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Electronic Colloquium on Computational Complexity

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TR14-124 | 7th October 2014
Periklis Papakonstantinou

The Depth Irreducibility Hypothesis

We propose the following computational assumption: in general if we try to compress the depth of a circuit family (parallel time) more than a constant factor we will suffer super-quasi-polynomial blowup in the size (number of processors). This assumption is only slightly stronger than the popular assumption about the robustness ... more >>>


TR14-123 | 7th October 2014
Shachar Lovett, Jiapeng Zhang

Improved noisy population recovery, and reverse Bonami-Beckner inequality for sparse functions

The noisy population recovery problem is a basic statistical inference problem. Given an unknown distribution in $\{0,1\}^n$ with support of size $k$,
and given access only to noisy samples from it, where each bit is flipped independently with probability $1/2-\eps$,
estimate the original probability up to an additive error of ... more >>>


TR14-122 | 30th September 2014
Eric Allender, Anna Gal, Ian Mertz

Dual VP Classes

Revisions: 2

We consider arithmetic complexity classes that are in some sense dual to the classes VP(Fp) that were introduced by Valiant. This provides new characterizations of the complexity classes ACC^1 and TC^1, and also provides a compelling example of
a class of high-degree polynomials that can be simulated via arithmetic circuits ... more >>>



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