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Invariance And Noninvariance In The Lattice Of Pi Classes
– Peter A. Cholak, Rod Downey
- 2006
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2
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Slender classes
– Rod Downey, Antonio, Montalb Án
- 2006
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INVARIANCE AND NONINVARIANCE IN THE LATTICE OF � 0 1 CLASSES
– Peter A. Cholak, Rod Downey
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Invariance And Noninvariance In The
– Lattice Of Classes, Peter A. Cholak, Rod Downey
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1
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AUTOMORPHISMS OF THE LATTICE OF �0 1 CLASSES; PERFECT THIN CLASSES AND ANC DEGREES
– Peter Cholak, Richard Coles, Rod Downey, Eberhard Herrmann
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6
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Some orbits for
– Peter Cholak, Rod Downey, Eberhard Herrmann
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4
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Countable thin Π0 1 classes
– Douglas Cenzer, Rodney Downey, Carl Jockusch, Richard Shore
- 1993
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2
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The global structure of computably enumerable sets
– Peter A. Cholak
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5
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Definable encodings in the computably enumerable sets
– Peter A. Cholak, Leo, A. Harrington
- 2000
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7
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There is no Fat Orbit
– Rod Downey, Leo Harrington
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1
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THE COMPLEXITY OF ORBITS OF COMPUTABLY ENUMERABLE SETS
– Peter A. Cholak, Rodney Downey, Leo, A. Harrington
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965 AGENDA
– Artley Rogers Agenda, Artley Rogers, Leeds Ls Jt, S. Barry Cooper, S. Barry Cooper
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8
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Some fundamental issues concerning degrees of unsolvability
– Stephen G. Simpson
- 2007
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4
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Degrees of Computing and Learning
– Frank Stephan
- 1999
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1
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Automorphisms of the Lattice of ... Classes; Perfect Thin Classes and Anc Degrees
– Peter Cholak, Richard Coles, Rod Downey, Eberhard Herrmann
- 1999
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5
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Questions in Computable Algebra and Combinatorics
– Rod Downey, J. B. Remmel
- 1999
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4
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Extension theorems, orbits, and automorphisms of the computably enumerable sets
– Peter A. Cholak, Leo, A. Harrington
- 1992
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1
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PROMPT SIMPLICITY, ARRAY COMPUTABILITY AND CUPPING
– Rod Downey, Noam Greenberg, Joseph S. Miller, Rebecca Weber
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1
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Computability, Definability and Algebraic Structures
– Rod Downey
- 1999
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