partial recursive function造句
例句與造句
- Let \ mathcal { A } be a class of partial recursive functions.
- The broader class of partial recursive functions is defined by introducing an domain ).
- A total recursive function is a partial recursive function that is defined for every input.
- Rice's theorem says " any nontrivial property of partial recursive functions is undecidable"
- The preimage of a recursively enumerable set under a partial recursive function is a recursively enumerable set.
- It's difficult to find partial recursive function in a sentence. 用partial recursive function造句挺難的
- Let \ mathcal { C } be a class of partial recursive functions with index set C.
- :Let \ mathcal { C } be a class of partial recursive functions with index set C.
- An equivalent definition states that a partial recursive function is one that can be computed by a Turing machine.
- A principle numbering of the set of partial recursive functions is known as an admissible numbering in the literature.
- The primitive recursive functions are a subset of the total recursive functions, which are a subset of the partial recursive functions.
- In contrast, trial and error predicates, limiting recursive functions and limiting partial recursive functions present syntactic systems of symbols with formal rules for their manipulation.
- While all primitive recursive functions are total, this is not true of partial recursive functions; for example, the minimisation of the successor function is undefined.
- In contrast, trial-and-error predicates, limiting recursive functions, and limiting partial recursive functions present only syntactic systems of symbols with formal rules for their manipulation.
- It is proved ( Burgin, 2005 ) that limiting partial recursive functions, trial and error predicates, general Turing machines, and simple inductive Turing machines are equivalent models of computation.
- Simple inductive Turing machines and general Turing machines are related to limiting partial recursive functions and trial and error predicates as Turing machines are related to partial recursive functions and lambda-calculus.
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