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Jump Operator and Yates Degrees
The Journal of Symbolic Logic
Vol. 71, No. 1 (Mar., 2006), pp. 252-264
Published by: Association for Symbolic Logic
Stable URL: http://www.jstor.org/stable/27588446
Page Count: 13
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In . Yates proved the existence of a Turing degree a such that 0. 0′ are the only c.e. degrees comparable with it. By Slaman and Steel , every degree below 0′ has a 1-generic complement, and as a consequence. Yates degrees can be 1-generic, and hence can be low. In this paper, we prove that Yates degrees occur in every jump class.
The Journal of Symbolic Logic © 2006 Association for Symbolic Logic