Mar 13, 2018 � Following the notation in the proof of Theorem 9, we let ϵ ( M ′ ) be of order 1 / log ( t ( β n ) β ) , where β > 0 is sufficiently small.
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Nov 6, 2017 � Learning algorithms for quasi-polynomial size ACC^0 circuits running in time 2^n/n^\omega(1) imply lower bounds for the randomised exponential time classes.
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Non-deterministic Quasi-Polynomial Time is Average-Case Hard for ACC Circuits � Lijie Chen ; Strong average-case lower bounds from non-trivial derandomization.
We show that there is a language L in NEXP and a function ε(n)=1/log(n)ω(1) such that no sequence of polynomial size ACC0 circuits solves L on more than a 1/2+ε�...
An average-case lower bound against ACC0. Joint work with ... Bit-level manipulation of objects brings unexpected power and hides mathematical structure.
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TL;DR: It is shown that there is a language L in NEXP and a function ε ( n ) = 1 / log( n ) ω (1) such that no sequence of polynomial size ACC 0 circuits�...
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We show that there is a language L in NEXP and a function ε(n)=1/ log(n) ω(1) such that no sequence of polynomial size ACC0 circuits solves L on more than a 1/2�...
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An average-case lower bound against ACC0 ; Published � This is a post-peer-review, pre-copyedit version of an article published in LATIN 2018: Theoretical�...
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Our work also improves the average-case lower bound for 𝖭 𝖤 𝖷 𝖯 NEXP against polynomial-size 𝖠 𝖢 𝖢 0 ACC 0 circuits by [R.
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Colloquium on Computational Complexity (ECCC) 23, 100 (2016). [7] Chen, R., Oliveira, I.C., Santhanam, R.: An average-case lower bound against ACC0. In�...
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