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If any group is a manifold what is the dimension of that group?(a) same as manifold(b) same as vector space(c) infinite(d) finiteThis question was posed to me during a job interview.I want to ask this question from Graph’s Matrices topic in portion Graphs of Discrete Mathematics

Answer»

The correct option is (a) same as MANIFOLD

Easy explanation: If a GROUP is a (topological) manifold, then the dimension of a group will be the dimension of this manifold.A linear representation F of a group G1 on a VECTOR SPACE V’ has the dimension of V’.



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