recursive sets造句

例句与造句

1. The primitive recursive ordinal functions are the same as the primitive recursive set functions that map ordinals to ordinals.
2. The proof above shows that for each recursively enumerable set of axioms there is a recursive set of axioms with the same deductive closure.
3. A decision problem " A " is called decidable or effectively solvable if " A " is a recursive set.
4. A set " A " is a recursive set if and only if " A " and the total computable function is a recursive set.
5. A set " A " is a recursive set if and only if " A " and the total computable function is a recursive set.
6. It's difficult to find recursive sets in a sentence. 用recursive sets造句挺难的
7. :: : 2 . ) ( Abstract Complexity ) Looking at the structural ( topological, algebraic, etc ) properties of recursive sets, generalizing this notion.
8. If "'L "'is finitely axiomatizable ( and has a recursive set of recursive rules ) and has the fmp, then it is decidable.
9. A primitive recursive set function is a function from sets to sets that can be obtained from the following basic functions by repeatedly applying the following rules of substitution and recursion:
10. :For any turing machine A, B and recursive set R there is a machine C so C ( p ) = A ( p ) if p is in R and B ( p ) otherwise.
11. John McCarthy posed a puzzle to him about spies, guards, and password which Rabin studied and soon after he wrote an article, " Degree of Difficulty of Computing a Function and Hierarchy of Recursive Sets ."
12. These two forces are put into conflict by the fact that given a model with a recursive coding on the natural numbers, any formula with bounded quantifiers and finitely many parameters will produce a recursive set of natural numbers consisting of the codes of the elements for which the formula holds.
13. A formal parsing system G = ( V, & mu;, T, R ) consists of two finite disjoint vocabularies, V and T, a many-many map, & mu;, from V onto T, and a recursive set R of strings in T called syntactic sentence classes . ..
14. If the elements of M were to be coded onto the ( standard ) natural numbers in such a way that the addition and multiplication operations of the model were recursive functions on the codes, then every subset of the model defined by a first-order formula with finitely many parameters and bounded quantifiers is a recursive set of natural numbers.
15. Many degrees with special properties were constructed : " hyperimmune-free degrees " where every function computable relative to that degree is majorized by a ( unrelativized ) computable function; " high degrees " relative to which one can compute a function " f " which dominates every computable function " g " in the sense that there is a constant " c " depending on " g " such that " g ( x ) < f ( x ) " for all " x > c "; " random degrees " containing limit-recursive sets.