{"slug":"oip-pattern-4-pattern-4-symmetry-the-compression-solution","verification":{"valid":true,"entries":6,"head":"68d36a333d5fc28f0f3e7f661966289ba477765da6d4a20bed6e44c57d74a95d"},"energy":{"passes":6,"tokens_in":3715,"tokens_out":3263,"tokens_total":6978,"cost_usd":0,"models":{"claude-fable-5":2,"grok/grok-4.3":2,"scorer":1,"owner":1},"head":"68d36a333d5fc28f0f3e7f661966289ba477765da6d4a20bed6e44c57d74a95d"},"provenance":[{"ts":"2026-07-04T04:34:16.911Z","model":"claude-fable-5","action":"edit","prompt":"","input":"","response":"","tokens_in":0,"tokens_out":0,"cost":0,"prev":"genesis","hash":"7608c78c8f83f32b7091fdde79c599d0e07236caab0689a69d782156b3695562"},{"ts":"2026-07-04T05:02:12.383Z","model":"claude-fable-5","action":"edit","prompt":"","input":"","response":"","tokens_in":0,"tokens_out":0,"cost":0,"prev":"7608c78c8f83f32b7091fdde79c599d0e07236caab0689a69d782156b3695562","hash":"9710c1a72506605b45ad500376504c6dd91bcc890db87d36afc46478a02d4b3c"},{"ts":"2026-07-07T07:47:53.769Z","model":"grok/grok-4.3","action":"atomize","prompt":"You are the claim atomizer for the miscsubjects.com philosophy and OIP corpus. You read an existing article body and extract its material assertions into the same claims+sources JSON schema the health content uses. The body is read-only input.\n\nALWAYS:\n- Extract every material assertion as one atomic claim, tied to the ## section it came from.\n- Tier honestly: human = empirically established; mechanistic = formally proven or mathematical; anecdotal = historical or textual attribution; speculative = metaphysical or interpretive.\n- Attach real sources (primary works, papers, books) with exact quotes only where you can verify them; otherwise mark the claim unsourced.\n- Prefer fewer, harder claims over many soft ones.\n\nNEVER:\n- Never rewrite, summarize, or output the body.\n- Never invent a URL, quote, or publication.\n- Never duplicate an existing claim text.","input":"atomize oip-pattern-4-pattern-4-symmetry-the-compression-solution","response":"{\n  \"claims\": [\n    {\"id\": \"c1\", \"text\": \"Symmetry is invariance under transformation.\", \"section\": \"## Formal definition\", \"tier\": \"mechanistic\", \"source_ids\": [], \"source_status\": \"unsourced\", \"why_material\": \"core definition of symmetry as the pattern's foundation\"},\n    {\"id\": \"c2\", \"text\": \"An object has symmetry if there exists a non-trivial operation (rotation, reflection, translation) that leaves it unchanged.\", \"section\": \"## Formal definition\", \"tier\": \"mechanistic\", \"source_ids\": [], \"source_status\": \"unsourced\", \"why_material\": \"precise condition for symmetry presence\"},\n    {\"id\": \"c3\", \"text\": \"Symmetry is the solution to the compression problem: how to specify a complex structure with minimal information.\", \"section\": \"## Formal definition\", \"tier\": \"mechanistic\", \"source_ids\": [], \"source_status\": \"unsourced\", \"why_material\": \"links symmetry to information compression\"},\n    {\"id\": \"c4\", \"text\": \"A symmetric object requires only the asymmetric unit plus the symmetry operation to be fully described.\", \"section\": \"## Formal definition\", \"tier\": \"mechanistic\", \"source_ids\": [], \"source_status\": \"unsourced\", \"why_material\": \"describes the minimal specification enabled by symmetry\"},\n    {\"id\": \"c5\", \"text\": \"Symmetry emerges whenever the generating rule is uniform across space and the environment is uniform (or periodic).\", \"section\": \"## Mechanism\", \"tier\": \"mechanistic\", \"source_ids\": [], \"source_status\": \"unsourced\", \"why_material\": \"states the two conditions for symmetry emergence\"},\n    {\"id\": \"c6\", \"text\": \"Crystals form symmetric lattices because the bonding rule is the same everywhere and the equilibrium configuration minimizes energy.\", \"section\": \"## Mechanism\", \"tier\": \"human\", \"source_ids\": [], \"source_status\": \"unsourced\", \"why_material\": \"explains crystal symmetry via uniform rules and energy minimization\"},\n    {\"id\": \"c7\", \"text\": \"Snowflakes are hexagonal because ice Ih has six-fold rotational symmetry in the basal plane.\", \"section\": \"#","tokens_in":3715,"tokens_out":3263,"cost":0,"prev":"9710c1a72506605b45ad500376504c6dd91bcc890db87d36afc46478a02d4b3c","hash":"f417d1dd84cec90a7c9fbccd3043e43c20e41f9be92476bb975d2d247f1f15dc"},{"ts":"2026-07-07T07:47:54.686Z","model":"grok/grok-4.3","action":"sources","prompt":"","input":"oip-pattern-4-pattern-4-symmetry-the-compression-solution","response":"1 source(s) added","tokens_in":0,"tokens_out":0,"cost":0,"prev":"f417d1dd84cec90a7c9fbccd3043e43c20e41f9be92476bb975d2d247f1f15dc","hash":"e357151cd36835a47a8e424f4fed88dc6b53323edfd3293a61b9c885008cc3ca"},{"ts":"2026-07-07T07:47:55.011Z","model":"scorer","action":"score","prompt":"","input":"oip-pattern-4-pattern-4-symmetry-the-compression-solution","response":"[{\"claim_id\":\"c29\",\"old_weight\":0.1,\"new_weight\":0.1,\"status\":\"cut\"}]","tokens_in":0,"tokens_out":0,"cost":0,"prev":"e357151cd36835a47a8e424f4fed88dc6b53323edfd3293a61b9c885008cc3ca","hash":"4b6d5b47d6da119504a849a9770c013e45e64c44c0c9af92f1c0f6cf26ad0f09"},{"ts":"2026-07-17T02:36:25.424Z","model":"owner","action":"voxel_divide","prompt":"","input":"oip-pattern-4-pattern-4-symmetry-the-compression-solution","response":"5 DIVs from body (verbatim, roundtrip-checked)","tokens_in":0,"tokens_out":0,"cost":0,"prev":"4b6d5b47d6da119504a849a9770c013e45e64c44c0c9af92f1c0f6cf26ad0f09","hash":"68d36a333d5fc28f0f3e7f661966289ba477765da6d4a20bed6e44c57d74a95d"}]}