HyperCactus0 commited on
Commit
bc6d26d
·
verified ·
1 Parent(s): 81ab658

Record 11 verified HPC batch manifests

Browse files
manifests/batches/deepseek/000484.json ADDED
@@ -0,0 +1,166 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "deepseek/000484",
4
+ "batch_fingerprint": "eec56c5c4f21aa225661b608913d0f6e1ccf3df28bff925f3d697a6bb96b83c6",
5
+ "evidence": {
6
+ "batch_fingerprint": "eec56c5c4f21aa225661b608913d0f6e1ccf3df28bff925f3d697a6bb96b83c6",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "error": "final replayable tactic does not close all goals",
11
+ "id": "thm_24256",
12
+ "index": 24209,
13
+ "reason": "import_failure",
14
+ "selection": {
15
+ "file_path": "Full/Proof_024209.lean",
16
+ "id": "thm_24256",
17
+ "index": 24209,
18
+ "metadata": {
19
+ "declaration_kind": "theorem",
20
+ "source_dataset": "deepseek",
21
+ "theorem_name": "thm_24256",
22
+ "theorem_ordinal": 0
23
+ },
24
+ "source_sha256": "6c562bd98cc70f5175b751f4530ef208cfc76995117563601e3904abc812e226"
25
+ },
26
+ "source_file": "Full/Proof_024209.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-000484-0000-0039702b03f8cb22.parquet",
44
+ "sha256": "0039702b03f8cb22d1b5870b8c970e9c01f2bbf8b22327586556a270df028a66",
45
+ "bytes": 331277,
46
+ "rows": 97,
47
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
48
+ },
49
+ {
50
+ "path": "data/dev/deepseek-000484-0000-647d2eba43a75a11.parquet",
51
+ "sha256": "647d2eba43a75a117e2469ad71b49467d18d517b0113c1fa2035614143aae9cf",
52
+ "bytes": 30275,
53
+ "rows": 3,
54
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
55
+ },
56
+ {
57
+ "path": "data/internal_test/deepseek-000484-0000-8ecf67a884d43c87.parquet",
58
+ "sha256": "8ecf67a884d43c87ff42a0b758a86f3bab1873654d33187e3ceec7b7d9a17805",
59
+ "bytes": 58582,
60
+ "rows": 13,
61
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
62
+ }
63
+ ],
64
+ "proof_ids": [
65
+ "deepseek:thm_24247",
66
+ "deepseek:thm_24248",
67
+ "deepseek:thm_24249",
68
+ "deepseek:thm_24250",
69
+ "deepseek:thm_24251",
70
+ "deepseek:thm_24252",
71
+ "deepseek:thm_24253",
72
+ "deepseek:thm_24254",
73
+ "deepseek:thm_24255",
74
+ "deepseek:thm_24257",
75
+ "deepseek:thm_24258",
76
+ "deepseek:thm_24259",
77
+ "deepseek:thm_24260",
78
+ "deepseek:thm_24261",
79
+ "deepseek:thm_24262",
80
+ "deepseek:thm_24263",
81
+ "deepseek:thm_24264",
82
+ "deepseek:thm_24265",
83
+ "deepseek:thm_24266",
84
+ "deepseek:thm_24267",
85
+ "deepseek:thm_24268",
86
+ "deepseek:thm_24269",
87
+ "deepseek:thm_24270",
88
+ "deepseek:thm_24271",
89
+ "deepseek:thm_24272",
90
+ "deepseek:thm_24273",
91
+ "deepseek:thm_24274",
92
+ "deepseek:thm_24275",
93
+ "deepseek:thm_24276",
94
+ "deepseek:thm_24277",
95
+ "deepseek:thm_24278",
96
+ "deepseek:thm_24279",
97
+ "deepseek:thm_24280",
98
+ "deepseek:thm_24281",
99
+ "deepseek:thm_24282",
100
+ "deepseek:thm_24283",
101
+ "deepseek:thm_24284",
102
+ "deepseek:thm_24285",
103
+ "deepseek:thm_24286",
104
+ "deepseek:thm_24287",
105
+ "deepseek:thm_24288",
106
+ "deepseek:thm_24289",
107
+ "deepseek:thm_24290",
108
+ "deepseek:thm_24291",
109
+ "deepseek:thm_24292",
110
+ "deepseek:thm_24293",
111
+ "deepseek:thm_24294",
112
+ "deepseek:thm_24295",
113
+ "deepseek:thm_24296"
114
+ ],
115
+ "proof_keys": [
116
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024200.lean\",\"76e503c301f4a97e6c0bfefb1a342eedaaf3e5f7d1fb91974019b3c6d1a41d27\",0,\"thm_24247\"]",
117
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024201.lean\",\"8f8b510b606fd704b3cd4ef4197080e6fbae86248cb66135aa6600e4b44ab8f4\",0,\"thm_24248\"]",
118
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024202.lean\",\"200a8d299ab5fc490719d8b04d7a56f968f54bea7024be19ec300ed905d18090\",0,\"thm_24249\"]",
119
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024203.lean\",\"9a4f28c117a5346ac4c7e27372480f11ec710111289815b788df2c03108d5986\",0,\"thm_24250\"]",
120
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024204.lean\",\"9c31844770662367d211e9ec7693bc50e0c0f9506436519a55bde7bca69f5e53\",0,\"thm_24251\"]",
121
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024205.lean\",\"374cbdc9208eae2407130347032a983cd164a6228912d3f0b0afada19c2ea289\",0,\"thm_24252\"]",
122
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024206.lean\",\"ee24674439acf79b59fd3bdbfdc4fe3067b3b2abf4d0e35308c61afeea0b091e\",0,\"thm_24253\"]",
123
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024207.lean\",\"34e2e6f24c027b4a2647d3f4045e62a2d96ff6f5ab59a4b2dee5a56fe47e69cc\",0,\"thm_24254\"]",
124
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024208.lean\",\"fbee38e33ad1c82892d89fd6785f42505f4cb7c399233d4a14fd28d144bd7bd3\",0,\"thm_24255\"]",
125
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024210.lean\",\"ae8050e78ffa7375362883b9cdcf64031a729e5ae6a9c0b607041616d38c5bfd\",0,\"thm_24257\"]",
126
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024211.lean\",\"632b136d0f1a394d9c6cb2280fd1dcf4612a42888ca49360d8f0b01bc60bbb44\",0,\"thm_24258\"]",
127
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024212.lean\",\"5e7cabb11d39d41b186413bae900eca587b79577f3679d763c7c53f3a25bcb3d\",0,\"thm_24259\"]",
128
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024213.lean\",\"430110673aa3f5b2bfbc48d2f28b4b99f776d465b9d700dff617a0e639b5baed\",0,\"thm_24260\"]",
129
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024214.lean\",\"b022675ba20481643b64b32e65165fbaf8bff58f6cb48518fb22e40b5153b55f\",0,\"thm_24261\"]",
130
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024215.lean\",\"df32ff744572f0a10b88408f6a4749cc01d21ca2f50cbaa503fb285f8f89e984\",0,\"thm_24262\"]",
131
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024216.lean\",\"14de78966fa884313c05d4d8c76a6ae228b2ec39332dc3a94da20f9ead455f6d\",0,\"thm_24263\"]",
132
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024217.lean\",\"9fa00d727f4294be852d1c19ff95d3758d5c6bbd05d9d3a0a843ff3c6b4b8f77\",0,\"thm_24264\"]",
133
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024218.lean\",\"9a0b675ac2aa7fff759265a70104caaeaf94ba021c03eae9949776ab76914c4b\",0,\"thm_24265\"]",
134
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024219.lean\",\"320b67bba5d3d4aabc008d2c4c0f861f7b8f6182b38e437cda75b9350753930d\",0,\"thm_24266\"]",
135
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024220.lean\",\"b53d1953132e7bec707a3b9ce33c5ef8bd59af2fb1265e5cf938fb5406ae0b0b\",0,\"thm_24267\"]",
136
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024221.lean\",\"6dbdee5faca517a8fe4aa582814379d764b77d6d41d6a19a3a0f1fb26de12820\",0,\"thm_24268\"]",
137
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024222.lean\",\"a16f9b90b733e108e5f53290b6279c557173205751b5aaea3dcaebfd744846fa\",0,\"thm_24269\"]",
138
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024223.lean\",\"035e9f5ca67ab466faa771d1e2d0e8f08bba366fcfe4da1c5535d80aab82a850\",0,\"thm_24270\"]",
139
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024224.lean\",\"15e2791ef26f1b96d1d7e232f21d5d0739486b2960615aa542ba6d0f9b65e6a7\",0,\"thm_24271\"]",
140
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024225.lean\",\"dbeeed5d3120bfa398f7d921fa4e5d9f2e5313e6cc243d570278bab12b774c04\",0,\"thm_24272\"]",
141
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024226.lean\",\"d993464184e0a09132a30a33aadd9a5fb0320c515dcb30ef10b6731090955ba8\",0,\"thm_24273\"]",
142
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024227.lean\",\"a9533ef47975b2e35cf1c57f39cf97b99d649c898ecf01ca71baae87ca6d1cc6\",0,\"thm_24274\"]",
143
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024228.lean\",\"d83866fe2e871f4b8b39a62a1ced08be35d19aa025d5c3c1e8174a088f58c0c1\",0,\"thm_24275\"]",
144
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024229.lean\",\"1f42f0f59bcadbecc069a3320127a83a5e257bb6872a1d446ef6538bd401db26\",0,\"thm_24276\"]",
145
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024230.lean\",\"a59a84941d8520c138bc6461dd8fcbc608d22b5077afff40f8b0c49ac06e6740\",0,\"thm_24277\"]",
146
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024231.lean\",\"150709fd4b58f51f4c7948ceb4ba251295522a6a4aca079345940c0c35df6fec\",0,\"thm_24278\"]",
147
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024232.lean\",\"5a086e9780b7f940a03a07b632e09b15ac9ed9e6a9a472d46727c845d472bf6c\",0,\"thm_24279\"]",
148
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024233.lean\",\"ecf384f22f1f248ec7b19c14fe4ea7b1e80c6db3425f6d8e7af123cfe59ffa58\",0,\"thm_24280\"]",
149
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024234.lean\",\"f17bc817fd616df6684309c26264d820b4236901b60bffab33b07d883b3f7edf\",0,\"thm_24281\"]",
150
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024235.lean\",\"f168f722f9aa80ffd667f36ea23e994bb54daeabeb9571b5b30d0a9d2482a6d0\",0,\"thm_24282\"]",
151
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024236.lean\",\"603601ef7ada3bf1cd0a58bb139546ae5d0027f28e75055ddbec2f28a6d07425\",0,\"thm_24283\"]",
152
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024237.lean\",\"3aa0722191b1f50161e83a4dc593b8f4d82a999bbccfda475f15b1e91930cdac\",0,\"thm_24284\"]",
153
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024238.lean\",\"1d9335b72e4a56ee5d411e4d7f5160e2bb44decfd484893b3b20d0137854ac18\",0,\"thm_24285\"]",
154
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024239.lean\",\"eedbaf5bfa9091b9f6a672f81eeb5e5bf0d0d12a20f56255215de1937f7caee8\",0,\"thm_24286\"]",
155
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024240.lean\",\"fcfe7329b3e382e4094cf4c9fc9e1cff24bd5ee1b9f87c39b3e74a2ce4d20ce8\",0,\"thm_24287\"]",
156
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024241.lean\",\"34da26c5fe41e80655d785eaf16fe4a4f3ea703c23ef584ce55b3fc9060b8c0b\",0,\"thm_24288\"]",
