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View all- Glaßer CNguyen DSelman AWitek M(2016)Introduction to Autoreducibility and MitoticityComputability and Complexity10.1007/978-3-319-50062-1_5(56-78)Online publication date: 1-Dec-2016
We show that a set is m-autoreducible if and only if it is m-mitotic. This solves a long-standing open question in a surprising way. As a consequence of this unconditional result and recent work by Glaßer et al., complete sets for all of the following ...
A set is autoreducible if it can be reduced to itself by a Turing machine that does not ask its own input to the oracle. We use autoreducibility to separate the polynomial-time hierarchy from exponential space by showing that all Turing complete sets ...
Variants of Kannan’s Theorem are given where the circuits of the original theorem are replaced by arbitrary recursively presentable classes of languages that use advice strings and satisfy certain mild conditions. Let polyk denote those functions ...
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