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Electronic Colloquium on Computational Complexity

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TR11-043 | 25th March 2011
Scott Aaronson

A Linear-Optical Proof that the Permanent is #P-Hard

One of the crown jewels of complexity theory is Valiant's 1979 theorem that computing the permanent of an n*n matrix is #P-hard. Here we show that, by using the model of linear-optical quantum computing---and in particular, a universality theorem due to Knill, Laflamme, and Milburn---one can give a different and ... more >>>


TR11-042 | 25th March 2011
Ankur Moitra

Efficiently Coding for Interactive Communication

Revisions: 1

In 1992, Schulman proved a coding theorem for interactive communication and demonstrated that interactive communication protocols can be made robust to noise with only a constant slow-down (for a sufficiently small error rate) through a black-box reduction. However, this scheme is not computationally {\em efficient}: the running time to construct ... more >>>


TR11-041 | 24th March 2011
Dana Ron, Gilad Tsur

Testing Computability by Width-Two OBDDs

Property testing is concerned with deciding whether an object
(e.g. a graph or a function) has a certain property or is ``far''
(for a prespecified distance measure) from every object with
that property. In this work we consider the property of being
computable by a read-once ... more >>>



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