For the Goodman–Myhill theorem in constructive set theory, see Diaconescu's theorem.
In computability theory the Myhill isomorphism theorem, named after John Myhill, provides a characterization for two numberings to induce the same notion of computability on a set. It is reminiscent of the Schröder-Bernstein theorem in set theory.
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In computability theory the Myhillisomorphismtheorem, named after John Myhill, provides a characterization for two numberings to induce the same notion...
with property P. The Myhillisomorphismtheorem is a computability-theoretic analogue of the Cantor–Bernstein–Schroeder theorem that characterizes the...
By the Myhillisomorphismtheorem, the relation of computable isomorphism coincides with the relation of mutual one-one reducibility. Theorem 7.VI, Hartley...
"Graph isomorphism is in SPP", Information and Computation, 204 (5): 835–852, doi:10.1016/j.ic.2006.02.002. Schöning, Uwe (1988), "Graph Isomorphism is in...
Mathematics. Series 2. 59 (3): 379–407. doi:10.2307/1969708. JSTOR 1969708. Myhill, John R. Sr. (1956). "The lattice of recursively enumerable sets". The Journal...
productive function that is injective and total. The following theorems, due to Myhill (1955), show that in a sense all creative sets are like K {\displaystyle...
Lectures on the Curry-Howard Isomorphism, CiteSeerX 10.1.1.17.7385, p. 239 Smith, Peter (2007). An introduction to Gödel's Theorems (PDF). Cambridge, U.K.:...
Definability paradoxes by Timothy Gowers "Russell's Paradox". Internet Encyclopedia of Philosophy. "Russell-Myhill Paradox". Internet Encyclopedia of Philosophy....
language L {\displaystyle L} . Myhill–Nerode theorem allows it to define it explicitly in terms of right contexts: Theorem — Minimal automaton recognizing...
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