e48f8ba2\",0,\"thm_2498\"]",
149
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002483.lean\",\"4347bbd07d9d9ccb879c1ee62cb36b2b85aefe10b6010f69e43ed93b3c7a9dac\",0,\"thm_2499\"]",
150
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002484.lean\",\"b3b096e2c6f6d6c36315ed4be9be999668a8b10ef9a15cbae0324aa7452f1bf8\",0,\"thm_2500\"]",
151
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002485.lean\",\"9f28fa9ee1a341bbccf2c4b058a934b1c47a421f6a8aa6a196736246e0dce219\",0,\"thm_2501\"]",
152
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002486.lean\",\"52536b73679302d733e62e509fe9e62980d2d25b2484cffa80f65bdf07a41f0c\",0,\"thm_2502\"]",
153
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002487.lean\",\"b59344ef27488790f36bbe342e6b9772c786ff607f0da73c6d55158a219c509e\",0,\"thm_2503\"]",
154
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002488.lean\",\"9cb3a9a49f72e6e1eca3d41757acb07babd6f8ba37f37cdd70a738fa7b06aca0\",0,\"thm_2504\"]",
155
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002489.lean\",\"6f3f2ef6873aa0753a440abdbfafb651d034c9ba6f2c490333ee1c4d61714bf1\",0,\"thm_2505\"]",
156
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002490.lean\",\"be592d231b20d30742b4edffd97b0dae72fc937456d70102a7cef836c4f3afbd\",0,\"thm_2506\"]",
157
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002492.lean\",\"edca1e3195239a6a1d3436ebd193fe5d2079b464fb96254def14cd1c592b7de1\",0,\"thm_2508\"]",
158
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002493.lean\",\"1ef9c72d3cad7976c2eebfb573f9c0d945b5af3623ce14fb3d183e3703819786\",0,\"thm_2509\"]",
159
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002494.lean\",\"8014260b51a2e7bc080df7d502390edbac32990982778ec96be19099cf3f425c\",0,\"thm_2510\"]",
160
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002495.lean\",\"896b20e62548af399a5319c53e14fd0ffb6b38f28040193f9041fe49b6e10a5a\",0,\"thm_2511\"]",
161
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002496.lean\",\"7ad3245b8d151ee57a8445f3b1f1fbf80c12e60203376f217c324ee8677dd43f\",0,\"thm_2512\"]",
162
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002497.lean\",\"52863d08c698d8fcfc6011275893ed76ad790c532af28661765866feae4eac71\",0,\"thm_2513\"]",
163
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002498.lean\",\"7e82340322bcd9108b443e19e51d099196c5abe092653c73d5d5d1963867fe4b\",0,\"thm_2514\"]",
164
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_002499.lean\",\"b560ce0a4aeb8822d926d9146e16905f258432f3d2960c4bc12d484011a621a7\",0,\"thm_2515\"]"
165
+ ]
166
+ }
manifests/batches/goedel_workbook/000042.json ADDED
@@ -0,0 +1,268 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "goedel_workbook/000042",
4
+ "batch_fingerprint": "4d0c25aaed08fb09355e3f8b14ee0b766e7c2b8f0e4b3375735a2ef6ae677b91",
5
+ "evidence": {
6
+ "batch_fingerprint": "4d0c25aaed08fb09355e3f8b14ee0b766e7c2b8f0e4b3375735a2ef6ae677b91",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "id": "lean_workbook_14443",
11
+ "index": 1062,
12
+ "reason": "missing_trace",
13
+ "selection": {
14
+ "file_path": "Full/Proof_001062.lean",
15
+ "id": "lean_workbook_14443",
16
+ "index": 1062,
17
+ "metadata": {
18
+ "declaration_kind": "theorem",
19
+ "source_dataset": "goedel_workbook",
20
+ "theorem_name": "lean_workbook_14443",
21
+ "theorem_ordinal": 0
22
+ },
23
+ "source_sha256": "c0b5ff71ffef3d44caee62fe607012c5fb8489d32074791642e1253bb5311a1b"
24
+ },
25
+ "source_file": "Full/Proof_001062.lean"
26
+ },
27
+ {
28
+ "id": "lean_workbook_14453",
29
+ "index": 1063,
30
+ "reason": "missing_trace",
31
+ "selection": {
32
+ "file_path": "Full/Proof_001063.lean",
33
+ "id": "lean_workbook_14453",
34
+ "index": 1063,
35
+ "metadata": {
36
+ "declaration_kind": "theorem",
37
+ "source_dataset": "goedel_workbook",
38
+ "theorem_name": "lean_workbook_14453",
39
+ "theorem_ordinal": 0
40
+ },
41
+ "source_sha256": "14e80e159b712e4ce353c7b575c9eac2f168f102af892238fba67833ca37a5d1"
42
+ },
43
+ "source_file": "Full/Proof_001063.lean"
44
+ },
45
+ {
46
+ "id": "lean_workbook_14455",
47
+ "index": 1064,
48
+ "reason": "missing_trace",
49
