Isolation from Side in 2-Computably Enumerable Degrees structures, in particular, in the 2-computably enumerable wtt-
degrees and in low
Turing degrees. Intuitively
Enumeration degrees and enumerability of familesWe study the enumerability of families relative to the enumeration
degrees. It is shown that if a
The complements of lower cones of degrees and the degree spectra of structures© 2016, Association for Symbolic Logic.We study
Turing degrees a for which there is a countable
Restrictions on the degree spectra of algebraic structuresWe construct the
degree b ≤ 0″ admitting no algebraic structure with
degree spectrum {x: x ≰ b
Decomposability of low 2-computably enumerable degrees and turing jumps in the ershov hierarchy there exists a low 2-computably enumerable
degree that is not splittable into two lower 2-computably enumerable
Strong Degrees of Categoricity and Weak Density© 2020, Pleiades Publishing, Ltd. Abstract: It is well-known that every c.e.
Turing degree Increasing η-representable degreesIn this paper we prove that any Δ0 3
degree has an increasing η-representation. Therefore
The complements of lower cones of degrees and the degree spectra of structures© 2016, Association for Symbolic Logic.We study
Turing degrees a for which there is a countable