Sporadic groups | Non-associative algebras
In mathematics, the Griess algebra is a commutative non-associative algebra on a real vector space of dimension 196884 that has the Monster group M as its automorphism group. It is named after mathematician R. L. Griess, who constructed it in 1980 and subsequently used it in 1982 to construct M. The Monster fixes (vectorwise) a 1-space in this algebra and acts absolutely irreducibly on the 196883-dimensional orthogonal complement of this 1-space.(The Monster preserves the standard inner product on the 196884-space.) Griess's construction was later simplified by Jacques Tits and John H. Conway. The Griess algebra is the same as the degree 2 piece of the monster vertex algebra, and the Griess product is one of the vertex algebra products. (Wikipedia).
Simple grps 2 by N. S. Narasimha Sastry
DATE & TIME 05 November 2016 to 14 November 2016 VENUE Ramanujan Lecture Hall, ICTS Bangalore Computational techniques are of great help in dealing with substantial, otherwise intractable examples, possibly leading to further structural insights and the detection of patterns in many abstra
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From playlist Algebra
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From playlist Linear Algebra
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From playlist Medicine & Biology
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From playlist ALGEBRA CH 4 EXPONENTS AND SCIENTIFIC NOTATION
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An introduction to group theory (Minor error corrections below) Help fund future projects: https://www.patreon.com/3blue1brown An equally valuable form of support is to simply share some of the videos. Special thanks to these supporters: https://3b1b.co/monster-thanks Timestamps: 0:00 -
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From playlist Arithmetic and Pre-Algebra: Fractions, Decimals and Percents
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From playlist Arithmetic and Pre-Algebra: Fractions, Decimals and Percents
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From playlist Algebra 2 Chapter 2: Functions (Selected videos)
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From playlist 8ECM Invited Lectures
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From playlist Abstract Algebra
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