+ "selection": {
50
+ "file_path": "Full/Proof_001064.lean",
51
+ "id": "lean_workbook_14455",
52
+ "index": 1064,
53
+ "metadata": {
54
+ "declaration_kind": "theorem",
55
+ "source_dataset": "goedel_workbook",
56
+ "theorem_name": "lean_workbook_14455",
57
+ "theorem_ordinal": 0
58
+ },
59
+ "source_sha256": "0ca1492f3e5948e9039c6702a6dbaf299216d8cb582f49bf62e5de20e76618ba"
60
+ },
61
+ "source_file": "Full/Proof_001064.lean"
62
+ },
63
+ {
64
+ "id": "lean_workbook_14474",
65
+ "index": 1066,
66
+ "reason": "missing_trace",
67
+ "selection": {
68
+ "file_path": "Full/Proof_001066.lean",
69
+ "id": "lean_workbook_14474",
70
+ "index": 1066,
71
+ "metadata": {
72
+ "declaration_kind": "theorem",
73
+ "source_dataset": "goedel_workbook",
74
+ "theorem_name": "lean_workbook_14474",
75
+ "theorem_ordinal": 0
76
+ },
77
+ "source_sha256": "14943c879244b3b9f8116ae225f545ec72a8aa0b124d4bf008531cff608f4f60"
78
+ },
79
+ "source_file": "Full/Proof_001066.lean"
80
+ },
81
+ {
82
+ "id": "lean_workbook_14480",
83
+ "index": 1067,
84
+ "reason": "missing_trace",
85
+ "selection": {
86
+ "file_path": "Full/Proof_001067.lean",
87
+ "id": "lean_workbook_14480",
88
+ "index": 1067,
89
+ "metadata": {
90
+ "declaration_kind": "theorem",
91
+ "source_dataset": "goedel_workbook",
92
+ "theorem_name": "lean_workbook_14480",
93
+ "theorem_ordinal": 0
94
+ },
95
+ "source_sha256": "ae1ccbe745f00a1edcd41bb22988650395e18d1f47e10226d27a6d4da1473e4b"
96
+ },
97
+ "source_file": "Full/Proof_001067.lean"
98
+ },
99
+ {
100
+ "id": "lean_workbook_14495",
101
+ "index": 1068,
102
+ "reason": "missing_trace",
103
+ "selection": {
104
+ "file_path": "Full/Proof_001068.lean",
105
+ "id": "lean_workbook_14495",
106
+ "index": 1068,
107
+ "metadata": {
108
+ "declaration_kind": "theorem",
109
+ "source_dataset": "goedel_workbook",
110
+ "theorem_name": "lean_workbook_14495",
111
+ "theorem_ordinal": 0
112
+ },
113
+ "source_sha256": "fc64d93ec5c547f55f43be9bb2e0111009787dc1384bc2c509cc5fadfb43154d"
114
+ },
115
+ "source_file": "Full/Proof_001068.lean"
116
+ },
117
+ {
118
+ "id": "lean_workbook_14521",
119
+ "index": 1071,
120
+ "reason": "missing_trace",
121
+ "selection": {
122
+ "file_path": "Full/Proof_001071.lean",
123
+ "id": "lean_workbook_14521",
124
+ "index": 1071,
125
+ "metadata": {
126
+ "declaration_kind": "theorem",
127
+ "source_dataset": "goedel_workbook",
128
+ "theorem_name": "lean_workbook_14521",
129
+ "theorem_ordinal": 0
130
+ },
131
+ "source_sha256": "ee1e3d02d3fdc9c71c46a4154eb5a765be2a0ae9bd2fd79e055a7cc91d5af952"
132
+ },
133
+ "source_file": "Full/Proof_001071.lean"
134
+ },
135
+ {
136
+ "id": "lean_workbook_14524",
137
+ "index": 1072,
138
+ "reason": "missing_trace",
139
+ "selection": {
140
+ "file_path": "Full/Proof_001072.lean",
141
+ "id": "lean_workbook_14524",
142
+ "index": 1072,
143
+ "metadata": {
144
+ "declaration_kind": "theorem",
145
+ "source_dataset": "goedel_workbook",
146
+ "theorem_name": "lean_workbook_14524",
147
+ "theorem_ordinal": 0
148
+ },
149
+ "source_sha256": "46c158d7bb54b4a0d21fb21d1b1a258f5b4037985651760d19e949d2ed6179e2"
150
+ },
151
+ "source_file": "Full/Proof_001072.lean"
152
+ },
153
+ {
154
+ "id": "lean_workbook_14529",
155
+ "index": 1073,
156
+ "reason": "missing_trace",
157
+ "selection": {
158
+ "file_path": "Full/Proof_001073.lean",
159
+ "id": "lean_workbook_14529",
160
+ "index": 1073,
161
+ "metadata": {
162
+ "declaration_kind": "theorem",
163
+ "source_dataset": "goedel_workbook",
164
+ "theorem_name": "lean_workbook_14529",
165
+ "theorem_ordinal": 0
166
+ },
167
+ "source_sha256": "88fedd1b1d3b91a2b252ba1cb987271ce74db986e404f60e0cc2f3e6c2b3db7a"
168
+ },
169
+ "source_file": "Full/Proof_001073.lean"
170
+ }
171
+ ],
172
+ "input_proofs": 25,
173
+ "input_units": 25,
174
+ "proofs": 16,
175
+ "published_proofs": 15,
176
+ "published_transitions": 30,
177
+ "replay_failures": [],
178
+ "trace_mode": "individual",
179
+ "transitions": 33,
180
+ "validation_failures": [
181
+ {
182
+ "errors": [
183
+ "internal transition boundary mismatch",
184
+ "internal transition boundary mismatch"
185
+ ],
186
+ "file_path": "Full/Proof_001060.lean",