157
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024242.lean\",\"61c5a5ec16f61d2abd366c1ef7fd4cb73d6a03784756899ee638352ca2b738c2\",0,\"thm_24289\"]",
158
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024243.lean\",\"9d86fe80014c4f7d85bf3aeb7c2f757799f28ab0b6efe587da4de356b8c99bd3\",0,\"thm_24290\"]",
159
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024244.lean\",\"ed652c26778b5aa9eac8e6279fb3f41e008922f86b2d858e41a9c8788f6c7c43\",0,\"thm_24291\"]",
160
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024245.lean\",\"ce7b62fa7317d61031d2488dea8b9ff5ba943bd11a78b6e81e4c58be8a0eca28\",0,\"thm_24292\"]",
161
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024246.lean\",\"8e3dc888947fd9db8bfbc46f733c8a1eef9f2c2bac13cf4c729fceade21e81a7\",0,\"thm_24293\"]",
162
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024247.lean\",\"12d69299790552ff66340e4c2dd2a52b32cbdb1e28cf71c57c593f283ce3ad95\",0,\"thm_24294\"]",
163
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024248.lean\",\"dbcbbdba52fb9858d09b5eb218bd21f4b9cfcf060ed95e593d98138be31a6e8f\",0,\"thm_24295\"]",
164
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024249.lean\",\"55ca5881f6ac5862c0984c98ccb49c91c258cebb148721a2f776986313bcd05e\",0,\"thm_24296\"]"
165
+ ]
166
+ }
manifests/batches/deepseek/000485.json ADDED
@@ -0,0 +1,166 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "deepseek/000485",
4
+ "batch_fingerprint": "30dffd1a4258146e8c7c1f04a375d04a04b9cacf9e2bf17cb3ed71f7324e282a",
5
+ "evidence": {
6
+ "batch_fingerprint": "30dffd1a4258146e8c7c1f04a375d04a04b9cacf9e2bf17cb3ed71f7324e282a",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "error": "final replayable tactic does not close all goals",
11
+ "id": "thm_24318",
12
+ "index": 24271,
13
+ "reason": "import_failure",
14
+ "selection": {
15
+ "file_path": "Full/Proof_024271.lean",
16
+ "id": "thm_24318",
17
+ "index": 24271,
18
+ "metadata": {
19
+ "declaration_kind": "theorem",
20
+ "source_dataset": "deepseek",
21
+ "theorem_name": "thm_24318",
22
+ "theorem_ordinal": 0
23
+ },
24
+ "source_sha256": "aa1aea74a7b60c6cc629404ee01a7b759297c0744a01cc15fdb52b0a8664465e"
25
+ },
26
+ "source_file": "Full/Proof_024271.lean"
27
+ }
28
+ ],
29
+ "input_proofs": 50,
30
+ "input_units": 50,
31
+ "proofs": 49,
32
+ "published_proofs": 49,
33
+ "published_transitions": 121,
34
+ "replay_failures": [],
35
+ "trace_mode": "individual",
36
+ "transitions": 121,
37
+ "validation_failures": [],
38
+ "validation_rejected_proofs": 0,
39
+ "zero_transition_proofs": 0
40
+ },
41
+ "shards": [
42
+ {
43
+ "path": "data/train/deepseek-000485-0000-ae5c2f9fc9e0a88c.parquet",
44
+ "sha256": "ae5c2f9fc9e0a88c30bc72c04e398424cfb8a069bae74446478578a378b4f273",
45
+ "bytes": 344837,
46
+ "rows": 98,
47
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
48
+ },
49
+ {
50
+ "path": "data/dev/deepseek-000485-0000-5445366d093c91da.parquet",
51
+ "sha256": "5445366d093c91da2c2007f672a9383b9ef2028370d3ea4937898dc461048850",
52
+ "bytes": 37119,
53
+ "rows": 5,
54
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
55
+ },
56
+ {
57
+ "path": "data/internal_test/deepseek-000485-0000-668960c1cd7e486f.parquet",
58
+ "sha256": "668960c1cd7e486fb866493aadb973ddd392ac97c240845d9663048168c3a911",
59
+ "bytes": 90569,
60
+ "rows": 18,
61
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
62
+ }
63
+ ],
64
+ "proof_ids": [
65
+ "deepseek:thm_24297",
66
+ "deepseek:thm_24298",
67
+ "deepseek:thm_24299",
68
+ "deepseek:thm_24300",
69
+ "deepseek:thm_24301",
70
+ "deepseek:thm_24302",
71
+ "deepseek:thm_24303",
72
+ "deepseek:thm_24304",
73
+ "deepseek:thm_24305",
74
+ "deepseek:thm_24306",
75
+ "deepseek:thm_24307",
76
+ "deepseek:thm_24308",
77
+ "deepseek:thm_24309",
78
+ "deepseek:thm_24310",
79
+ "deepseek:thm_24311",
80
+ "deepseek:thm_24312",
81
+ "deepseek:thm_24313",
82
+ "deepseek:thm_24314",
83
+ "deepseek:thm_24315",
84
+ "deepseek:thm_24316",
85
+ "deepseek:thm_24317",
86
+ "deepseek:thm_24319",
87
+ "deepseek:thm_24320",
88
+ "deepseek:thm_24321",
89
+ "deepseek:thm_24322",
90
+ "deepseek:thm_24323",
91
+ "deepseek:thm_24324",
92
+ "deepseek:thm_24325",
93
+ "deepseek:thm_24326",
94
+ "deepseek:thm_24327",
95
+ "deepseek:thm_24328",
96
+ "deepseek:thm_24329",
97
+ "deepseek:thm_24330",
98
+ "deepseek:thm_24331",
99
+ "deepseek:thm_24332",
100
+ "deepseek:thm_24333",
101
+ "deepseek:thm_24334",
102
+ "deepseek:thm_24335",
103
+ "deepseek:thm_24336",
104
+ "deepseek:thm_24337",
105
+ "deepseek:thm_24338",
106
+ "deepseek:thm_24339",
107
+ "deepseek:thm_24340",
108
+ "deepseek:thm_24341",
109
+ "deepseek:thm_24342",
110
+ "deepseek:thm_24343",
111
+ "deepseek:thm_24344",
112
+ "deepseek:thm_24345",
113
+ "deepseek:thm_24346"
114
+ ],
115
+ "proof_keys": [
116
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024250.lean\",\"58d28a1e01921198408062b63dedcd09d921b6668dcb8e91a90a34eba525bb51\",0,\"thm_24297\"]",
117
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024251.lean\",\"b69990c95404182fe56d402a5a45e58e7848c58657961cf7c6333f3f6c1ac7cd\",0,\"thm_24298\"]",
118
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024252.lean\",\"4188ae9e64a029227861d69200182d8f4ca709207ae27b534f9670ae16b4f9b5\",0,\"thm_24299\"]",
119
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024253.lean\",\"5e4112916222c98db99a66cab0c1360c9e0ea9f665175df21031895d28e58a5e\",0,\"thm_24300\"]",
120
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024254.lean\",\"99d693489bc58bd54ea913735973cd532e41d5e89d1e0db7707b4da7807c97d6\",0,\"thm_24301\"]",
121
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024255.lean\",\"d3c0a03d3c25812167fe28fec46a3f1b0e21323c14b085de62ea63a40272c22e\",0,\"thm_24302\"]",
122
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024256.lean\",\"f31bf553da63b4935002ad6797068dc822afbba6adcb63c8c33dcd3240a87011\",0,\"thm_24303\"]",
123
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024257.lean\",\"54713710bbd797f892a4d8cea3077734d42fe516996cfd5d4a0c5ab240eb9bb0\",0,\"thm_24304\"]",
124
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024258.lean\",\"01bd10eea88d8ffd76230e1e26a53935355c405043f0b75a15abb780f692968d\",0,\"thm_24305\"]",
125
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024259.lean\",\"cc8d0c60baeb808eeffc55b63f99cde5cc928a51e6a8f803f674e452a8339e94\",0,\"thm_24306\"]",
126
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024260.lean\",\"6c0ac7a9bd0b9e17fe13176fc3d1964d09cbe17f47202adbef7f62196ea2a860\",0,\"thm_24307\"]",
127
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024261.lean\",\"0f223812d6badd9f9a253a9dc6c95f4c05dcc1f3311b3015d1e56726f292f29d\",0,\"thm_24308\"]",
128
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024262.lean\",\"3e683b9734367e8470206affbb6850debdbc6e9a3005343e535e4a5181ec99eb\",0,\"thm_24309\"]",
129
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024263.lean\",\"a32d78c70d942bc029999b7c45c13697731ec0d2f1d954e131239cfdfda684ea\",0,\"thm_24310\"]",
130
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024264.lean\",\"bfcc2538b4cf264ed70e970dce4e52af630f4fd7bbc6ac4644b854b6b76783ce\",0,\"thm_24311\"]",
131
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024265.lean\",\"0678d5c20f7c24d707f7582920888f604441ba24a20fc738bf0a07d2b1cb4b91\",0,\"thm_24312\"]",
132
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024266.lean\",\"1344c7b438798f0d99298422baf378f5aab008cc8c772210a5752adf5d2d6e10\",0,\"thm_24313\"]",
133
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024267.lean\",\"8f79780fb4d3cbfa2602acd9e8e9499c8f92e3b499f829a4b837aba9bcff577b\",0,\"thm_24314\"]",
134
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024268.lean\",\"54fabf04c793ef0ce3899edb29d7e81719f73b0dbc466f7379dac196ef0a3ec5\",0,\"thm_24315\"]",
135
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024269.lean\",\"b2cdc35bd8367c4c6b0a35a25d66be8075990d668ac55cb830406119040fac4c\",0,\"thm_24316\"]",
136
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024270.lean\",\"5ec2a034aa36a4ab02ef5508a1a3f956a2a884d49ff506725bb8024efd80ff6a\",0,\"thm_24317\"]",
137
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024272.lean\",\"9b9113eace82fadb2164651ff032d2fb5ef80d9e83a3ac3b881e0845aa6c70f6\",0,\"thm_24319\"]",
138
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024273.lean\",\"7995baa04dbdeaf4aab5bcb14c93f3f93d2b735fdf5cd8103c89d36b41cb6f83\",0,\"thm_24320\"]",
139
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024274.lean\",\"42d786828bdd77de495adb526683f36d021eb49e80236c7b17e8a8c58ccc3cbc\",0,\"thm_24321\"]",
140
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024275.lean\",\"04afb993ef9687fea8d6b98780a93ad4548e3ce7463ccd672dfee748c054d5b8\",0,\"thm_24322\"]",
141
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024276.lean\",\"d978a2867e9ba89918182014393df3bd79e84aa516536941cb0e83bc7e9c13ac\",0,\"thm_24323\"]",
142
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024277.lean\",\"2343bfee5937844d68cb054c766506d348c287077d20b7f05e4c514a48a235eb\",0,\"thm_24324\"]",
143
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024278.lean\",\"67acd4238bf123d427cdf3d2c972904122208eb95dd0d80f3570464172df6376\",0,\"thm_24325\"]",
144
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024279.lean\",\"1171c41ca22c6fa7779b7d96e693483be34877fec1397986b5917f9df78f7eb3\",0,\"thm_24326\"]",
145
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024280.lean\",\"39823020b7c20368ee4df2ac612a327a08f8ae7d6e15d5e20346809c5b3c19b4\",0,\"thm_24327\"]",
146
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024281.lean\",\"33e0774f97808881235ad8cd6e196151659b153e16f9acf6249036e963ebd51a\",0,\"thm_24328\"]",
