partial computable function造句
例句與造句
- Such enumerations are formally called computable numberings of the partial computable functions.
- Every Turing machine computes a certain fixed partial computable function from the input strings over its alphabet.
- A single-valued numbering of the set of partial computable functions is called a Friedberg numbering.
- Given a precomplete numbering \ nu then for any partial computable function f with two parameters there exists a total computable function t with one parameter such that
- The following theorem shows that the functions computable by machines that always halt do not include extensions of all partial computable functions, which implies the first question above has a negative answer.
- It's difficult to find partial computable function in a sentence. 用partial computable function造句挺難的
- Both the set of all r . e . subsets of \ mathbb { N } and the set of all partial computable functions have principle numberings ( Ershov 1999 : 487 ).
- The formalization of computability theory by Kleene led to a particular universal partial computable function ? ( " e ", " x " ) defined using the T predicate.
- *A famous Rice's theorem states that if " F " is a subset of the set of partial computable functions from \ mathbb { N } to \ { 0, 1 \ }, then unless " F " or its complement is empty, the problem of deciding whether or not a particular Turing machine computes a function in " F " is undecidable.
- Given a G鰀el numbering \ varphi of recursive functions, there is a primitive recursive function " s " of two arguments with the following property : for every G鰀el number " p " of a partial computable function " f " with two arguments, the expressions \ varphi _ { s ( p, x ) } ( y ) and f ( x, y ) are defined for the same combinations of natural numbers " x " and " y ", and their values are equal for any such combination.