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  1. (1 other version)Anti‐Mitotic Recursively Enumerable Sets.Klaus Ambos-Spies - 1985 - Mathematical Logic Quarterly 31 (29-30):461-477.
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  • The density of the nonbranching degrees.Peter A. Fejer - 1983 - Annals of Pure and Applied Logic 24 (2):113-130.
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  • (1 other version)A Refinement of Low n_ and High _n for the R.E. Degrees.Jeanleah Mohrherr - 1986 - Mathematical Logic Quarterly 32 (1-5):5-12.
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  • (1 other version)Anti‐Mitotic Recursively Enumerable Sets.Klaus Ambos-Spies - 1985 - Mathematical Logic Quarterly 31 (29-30):461-477.
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  • Friedberg splittings of recursively enumerable sets.Rod Downey & Michael Stob - 1993 - Annals of Pure and Applied Logic 59 (3):175-199.
    A splitting A1A2 = A of an r.e. set A is called a Friedberg splitting if for any r.e. set W with W — A not r.e., W — Ai≠0 for I = 1,2. In an earlier paper, the authors investigated Friedberg splittings of maximal sets and showed that they formed an orbit with very interesting degree-theoretical properties. In the present paper we continue our investigations, this time analyzing Friedberg splittings and in particular their orbits and degrees for various classes (...)
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  • Intervals and sublattices of the R.E. weak truth table degrees, part I: Density.R. G. Downey - 1989 - Annals of Pure and Applied Logic 41 (1):1-26.
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  • On alpha- and beta-recursively enumerable degrees.Wolfgang Maass - 1979 - Annals of Mathematical Logic 16 (3):205.
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  • Structural interactions of the recursively enumerable T- and W-degrees.R. G. Downey & M. Stob - 1986 - Annals of Pure and Applied Logic 31:205-236.
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  • Degree theory on ℵω.C. T. Chong & Sy D. Friedman - 1983 - Annals of Pure and Applied Logic 24 (1):87-97.
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  • Automorphisms of the lattice of recursively enumerable sets. Part II: Low sets.Robert I. Soare - 1982 - Annals of Mathematical Logic 22 (1):69.
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  • Maximal theories.R. G. Downey - 1987 - Annals of Pure and Applied Logic 33 (C):245-282.
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