Let h be any rapidly increasing function recursive in the halting problem. One can find a double recursive program of size n for a zero—one valued function of finite support whose smallest primitive recursive program is larger than h(n). One can find a general recursive program of size n for a zero—one valued function of finite support such that any general recursive program of size at most h(n) for the function runs extremely slowly on all large arguments
This paper gives an overview of subrecursive hierarchy theory as it relates to computational complex...
One partial recursive function is a pseudo-extension of another just in case the former agrees with ...
AbstractLadner (J. Assoc. Comput. Mach. 22 (1975) 155) showed that there are no minimal recursive se...
In this paper, the methods of recursive function theory are used to study the size (or cost or compl...
Programming languages which express programs for all computable (recursive) functions are called uni...
Programming languages which express programs for all computable (recursive) functions are called uni...
In an earlier paper (JACM, 1976) we studied the computational complexity of a number of questions o...
AbstractIn this paper we establish a lower bound for the simultaneous complexity of the halting prob...
Recent studies of computational complexity have focused on “axioms” which characterize the “difficul...
International audience ; Fix an optimal Turing machine U and for each n consider the ratio ρ^U_n of ...
We are concerned with programs for computing functions, and the running times of these programs as m...
Cai and Furst introduced the notion of bottleneck Turing machines and showed that the languages reco...
There are various issues in the Olympiads in Computer Science. In particular, one of them is a recur...
AbstractFinitely typed functional programs are naturally classified by their levels. This syntactic ...
In this paper we use arguments about the size of the computed functions to investigate the computati...
This paper gives an overview of subrecursive hierarchy theory as it relates to computational complex...
One partial recursive function is a pseudo-extension of another just in case the former agrees with ...
AbstractLadner (J. Assoc. Comput. Mach. 22 (1975) 155) showed that there are no minimal recursive se...
In this paper, the methods of recursive function theory are used to study the size (or cost or compl...
Programming languages which express programs for all computable (recursive) functions are called uni...
Programming languages which express programs for all computable (recursive) functions are called uni...
In an earlier paper (JACM, 1976) we studied the computational complexity of a number of questions o...
AbstractIn this paper we establish a lower bound for the simultaneous complexity of the halting prob...
Recent studies of computational complexity have focused on “axioms” which characterize the “difficul...
International audience ; Fix an optimal Turing machine U and for each n consider the ratio ρ^U_n of ...
We are concerned with programs for computing functions, and the running times of these programs as m...
Cai and Furst introduced the notion of bottleneck Turing machines and showed that the languages reco...
There are various issues in the Olympiads in Computer Science. In particular, one of them is a recur...
AbstractFinitely typed functional programs are naturally classified by their levels. This syntactic ...
In this paper we use arguments about the size of the computed functions to investigate the computati...
This paper gives an overview of subrecursive hierarchy theory as it relates to computational complex...
One partial recursive function is a pseudo-extension of another just in case the former agrees with ...
AbstractLadner (J. Assoc. Comput. Mach. 22 (1975) 155) showed that there are no minimal recursive se...