187
+ "proof_id": "goedel_workbook:lean_workbook_14432",
188
+ "provenance": {
189
+ "atomic_transition_count": 9,
190
+ "compound_transition_count": 4,
191
+ "declaration_kind": "theorem",
192
+ "metadata": {
193
+ "declaration_kind": "theorem",
194
+ "source_dataset": "goedel_workbook",
195
+ "theorem_name": "lean_workbook_14432",
196
+ "theorem_ordinal": 0
197
+ },
198
+ "selection_index": 1060,
199
+ "source_dataset": "goedel_workbook",
200
+ "source_id": "lean_workbook_14432",
201
+ "source_sha256": "a839e9064e4c8d77e1af676519fef9809538dd8ced546d753ad98ce7576f91e9",
202
+ "theorem_name": "lean_workbook_14432",
203
+ "theorem_ordinal": 0
204
+ },
205
+ "theorem_name": "lean_workbook_14432"
206
+ }
207
+ ],
208
+ "validation_rejected_proofs": 1,
209
+ "zero_transition_proofs": 0
210
+ },
211
+ "shards": [
212
+ {
213
+ "path": "data/train/goedel_workbook-000042-0000-e55875976bf3fdb7.parquet",
214
+ "sha256": "e55875976bf3fdb7132d7bb352a756afedeb2d41d13fb2bf810fa47a79e02069",
215
+ "bytes": 109818,
216
+ "rows": 27,
217
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
218
+ },
219
+ {
220
+ "path": "data/dev/goedel_workbook-000042-0000-9dc881cc2b097a3e.parquet",
221
+ "sha256": "9dc881cc2b097a3ebabd08aeb214728035bdc06d4f0f9bdb83bdc5c68ef9b464",
222
+ "bytes": 26282,
223
+ "rows": 1,
224
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
225
+ },
226
+ {
227
+ "path": "data/internal_test/goedel_workbook-000042-0000-928333b4e4579722.parquet",
228
+ "sha256": "928333b4e4579722d02a0653feebfda4acb67dff94bdb66e5de7e3469f7a56da",
229
+ "bytes": 31691,
230
+ "rows": 2,
231
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
232
+ }
233
+ ],
234
+ "proof_ids": [
235
+ "goedel_workbook:lean_workbook_14385",
236
+ "goedel_workbook:lean_workbook_14388",
237
+ "goedel_workbook:lean_workbook_14390",
238
+ "goedel_workbook:lean_workbook_144",
239
+ "goedel_workbook:lean_workbook_14400",
240
+ "goedel_workbook:lean_workbook_14401",
241
+ "goedel_workbook:lean_workbook_14402",
242
+ "goedel_workbook:lean_workbook_14404",
243
+ "goedel_workbook:lean_workbook_14407",
244
+ "goedel_workbook:lean_workbook_14428",
245
+ "goedel_workbook:lean_workbook_14441",
246
+ "goedel_workbook:lean_workbook_14464",
247
+ "goedel_workbook:lean_workbook_14497",
248
+ "goedel_workbook:lean_workbook_14499",
249
+ "goedel_workbook:lean_workbook_14530"
250
+ ],
251
+ "proof_keys": [
252
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001050.lean\",\"f2434d3ed3ac79300b9ee5752dea68a381a90c1e6b4a657123c292af7741af8a\",0,\"lean_workbook_14385\"]",
253
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001051.lean\",\"956b8d99e38e961d6e763c8dcb9121d8317527a93ac55898358f55a1af204b62\",0,\"lean_workbook_14388\"]",
254
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001052.lean\",\"d93a3eec8245c4f57863f69cdf7fa0623e946ccfb838e598febece99b7bf1434\",0,\"lean_workbook_14390\"]",
255
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001053.lean\",\"4ec15cd79109950f47c421ec823c84be3e8750b3fd0565f04f11d687ce2c440d\",0,\"lean_workbook_144\"]",
256
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001054.lean\",\"e40d627f4dbea831521449bb20eddb48b21ede8ac2c10e07a89f3019c76312ab\",0,\"lean_workbook_14400\"]",
257
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001055.lean\",\"11175f7347d6d227e682c4656f235df0d36f3a8fa552fcb668f994caa0cfcd7d\",0,\"lean_workbook_14401\"]",
258
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001056.lean\",\"a64e3141c9a2e0aece3082215a4522c6b9d93ef203935bd774caefa0447511ff\",0,\"lean_workbook_14402\"]",
259
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001057.lean\",\"80466b3479a32c1af05f214dee10d5ba958b2505d52ec114b739d2503df99283\",0,\"lean_workbook_14404\"]",
260
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001058.lean\",\"5daffcb3b74cbaf883c4634bd47b3d368cfa240b2ee346446cc3052bf8b4e2a6\",0,\"lean_workbook_14407\"]",
261
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001059.lean\",\"19ed447db7d5af8cb51b2783c75d4070b93709a090b6e176ec26fb81cfcfb641\",0,\"lean_workbook_14428\"]",
262
