Corpus formal_theorem canonical 2026-05-27T20:53:50+00:00
Corpus v3 · Formal theorem cid005445FTH0183canonicalv1

finite_is_proto_rational_2 (theorem)

/-- [II.D65] Every finite x > 1 is proto-rational at a sufficiently large stage. If P_k > x, then reduce(x, k) = x % P_k = x. Verified for x = 2. -/

Formalization

lean_axiom_freesorries: 0project axioms: 0
  • ModuleTauLib.BookII.Closure.BSDbridge
  • Declarationfinite_is_proto_rational_2
  • Lean toolchainleanprover/lean4:v4.x.x

Identifiers

  • Corpus ID cid005445
  • Primary alias FTH0183
  • Type Formal theorem
  • Status canonical
  • Visibility public
  • Version v1

Aliases & legacy IDs

finite_is_proto_rational_2finite-is-proto-rational-2TauLib.BookII.Closure.BSDbridge::finite_is_proto_rational_2

Release lines

corpus_v2corpus_v3_working

Version & History

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

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