147
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024282.lean\",\"8c9ae03904ce162126f9e3b94861fb6f7a324c462f2010dfdc0b026a172a1658\",0,\"thm_24329\"]",
148
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024283.lean\",\"4ca3bf702120f65e31293177467abe5d6c4016b07e49bd9e3edc6f7131857865\",0,\"thm_24330\"]",
149
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024284.lean\",\"0e0b18c79e4c213c0022dfceb9a6254c5a2395cac689652772c27fb935e8d52d\",0,\"thm_24331\"]",
150
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024285.lean\",\"29af18310f715e3479c258de749468a8a227d295a46f0c6a16b67119d6d25eec\",0,\"thm_24332\"]",
151
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024286.lean\",\"2ee991f40254efac87250ab88f56406d113c2d0b48917699d1653bc8695d11b6\",0,\"thm_24333\"]",
152
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024287.lean\",\"78c2c6fe7057fea25a2408f26214a897d03d1ebcaa8def96a8b6eb21dd58f10a\",0,\"thm_24334\"]",
153
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024288.lean\",\"5e23f0fc680e9da5a2b918ce6d62a1489224c65467093077ad7513ab3ec75aa2\",0,\"thm_24335\"]",
154
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024289.lean\",\"63d20f7e700576279dcb26aa4c5bfd9baa14ae7537c5b02cf39aa0cff22ec52f\",0,\"thm_24336\"]",
155
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024290.lean\",\"5d00bfa0db5334a41aede59bf1ed98ddd4dd50f54ae5561e881b171b010dc902\",0,\"thm_24337\"]",
156
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024291.lean\",\"25f057ec838b831cc7bbe671efb7125544d66df31bfbb1149c8403a684bee742\",0,\"thm_24338\"]",
157
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024292.lean\",\"50076c591f4b6530095dbceb768efd4b2570b42f8d851ec85999bc251f859175\",0,\"thm_24339\"]",
158
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024293.lean\",\"96d21121d6ea441c14a7f418834a69fed2b28feb0ff54c54d84b69f4a6a86aaa\",0,\"thm_24340\"]",
159
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024294.lean\",\"9cc832acde6a0358e3f3abf4ce6bbff7068ea7aa4e8a8954b9947ca2a5fabb78\",0,\"thm_24341\"]",
160
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024295.lean\",\"40b9e144fc9edc1959bdab88f4394bc4c06efdc074e91d828b9dbf4ba937538d\",0,\"thm_24342\"]",
161
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024296.lean\",\"30d17ea3bb8a287ce69623c6fdcfa143110a4ee65658a3a0406eb077586c98e5\",0,\"thm_24343\"]",
162
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024297.lean\",\"aaf8156bfc9a6b8b1c7282919b7d5953928cfc2e8bfc285d9deb34f722c94bf9\",0,\"thm_24344\"]",
163
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024298.lean\",\"824c651df236b972ec97c8c135dd282eaae2f458b6be3cb4e5929955d0a087f8\",0,\"thm_24345\"]",
164
+ "[\"deepseek\",\"1ee889f608fb12ba3596757ee91a60acd663ea81\",\"Full/Proof_024299.lean\",\"249147a3a0f465401a6b59d489274074dca5bfba76622faf5b37c871367eab71\",0,\"thm_24346\"]"
165
+ ]
166
+ }
manifests/batches/goedel_workbook/000478.json ADDED
@@ -0,0 +1,252 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "goedel_workbook/000478",
4
+ "batch_fingerprint": "6968330982359fc38fdae966279ede2be060cd2d7dfe331aa2a6a258436243b6",
5
+ "evidence": {
6
+ "batch_fingerprint": "6968330982359fc38fdae966279ede2be060cd2d7dfe331aa2a6a258436243b6",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "id": "lean_workbook_7402",
11
+ "index": 11950,
12
+ "reason": "missing_trace",
13
+ "selection": {
14
+ "file_path": "Full/Proof_011950.lean",
15
+ "id": "lean_workbook_7402",
16
+ "index": 11950,
17
+ "metadata": {
18
+ "declaration_kind": "theorem",
19
+ "source_dataset": "goedel_workbook",
20
+ "theorem_name": "lean_workbook_7402",
21
+ "theorem_ordinal": 0
22
+ },
23
+ "source_sha256": "a414c70918768bf23cbcb8ef0a0ef95166680f24c43a3056f0bd9ed50e1b644d"
24
+ },
25
+ "source_file": "Full/Proof_011950.lean"
26
+ },
27
+ {
28
+ "id": "lean_workbook_7410",
29
+ "index": 11951,
30
+ "reason": "missing_trace",
31
+ "selection": {
32
+ "file_path": "Full/Proof_011951.lean",
33
+ "id": "lean_workbook_7410",
34
+ "index": 11951,
35
+ "metadata": {
36
+ "declaration_kind": "theorem",
37
+ "source_dataset": "goedel_workbook",
38
+ "theorem_name": "lean_workbook_7410",
39
+ "theorem_ordinal": 0
40
+ },
41
+ "source_sha256": "fe5d506fe1f312ade80bdb391117e16b75e8a74333041e95667d8eb4f10427e0"
42
+ },
43
+ "source_file": "Full/Proof_011951.lean"
44
+ },
45
+ {
46
+ "id": "lean_workbook_7427",
47
+ "index": 11957,
48
+ "reason": "missing_trace",
49
+ "selection": {
50
+ "file_path": "Full/Proof_011957.lean",
51
+ "id": "lean_workbook_7427",
52
+ "index": 11957,
53
+ "metadata": {
54
+ "declaration_kind": "theorem",
55
+ "source_dataset": "goedel_workbook",
56
+ "theorem_name": "lean_workbook_7427",
57
+ "theorem_ordinal": 0
58
+ },
59
+ "source_sha256": "74a4f5cbe520eac3d958a32b30b51ea59b310d116102f91c907d4853eab9b5ab"
60
+ },
61
+ "source_file": "Full/Proof_011957.lean"
62
+ },
63
+ {
64
+ "id": "lean_workbook_7435",
65
+ "index": 11959,
66
+ "reason": "missing_trace",
67
+ "selection": {
68
+ "file_path": "Full/Proof_011959.lean",
69
+ "id": "lean_workbook_7435",
70
+ "index": 11959,
71
+ "metadata": {
72
+ "declaration_kind": "theorem",
73
+ "source_dataset": "goedel_workbook",
74
+ "theorem_name": "lean_workbook_7435",
75
+ "theorem_ordinal": 0
76
+ },
77
+ "source_sha256": "f62ced7a719db63894278e5f7d3fd2a10b33a7fe7af819a0c7a7abe4fc889d8c"
78
+ },
79
+ "source_file": "Full/Proof_011959.lean"
80
+ },
81
+ {
82
+ "id": "lean_workbook_7441",
83
+ "index": 11960,
84
+ "reason": "missing_trace",
85
+ "selection": {
86
+ "file_path": "Full/Proof_011960.lean",
87
+ "id": "lean_workbook_7441",
88
+ "index": 11960,
89
+ "metadata": {
90
+ "declaration_kind": "theorem",
91
+ "source_dataset": "goedel_workbook",
92
+ "theorem_name": "lean_workbook_7441",
93
+ "theorem_ordinal": 0
94
+ },
95
+ "source_sha256": "d0b0e10469cd9575004b1a4f770ab18f01aadf06d121d8613833e71252160406"
96
+ },
97
+ "source_file": "Full/Proof_011960.lean"
98
+ },
99
+ {
100
+ "id": "lean_workbook_7442",
101
+ "index": 11961,
102
+ "reason": "missing_trace",
103
+ "selection": {
104
+ "file_path": "Full/Proof_011961.lean",
105
+ "id": "lean_workbook_7442",
106
+ "index": 11961,
107
+ "metadata": {
108
+ "declaration_kind": "theorem",
109
+ "source_dataset": "goedel_workbook",
110
+ "theorem_name": "lean_workbook_7442",
111
+ "theorem_ordinal": 0
112
+ },
113
+ "source_sha256": "66dbf16ded9b6e8a7fdd1d51ecb0440b1e7cc9d3480937cc6fb9247cbe289941"
114
+ },
115
+ "source_file": "Full/Proof_011961.lean"
116
+ },
117
+ {
118
+ "id": "lean_workbook_745",
119
+ "index": 11962,
120
+ "reason": "missing_trace",
121
+ "selection": {
122
+ "file_path": "Full/Proof_011962.lean",
123
+ "id": "lean_workbook_745",
124
+ "index": 11962,
125
+ "metadata": {
126
+ "declaration_kind": "theorem",
127
+ "source_dataset": "goedel_workbook",
128
+ "theorem_name": "lean_workbook_745",
129
+ "theorem_ordinal": 0
130
+ },
131
+ "source_sha256": "37fcc09969c34688508077a246a9a5bfcb1b8bbf24b360c370ac55191299850d"
132
+ },
133
+ "source_file": "Full/Proof_011962.lean"
134
+ },
135
+ {
136
+ "id": "lean_workbook_7450",
137
+ "index": 11963,
138
+ "reason": "missing_trace",
139
+ "selection": {
140
+ "file_path": "Full/Proof_011963.lean",
141
+ "id": "lean_workbook_7450",
142
+ "index": 11963,
143
+ "metadata": {
144
+ "declaration_kind": "theorem",
145
+ "source_dataset": "goedel_workbook",
146
+ "theorem_name": "lean_workbook_7450",
147
+ "theorem_ordinal": 0
148
+ },
149
+ "source_sha256": "41ef068734745f6df047ed8f06c1df320d63fdc3278b0224dfd8d63597246a2b"
150
+ },
151
+ "source_file": "Full/Proof_011963.lean"
152
+ },
153
+ {
154
+ "id": "lean_workbook_7457",
155
+ "index": 11965,
156
+ "reason": "missing_trace",
157
+ "selection": {
158
+ "file_path": "Full/Proof_011965.lean",
159
+ "id": "lean_workbook_7457",
160
+ "index": 11965,
161
+ "metadata": {
162
+ "declaration_kind": "theorem",
163
+ "source_dataset": "goedel_workbook",
164
+ "theorem_name": "lean_workbook_7457",
165
+ "theorem_ordinal": 0
166
+ },
167
+ "source_sha256": "145e4812d16919fba584d4690594473d929f95a774e99becf6fb7312fcae6fa8"
168
+ },
169
+ "source_file": "Full/Proof_011965.lean"
170
+ },
171
+ {
172
+ "id": "lean_workbook_7459",
173
+ "index": 11966,
174
+ "reason": "missing_trace",
175
+ "selection": {
176
+ "file_path": "Full/Proof_011966.lean",
177
+ "id": "lean_workbook_7459",
178
+ "index": 11966,
179
+ "metadata": {
180
+ "declaration_kind": "theorem",
181
+ "source_dataset": "goedel_workbook",
182
+ "theorem_name": "lean_workbook_7459",
183
+ "theorem_ordinal": 0
184
+ },
185
+ "source_sha256": "406ac07a7aa699bc6c1e92f8524f0a586f1a6ce8d02333b432ce9b28d0bc9e14"
186
+ },
187
+ "source_file": "Full/Proof_011966.lean"
188
+ }
189
+ ],
190
+ "input_proofs": 25,
191
+ "input_units": 25,
192
+ "proofs": 15,
193
+ "published_proofs": 15,
194
+ "published_transitions": 44,
195
+ "replay_failures": [],
196
+ "trace_mode": "individual",
197
+ "transitions": 44,
198
+ "validation_failures": [],
199
+ "validation_rejected_proofs": 0,
200
+ "zero_transition_proofs": 0
201
+ },
202
+ "shards": [
203
+ {
204
+ "path": "data/train/goedel_workbook-000478-0000-3199392cf9b869de.parquet",
205
+ "sha256": "3199392cf9b869decc633a135f7d7e25d33330d403656f1d81a20a5aeeec4769",
206
+ "bytes": 164784,
207
+ "rows": 41,
208
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
209
+ },
210
+ {
211
+ "path": "data/dev/goedel_workbook-000478-0000-2d718a4b97054987.parquet",
212
+ "sha256": "2d718a4b970549875b56b095d0e5222cd06f6eddccf89f6b75a668900dce1a38",
213
+ "bytes": 39904,
214
+ "rows": 3,
215
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
216
+ }
217
+ ],
218
+ "proof_ids": [
219