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001061.lean\",\"0303ec18497ead596184e2ad9d7db2a495099d589496509c997645e7b99db0af\",0,\"lean_workbook_14441\"]",
263
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001065.lean\",\"97e78d03effed31fa33022e4178f9cef052cd35a23868be5fbec4df3ac1ca4f2\",0,\"lean_workbook_14464\"]",
264
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001069.lean\",\"bd4fb26531dae6120f6e8aa31978e8ec299253d64a064420020a8e7729fe2464\",0,\"lean_workbook_14497\"]",
265
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001070.lean\",\"61cadcf062a280a2d8a012344e03b07a51125366b03db9935305abe7be9e5c44\",0,\"lean_workbook_14499\"]",
266
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001074.lean\",\"2e8955e7237b5897a27cf5a040512eac1710e35aee0bd52d381cd1e5161792e4\",0,\"lean_workbook_14530\"]"
267
+ ]
268
+ }
manifests/batches/goedel_workbook/000045.json ADDED
@@ -0,0 +1,227 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "goedel_workbook/000045",
4
+ "batch_fingerprint": "ad91d3860a1f15b05fc0f91fbfd5705c0a8c3b3448d9b6f2fb209bddd9df5390",
5
+ "evidence": {
6
+ "batch_fingerprint": "ad91d3860a1f15b05fc0f91fbfd5705c0a8c3b3448d9b6f2fb209bddd9df5390",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "id": "lean_workbook_14702",
11
+ "index": 1126,
12
+ "reason": "missing_trace",
13
+ "selection": {
14
+ "file_path": "Full/Proof_001126.lean",
15
+ "id": "lean_workbook_14702",
16
+ "index": 1126,
17
+ "metadata": {
18
+ "declaration_kind": "theorem",
19
+ "source_dataset": "goedel_workbook",
20
+ "theorem_name": "lean_workbook_14702",
21
+ "theorem_ordinal": 0
22
+ },
23
+ "source_sha256": "c199ee4580266dfb03a1dfd4e075ccc5ebafeb37cf93bb2d44fc5f4361418bca"
24
+ },
25
+ "source_file": "Full/Proof_001126.lean"
26
+ },
27
+ {
28
+ "id": "lean_workbook_14712",
29
+ "index": 1128,
30
+ "reason": "missing_trace",
31
+ "selection": {
32
+ "file_path": "Full/Proof_001128.lean",
33
+ "id": "lean_workbook_14712",
34
+ "index": 1128,
35
+ "metadata": {
36
+ "declaration_kind": "theorem",
37
+ "source_dataset": "goedel_workbook",
38
+ "theorem_name": "lean_workbook_14712",
39
+ "theorem_ordinal": 0
40
+ },
41
+ "source_sha256": "e34e368bed7d899dc5d2976182a331310138a01a264292efc2320dcb358822ff"
42
+ },
43
+ "source_file": "Full/Proof_001128.lean"
44
+ },
45
+ {
46
+ "id": "lean_workbook_14783",
47
+ "index": 1137,
48
+ "reason": "missing_trace",
49
+ "selection": {
50
+ "file_path": "Full/Proof_001137.lean",
51
+ "id": "lean_workbook_14783",
52
+ "index": 1137,
53
+ "metadata": {
54
+ "declaration_kind": "theorem",
55
+ "source_dataset": "goedel_workbook",
56
+ "theorem_name": "lean_workbook_14783",
57
+ "theorem_ordinal": 0
58
+ },
59
+ "source_sha256": "32157c65d82cd65440b362195b4d77dc2b009951a77a3e697f3a6052db7bf564"
60
+ },
61
+ "source_file": "Full/Proof_001137.lean"
62
+ },
63
+ {
64
+ "id": "lean_workbook_14787",
65
+ "index": 1138,
66
+ "reason": "missing_trace",
67
+ "selection": {
68
+ "file_path": "Full/Proof_001138.lean",
69
+ "id": "lean_workbook_14787",
70
+ "index": 1138,
71
+ "metadata": {
72
+ "declaration_kind": "theorem",
73
+ "source_dataset": "goedel_workbook",
74
+ "theorem_name": "lean_workbook_14787",
75
+ "theorem_ordinal": 0
76
+ },
77
+ "source_sha256": "7456e4b2e4cde6e609785f275f12cbef79148f055d7056670710e7cc7a861bb0"
78
+ },
79
+ "source_file": "Full/Proof_001138.lean"
80
+ },
81
+ {
82
+ "id": "lean_workbook_14790",
83
+ "index": 1140,
84
+ "reason": "missing_trace",
85
+ "selection": {
86
+ "file_path": "Full/Proof_001140.lean",
87
+ "id": "lean_workbook_14790",
88
+ "index": 1140,
89
+ "metadata": {
90
+ "declaration_kind": "theorem",
91
+ "source_dataset": "goedel_workbook",
92
+ "theorem_name": "lean_workbook_14790",
93
+ "theorem_ordinal": 0
94
+ },
95
+ "source_sha256": "f6b6767f5a82a25344fd1bb7d0bb28d3e1e7b8c3d465fd14f2ad4019bbd00ad2"
96
+ },
97
+ "source_file": "Full/Proof_001140.lean"
98
+ },
99
+ {
100
+ "id": "lean_workbook_14800",
101
+ "index": 1144,
102
+ "reason": "missing_trace",
103
+ "selection": {
104
+ "file_path": "Full/Proof_001144.lean",
105
+ "id": "lean_workbook_14800",
106
+ "index": 1144,
107
+ "metadata": {
108
