{"slug":"hunter-scientific-coherence-proves-logos","identifier":"hunter-scientific-coherence-proves-logos","title":"Scientific Coherence Proves the Logos — Proof by Maclain Hunter","author":"Maclain Hunter","sourceSha256":"01ee98668d7a09ff6dd69745d4864cc5e86f7e129124726585ea6e7510b256ce","sourceKind":"authored-foundational-record","recordedAt":"2026-10-03T01:37:32.234Z","recordedAtMeaning":"Database registration time, not a claim of original handwritten authorship.","originalAuthoredAt":null,"formalizedAt":"2026-10-03T10:37:05.082Z","checkedAt":"2026-10-03T10:41:31.083Z","status":"verified","axiomFree":true,"axioms":[],"theoremNames":["HunterAuthored.inference_1"],"units":[{"id":"inference_1","sourceStatement":"{A, B, C, D} |= (A & B) & (C & D)","sourceOffset":755,"scope":"Exact source sequent under finite two-valued propositional semantics. Source proposition meanings and Logic/Logos/God Ground are preserved separately; this checks the inference, not unencoded prose.","variables":["A","B","C","D"],"premises":["A","B","C","D"],"conclusion":"(A & B) & (C & D)","status":"candidate","leanStatement":"theorem inference_1 (v0 v1 v2 v3 : Bool) :\n    ((!(((v0 && v1) && v2) && v3)) || ((v0 && v1) && (v2 && v3))) = true := by\n  cases v0 <;> cases v1 <;> cases v2 <;> cases v3 <;> decide\n#print axioms inference_1\n","kernelStatus":"verified","axioms":[],"axiomFree":true,"reportedTheorem":"HunterAuthored.inference_1"}],"files":{"source.json":{"sha256":"79defa51d0078a914a5df23fa660f77ac9899a1cbf5e3f22f5cc39dc721c24dc","bytes":1769},"Proof.lean":{"sha256":"24eeb494d0149f5426ead4b65d590ec68ac07e1758361ca871c8d7beb9a8dda7","bytes":526},"lean-check.txt":{"sha256":"283a8aa40f54008e4bfc528069537344fae9f76a8d2f62b37f48d942b98ba62c","bytes":115}},"boundary":"Lean establishes the listed formal statements and dependencies. 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The exact authored source, Ground, known premise meanings, application validation and empirical evidence remain separately typed. 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