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Electronic Colloquium on Computational Complexity

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TR20-178 | 30th November 2020
Stasys Jukna, Hannes Seiwert, Igor Sergeev

Reciprocal Inputs in Arithmetic and Tropical Circuits

It is known that the size of monotone arithmetic $(+,\ast)$ circuits can be exponentially decreased by allowing just one division "at the very end," at the output gate. A natural question is: can the size of $(+,\ast)$ circuits be substantially reduced if we allow divisions "at the very beginning," that ... more >>>


TR20-177 | 12th October 2020
Lior Gishboliner, Yevgeny Levanzov, Asaf Shapira

Counting Subgraphs in Degenerate Graphs

We consider the problem of counting the number of copies of a fixed graph $H$ within an input graph $G$. This is one of the most well-studied algorithmic graph problems, with many theoretical and practical applications. We focus on solving this problem when the input $G$ has {\em bounded degeneracy}. ... more >>>


TR20-176 | 26th November 2020
Cynthia Dwork, Michael Kim, Omer Reingold, Guy Rothblum, Gal Yona

Outcome Indistinguishability

Prediction algorithms assign numbers to individuals that are popularly understood as individual ``probabilities''---what is the probability of 5-year survival after cancer diagnosis?---and which increasingly form the basis for life-altering decisions. Drawing on an understanding of computational indistinguishability developed in complexity theory and cryptography, we introduce Outcome Indistinguishability. Predictors that are ... more >>>



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