+ "declaration_kind": "theorem",
109
+ "source_dataset": "goedel_workbook",
110
+ "theorem_name": "lean_workbook_14800",
111
+ "theorem_ordinal": 0
112
+ },
113
+ "source_sha256": "d88a5d539a405a0acfc3b00a240e63fd59962da2e73d80b3a490e56570322179"
114
+ },
115
+ "source_file": "Full/Proof_001144.lean"
116
+ },
117
+ {
118
+ "id": "lean_workbook_14811",
119
+ "index": 1147,
120
+ "reason": "missing_trace",
121
+ "selection": {
122
+ "file_path": "Full/Proof_001147.lean",
123
+ "id": "lean_workbook_14811",
124
+ "index": 1147,
125
+ "metadata": {
126
+ "declaration_kind": "theorem",
127
+ "source_dataset": "goedel_workbook",
128
+ "theorem_name": "lean_workbook_14811",
129
+ "theorem_ordinal": 0
130
+ },
131
+ "source_sha256": "d2b2d8acad3ee368267cc869f51d6a8776b9f6b6d4e8421d0528ebeb1708bbcc"
132
+ },
133
+ "source_file": "Full/Proof_001147.lean"
134
+ },
135
+ {
136
+ "id": "lean_workbook_14815",
137
+ "index": 1149,
138
+ "reason": "missing_trace",
139
+ "selection": {
140
+ "file_path": "Full/Proof_001149.lean",
141
+ "id": "lean_workbook_14815",
142
+ "index": 1149,
143
+ "metadata": {
144
+ "declaration_kind": "theorem",
145
+ "source_dataset": "goedel_workbook",
146
+ "theorem_name": "lean_workbook_14815",
147
+ "theorem_ordinal": 0
148
+ },
149
+ "source_sha256": "a5187d3e4e74fc2544bc502cbb653f59bb19c1072460ae9907b10e5d1cf67eb3"
150
+ },
151
+ "source_file": "Full/Proof_001149.lean"
152
+ }
153
+ ],
154
+ "input_proofs": 25,
155
+ "input_units": 25,
156
+ "proofs": 17,
157
+ "published_proofs": 17,
158
+ "published_transitions": 53,
159
+ "replay_failures": [],
160
+ "trace_mode": "individual",
161
+ "transitions": 53,
162
+ "validation_failures": [],
163
+ "validation_rejected_proofs": 0,
164
+ "zero_transition_proofs": 0
165
+ },
166
+ "shards": [
167
+ {
168
+ "path": "data/train/goedel_workbook-000045-0000-b05a36aea9c8a2c6.parquet",
169
+ "sha256": "b05a36aea9c8a2c6b810c9a520dcde7af0baf41c43c05be28c8c94bcba37fb75",
170
+ "bytes": 154046,
171
+ "rows": 42,
172
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
173
+ },
174
+ {
175
+ "path": "data/dev/goedel_workbook-000045-0000-fe34587ed76d7997.parquet",
176
+ "sha256": "fe34587ed76d7997e35734490f4a04aebe126fd98c52333040887f7930a6c0b2",
177
+ "bytes": 24680,
178
+ "rows": 1,
179
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
180
+ },
181
+ {
182
+ "path": "data/internal_test/goedel_workbook-000045-0000-2c7ccd34af8f84e7.parquet",
183
+ "sha256": "2c7ccd34af8f84e789aff01784f1e7c726f8971313f3d03654d035625621a389",
184
+ "bytes": 70166,
185
+ "rows": 10,
186
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
187
+ }
188
+ ],
189
+ "proof_ids": [
190
+ "goedel_workbook:lean_workbook_147",
191
+ "goedel_workbook:lean_workbook_14708",
192
+ "goedel_workbook:lean_workbook_14720",
193
+ "goedel_workbook:lean_workbook_14722",
194
+ "goedel_workbook:lean_workbook_14726",
195
+ "goedel_workbook:lean_workbook_14727",
196
+ "goedel_workbook:lean_workbook_14731",
197
+ "goedel_workbook:lean_workbook_14738",
198
+ "goedel_workbook:lean_workbook_14761",
199
+ "goedel_workbook:lean_workbook_1478",
200
+ "goedel_workbook:lean_workbook_1479",
201
+ "goedel_workbook:lean_workbook_14793",
202
+ "goedel_workbook:lean_workbook_14795",
203
+ "goedel_workbook:lean_workbook_14798",
204
+ "goedel_workbook:lean_workbook_1481",
205
+ "goedel_workbook:lean_workbook_14810",
206
+ "goedel_workbook:lean_workbook_14812"
207
+ ],
208
+ "proof_keys": [
209
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001125.lean\",\"0eb80dbc17a9b388514ef5c8a94c2a581dcc5d927209adbf9b562674e2e11949\",0,\"lean_workbook_147\"]",
210
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001127.lean\",\"a3864b19eb91920862856bb314e61bfa110264567476562727f08a40fd399018\",0,\"lean_workbook_14708\"]",
211
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001129.lean\",\"85d04191d5b02278a064b9578cce37ec960491f22244a27dcf47f03249e4ceae\",0,\"lean_workbook_14720\"]",
212
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001130.lean\",\"2950dd4850d9db89c5eec9b933f20185b9c02e5c74eca8eb201f63a01142ed43\",0,\"lean_workbook_14722\"]",
213
