Jumps of quasi-minimal enumeration degrees
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Publication:3726105
DOI10.2307/2274335zbMath0595.03043OpenAlexW2047316241MaRDI QIDQ3726105
Publication date: 1985
Published in: Journal of Symbolic Logic (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2307/2274335
Recursively (computably) enumerable sets and degrees (03D25) Other degrees and reducibilities in computability and recursion theory (03D30)
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The jump operation for structure degrees ⋮ Enumeration 1-genericity in the local enumeration degrees ⋮ The automorphism group of the enumeration degrees ⋮ Strong enumeration reducibilities ⋮ Unnamed Item ⋮ The enumeration degrees: Local and global structural interactions ⋮ Enumeration Reducibility and Computable Structure Theory ⋮ On some filters and ideals of the Medvedev lattice ⋮ Cupping and definability in the local structure of the enumeration degrees ⋮ A high noncuppable \({\Sigma^0_2}\) \(e\)-degree ⋮ Definability in the Local Theory of the ω-Enumeration Degrees ⋮ On Kalimullin pairs ⋮ Defining totality in the enumeration degrees ⋮ C-quasi-minimal enumeration degrees below \(\mathbf c'\) ⋮ Cupping and noncupping in the enumeration degrees of \(\Sigma_ 2^ 0\) sets ⋮ On cototality and the skip operator in the enumeration degrees ⋮ On restricted forms of enumeration reducibility ⋮ The structure of the s-degrees contained within a single e-degree ⋮ DEFINABILITY OF THE JUMP OPERATOR IN THE ENUMERATION DEGREES ⋮ The high/low hierarchy in the local structure of the \(\omega\)-enumeration degrees ⋮ The jump operator on the \(\omega \)-enumeration degrees ⋮ Branching in the enumeration degrees of the \(\Sigma_2^0\) sets ⋮ Sets of generator and automorphism bases for the enumeration degrees ⋮ Definability via Kalimullin pairs in the structure of the enumeration degrees
Cites Work
- On degrees of recursive unsolvability
- On degrees of unsolvability
- Partial degrees and the density problem. Part 2: The enumeration degrees of the Σ2 sets are dense
- Reducibility and Completeness for Sets of Integers
- Minimal degrees and the jump operator
- Recursively enumerable sets and degrees
- Enumeration reducibility and partial degrees