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by Richard Beigel, M+)-tt P
http://1013seopc.eecs.uic.edu/papers/btt-ccc.ps.gz
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Abstract:

Prior results show that most bounded query hierarchies cannot contain finite gaps. For example, it is known that P

Citations

535 Theory of Recursive Functions and Effective Computability – Rogers - 1967
365 Recursively Enumerable Sets and Degrees – Soare - 1987
190 The complexity of optimization problems – Krentel - 1988
146 On the computational complexity of algorithms – Hartmanis, Stearns - 1965
117 A machine-independent theory of the complexity of recursive functions – Blum - 1967
111 The complexity of combinatorial problems with succinct input representations – Wagner - 1986
78 The Boolean hierarchy I: Structural properties – Cai, Gundermann, et al. - 1988
70 The polynomial time hierarchy collapses if the Boolean hierarchy collapses – Kadin - 1988
61 More complicated questions about maxima and minima, and some closures of NP – Wagner - 1987
49 Query-Limited Reducibilities – Beigel - 1987
42 Terse, superterse, and verbose sets – Beigel, Gasarch, et al. - 1993
30 Refining nondeterminism in relativized polynomial-time bounded computations – Kintala, Fischer - 1980
23 On bounded queries and approximation – Chang, Gasarch, et al. - 1997
23 Generalizations of optp to the polynomial hierarchy – Krentel - 1992
19 Downward separation fails catastrophically for limited nondeterminism classes – Beigel, Goldsmith - 1994
11 OptP-completeness as the normal behavior of NP-complete problems – Gasarch, Krentel, et al. - 1995
4 On bounded queries to arbitrary sets – Lozano - 1991