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001131.lean\",\"a510325b914649063bd84c68406c7eaeb197ba7b4ea0342cfdf18d6a8d3ec043\",0,\"lean_workbook_14726\"]",
214
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001132.lean\",\"2181abb2423eb9468cc94d1aec85f5e2d07f29a2d915f47d16c4022b72ecbc78\",0,\"lean_workbook_14727\"]",
215
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001133.lean\",\"364c5928383a6f7aff6905f32199d1237e65bcfe51b3161b989027d577c14bce\",0,\"lean_workbook_14731\"]",
216
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001134.lean\",\"2deaf3a5260410801d9bd75dd603f1a489124ca6d8a17892558d7f52896edb40\",0,\"lean_workbook_14738\"]",
217
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001135.lean\",\"1f89ffb2c30834ba8febbfc35e09e71f512f12df31d82e9597a51d0e88d86572\",0,\"lean_workbook_14761\"]",
218
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001136.lean\",\"3d654bbc08f647e97c69498900fdc6ed02d46254d0ba9ac3309da870608ac287\",0,\"lean_workbook_1478\"]",
219
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001139.lean\",\"a93bef3ca21cd8c42708e95f8ff6159812889767cec9a3430d8f096e47cd33c1\",0,\"lean_workbook_1479\"]",
220
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001141.lean\",\"8a922e8824bc27f030f66dc20236e3f681a84539116653b9196a04d0e7c9e4aa\",0,\"lean_workbook_14793\"]",
221
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001142.lean\",\"6c7e47c9f5e579685d70d9012b89da569bd8eede638beea73013498d418038f6\",0,\"lean_workbook_14795\"]",
222
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001143.lean\",\"1c47ad17c9da835ec914bf8dec02b620e0449dc3e4c353932344356c0a16ca4f\",0,\"lean_workbook_14798\"]",
223
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001145.lean\",\"904f60ea29e34701f3e4fdf1401c7382261d97033fed1b78c009ac95344a47bd\",0,\"lean_workbook_1481\"]",
224
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001146.lean\",\"c0edc3b8e2409aca3924784f1b9e850f0abbd9bbacc0be67ece45c00ef466b29\",0,\"lean_workbook_14810\"]",
225
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001148.lean\",\"fb2ac945be3f05f9a6029b39358a2564ffc9d47afeef511a8dffcaec30599b28\",0,\"lean_workbook_14812\"]"
226
+ ]
227
+ }
manifests/batches/goedel_workbook/000046.json ADDED
@@ -0,0 +1,245 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "goedel_workbook/000046",
4
+ "batch_fingerprint": "7d2c3593519a32aa256dad847ea43e4d2ca3b6b418f4188fa2a80054dac7fb86",
5
+ "evidence": {
6
+ "batch_fingerprint": "7d2c3593519a32aa256dad847ea43e4d2ca3b6b418f4188fa2a80054dac7fb86",
7
+ "contamination_matches": [
8
+ {
9
+ "benchmark": "ProverBench",
10
+ "decision": "reject",
11
+ "entry_id": "elementary_algebra__p21",
12
+ "level": "L1",
13
+ "record_id": "goedel_workbook:lean_workbook_14863",
14
+ "score": 1.0
15
+ }
16
+ ],
17
+ "failures": [
18
+ {
19
+ "id": "lean_workbook_14817",
20
+ "index": 1150,
21
+ "reason": "missing_trace",
22
+ "selection": {
23
+ "file_path": "Full/Proof_001150.lean",
24
+ "id": "lean_workbook_14817",
25
+ "index": 1150,
26
+ "metadata": {
27
+ "declaration_kind": "theorem",
28
+ "source_dataset": "goedel_workbook",
29
+ "theorem_name": "lean_workbook_14817",
30
+ "theorem_ordinal": 0
31
+ },
32
+ "source_sha256": "cdc903b28609b77621f95563f106d2c9d871c5e6a60c2d48352e2685929a2a82"
33
+ },
34
+ "source_file": "Full/Proof_001150.lean"
35
+ },
36
+ {
37
+ "id": "lean_workbook_14824",
38
+ "index": 1153,
39
+ "reason": "missing_trace",
40
+ "selection": {
41
+ "file_path": "Full/Proof_001153.lean",
42
+ "id": "lean_workbook_14824",
43
+ "index": 1153,
44
+ "metadata": {
45
+ "declaration_kind": "theorem",
46
+ "source_dataset": "goedel_workbook",
47
+ "theorem_name": "lean_workbook_14824",
48
+ "theorem_ordinal": 0
49
+ },
50
+ "source_sha256": "115ae879aaac24e759b11988fbef1c59058c36489b2d20819af60d98c298a64f"
51
+ },
52
+ "source_file": "Full/Proof_001153.lean"
53
+ },
54
+ {
55
+ "id": "lean_workbook_14827",
56
+ "index": 1155,
57
+ "reason": "missing_trace",
58
+ "selection": {
59
+ "file_path": "Full/Proof_001155.lean",
60
+ "id": "lean_workbook_14827",
61
+ "index": 1155,
62
+ "metadata": {
63
+ "declaration_kind": "theorem",
