Corpus formal_theorem canonical 2026-05-27T20:53:50+00:00
Corpus v3 · Formal theorem cid005520FTH0258canonicalv1

zero_map_compat (theorem)

/-- [II.D54] Formal proof: the constant 0 map is reduce-compatible. reduce(0, k) = 0 for all k, so the zero map trivially satisfies f(reduce(x, k)) = reduce(f(x), k). -/

Formalization

lean_axiom_freesorries: 0project axioms: 0
  • ModuleTauLib.BookII.Enrichment.SelfEnrichment
  • Declarationzero_map_compat
  • Lean toolchainleanprover/lean4:v4.x.x

Identifiers

  • Corpus ID cid005520
  • Primary alias FTH0258
  • Type Formal theorem
  • Status canonical
  • Visibility public
  • Version v1

Aliases & legacy IDs

zero_map_compatzero-map-compatTauLib.BookII.Enrichment.SelfEnrichment::zero_map_compat

Release lines

corpus_v2corpus_v3_working

Version & History

  • v1 · 2026-05-10 imported from v2 taulib declarations

Status disclaimer

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