theorem 3.96 Turing

open in the book · parts/02-mathematical-methods/01-logic-sets.tex:2778 · p. 51

Rests on

Supports

Neighborhood

Every logical edge within two steps of this node.

theorem 3.96: Turing3.96definition 3.93: Computable function, decidable set3.93definition 3.92: Turing machine3.92theorem A.30: Church, TuringA.30theorem 3.98: Church–Turing3.98theorem 3.97: Rice3.97proof : ch:01-logic-sets@proof-23proofproposition A.15: Syntax is computableA.15theorem A.17: RepresentabilityA.17theorem 3.95: Universal machine3.95definition A.31: k-tape machineA.31lemma A.32: Tape reductionA.32theorem A.33: thm:app-univ-universalA.33theorem 3.84: Gödel's completeness theorem, 19303.84proof : app:A-long-proofs@proof-24proofdefinition 3.80: Formal system3.80proof : ch:01-logic-sets@prooflink-5proofproof : ch:01-logic-sets@proof-24proof

Edges

typedirectionnode provenancewhere
cites On Computable Numbers, with an Application to the Entscheidungsproblem derived parts/02-mathematical-methods/01-logic-sets.tex:2782
depends_on Computable function, decidable set declared parts/02-mathematical-methods/01-logic-sets.tex:2783
depends_on Turing machine declared parts/02-mathematical-methods/01-logic-sets.tex:2783
depends_on Church, Turing declared appendices/A-long-proofs.tex:2581
depends_on Church–Turing declared parts/02-mathematical-methods/01-logic-sets.tex:2863
depends_on Rice declared parts/02-mathematical-methods/01-logic-sets.tex:2825
proves ch:01-logic-sets@proof-23 declared parts/02-mathematical-methods/01-logic-sets.tex:2786