64
+ "source_dataset": "goedel_workbook",
65
+ "theorem_name": "lean_workbook_14827",
66
+ "theorem_ordinal": 0
67
+ },
68
+ "source_sha256": "06ce92bb4479a87b13ec021811ca536f19d625eca0734f53e472afb528d93516"
69
+ },
70
+ "source_file": "Full/Proof_001155.lean"
71
+ },
72
+ {
73
+ "id": "lean_workbook_14856",
74
+ "index": 1158,
75
+ "reason": "missing_trace",
76
+ "selection": {
77
+ "file_path": "Full/Proof_001158.lean",
78
+ "id": "lean_workbook_14856",
79
+ "index": 1158,
80
+ "metadata": {
81
+ "declaration_kind": "theorem",
82
+ "source_dataset": "goedel_workbook",
83
+ "theorem_name": "lean_workbook_14856",
84
+ "theorem_ordinal": 0
85
+ },
86
+ "source_sha256": "637912db8c3be51eb8020b8aba4395a0d7b20b27e9c21b6ecbf68dde9f4fe1ab"
87
+ },
88
+ "source_file": "Full/Proof_001158.lean"
89
+ },
90
+ {
91
+ "id": "lean_workbook_14893",
92
+ "index": 1164,
93
+ "reason": "missing_trace",
94
+ "selection": {
95
+ "file_path": "Full/Proof_001164.lean",
96
+ "id": "lean_workbook_14893",
97
+ "index": 1164,
98
+ "metadata": {
99
+ "declaration_kind": "theorem",
100
+ "source_dataset": "goedel_workbook",
101
+ "theorem_name": "lean_workbook_14893",
102
+ "theorem_ordinal": 0
103
+ },
104
+ "source_sha256": "4e5b2262340049b3f71f0177d4ecd3738babc382273ae35e4f00e70948f97a5d"
105
+ },
106
+ "source_file": "Full/Proof_001164.lean"
107
+ },
108
+ {
109
+ "id": "lean_workbook_14909",
110
+ "index": 1168,
111
+ "reason": "missing_trace",
112
+ "selection": {
113
+ "file_path": "Full/Proof_001168.lean",
114
+ "id": "lean_workbook_14909",
115
+ "index": 1168,
116
+ "metadata": {
117
+ "declaration_kind": "theorem",
118
+ "source_dataset": "goedel_workbook",
119
+ "theorem_name": "lean_workbook_14909",
120
+ "theorem_ordinal": 0
121
+ },
122
+ "source_sha256": "72d93ea3b9a32a9afcfd6d20a69ba34a2dbef4fc812b27b03e1aa22f2a493139"
123
+ },
124
+ "source_file": "Full/Proof_001168.lean"
125
+ },
126
+ {
127
+ "id": "lean_workbook_14917",
128
+ "index": 1172,
129
+ "reason": "missing_trace",
130
+ "selection": {
131
+ "file_path": "Full/Proof_001172.lean",
132
+ "id": "lean_workbook_14917",
133
+ "index": 1172,
134
+ "metadata": {
135
+ "declaration_kind": "theorem",
136
+ "source_dataset": "goedel_workbook",
137
+ "theorem_name": "lean_workbook_14917",
138
+ "theorem_ordinal": 0
139
+ },
140
+ "source_sha256": "b3c11574afb5f74509e97f4538245dce8195a1667979066b250d99e8f2a5ffc7"
141
+ },
142
+ "source_file": "Full/Proof_001172.lean"
143
+ }
144
+ ],
145
+ "input_proofs": 25,
146
+ "input_units": 25,
147
+ "proofs": 18,
148
+ "published_proofs": 17,
149
+ "published_transitions": 44,
150
+ "replay_failures": [],
151
+ "trace_mode": "individual",
152
+ "transitions": 47,
153
+ "validation_failures": [
154
+ {
155
+ "errors": [
156
+ "internal transition boundary mismatch",
157
+ "internal transition boundary mismatch"
158
+ ],
159
+ "file_path": "Full/Proof_001169.lean",
160
+ "proof_id": "goedel_workbook:lean_workbook_14910",
161
+ "provenance": {
162
+ "atomic_transition_count": 29,
163
+ "compound_transition_count": 19,
164
+ "declaration_kind": "theorem",
165
+ "metadata": {
166
+ "declaration_kind": "theorem",
167
+ "source_dataset": "goedel_workbook",
168
+ "theorem_name": "lean_workbook_14910",
169
+ "theorem_ordinal": 0
170
+ },
171
+ "selection_index": 1169,
172
+ "source_dataset": "goedel_workbook",
173
+ "source_id": "lean_workbook_14910",
174
+ "source_sha256": "9a3210d337e0cefdbe2e115605f7f5f4cbf1351ec20ee27f59d5cc1d584d0fd5",
175
+ "theorem_name": "lean_workbook_14910",
176
+ "theorem_ordinal": 0
177
+ },
178
+ "theorem_name": "lean_workbook_14910"
179
+ }
180
+ ],
181
+ "validation_rejected_proofs": 1,
182
+ "zero_transition_proofs": 0
183
+ },
184
+ "shards": [
185
+ {
186
+ "path": "data/train/goedel_workbook-000046-0000-4ad22f43d81ae753.parquet",
187
+ "sha256": "4ad22f43d81ae753f606199afa2e0bcfb283642961cee483ce252af4e60a1cfc",
188
+ "bytes": 208031,
189
+ "rows": 39,
190
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
191
+ },
192
+ {
193
+ "path": "data/dev/goedel_workbook-000046-0000-30f0718c480b3f2c.parquet",
194
+ "sha256": "30f0718c480b3f2c8eb4b88a5b11917581bbf628117521edfa1586d6f468f647",