+ "goedel_workbook:lean_workbook_742",
220
+ "goedel_workbook:lean_workbook_7423",
221
+ "goedel_workbook:lean_workbook_7424",
222
+ "goedel_workbook:lean_workbook_7425",
223
+ "goedel_workbook:lean_workbook_7426",
224
+ "goedel_workbook:lean_workbook_743",
225
+ "goedel_workbook:lean_workbook_7453",
226
+ "goedel_workbook:lean_workbook_7462",
227
+ "goedel_workbook:lean_workbook_7464",
228
+ "goedel_workbook:lean_workbook_7465",
229
+ "goedel_workbook:lean_workbook_7466",
230
+ "goedel_workbook:lean_workbook_7468",
231
+ "goedel_workbook:lean_workbook_7470",
232
+ "goedel_workbook:lean_workbook_7473",
233
+ "goedel_workbook:lean_workbook_7475"
234
+ ],
235
+ "proof_keys": [
236
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_011952.lean\",\"3aaccf5964161067f849c42a6fe73f378e6e37194f913e6fea9106cd29a50f50\",0,\"lean_workbook_742\"]",
237
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_011953.lean\",\"f6011f20f2b38b68f552b8b6b9d068965af3df12e31ae30d2899fccdc47b0ced\",0,\"lean_workbook_7423\"]",
238
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_011954.lean\",\"913276357c0af48146719b6cb9fda5695c83ea4243229450586b0ac5b50a4477\",0,\"lean_workbook_7424\"]",
239
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_011955.lean\",\"48c25fc053113b84cc08dbd0b9ad6edb439f47c60f9e427f6ddb76749c38501f\",0,\"lean_workbook_7425\"]",
240
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_011956.lean\",\"192dacba1816a0533395f7fd5e8a37cf50572c4c5fe7c1737780b4df81c04a5f\",0,\"lean_workbook_7426\"]",
241
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_011958.lean\",\"b9e0cf8873e194de7979a2ed57612b84d7270242fadf517c5d39963c7334bf97\",0,\"lean_workbook_743\"]",
242
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_011964.lean\",\"996137c463b88049af0ce60481ac36d52d2b9b8793964bc9c971f8570af81a17\",0,\"lean_workbook_7453\"]",
243
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_011967.lean\",\"385c6086569bdb2e85a6be239592ed3635cbf7c03d350959cf9293ddb9dd6054\",0,\"lean_workbook_7462\"]",
244
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_011968.lean\",\"21062b407a28750f106f61c251125aae4e6ffecc11a79ee644e44ba1b8f3e79a\",0,\"lean_workbook_7464\"]",
245
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_011969.lean\",\"048ba0e4aec40c2a302b6cacf79e998945534fac69519201363ceef337e7c6a0\",0,\"lean_workbook_7465\"]",
246
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_011970.lean\",\"a2aeaba9227aafdbe450141750062f3ac0b47a010fb21b2c501d434f8967441b\",0,\"lean_workbook_7466\"]",
247
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_011971.lean\",\"dbcacf048c06c496a1550435daa027f727d24899608a8441bc0f3a8f75cd3f5a\",0,\"lean_workbook_7468\"]",
248
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_011972.lean\",\"9aec054fab6238a09733ec27a9b5fe36715ac571509f3419683ea5c4efd56ea3\",0,\"lean_workbook_7470\"]",
249
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_011973.lean\",\"7bb3156909d0becf4a004a69819c096f2c651aac05be47ee720c5221954f67ab\",0,\"lean_workbook_7473\"]",
250
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_011974.lean\",\"73b6f82ff8209fff178eaff4f0f058a48c2c51c7e65b9481e9505daa2c98fc4c\",0,\"lean_workbook_7475\"]"
251
+ ]
252
+ }
manifests/batches/goedel_workbook/000481.json ADDED
@@ -0,0 +1,252 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "goedel_workbook/000481",
4
+ "batch_fingerprint": "0dc22d59e04c2384b2c2938a353e4ef8717e2977f86a55ac182b30076f05eedd",
5
+ "evidence": {
6
+ "batch_fingerprint": "0dc22d59e04c2384b2c2938a353e4ef8717e2977f86a55ac182b30076f05eedd",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "id": "lean_workbook_7667",
11
+ "index": 12032,
12
+ "reason": "missing_trace",
13
+ "selection": {
14
+ "file_path": "Full/Proof_012032.lean",
15
+ "id": "lean_workbook_7667",
16
+ "index": 12032,
17
+ "metadata": {
18
+ "declaration_kind": "theorem",
19
+ "source_dataset": "goedel_workbook",
20
+ "theorem_name": "lean_workbook_7667",
21
+ "theorem_ordinal": 0
22
+ },
23
+ "source_sha256": "95986d93ee2afbc9512d73407df2439fce77d68f377b816ed9b53fa50d3aea92"
24
+ },
25
+ "source_file": "Full/Proof_012032.lean"
26
+ },
27
+ {
28
+ "id": "lean_workbook_7668",
29
+ "index": 12033,
30
+ "reason": "missing_trace",
31
+ "selection": {
32
+ "file_path": "Full/Proof_012033.lean",
33
+ "id": "lean_workbook_7668",
34
+ "index": 12033,
35
+ "metadata": {
36
+ "declaration_kind": "theorem",
37
+ "source_dataset": "goedel_workbook",
38
+ "theorem_name": "lean_workbook_7668",
39
+ "theorem_ordinal": 0
40
+ },
41
+ "source_sha256": "cc45c1ecac775ed8deb62a72a3327911886bac8cc46042750227495d26d3fe67"
42
+ },
43
+ "source_file": "Full/Proof_012033.lean"
44
+ },
45
+ {
46
+ "id": "lean_workbook_7672",
47
+ "index": 12034,
48
+ "reason": "missing_trace",
49
+ "selection": {
50
+ "file_path": "Full/Proof_012034.lean",
51
+ "id": "lean_workbook_7672",
52
+ "index": 12034,
53
+ "metadata": {
54
+ "declaration_kind": "theorem",
55
+ "source_dataset": "goedel_workbook",
56
+ "theorem_name": "lean_workbook_7672",
57
+ "theorem_ordinal": 0
58
+ },
59
+ "source_sha256": "e745fe8f583af6db7c9dc34a6bb109688106a82c069ec6fccfb2bf82d5561e45"
60
+ },
61
+ "source_file": "Full/Proof_012034.lean"
62
+ },
63
+ {
64
+ "id": "lean_workbook_7675",
65
+ "index": 12036,
66
+ "reason": "missing_trace",
67
+ "selection": {
68
+ "file_path": "Full/Proof_012036.lean",
69
+ "id": "lean_workbook_7675",
70
+ "index": 12036,
71
+ "metadata": {
72
+ "declaration_kind": "theorem",
73
+ "source_dataset": "goedel_workbook",
74
+ "theorem_name": "lean_workbook_7675",
75
+ "theorem_ordinal": 0
76
+ },
77
+ "source_sha256": "f9ca6581ec469404ec77d73f3488da5d394b88fbb89230db3af6250e124f3b6e"
78
+ },
79
+ "source_file": "Full/Proof_012036.lean"
80
+ },
81
+ {
82
+ "id": "lean_workbook_7684",
83
+ "index": 12039,
84
+ "reason": "missing_trace",
85
+ "selection": {
86
+ "file_path": "Full/Proof_012039.lean",
87
+ "id": "lean_workbook_7684",
88
+ "index": 12039,
89
+ "metadata": {
90
+ "declaration_kind": "theorem",
91
+ "source_dataset": "goedel_workbook",
92
+ "theorem_name": "lean_workbook_7684",
93
+ "theorem_ordinal": 0
94
+ },
95
+ "source_sha256": "25a2ebe849e3a2f06c15d91cc964beefc9cc717126a5da9febf7a1f33c193ad5"
96
+ },
97
+ "source_file": "Full/Proof_012039.lean"
98
+ },
99
+ {
100
+ "id": "lean_workbook_7696",
101
+ "index": 12042,
102
+ "reason": "missing_trace",
103
+ "selection": {
104
+ "file_path": "Full/Proof_012042.lean",
105
+ "id": "lean_workbook_7696",
106
+ "index": 12042,
107
+ "metadata": {
108
+ "declaration_kind": "theorem",
109
+ "source_dataset": "goedel_workbook",
110
+ "theorem_name": "lean_workbook_7696",
111
+ "theorem_ordinal": 0
112
+ },
113
+ "source_sha256": "ef758ba222b16632d46fa2482214d8dfdb3fb75cd6e76d5c342cb3d9a3b1df0a"
114
+ },
115
+ "source_file": "Full/Proof_012042.lean"
116
+ },
117
+ {
118
+ "id": "lean_workbook_7697",
119
+ "index": 12043,
120
+ "reason": "missing_trace",
121
+ "selection": {
122
+ "file_path": "Full/Proof_012043.lean",
123
+ "id": "lean_workbook_7697",
124
+ "index": 12043,
125
+ "metadata": {
126
+ "declaration_kind": "theorem",
127
+ "source_dataset": "goedel_workbook",
128
+ "theorem_name": "lean_workbook_7697",
129
+ "theorem_ordinal": 0
130
+ },
131
+ "source_sha256": "fcdfc4a67ca621b62c12ce2b5b0958c278b2ee81397c7f1dafa387897bff140a"
132
+ },
133
+ "source_file": "Full/Proof_012043.lean"
134
+ },
135
+ {
136
+ "id": "lean_workbook_7699",
137
+ "index": 12044,
138
+ "reason": "missing_trace",
139
+ "selection": {
140
+ "file_path": "Full/Proof_012044.lean",
141
+ "id": "lean_workbook_7699",
142
+ "index": 12044,
143
+ "metadata": {
144
+ "declaration_kind": "theorem",
145
+ "source_dataset": "goedel_workbook",
146
+ "theorem_name": "lean_workbook_7699",
147
+ "theorem_ordinal": 0
148
+ },
149
+ "source_sha256": "66f916e21c4b41f653568029815a94b41eb47a0a689d06d4af634de869bb5054"
150
+ },
151
+ "source_file": "Full/Proof_012044.lean"
152
+ },
153
+ {
154
+ "id": "lean_workbook_7721",
155
+ "index": 12047,
156
+ "reason": "missing_trace",
157
+ "selection": {
158
+ "file_path": "Full/Proof_012047.lean",
159
+ "id": "lean_workbook_7721",
160
+ "index": 12047,
161
+ "metadata": {
162
+ "declaration_kind": "theorem",
163
+ "source_dataset": "goedel_workbook",
164
+ "theorem_name": "lean_workbook_7721",
165
+ "theorem_ordinal": 0
166
+ },
167
+ "source_sha256": "dff6658e5e65d50b9248ea5aff220d2748d5fb953ca73376be2a2bac7f4f1650"
168
+ },
169
+ "source_file": "Full/Proof_012047.lean"
170
+ },
171
+ {
172
+ "id": "lean_workbook_7725",
173
+ "index": 12048,
174
+ "reason": "missing_trace",
175
+ "selection": {
176
+ "file_path": "Full/Proof_012048.lean",
177
+ "id": "lean_workbook_7725",
178
+ "index": 12048,
179
+ "metadata": {
180
+ "declaration_kind": "theorem",
181
+ "source_dataset": "goedel_workbook",
182
+ "theorem_name": "lean_workbook_7725",
183
+ "theorem_ordinal": 0
184
+ },
185
+ "source_sha256": "a3c21a382626e471071a8c26bc87d37ba2e3798202919a7450c43477fcadfed0"
186
+ },
187
+ "source_file": "Full/Proof_012048.lean"
188
+ }
189
+ ],
190
+ "input_proofs": 25,
191
+ "input_units": 25,
192
+ "proofs": 15,
193
+ "published_proofs": 15,
194
+ "published_transitions": 34,
195
+ "replay_failures": [],
196
+ "trace_mode": "individual",
197
+ "transitions": 34,
198
+ "validation_failures": [],
199
+ "validation_rejected_proofs": 0,
200
+ "zero_transition_proofs": 0
201
+ },
202
+ "shards": [
203
+ {
204
+ "path": "data/train/goedel_workbook-000481-0000-65c1cc97d7e82a05.parquet",
205
+ "sha256": "65c1cc97d7e82a05aeac328c42046523778afa72acbc26247f2af709b62d151e",
206
+ "bytes": 123395,
207
+ "rows": 30,
208
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
209
+ },
210
+ {
211
