The need of formalizing a satisfactory notion of relative computability of partial functions leads to enumeration reducibility, which can be viewed as computing with nondeterministic Turing machines using positive information. This paper is dedicated to certain reducibilities that are stronger than enumeration reducibility, with emphasis given to s-reducibility,which appears often in computability theory and applications. We review some of the most notable properties of s-reducibility, together with the main differences distinguishing the s-degrees from the e-degrees, both at the global and local level
Abstract. A set A is symmetric enumeration (se-) reducible to a set B (A≤seB) if A is enumeration re...
We present a constructive analysis and machine-checked synthetic approach to the theory of one-one, ...
© 2014, Pleiades Publishing, Ltd. We study the distinctions between Q-reducibility and m-reducibilit...
The need of formalizing a satisfactory notion of relative computability of partial functions leads ...
Abstract. Symmetric Enumeration reducibility (≤se) is a subrelation of Enu-meration reducibility (≤e...
We investigate strong versions of enumeration reducibility, the most important one being s-reducibil...
The material presented in this paper lies in the realm of recursive function theory. Major emphasis ...
Computable reducibility is a well-established notion that allows to compare the complexity of variou...
© 2017, Springer Science+Business Media, LLC. We study structures of degrees of stronger algorithmic...
AbstractThe concept of reducibility in recursive function theory and computational complexity theory...
We study a strong enumeration reducibility, called bounded enumeration reducibility and denoted by $...
Abstract. We investigate the connections between the complexity of a c.e. set, as calibrated by its ...
Subrecursive degrees are partitions of computable (recursive) functions generated by strong reducibi...
We consider three strong reducibilities, s_1, s_2, Q_1. The first two reducibilities can be viewed a...
Abstract. A set A is symmetric enumeration (se-) reducible to a set B (A≤seB) if A is enumeration re...
We present a constructive analysis and machine-checked synthetic approach to the theory of one-one, ...
© 2014, Pleiades Publishing, Ltd. We study the distinctions between Q-reducibility and m-reducibilit...
The need of formalizing a satisfactory notion of relative computability of partial functions leads ...
Abstract. Symmetric Enumeration reducibility (≤se) is a subrelation of Enu-meration reducibility (≤e...
We investigate strong versions of enumeration reducibility, the most important one being s-reducibil...
The material presented in this paper lies in the realm of recursive function theory. Major emphasis ...
Computable reducibility is a well-established notion that allows to compare the complexity of variou...
© 2017, Springer Science+Business Media, LLC. We study structures of degrees of stronger algorithmic...
AbstractThe concept of reducibility in recursive function theory and computational complexity theory...
We study a strong enumeration reducibility, called bounded enumeration reducibility and denoted by $...
Abstract. We investigate the connections between the complexity of a c.e. set, as calibrated by its ...
Subrecursive degrees are partitions of computable (recursive) functions generated by strong reducibi...
We consider three strong reducibilities, s_1, s_2, Q_1. The first two reducibilities can be viewed a...
Abstract. A set A is symmetric enumeration (se-) reducible to a set B (A≤seB) if A is enumeration re...
We present a constructive analysis and machine-checked synthetic approach to the theory of one-one, ...
© 2014, Pleiades Publishing, Ltd. We study the distinctions between Q-reducibility and m-reducibilit...