195
+ "bytes": 34701,
196
+ "rows": 4,
197
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
198
+ },
199
+ {
200
+ "path": "data/quarantine/goedel_workbook-000046-0000-42fb94251cafc615.parquet",
201
+ "sha256": "42fb94251cafc61566ba721a5cb03ca0335e5b894a087b3a8fa2c085a7f3da6f",
202
+ "bytes": 30642,
203
+ "rows": 1,
204
+ "revision": "341a163379cb5ec71508303ecbeb2439774d8da9"
205
+ }
206
+ ],
207
+ "proof_ids": [
208
+ "goedel_workbook:lean_workbook_1482",
209
+ "goedel_workbook:lean_workbook_14823",
210
+ "goedel_workbook:lean_workbook_14825",
211
+ "goedel_workbook:lean_workbook_14840",
212
+ "goedel_workbook:lean_workbook_1485",
213
+ "goedel_workbook:lean_workbook_1486",
214
+ "goedel_workbook:lean_workbook_14861",
215
+ "goedel_workbook:lean_workbook_14863",
216
+ "goedel_workbook:lean_workbook_14878",
217
+ "goedel_workbook:lean_workbook_14882",
218
+ "goedel_workbook:lean_workbook_14895",
219
+ "goedel_workbook:lean_workbook_14901",
220
+ "goedel_workbook:lean_workbook_14906",
221
+ "goedel_workbook:lean_workbook_14911",
222
+ "goedel_workbook:lean_workbook_14915",
223
+ "goedel_workbook:lean_workbook_14918",
224
+ "goedel_workbook:lean_workbook_14921"
225
+ ],
226
+ "proof_keys": [
227
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001151.lean\",\"218dffca19f74c7ec5dec18454be43fdc71aee5cf5d3024b4e470cd32b3c3506\",0,\"lean_workbook_1482\"]",
228
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001152.lean\",\"58c8e38923fe896e12b166c16e9206d3b8e9a8051945ad08a4298b356b8ba145\",0,\"lean_workbook_14823\"]",
229
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001154.lean\",\"17bdf806b519f5c3703a84ede6d25ff9ac674000016f0d980cf44891f4fe3f8e\",0,\"lean_workbook_14825\"]",
230
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001156.lean\",\"f6919cdea68ce25c1c5d77ce70d7eb162c52f2bbfcb841f79242ccaa9f31b239\",0,\"lean_workbook_14840\"]",
231
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001157.lean\",\"125aee897e6dcbc2b7dfa792b50184d72c91c8ab934563486eed3282c40093bf\",0,\"lean_workbook_1485\"]",
232
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001159.lean\",\"86c3d11becfc5c35594857ac711995068710300c0b1c92790b7adca96c11b72a\",0,\"lean_workbook_1486\"]",
233
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001160.lean\",\"a0291c04e45bf6929c65ee75a4ae6007a0dc49ba983a4f9bb86fa9e9908a78c8\",0,\"lean_workbook_14861\"]",
234
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001161.lean\",\"6d0f45f90f7cab80d421addfbea7805bef373fb40c9feaf4f5693bb7524d4530\",0,\"lean_workbook_14863\"]",
235
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001162.lean\",\"f8aeee6467f6a56394bcce922fdeffb281fd3e0db99f48c56f43c6d0d88d9dc3\",0,\"lean_workbook_14878\"]",
236
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001163.lean\",\"dab9d380cfd97efd450a02665f28774a329be57c043911b44721c4618eaaf687\",0,\"lean_workbook_14882\"]",
237
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001165.lean\",\"585c4f382a00f54ab41bc6a0990229f46b0ced6272d4c3f1246ff17ef2203eff\",0,\"lean_workbook_14895\"]",
238
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001166.lean\",\"5a18be3e432bb30c6e4b9ae6d4b70d3c90af0b467f3e2653b90d2f4bd0a1c40e\",0,\"lean_workbook_14901\"]",
239
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001167.lean\",\"e9009e73e95a09bef79189becbb9af65ff5e07b35f1e8fa0f9eefa0dab51b2ae\",0,\"lean_workbook_14906\"]",
240
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001170.lean\",\"8084ad2f58bad0f52fc8a23637f55257c598a5ae38fd0685d1876fdd0507a883\",0,\"lean_workbook_14911\"]",
241
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001171.lean\",\"fb0aa2da73ba410b2013a5d38e9f66159d082cf7c586343c61d11b06933f6ebd\",0,\"lean_workbook_14915\"]",
242
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001173.lean\",\"6e664a2d3e826fb7066100528a69ba2255493453f4ff367319440f8988618a8f\",0,\"lean_workbook_14918\"]",
243
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_001174.lean\",\"a9671431f4f4322deb71aa5c70fd3aaa5097c36b69ecdc4d70faf91bfab8764a\",0,\"lean_workbook_14921\"]"
244
+ ]
245
+ }