+ "path": "data/internal_test/goedel_workbook-000481-0000-23583768c1fe4201.parquet",
212
+ "sha256": "23583768c1fe420149a44c2352c151cb8ecf19e09a2b7263f3ad6f18863603be",
213
+ "bytes": 34670,
214
+ "rows": 4,
215
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
216
+ }
217
+ ],
218
+ "proof_ids": [
219
+ "goedel_workbook:lean_workbook_7634",
220
+ "goedel_workbook:lean_workbook_7644",
221
+ "goedel_workbook:lean_workbook_7649",
222
+ "goedel_workbook:lean_workbook_7650",
223
+ "goedel_workbook:lean_workbook_7651",
224
+ "goedel_workbook:lean_workbook_7652",
225
+ "goedel_workbook:lean_workbook_766",
226
+ "goedel_workbook:lean_workbook_7674",
227
+ "goedel_workbook:lean_workbook_7679",
228
+ "goedel_workbook:lean_workbook_7680",
229
+ "goedel_workbook:lean_workbook_7692",
230
+ "goedel_workbook:lean_workbook_7693",
231
+ "goedel_workbook:lean_workbook_7716",
232
+ "goedel_workbook:lean_workbook_7720",
233
+ "goedel_workbook:lean_workbook_7726"
234
+ ],
235
+ "proof_keys": [
236
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012025.lean\",\"668ac231f13ef37719a561a4ceadf20fc3fd7212f1c118c30b64236e8e02a6f1\",0,\"lean_workbook_7634\"]",
237
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012026.lean\",\"5d5fea84b7791177268142dc581c6ce45817010b74257955863dc39d95733aed\",0,\"lean_workbook_7644\"]",
238
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012027.lean\",\"f7c4d4f841a816915c6def3a6f0310ed179e039b6c87a5b2bf9552eb9687727e\",0,\"lean_workbook_7649\"]",
239
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012028.lean\",\"e4b2658d99c00e09c4434f925015968e4a8fb0e28599224da533eed7af633510\",0,\"lean_workbook_7650\"]",
240
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012029.lean\",\"be1ad14e625f2c27e4a118464f29820cc8cbfc2580af130a0f806e00f93b47bd\",0,\"lean_workbook_7651\"]",
241
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012030.lean\",\"59813ae98dd7f94e3fff85bf468435c5116f101d6ed8ef933fb050a8bd21ed82\",0,\"lean_workbook_7652\"]",
242
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012031.lean\",\"fa1851e9240bcbff90a39280d1acd789c65401bb96045cec79f36ffbbbccaf3e\",0,\"lean_workbook_766\"]",
243
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012035.lean\",\"ccdc9f211930b0e5fe416710e54d7aff8e27e3fbb9b15f7c9e93a907a11de6bd\",0,\"lean_workbook_7674\"]",
244
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012037.lean\",\"1b30e5eb0f7c0c3085bedfbfbc392ef2d1c790907da3ce2f6592609da7a0ec09\",0,\"lean_workbook_7679\"]",
245
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012038.lean\",\"fc7f56653f168be6fc33b52e3625a26b3e6b09f0314cabde2cea65e5fe726b11\",0,\"lean_workbook_7680\"]",
246
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012040.lean\",\"44fce27f7d92f0da4808b910770091be1b0803c339069100c398aa72a81bc3a6\",0,\"lean_workbook_7692\"]",
247
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012041.lean\",\"8256117b44f0c54a87c3d7cba306392e219f8a99da2e696312678059443c16dd\",0,\"lean_workbook_7693\"]",
248
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012045.lean\",\"30ef8475005241ff7bcde8d79547f5b0c7f0c83cfcc00f8bd4a464d012e97ff9\",0,\"lean_workbook_7716\"]",
249
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012046.lean\",\"199fa490b59224822ab00edb9f92e8d4e1e4fe606a56e4e115097d8963e135f0\",0,\"lean_workbook_7720\"]",
250
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012049.lean\",\"0f9f6330bfe8c0def5c2a1218f22b909a93d0aa3dddc1d1fe5f2eed8663e3b78\",0,\"lean_workbook_7726\"]"
251
+ ]
252
+ }
manifests/batches/goedel_workbook/000482.json ADDED
@@ -0,0 +1,229 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "goedel_workbook/000482",
4
+ "batch_fingerprint": "a5288c66d6514de8251c764f78e919b536a30144c3ca4add46341d445e36ed62",
5
+ "evidence": {
6
+ "batch_fingerprint": "a5288c66d6514de8251c764f78e919b536a30144c3ca4add46341d445e36ed62",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "id": "lean_workbook_7727",
11
+ "index": 12050,
12
+ "reason": "missing_trace",
13
+ "selection": {
14
+ "file_path": "Full/Proof_012050.lean",
15
+ "id": "lean_workbook_7727",
16
+ "index": 12050,
17
+ "metadata": {
18
+ "declaration_kind": "theorem",
19
+ "source_dataset": "goedel_workbook",
20
+ "theorem_name": "lean_workbook_7727",
21
+ "theorem_ordinal": 0
22
+ },
23
+ "source_sha256": "5db3386153094b922e28a55e1b5979cdbe5a8eef38762f945911806e05ea2ea2"
24
+ },
25
+ "source_file": "Full/Proof_012050.lean"
26
+ },
27
+ {
28
+ "id": "lean_workbook_7734",
29
+ "index": 12053,
30
+ "reason": "missing_trace",
31
+ "selection": {
32
+ "file_path": "Full/Proof_012053.lean",
33
+ "id": "lean_workbook_7734",
34
+ "index": 12053,
35
+ "metadata": {
36
+ "declaration_kind": "theorem",
37
+ "source_dataset": "goedel_workbook",
38
+ "theorem_name": "lean_workbook_7734",
39
+ "theorem_ordinal": 0
40
+ },
41
+ "source_sha256": "76c3f250682fb50af56aa5838228dedf61aca556efc519dfa8c23a7c4357d5ef"
42
+ },
43
+ "source_file": "Full/Proof_012053.lean"
44
+ },
45
+ {
46
+ "id": "lean_workbook_7742",
47
+ "index": 12055,
48
+ "reason": "missing_trace",
49
+ "selection": {
50
+ "file_path": "Full/Proof_012055.lean",
51
+ "id": "lean_workbook_7742",
52
+ "index": 12055,
53
+ "metadata": {
54
+ "declaration_kind": "theorem",
55
+ "source_dataset": "goedel_workbook",
56
+ "theorem_name": "lean_workbook_7742",
57
+ "theorem_ordinal": 0
58
+ },
59
+ "source_sha256": "01b5b5020de6330c0865603529305a388e82113c1f53a815d6c6fe1609919648"
60
+ },
61
+ "source_file": "Full/Proof_012055.lean"
62
+ },
63
+ {
64
+ "id": "lean_workbook_7755",
65
+ "index": 12058,
66
+ "reason": "missing_trace",
67
+ "selection": {
68
+ "file_path": "Full/Proof_012058.lean",
69
+ "id": "lean_workbook_7755",
70
+ "index": 12058,
71
+ "metadata": {
72
+ "declaration_kind": "theorem",
73
+ "source_dataset": "goedel_workbook",
74
+ "theorem_name": "lean_workbook_7755",
75
+ "theorem_ordinal": 0
76
+ },
77
+ "source_sha256": "349be2795374caa53cdddd73a4e57200f9c38cad67078e4309b089c7888375df"
78
+ },
79
+ "source_file": "Full/Proof_012058.lean"
80
+ },
81
+ {
82
+ "id": "lean_workbook_7786",
83
+ "index": 12064,
84
+ "reason": "missing_trace",
85
+ "selection": {
86
+ "file_path": "Full/Proof_012064.lean",
87
+ "id": "lean_workbook_7786",
88
+ "index": 12064,
89
+ "metadata": {
90
+ "declaration_kind": "theorem",
91
+ "source_dataset": "goedel_workbook",
92
+ "theorem_name": "lean_workbook_7786",
93
+ "theorem_ordinal": 0
94
+ },
95
+ "source_sha256": "663c46d33a39163b6b7690d40a172c83544ad442b50caf5bfa7634a0b61d167a"
96
+ },
97
+ "source_file": "Full/Proof_012064.lean"
98
+ },
99
+ {
100
+ "id": "lean_workbook_7801",
101
+ "index": 12066,
102
+ "reason": "missing_trace",
103
+ "selection": {
104
+ "file_path": "Full/Proof_012066.lean",
105
+ "id": "lean_workbook_7801",
106
+ "index": 12066,
107
+ "metadata": {
108
+ "declaration_kind": "theorem",
109
+ "source_dataset": "goedel_workbook",
110
+ "theorem_name": "lean_workbook_7801",
111
+ "theorem_ordinal": 0
112
+ },
113
+ "source_sha256": "5fe337af5326bcc4fead7a3d0c3326f9e156b40748ac2bdf25ba8e042ed5c3c1"
114
+ },
115
+ "source_file": "Full/Proof_012066.lean"
116
+ },
117
+ {
118
+ "id": "lean_workbook_7804",
119
+ "index": 12067,
120
+ "reason": "missing_trace",
121
+ "selection": {
122
+ "file_path": "Full/Proof_012067.lean",
123
+ "id": "lean_workbook_7804",
124
+ "index": 12067,
125
+ "metadata": {
126
+ "declaration_kind": "theorem",
127
+ "source_dataset": "goedel_workbook",
128
+ "theorem_name": "lean_workbook_7804",
129
+ "theorem_ordinal": 0
130
+ },
131
+ "source_sha256": "a41d9448f74eea1855ff41e60486ae1e6c9b4396a83948603f6abb0ae6ea9003"
132
+ },
133
+ "source_file": "Full/Proof_012067.lean"
134
+ },
135
+ {
136
+ "id": "lean_workbook_7805",
137
+ "index": 12068,
138
+ "reason": "missing_trace",
139
+ "selection": {
140
+ "file_path": "Full/Proof_012068.lean",
141
+ "id": "lean_workbook_7805",
142
+ "index": 12068,
143
+ "metadata": {
144
+ "declaration_kind": "theorem",
145
+ "source_dataset": "goedel_workbook",
146
+ "theorem_name": "lean_workbook_7805",
147
+ "theorem_ordinal": 0
148
+ },
149
+ "source_sha256": "9a42295547e71bc70e75ebc59ba0458ef44643951ceadfcdea3b2cc5761f0acb"
150
+ },
151
+ "source_file": "Full/Proof_012068.lean"
152
+ },
153
+ {
154
+ "id": "lean_workbook_7813",
155
+ "index": 12069,
156
+ "reason": "missing_trace",
157
+ "selection": {
158
+ "file_path": "Full/Proof_012069.lean",
159
+ "id": "lean_workbook_7813",
160
+ "index": 12069,
161
+ "metadata": {
162
+ "declaration_kind": "theorem",
163
+ "source_dataset": "goedel_workbook",
164
+ "theorem_name": "lean_workbook_7813",
165
+ "theorem_ordinal": 0
166
+ },
167
+ "source_sha256": "0861eb631b10dbd548e5a15eb5bbd241d9b19b35d7124df566f0ad0e5a0c1216"
168
+ },
169
+ "source_file": "Full/Proof_012069.lean"
170
+ }
171
+ ],
172
+ "input_proofs": 25,
173
+ "input_units": 25,
174
+ "proofs": 16,
175
+ "published_proofs": 16,
176
+ "published_transitions": 40,
177
+ "replay_failures": [],
178
+ "trace_mode": "individual",
179
+ "transitions": 40,
180
+ "validation_failures": [],
181
+ "validation_rejected_proofs": 0,
182
+ "zero_transition_proofs": 0
183
+ },
184
+ "shards": [
185
+ {
186
+ "path": "data/train/goedel_workbook-000482-0000-c98644cc45381818.parquet",
187
+ "sha256": "c98644cc453818187a75b53353bfa41408dbf86c22fafd89f01bea431331cf2f",
188
+ "bytes": 301459,
189
+ "rows": 40,
190
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
191
+ }
192
+ ],
193
+ "proof_ids": [
194
+ "goedel_workbook:lean_workbook_773",
195
+ "goedel_workbook:lean_workbook_7730",
196
+ "goedel_workbook:lean_workbook_7736",
197
+ "goedel_workbook:lean_workbook_7752",
198
+ "goedel_workbook:lean_workbook_7753",
199
+ "goedel_workbook:lean_workbook_7756",
