MCS 548 – Mathematical Theory of Artificial Intelligence Fall 2014 Problem Set 3 Lev Reyzin Due: at the beginning of class Instructions: Atop your problem set, please write your name and list your collaborator

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MCS 441 – Theory of Computation I Spring 2013 Problem Set 5 Lev Reyzin Due: at the beginning of class

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The stochastic reflection problem on an infinite dimensional convex set and BV functions in a Gelfand triple Xiangchan Zhu University of Bielefeld In this paper, we introduce a definition of BV functions in a Gelfand tri

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MCS 590 – Foundations of Data Science Spring 2015 Problem Set 1 Lev Reyzin Due: at the beginning of class Instructions: Atop your problem set, please write your name and list your collaborators.

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Introduction to Numerical Analysis Spring 2016 Problem Set 3 Solutions Homer Reid February 25, 2016 Problem 1. (a) To evaluate

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• RungeKutta methods
• Midpoint method

MCS 521 – Combinatorial Optimization Fall 2013 Problem Set 3 Lev Reyzin Due: at the beginning of class Related readings: Relevant parts of chapters 4, 5, 7, and 8

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A Θ(log n)-approximation for the Set Cover Problem with Set Ownership Mira Gonen 1 and Yuval Shavitt 2 School of Electrical Engineering, Tel Aviv University, Ramat Aviv 69778, Israel. Abstract

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Name: Problem Set 10 Math 4281, Spring 2014 Due: Wednesday, April 9

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Name: Problem Set 11 Math 4281, Spring 2014 Due: Wednesday, April 16

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THEOREM OF THE DAY The Robbins Problem Every Robbins algebra is a Boolean algebra. A Boolean algebra is a set containing at least two elements, 0 (zero) and 1 (one); closed under three operations, +, × and ′ (compleme

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