Codable Sets and Orbits of Computably Enumerable Sets (1995)

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by Leo Harrington , Robert I. Soare
Venue:J. Symbolic Logic
Citations:11 - 5 self

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1 Dynamic Properties of Computably Enumerable Sets – Leo Harrington, Robert I. Soare - 1995
12 The ∆ 0 3-automorphism method and noninvariant classes of degrees – Leo Harrington, Robert, I. Soare - 1996
...-Automorphism Method and Noninvariant Classes of Degrees – Leo Harrington, Robert, Robert I. Soare - 1996
Definable properties of the computably enumerable sets – Leo Harrington, Robert I. Soare - 1996
1 An Overview of the Computably Enumerable Sets – Robert I. Soare
Extensions, Automorphisms, and Definability – Robert I. Soare
8 On the definability of the double jump in the computably enumerable sets – Peter A. Cholak, Leo, A. Harrington - 2002
5 Definable encodings in the computably enumerable sets – Peter A. Cholak, Leo, A. Harrington - 2000
2 The global structure of computably enumerable sets – Peter A. Cholak
1 THE COMPLEXITY OF ORBITS OF COMPUTABLY ENUMERABLE SETS – Peter A. Cholak, Rodney Downey, Leo, A. Harrington
3 Highness and Bounding Minimal Pairs – Rodney G. Downey Steffen Lempp, Rodney G. Downey, Richard A. Shore - 1993
7 The recursively enumerable degrees – Richard A. Shore - 1996
6 Some orbits for – Peter Cholak, Rod Downey, Eberhard Herrmann
7 There is no Fat Orbit – Rod Downey, Leo Harrington
TOWARD THE DEFINABILITY OF THE ARRAY NONCOMPUTABLE DEGREES – Peter A. Cholak, Stephen M. Walk - 1999
7 1995], Degree theoretic definitions of the low 2 recursively enumerable sets – Rod Downey, Richard A. Shore - 1995
2 Immunity Properties and the n-C.E. Hierarchy – Bahareh Afshari, George Barmpalias, S. Barry Cooper
1 PROMPT SIMPLICITY, ARRAY COMPUTABILITY AND CUPPING – Rod Downey, Noam Greenberg, Joseph S. Miller, Rebecca Weber
25 Computability and recursion – Robert I. Soare - 1996