200
+ "goedel_workbook:lean_workbook_7759",
201
+ "goedel_workbook:lean_workbook_776",
202
+ "goedel_workbook:lean_workbook_7775",
203
+ "goedel_workbook:lean_workbook_7785",
204
+ "goedel_workbook:lean_workbook_7796",
205
+ "goedel_workbook:lean_workbook_7818",
206
+ "goedel_workbook:lean_workbook_7819",
207
+ "goedel_workbook:lean_workbook_7824",
208
+ "goedel_workbook:lean_workbook_7826",
209
+ "goedel_workbook:lean_workbook_7828"
210
+ ],
211
+ "proof_keys": [
212
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012051.lean\",\"47f108ae241631d32278c81c23ebc45e8215f7c42f7e91b3dfdebfe84f797a92\",0,\"lean_workbook_773\"]",
213
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012052.lean\",\"35abbf79316671747bf5b0698a863fda3ee3b763a41eb256d31776e4db3bcd99\",0,\"lean_workbook_7730\"]",
214
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012054.lean\",\"575d1697f19b043f4e2dbc1ce1f8a844e7b294ccac07650592cf51d01a7c6f23\",0,\"lean_workbook_7736\"]",
215
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012056.lean\",\"b0dc49eb575653b8c00d4e3698d30d79b715872b6ec9eafc45e59539da3ef233\",0,\"lean_workbook_7752\"]",
216
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012057.lean\",\"2eac128a430bbfc3ae60eb2ef7985eff30ea3cc0866725d676172449ad608638\",0,\"lean_workbook_7753\"]",
217
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012059.lean\",\"a2a886be55595b82c599fa07648a008c9a95a4d1a585beabdef542c558778f27\",0,\"lean_workbook_7756\"]",
218
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012060.lean\",\"d57e06725c5a57e53ab9529df0465070534ac65d09139465f350327c4dbc9d79\",0,\"lean_workbook_7759\"]",
219
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012061.lean\",\"c028a578000fa078457b8697166af9f175a312258500161c47119183309203fb\",0,\"lean_workbook_776\"]",
220
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012062.lean\",\"e26fbf6dfb5bd41990d773c85006332ce22f6a3ed8738a4d86f61583d5f1f660\",0,\"lean_workbook_7775\"]",
221
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012063.lean\",\"8c580bd2c7ca5452649965fa781c9afe51a2bace4f0d66698d6b1e39e3aa65fc\",0,\"lean_workbook_7785\"]",
222
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012065.lean\",\"d504d906f142640d6662d4e540f56c5183aece75785a817cf7c8bf38a322ad3a\",0,\"lean_workbook_7796\"]",
223
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012070.lean\",\"111f5c1d9190a8494d7b8ef64d88ea72736572db39327cf621106f04db38cd22\",0,\"lean_workbook_7818\"]",
224
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012071.lean\",\"a9b65353ff1d14f574392dfe853dc5bb5cc2974a9dce744150431364fa1a444b\",0,\"lean_workbook_7819\"]",
225
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012072.lean\",\"f6cebe58df9d4c18ab1b5b8756315090d5d0b136c5b7504cd18e6a1deb56db33\",0,\"lean_workbook_7824\"]",
226
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012073.lean\",\"9c41c7c4cb93e1526a266e730b62bdcea25fd6533892b265e83811601804b3ab\",0,\"lean_workbook_7826\"]",
227
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012074.lean\",\"5b8b4b5351081e76f75b085594942ba4abc5757800997ae2f4834972937270d6\",0,\"lean_workbook_7828\"]"
228
+ ]
229
+ }
manifests/batches/goedel_workbook/000483.json ADDED
@@ -0,0 +1,163 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "goedel_workbook/000483",
4
+ "batch_fingerprint": "f51540b1c76421dc99b13ff13bb03338adf75f321d49936e4d281298765cc4d9",
5
+ "evidence": {
6
+ "batch_fingerprint": "f51540b1c76421dc99b13ff13bb03338adf75f321d49936e4d281298765cc4d9",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "id": "lean_workbook_7842",
11
+ "index": 12079,
12
+ "reason": "missing_trace",
13
+ "selection": {
14
+ "file_path": "Full/Proof_012079.lean",
15
+ "id": "lean_workbook_7842",
16
+ "index": 12079,
17
+ "metadata": {
18
+ "declaration_kind": "theorem",
19
+ "source_dataset": "goedel_workbook",
20
+ "theorem_name": "lean_workbook_7842",
21
+ "theorem_ordinal": 0
22
+ },
23
+ "source_sha256": "06c67a82807294600806e6d19b0ad2162f4f1109c442b1ce3a6f5d9de4d5bc5a"
24
+ },
25
+ "source_file": "Full/Proof_012079.lean"
26
+ },
27
+ {
28
+ "id": "lean_workbook_7862",
29
+ "index": 12082,
30
+ "reason": "missing_trace",
31
+ "selection": {
32
+ "file_path": "Full/Proof_012082.lean",
33
+ "id": "lean_workbook_7862",
34
+ "index": 12082,
35
+ "metadata": {
36
+ "declaration_kind": "theorem",
37
+ "source_dataset": "goedel_workbook",
38
+ "theorem_name": "lean_workbook_7862",
39
+ "theorem_ordinal": 0
40
+ },
41
+ "source_sha256": "d00f9b4e1fb34b33bd218c89a4058ba3da0692380a086e9e61f00811248a52fe"
42
+ },
43
+ "source_file": "Full/Proof_012082.lean"
44
+ },
45
+ {
46
+ "id": "lean_workbook_7886",
47
+ "index": 12087,
48
+ "reason": "missing_trace",
49
+ "selection": {
50
+ "file_path": "Full/Proof_012087.lean",
51
+ "id": "lean_workbook_7886",
52
+ "index": 12087,
53
+ "metadata": {
54
+ "declaration_kind": "theorem",
55
+ "source_dataset": "goedel_workbook",
56
+ "theorem_name": "lean_workbook_7886",
57
+ "theorem_ordinal": 0
58
+ },
59
+ "source_sha256": "f9874f9e182788419912cab7ac5d06aba337afd4bea092e644657c9e5c10350f"
60
+ },
61
+ "source_file": "Full/Proof_012087.lean"
62
+ },
63
+ {
64
+ "id": "lean_workbook_7944",
65
+ "index": 12098,
66
+ "reason": "missing_trace",
67
+ "selection": {
68
+ "file_path": "Full/Proof_012098.lean",
69
+ "id": "lean_workbook_7944",
70
+ "index": 12098,
71
+ "metadata": {
72
+ "declaration_kind": "theorem",
73
+ "source_dataset": "goedel_workbook",
74
+ "theorem_name": "lean_workbook_7944",
75
+ "theorem_ordinal": 0
76
+ },
77
+ "source_sha256": "180c6df91d3b40a595e4d8f14b622c7c5c121e669febbf62ac7b2c8abf3ea581"
78
+ },
79
+ "source_file": "Full/Proof_012098.lean"
80
+ }
81
+ ],
82
+ "input_proofs": 25,
83
+ "input_units": 25,
84
+ "proofs": 21,
85
+ "published_proofs": 21,
86
+ "published_transitions": 67,
87
+ "replay_failures": [],
88
+ "trace_mode": "individual",
89
+ "transitions": 67,
90
+ "validation_failures": [],
91
+ "validation_rejected_proofs": 0,
92
+ "zero_transition_proofs": 0
93
+ },
94
+ "shards": [
95
+ {
96
+ "path": "data/train/goedel_workbook-000483-0000-8f8c0e02387b3aec.parquet",
97
+ "sha256": "8f8c0e02387b3aec80131f7b7aed757ed7541917217714559bbac4235d451213",
98
+ "bytes": 175946,
99
+ "rows": 52,
100
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
101
+ },
102
+ {
103
+ "path": "data/dev/goedel_workbook-000483-0000-08d7acfab71b30b9.parquet",
104
+ "sha256": "08d7acfab71b30b98f65aecbc1a9dc73e356086bfe310f1936fef1bfaca80994",
105
+ "bytes": 59486,
106
+ "rows": 11,
107
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
108
+ },
109
+ {
110
+ "path": "data/internal_test/goedel_workbook-000483-0000-6dd7e7635674d79a.parquet",
111
+ "sha256": "6dd7e7635674d79a857417d22ddcff6bf7eada9ef3911d98ac299670e3142dfb",
112
+ "bytes": 39506,
113
+ "rows": 4,
114
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
115
+ }
116
+ ],
117
+ "proof_ids": [
118
+ "goedel_workbook:lean_workbook_7829",
119
+ "goedel_workbook:lean_workbook_7830",
120
+ "goedel_workbook:lean_workbook_7831",
121
+ "goedel_workbook:lean_workbook_7839",
122
+ "goedel_workbook:lean_workbook_785",
123
+ "goedel_workbook:lean_workbook_7855",
124
+ "goedel_workbook:lean_workbook_7863",
125
+ "goedel_workbook:lean_workbook_7869",
126
+ "goedel_workbook:lean_workbook_7873",
127
+ "goedel_workbook:lean_workbook_7877",
128
+ "goedel_workbook:lean_workbook_7888",
129
+ "goedel_workbook:lean_workbook_7890",
130
+ "goedel_workbook:lean_workbook_7891",
131
+ "goedel_workbook:lean_workbook_790",
132
+ "goedel_workbook:lean_workbook_7913",
133
+ "goedel_workbook:lean_workbook_7918",
134
+ "goedel_workbook:lean_workbook_7921",
135
+ "goedel_workbook:lean_workbook_7932",
136
+ "goedel_workbook:lean_workbook_7938",
137
+ "goedel_workbook:lean_workbook_7939",
138
+ "goedel_workbook:lean_workbook_7947"
139
+ ],
140
+ "proof_keys": [
141
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012075.lean\",\"b1103e8dde76e7050aca987f5ac4460bcb167f220b8b55a0a9eaf77dc3840481\",0,\"lean_workbook_7829\"]",
142
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012076.lean\",\"24a4436935543d3506c5d741ed3fafa4c3285f2b58a83977fd8d938f8d18a5f2\",0,\"lean_workbook_7830\"]",
143
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012077.lean\",\"96cf21a4d3b5f22509b2176642645e81431d82d411ca3dc72dd2b9017cd642f9\",0,\"lean_workbook_7831\"]",
144
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012078.lean\",\"470e06ab60e6c4a80566a569841d82cfe63979c4934e8e84ae4644c58c1c4f18\",0,\"lean_workbook_7839\"]",
145
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012080.lean\",\"89da836f10bf4124e51d38fd683e35198f3086a9cd3365f17f0efa084986c3de\",0,\"lean_workbook_785\"]",
146
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012081.lean\",\"6e875b6f67d2cb456c89fd99a2d36c3ea6301857bd8a5bd9ece30f199db1fd4f\",0,\"lean_workbook_7855\"]",
147
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012083.lean\",\"fc0d419efac465628fecff8f34766c72de9bf3abe22c6ec3024bfbd81e0293a0\",0,\"lean_workbook_7863\"]",
148
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012084.lean\",\"9fcf4df3d97645aeb381ffe91e556b4179674e34f89051fd2712943e6bf57217\",0,\"lean_workbook_7869\"]",
149
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012085.lean\",\"dd18881b59ae92983e8c9633a51d30a354cfaf9c82f0479bc483d315bfeb4e72\",0,\"lean_workbook_7873\"]",
150
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012086.lean\",\"9f145fb9115d814bb727bd697f5e7e7744c7a792f6c4a4b2d1f49bd91a9ee65f\",0,\"lean_workbook_7877\"]",
151
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012088.lean\",\"9a594738de4ccce32b839b73c122c26cce9379fd707315ebb459d68716e3952b\",0,\"lean_workbook_7888\"]",
