Degree Spectra of Relations on a Cone

Let \mathcal A be a mathematical structure with an additional relation R. The author is interested in the degree spectrum of R, either among computable copies of \mathcal A when (\mathcal A,R) is a "natural" structure, or (to make this rigorous) among copies of (\mathcal A,R) computable in...

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Bibliographic Details
Main Author:	Harrison-Trainor, Matthew
Format:	eBook Book
Language:	English
Published:	Providence, Rhode Island American Mathematical Society 2018
Edition:	1
Series:	Memoirs of the American Mathematical Society
Subjects:	Angles (Geometry) Angles (Geometry) > Measurement Conic sections Unsolvability (Mathematical logic) degree spectrum of a relation cone of Turing degrees computable structure
ISBN:	1470428393, 9781470428396
ISSN:	0065-9266, 1947-6221
Online Access:	Get full text
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