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All other information |
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My courses |
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2024 Spring semester (II) ?? 2022-23 Fall semester (I) * Invitation to exact sciences (88-094) 2023 Spring semester (II) (Current semester) * Writing mathematics (workshop, 88-734) * Modern notions in mathematics (special course, 88-8210) 2022-23 Fall semester (I) * Group Theory (88-211) 2022 Spring semester (II) * Noncommutative algebra (a graduate course, 88-815) 2021-22 Fall semester (I) * Infinitesimal calculus (88-132) 2021 Spring semester (II) * Noncommutative algebra (a graduate course, 88-815) 2020-21 Fall semester (I) * Galois Theory (88-311) * Infinitesimal calculus (88-132) 2020 Spring semester (II) * Quadratic Forms (a graduate course, 88-912) 2019-20 Fall semester (I) * Commutative Algebra (88-813) * Galois Theory (88-311) * Infinitesimal calculus (88-132) 2019 Spring semester (II) * Ring Theory (88-212) * The secret seminar (a secret seminar, 88-8201) 2018-19 Fall semester (I) * Probability for Financial Mathematics (88-622) * Commutative Algebra (88-813) 2018 Spring semester (II) * Topics in Group Theory (a new elective, 88-506) * The secret seminar (a secret seminar, 88-8200) 2017-18 Fall semester (I) * Galois Theory (88-311) * Probability for Financial Mathematics (88-622) * Commutative Algebra (88-813) 2017 Spring semester (II) * Research Workshop (special workshop, 88-522) * Statistical Theory (a graduate course, 88-775) * Ring and Modules (88-212) 2016-17 Fall semester (I) * Group Theory (88-211) 2016 Spring semester (II) * Probability and Statistics (88-165) * Ring and Modules (88-212) 2015-16 Fall semester (I) * Group Theory (88-211) * Commutative Algebra (a graduate course, 88-813) 2015 Spring semester (II) * Noncommutative algebra (a graduate course, 88-815) 2014-15 Fall semester (I) * Group Theory (88-211) * Quadratic Forms (a graduate course, 88-912) 2014 Spring semester (II) * Noncommutative algebra (a graduate course, 88-815) 2013-14 Fall semester (I) * Group Theory (88-211) * Galois theory (88-311) * Advanced Noncommutative Algebra (a graduate course, 88-816) 2013 Spring semester (II) * Probability and Statistics (88-165) * Noncommutative algebra (a graduate course, 88-815) 2012-13 Fall semester (I) * Group Theory (88-211) * Commutative algebra (a graduate course, 88-813) 2012 Spring semester (II) * Probability and Statistics (88-165) * Abstract algebra II (88-212) 2011-12 Fall semester (I) * Algebraic structures (89-214) 2011 Spring semester (II) * The grand unified Probability and Statistics course (88-165) * Abstract algebra II (88-212) 2010-11 Fall semester (I) * Algebraic structures (89-214) * Algebraic number theory (a graduate course, 88-798) 2010 Spring semester (II) * Arithmetic-Geometry-Topology seminar 2009-10 Fall semester (I) * Galois theory (88-311) * Algebraic structures (89-214) * Probability for CS students (89-262) 2009 Spring semester (II) * Probability and Statistics 2 (88-162) * Division algebras (a graduate course, 88-803) 2008-9 Fall semester (I) * Algebraic structures (89-214) * Probability for CS students (89-262) 2008 Spring semester (II) * Advanced algebraic structures (89-215) * A new course on Random objects (88-375) * Quadratic forms (a graduate course, 88-912) 2008 Fall semester (I) * Abstract algebra 2 (88-212) * Probability for CS students (89-262) * Seminar on Arithmetic, Geometry and Topology (jointly with Prof. M. Katz) - we aim for the interplay of the three 2007 Spring semester (II) * Statistical theory 2 (88-277) * Advanced commutative algebra (a graduate course, 88-814) 2006-7 Fall semester (I) * Rings and Modules (88-212) * Statistical theory 1 (88-275). 2006 Spring semester (II) * Rings and Modules (88-212) * Number theory for computer science (89-256). This was partially based on a similar course I gave elsewhere. 2005-6 Fall semester (I) At the Institute of Advanced Study. 2005 Sprint semester (II) * Math for optometrists 2 (82-108) * Statistical theory 2 (88-277) 2004-5 Fall semester (I) * Statistical theory 1 (88-275) * Quadratic forms (a graduate course; we used Lam's notes). * Linear Algebra 2 (88-113) 2004 Spring semester (II) * Linear Algebra 2 (88-113) * Rings and Modules (88-212) * Algebraic Number theory (a graduate course, 88-798). * Differential equations (88-234) 2003-4 Fall semester (I) * Linear Algebra 1 (88-112). Pre 2002-3 * Galois Theory (88-311). * Central simple algebras (at Yale). * Elementary number theory (at Yale). * You may download my exercise booklet (in Hebrew) on Group Theory. This is the original oren file, gzipped. There is a future plan to quasy-automatically translate it to a tex format. You can also download this booklet in Zagit format, easy to read and print, if you go here. You will find all the needed software there. I will appreciate any comment regarding this booklet.
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