152
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012089.lean\",\"f35e41261f4d7ff19a52c043406a7a2939c3febde64651c1f0dc8b820e7b4842\",0,\"lean_workbook_7890\"]",
153
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012090.lean\",\"ab55ea4f15202b37db1c008b29182a5666044ae1cfef37accb7568d3aca72fb5\",0,\"lean_workbook_7891\"]",
154
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012091.lean\",\"28ae4da3956979e2f2c999bd5dd6d947f3fc559520b00d302d49b828787be0a5\",0,\"lean_workbook_790\"]",
155
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012092.lean\",\"c53850fc432982b1e552b7662aedaa0443db0c804113e1337945998f06fa0b5e\",0,\"lean_workbook_7913\"]",
156
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012093.lean\",\"d2eea1adee00708f6a4b3adae0ea2daf4252383850e5b45ee5ebab5165f087d6\",0,\"lean_workbook_7918\"]",
157
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012094.lean\",\"28853582e533c458ff94ce3dc339f0cdb0a8ddf3712dcc0a58827540a81a96aa\",0,\"lean_workbook_7921\"]",
158
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012095.lean\",\"f2cac4fd571196b28d32c0d3bab22ef79b3ede1aaf4007b6180aa1e14cbbf176\",0,\"lean_workbook_7932\"]",
159
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012096.lean\",\"0e2ef7b062b51e88035f035a2df6b211777b6c0362faa119c57cf02440bd9d42\",0,\"lean_workbook_7938\"]",
160
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012097.lean\",\"c51976aa4f8192b590c0f345d6b37c4b7f8f2503dd523a3f130a1c5c3c9f8c20\",0,\"lean_workbook_7939\"]",
161
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012099.lean\",\"bf8af2ef187c52bb33c8aaa0abb1de77daf0a58c66f44c40fa62420e3a52527d\",0,\"lean_workbook_7947\"]"
162
+ ]
163
+ }
manifests/batches/goedel_workbook/000484.json ADDED
@@ -0,0 +1,252 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "goedel_workbook/000484",
4
+ "batch_fingerprint": "79a8b93f11968044ee0aa6e2765ec7b6407be2cba43e4f21189ceeb5d83f3c73",
5
+ "evidence": {
6
+ "batch_fingerprint": "79a8b93f11968044ee0aa6e2765ec7b6407be2cba43e4f21189ceeb5d83f3c73",
7
+ "contamination_matches": [],
8
+ "failures": [
9
+ {
10
+ "id": "lean_workbook_7961",
11
+ "index": 12102,
12
+ "reason": "missing_trace",
13
+ "selection": {
14
+ "file_path": "Full/Proof_012102.lean",
15
+ "id": "lean_workbook_7961",
16
+ "index": 12102,
17
+ "metadata": {
18
+ "declaration_kind": "theorem",
19
+ "source_dataset": "goedel_workbook",
20
+ "theorem_name": "lean_workbook_7961",
21
+ "theorem_ordinal": 0
22
+ },
23
+ "source_sha256": "4753818f53e19e482b487239e0865aa6a008655cd5de1803536da262f5a6bd29"
24
+ },
25
+ "source_file": "Full/Proof_012102.lean"
26
+ },
27
+ {
28
+ "id": "lean_workbook_7983",
29
+ "index": 12107,
30
+ "reason": "missing_trace",
31
+ "selection": {
32
+ "file_path": "Full/Proof_012107.lean",
33
+ "id": "lean_workbook_7983",
34
+ "index": 12107,
35
+ "metadata": {
36
+ "declaration_kind": "theorem",
37
+ "source_dataset": "goedel_workbook",
38
+ "theorem_name": "lean_workbook_7983",
39
+ "theorem_ordinal": 0
40
+ },
41
+ "source_sha256": "6e1b51228a72357d9c30f07bac6bac18eb82dc406b4520f9dd6bac2769d6c40a"
42
+ },
43
+ "source_file": "Full/Proof_012107.lean"
44
+ },
45
+ {
46
+ "id": "lean_workbook_7984",
47
+ "index": 12108,
48
+ "reason": "missing_trace",
49
+ "selection": {
50
+ "file_path": "Full/Proof_012108.lean",
51
+ "id": "lean_workbook_7984",
52
+ "index": 12108,
53
+ "metadata": {
54
+ "declaration_kind": "theorem",
55
+ "source_dataset": "goedel_workbook",
56
+ "theorem_name": "lean_workbook_7984",
57
+ "theorem_ordinal": 0
58
+ },
59
+ "source_sha256": "cf4fc92646e1292295e36488cce4a9e9d90d9cc01f077a0cecb119bad25491af"
60
+ },
61
+ "source_file": "Full/Proof_012108.lean"
62
+ },
63
+ {
64
+ "id": "lean_workbook_8008",
65
+ "index": 12112,
66
+ "reason": "missing_trace",
67
+ "selection": {
68
+ "file_path": "Full/Proof_012112.lean",
69
+ "id": "lean_workbook_8008",
70
+ "index": 12112,
71
+ "metadata": {
72
+ "declaration_kind": "theorem",
73
+ "source_dataset": "goedel_workbook",
74
+ "theorem_name": "lean_workbook_8008",
75
+ "theorem_ordinal": 0
76
+ },
77
+ "source_sha256": "ccf2ce8fa4a15b41160035667e34c5557ce41131c32b958932a1a66a76362a16"
78
+ },
79
+ "source_file": "Full/Proof_012112.lean"
80
+ },
81
+ {
82
+ "id": "lean_workbook_8013",
83
+ "index": 12113,
84
+ "reason": "missing_trace",
85
+ "selection": {
86
+ "file_path": "Full/Proof_012113.lean",
87
+ "id": "lean_workbook_8013",
88
+ "index": 12113,
89
+ "metadata": {
90
+ "declaration_kind": "theorem",
91
+ "source_dataset": "goedel_workbook",
92
+ "theorem_name": "lean_workbook_8013",
93
+ "theorem_ordinal": 0
94
+ },
95
+ "source_sha256": "23dbe6160e9b53f477ffb186724aee611658991715e68f7f8ef66025262c5e34"
96
+ },
97
+ "source_file": "Full/Proof_012113.lean"
98
+ },
99
+ {
100
+ "id": "lean_workbook_8022",
101
+ "index": 12116,
102
+ "reason": "missing_trace",
103
+ "selection": {
104
+ "file_path": "Full/Proof_012116.lean",
105
+ "id": "lean_workbook_8022",
106
+ "index": 12116,
107
+ "metadata": {
108
+ "declaration_kind": "theorem",
109
+ "source_dataset": "goedel_workbook",
110
+ "theorem_name": "lean_workbook_8022",
111
+ "theorem_ordinal": 0
112
+ },
113
+ "source_sha256": "15e2ec4e638ac79463f6a4c844267ac828ddb88f62a507e11c6f5eedba233a88"
114
+ },
115
+ "source_file": "Full/Proof_012116.lean"
116
+ },
117
+ {
118
+ "id": "lean_workbook_8023",
119
+ "index": 12117,
120
+ "reason": "missing_trace",
121
+ "selection": {
122
+ "file_path": "Full/Proof_012117.lean",
123
+ "id": "lean_workbook_8023",
124
+ "index": 12117,
125
+ "metadata": {
126
+ "declaration_kind": "theorem",
127
+ "source_dataset": "goedel_workbook",
128
+ "theorem_name": "lean_workbook_8023",
129
+ "theorem_ordinal": 0
130
+ },
131
+ "source_sha256": "ac6bb1b89f254d48564df6d9abae1d9b01f5394b396c53acdeb10be258b22531"
132
+ },
133
+ "source_file": "Full/Proof_012117.lean"
134
+ },
135
+ {
136
+ "id": "lean_workbook_803",
137
+ "index": 12118,
138
+ "reason": "missing_trace",
139
+ "selection": {
140
+ "file_path": "Full/Proof_012118.lean",
141
+ "id": "lean_workbook_803",
142
+ "index": 12118,
143
+ "metadata": {
144
+ "declaration_kind": "theorem",
145
+ "source_dataset": "goedel_workbook",
146
+ "theorem_name": "lean_workbook_803",
147
+ "theorem_ordinal": 0
148
+ },
149
+ "source_sha256": "6744d4e934cbcd9471308ae20ed07ae37b6a2e86b0614f974ed523f89605a0f9"
150
+ },
151
+ "source_file": "Full/Proof_012118.lean"
152
+ },
153
+ {
154
+ "id": "lean_workbook_8030",
155
+ "index": 12119,
156
+ "reason": "missing_trace",
157
+ "selection": {
158
+ "file_path": "Full/Proof_012119.lean",
159
+ "id": "lean_workbook_8030",
160
+ "index": 12119,
161
+ "metadata": {
162
+ "declaration_kind": "theorem",
163
+ "source_dataset": "goedel_workbook",
164
+ "theorem_name": "lean_workbook_8030",
165
+ "theorem_ordinal": 0
166
+ },
167
+ "source_sha256": "b34c7c549e8ecb3d6baceb129ce3981eb7ad968f1aea017f136bd6151e7f4f41"
168
+ },
169
+ "source_file": "Full/Proof_012119.lean"
170
+ },
171
+ {
172
+ "id": "lean_workbook_8041",
173
+ "index": 12124,
174
+ "reason": "missing_trace",
175
+ "selection": {
176
+ "file_path": "Full/Proof_012124.lean",
177
+ "id": "lean_workbook_8041",
178
+ "index": 12124,
179
+ "metadata": {
180
+ "declaration_kind": "theorem",
181
+ "source_dataset": "goedel_workbook",
182
+ "theorem_name": "lean_workbook_8041",
183
+ "theorem_ordinal": 0
184
+ },
185
+ "source_sha256": "2da934c0ab3394661795643478db31ed5189b51eb3f4f7d7e9a95192a36311c6"
186
+ },
187
+ "source_file": "Full/Proof_012124.lean"
188
+ }
189
+ ],
190
+ "input_proofs": 25,
191
+ "input_units": 25,
192
+ "proofs": 15,
193
+ "published_proofs": 15,
194
+ "published_transitions": 59,
195
+ "replay_failures": [],
196
+ "trace_mode": "individual",
197
+ "transitions": 59,
198
+ "validation_failures": [],
199
+ "validation_rejected_proofs": 0,
200
+ "zero_transition_proofs": 0
201
+ },
202
+ "shards": [
203
+ {
204
+ "path": "data/train/goedel_workbook-000484-0000-2b5c6f64128e81eb.parquet",
205
+ "sha256": "2b5c6f64128e81ebe916d0eef9bbf11976f518f22298314601de18096dd0693b",
206
+ "bytes": 181105,
207
+ "rows": 58,
208
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
209
+ },
210
+ {
211
+ "path": "data/internal_test/goedel_workbook-000484-0000-b2b165840185c2a8.parquet",
212
+ "sha256": "b2b165840185c2a8eb95e5e8324d34a61720dacd1420bca85ff123a993486890",
213
+ "bytes": 36874,
214
+ "rows": 1,
215
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
216
+ }
217
+ ],
218
+ "proof_ids": [
219
+ "goedel_workbook:lean_workbook_795",
220
+ "goedel_workbook:lean_workbook_7959",
221
+ "goedel_workbook:lean_workbook_7972",
222
+ "goedel_workbook:lean_workbook_7975",
223
+ "goedel_workbook:lean_workbook_7977",
224
+ "goedel_workbook:lean_workbook_7982",
225
+ "goedel_workbook:lean_workbook_7986",
226
+ "goedel_workbook:lean_workbook_7988",
227
+ "goedel_workbook:lean_workbook_7992",
228
+ "goedel_workbook:lean_workbook_8015",
229
+ "goedel_workbook:lean_workbook_8017",
230
+ "goedel_workbook:lean_workbook_8035",
231
+ "goedel_workbook:lean_workbook_8036",
232
+ "goedel_workbook:lean_workbook_8038",
233
+ "goedel_workbook:lean_workbook_804"
234
+ ],
235
+ "proof_keys": [
236
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012100.lean\",\"8034166ff6a5f16883d95d9f8732def591f42442ab8f273b49b38cc5e83eb317\",0,\"lean_workbook_795\"]",
237
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012101.lean\",\"6611ba6c0c58696f470b8d59f1a6a9871fe4887096a43eb117e7fb143dd907b9\",0,\"lean_workbook_7959\"]",
238
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012103.lean\",\"3f8d93f326f861663252cdb8053a20cf7e969a013717df9a6fdfc387ad66414a\",0,\"lean_workbook_7972\"]",
239
