DEF0298canonicalv1Kleene Fixed Point
Self-application operator S(c) = (c+c) mod M_k and its fixed points. At every finite stage, c=0 is always a fixed point. Models Kleene's recursion theorem constructively on Z/M_k Z.
Payload
Kleene Fixed Point
Self-application operator S(c) = (c+c) mod M_k and its fixed points. At every finite stage, c=0 is always a fixed point. Models Kleene’s recursion theorem constructively on Z/M_k Z.
Kleene Fixed Point
Summary
Self-application operator S(c) = (c+c) mod M_k and its fixed points. At every finite stage, c=0 is always a fixed point. Models Kleene’s recursion theorem constructively on Z/M_k Z.
Statement
No manuscript statement was extracted in this pilot run.
Proof / Justification
This item is definitional. No manuscript proof is required.
Source Context
- Registry source:
book-03.jsonlline 218 - Manuscript source: not matched
Lean / Formalization Notes
- Formalization:
formalized - Module:
TauLib.BookIII.Computation.E2Witness - Name:
kleene_fixed_point
Dependencies
- Canonical: III.D30
Related Results
Generated by later projection phases.
Related Publications
Generated by later projection phases.
Revision Notes
- 2026-04-24: Initial pilot migration.
Identifiers
Aliases & legacy IDs
III.D83kleene-fixed-pointdef:kleene-fixed-pointRelease lines
corpus_v3_workingcorpus_v2Relations
Formalized by (2)
Appears in (1)
Downstream uses (computed) (4)
Items in the corpus that reference this one via load-bearing relations. Computed from the full corpus-v3 graph at build time.
Sources
Version & History
Status disclaimer
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