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Almost Complete Sets

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Almost Complete Sets
We show that there is a set that is almost complete but not complete under polynomial-time many-one (p-m) reductions for the class E of sets computable in deterministic time 2lin . Here a set in a complexity class C is almost complete for C under some given reducibility if the class of the problems in C that do not reduce to this set has measure 0 in C in the sense of Lutz's resource-bounded measure theory. We also show that the almost complete sets for E under polynomial time-bounded length-increasing one
Klaus Ambos-Spies, Wolfgang Merkle, Jan Reimann, S
Added 25 Aug 2010
Updated 25 Aug 2010
Type Conference
Year 2000
Where STACS
Authors Klaus Ambos-Spies, Wolfgang Merkle, Jan Reimann, Sebastiaan Terwijn
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