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012104.lean\",\"948d7be1513ce2cda69989507bf36378994500ff5756f3685525af88efe1a5ca\",0,\"lean_workbook_7975\"]",
240
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012105.lean\",\"4fe347a04e1f8c68656af4fb0796ce9bad74ed1c8cad4b0e06f5ab2437255f71\",0,\"lean_workbook_7977\"]",
241
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012106.lean\",\"11e14875a2231ef84a97c79b7d0e397af47a3540c009b7bf2a0e415d6167abe3\",0,\"lean_workbook_7982\"]",
242
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012109.lean\",\"c3936f9a4e49294a64df1cacd1f207a71dcaaca6ab42622d8c92217a143fdf53\",0,\"lean_workbook_7986\"]",
243
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012110.lean\",\"6410c3f4b4f8fafc36a15295061a5eb4db9f619b7e4562a461ac827ae0965a06\",0,\"lean_workbook_7988\"]",
244
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012111.lean\",\"fef295ebbb014b0ad9421cedcbd2aa496e0285035561d816d4c2a86aef995ab6\",0,\"lean_workbook_7992\"]",
245
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012114.lean\",\"b88de3a66f74316adacedf7fb030277cb8c438270e5c5629766fe3caa9c16f24\",0,\"lean_workbook_8015\"]",
246
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012115.lean\",\"4c7d831ab968f14d4e976aa4d72b88e5f7488a9308c9e655033359267f94f10f\",0,\"lean_workbook_8017\"]",
247
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012120.lean\",\"719a7691a565e3d834210ba7cd700f4dbbe34ab0ebc169851232ed8448e8e5ae\",0,\"lean_workbook_8035\"]",
248
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012121.lean\",\"ba36682b2cbf1442948424487a6d6985baf869ec3298f2f3e326606351592b65\",0,\"lean_workbook_8036\"]",
249
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012122.lean\",\"95bbacfd51e4bfbf685c4a29de1c3c3e82e5acced71170766e91999d78b8799c\",0,\"lean_workbook_8038\"]",
250
+ "[\"goedel_workbook\",\"b731852af8d8ab11498fda27bce9020738c01c59\",\"Full/Proof_012123.lean\",\"c60874103c43edfdb2ffcf3d290d63b291e0123c05b205020a7040f145ef301d\",0,\"lean_workbook_804\"]"
251
+ ]
252
+ }
manifests/batches/mathlib/000418.json ADDED
The diff for this file is too large to render. See raw diff
 
manifests/batches/numina/001177.json ADDED
@@ -0,0 +1,51 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "numina/001177",
4
+ "batch_fingerprint": "c0157f533143aaecf3a6f636d6c3d8d2a4544d35c44ac94543e1873715e7223f",
5
+ "evidence": {
6
+ "batch_fingerprint": "c0157f533143aaecf3a6f636d6c3d8d2a4544d35c44ac94543e1873715e7223f",
7
+ "contamination_matches": [],
8
+ "failures": [],
9
+ "input_proofs": 5,
10
+ "input_units": 5,
11
+ "proofs": 5,
12
+ "published_proofs": 5,
13
+ "published_transitions": 91,
14
+ "replay_failures": [],
15
+ "trace_mode": "bundle",
16
+ "transitions": 91,
17
+ "validation_failures": [],
18
+ "validation_rejected_proofs": 0,
19
+ "zero_transition_proofs": 0
20
+ },
21
+ "shards": [
22
+ {
23
+ "path": "data/train/numina-001177-0000-94bfad6cd80c2a8b.parquet",
24
+ "sha256": "94bfad6cd80c2a8bd474e1e2207f7719830901df07a9700715233c7029ce4cf0",
25
+ "bytes": 691146,
26
+ "rows": 24,
27
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
28
+ },
29
+ {
30
+ "path": "data/train/numina-001177-0001-8f5c0bac427b133a.parquet",
31
+ "sha256": "8f5c0bac427b133a68f03691235ed2ad1d8351b2301e491dca825668070af5a1",
32
+ "bytes": 1397508,
33
+ "rows": 67,
34
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
35
+ }
36
+ ],
37
+ "proof_ids": [
38
+ "numina:1cab3041-780b-5675-bddf-0e21b53fea9f",
39
+ "numina:31ed26b4-f003-5af7-a6ba-b606ce191ce2",
40
+ "numina:95974c55-3727-5c41-a0c4-818ff22ad4f7",
41
+ "numina:c0dc2856-8f04-54b3-8db7-66b298c0589b",
42
+ "numina:f77032d5-c410-54b2-8584-dfc55dcec800"
43
+ ],
44
+ "proof_keys": [
45
+ "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_005885.lean\",\"197d74704cca9759a2788c2e5d3d9773e6fcf136153f8b36bd4d38eae95209d0\",0,\"algebra_270342\"]",
46
+ "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_005886.lean\",\"e28dfe41767678efa2cdc4de159f4ae8fb04fb75a4fa273281fd4bae35ae2f80\",0,\"number_theory_34210\"]",
47
+ "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_005887.lean\",\"a722c348d9721e73d92ec6d4ea473f410c705c2928e8ff42bd53fbe24ea1ccf0\",0,\"number_theory_266978\"]",
48
+ "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_005888.lean\",\"49eb16a8f528857f03e44cc5a29e9fcde6dae9cd47a23e8ac4873131fffe3c2f\",0,\"algebra_140261\"]",
49
+ "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_005889.lean\",\"497a3b7225dc30e310cc0244f819a3dec65fb0b26aa56c8e140f3d2e981ec92e\",0,\"number_theory_268866\"]"
50
+ ]
51
+ }
manifests/batches/numina/001178.json ADDED
@@ -0,0 +1,58 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "numina/001178",
4
+ "batch_fingerprint": "0d0359d6556f6f95d7c9a85adf2c7f633ebd058edebe6fe9e26a99a6c6117928",
5
+ "evidence": {
6
+ "batch_fingerprint": "0d0359d6556f6f95d7c9a85adf2c7f633ebd058edebe6fe9e26a99a6c6117928",
7
+ "contamination_matches": [],
8
+ "failures": [],
9
+ "input_proofs": 5,
10
+ "input_units": 5,
11
+ "proofs": 5,
12
+ "published_proofs": 5,
13
+ "published_transitions": 125,
14
+ "replay_failures": [],
15
+ "trace_mode": "bundle",
16
+ "transitions": 125,
17
+ "validation_failures": [],
18
+ "validation_rejected_proofs": 0,
19
+ "zero_transition_proofs": 0
20
+ },
21
+ "shards": [
22
+ {
23
+ "path": "data/train/numina-001178-0000-d64f6021ecc002bd.parquet",
24
+ "sha256": "d64f6021ecc002bdcf1b014b85993747d27b12689096ca763ea52d6282107c40",
25
+ "bytes": 590049,
26
+ "rows": 80,
27
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
28
+ },
29
+ {
30
+ "path": "data/train/numina-001178-0001-6baa4ccc37dda943.parquet",
31
+ "sha256": "6baa4ccc37dda943b68660a928acca424acf40346ea5812c187105a27556bcd1",
32
+ "bytes": 675738,
33
+ "rows": 41,
34
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
35
+ },
36
+ {
37
+ "path": "data/train/numina-001178-0002-fd0c9ef122e7947c.parquet",
38
+ "sha256": "fd0c9ef122e7947cc8c8d20007eba46cf042818338712c06312b658e9ab60c41",
39
+ "bytes": 112967,
40
+ "rows": 4,
41
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
42
+ }
43
+ ],
44
+ "proof_ids": [
45
+ "numina:54084cce-3aac-5ac2-829c-a8496cc1b19d",
46
+ "numina:798e0334-6b80-5f90-b827-a0bd119e78de",
47
+ "numina:81c0bb44-2214-5184-ae39-a8c99e5ed640",
48
+ "numina:bc3c7b15-ba79-5445-8909-9a8fb226e983",
49
+ "numina:d50973f5-0f75-572c-acad-a2474ec05dd0"
50
+ ],
51
+ "proof_keys": [
52
+ "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_005890.lean\",\"109c2f34d9c224254ecfae10529fd24518743d4c84e76edcb8ee0e80362fc30f\",0,\"calculus_148203\"]",
53
+ "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_005891.lean\",\"94b55bd58a88158605fbb3b8ab76d3fa3172ab18d4f29edf3d798b4af6aa89fc\",0,\"algebra_274133\"]",
54
+ "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_005892.lean\",\"5b16efa2e5125c1bccac6b7996ceaad3ad1dd8244e6d46c39c37b6b36b8d60b8\",0,\"algebra_150704\"]",
55
+ "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_005893.lean\",\"c8c2ad56db9cb35b8ebade3655bb720118b111404aa8ebbbdb102f4ad2cfc210\",0,\"algebra_136138\"]",
56
+ "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_005894.lean\",\"ef92b7650386112d75126be00397d2131261cc193fafd99e75c2ac148b70dbc3\",0,\"calculus_148263\"]"
57
+ ]
58
+ }
manifests/batches/numina/001179.json ADDED
@@ -0,0 +1,51 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ {
2
+ "format": "leangpt-parquet-v2",
3
+ "batch": "numina/001179",
4
+ "batch_fingerprint": "80655d1f830ab40c7731cc2cc4c2b105a2bbc6850b2210b53fcf60c3d1da75bb",
5
+ "evidence": {
6
+ "batch_fingerprint": "80655d1f830ab40c7731cc2cc4c2b105a2bbc6850b2210b53fcf60c3d1da75bb",
7
+ "contamination_matches": [],
8
+ "failures": [],
9
+ "input_proofs": 5,
10
+ "input_units": 5,
11
+ "proofs": 5,
12
+ "published_proofs": 5,
13
+ "published_transitions": 44,
14
+ "replay_failures": [],
15
+ "trace_mode": "bundle",
16
+ "transitions": 44,
17
+ "validation_failures": [],
18
+ "validation_rejected_proofs": 0,
19
+ "zero_transition_proofs": 0
20
+ },
21
+ "shards": [
22
+ {
23
+ "path": "data/train/numina-001179-0000-affb7a6e66aaee1c.parquet",
24
+ "sha256": "affb7a6e66aaee1c651fbc39540b112f7ad92b9392af7f1f8c98636a81bc0e08",
25
+ "bytes": 417589,
26
+ "rows": 36,
27
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
28
+ },
29
+ {
30
+ "path": "data/train/numina-001179-0001-56a254a45b77a9c9.parquet",
31
+ "sha256": "56a254a45b77a9c9c47e333303a272a963e49db93605165da29f103609943e36",
32
+ "bytes": 468697,
33
+ "rows": 8,
34
+ "revision": "81ab65830b54349662a3ee68d64712fc7a308a54"
35
+ }
36
+ ],
37
+ "proof_ids": [
38
+ "numina:0be3615c-ea1a-5c47-96b3-87b9225b600d",
39
+ "numina:125f31cf-5731-57df-81aa-79664e55f134",
40
+ "numina:13a728e6-2838-5659-921b-352c96cd04e6",
41
+ "numina:75b99946-a145-5cba-a810-547fa258773b",
42
+ "numina:c0e3d617-d814-5de6-8582-e2f71e0d48e2"
43
+ ],
44
+ "proof_keys": [
45
+ "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_005895.lean\",\"50dd8939b806164744a9188ea5596e0b97a0ab790c752eb14f0a299fbaef342d\",0,\"algebra_272065\"]",
46
+ "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_005896.lean\",\"692f5f1048f4a8090002a22718429157562d5e7a79b2a8bdcca1c5fb425e1024\",0,\"algebra_44175\"]",
47
+ "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_005897.lean\",\"f2eda9fea1f43cc121c1776833e18e999548ff3c559c619f617aa07039bd2ece\",0,\"algebra_145653\"]",
48
+ "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_005898.lean\",\"14e8f2fd938d5fa42c89e83d6e5f8e74421c4c009ffb745c7e134f07e7df198d\",0,\"number_theory_323233\"]",
49
+ "[\"numina\",\"51fa67f1f647ae1ecd81eef9f19306aa8a7b3a94\",\"Full/Proof_005899.lean\",\"5b4edb11f45a00557cccb82169ee16c5d70e3ae0d2625e746f5feef151664dda\",0,\"number_theory_144357\"]"
50
+ ]
51
+ }