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There is no low maximal d. c. e. degree - CorrigendumWe give a corrected proof of an extension of the Robinson Splitting Theorem for the d. c. e
There is no low maximal d. c. e. degree ⊗ L is n-c. e. and hence there is no low maximal n-c. e. degree.
There is no low maximal d. c. e. degree ⊗ L is n-c. e. and hence there is no low maximal n-c. e. degree.
There is no low maximal d. c. e. degree - CorrigendumWe give a corrected proof of an extension of the Robinson Splitting Theorem for the d. c. e
There are no maximal d.c.e. wtt-degreesThere are no maximal d.c.e. wtt-degrees
A survey of results on the d-c.e. and n-c.e. degrees of Turing and enumeration degrees of n-c.e. sets. Questions on the structural properties
On downey's conjectureWe prove that the degree structures of the d.c.e. and the 3-c.e. Turing degrees
On downey's conjectureWe prove that the degree structures of the d.c.e. and the 3-c.e. Turing degrees
Degrees of categoricity of rigid structures© Springer International Publishing AG 2017. We prove that there exists a properly 2-c.e. Turing
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