The Solovay reducibility classifies elegantly the relative randomness of c.e. reals. Especially, the c.e. random reals are complete unter the Solovay ...
A c.e. real x is Solovay reducible to another c.e. real y if x can be approximated at least as eciently as y by means of increasing com- putable sequences ...
This paper investigates an extension of the Solovay reducibility to the Δ$^{\rm 0}_{\rm 2}$-reals and shows that the c.e. random reals are complete under ...
The Solovay reducibility classifies elegantly the relative randomness of c.e.ï źreals. Especially, the c.e.ï źrandom reals are complete unter the Solovay ...
Abstract. A c.e. real x is Solovay reducible to another c.e. real y if x can be approximated at least as efficiently as y by means of increas-.
The Solovay reducibility classifies elegantly the relative randomness of c.e. reals. Especially, the c.e. random reals are complete unter the Solovay ...
Solovay Reducibility on D-c.e Real Numbers. https://doi.org/10.1007/11533719_37 · Full text. Journal: Lecture Notes in Computer Science Computing and ...
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Aug 11, 2017 · . – For any c.a. real d, S(≤ d) is a field. – If d is c.e. random, then S(≤ d) = DCE. Page 51. 13. Solovay Reducibility on DCE. • x ≤. 1. S y ...
Solovay reducibility on d-c.e. real numbers. Robert Rettinger, Xizhong Zheng ... Series ; volume number: Lecture notes in computer science ; 3595.
Dec 20, 2023 · Solovay reducibility is a standard tool for investigating the class of left-c.e. reals. However, though defined as a binary relation on the set ...