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Titlebook: Representations of Finite Groups; C. Musili Book 1993 Hindustan Book Agency (India) 1993

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Representations of the Hyperoctahedral Group d in (3.7.6) above and carried out for the symmetric group . in Chapter 5, we need to do four things, namely, . determine the conjugacy classes of ., . for each conjugacy class (.), construct an irreducible representation . in such a way that . . is not equivalent to . for (.) ≠ (.,.) and . determine the dimensions of the .’s.
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Representations of the Symmetric Group tions over an algebraically closed field . of characteristic 0. Since most (but not all) of the results go through even if the characteristic of . is non-zero but such that K[Sn] is semi-simple, i.e., Char K > n, we shall allow K to have positive characteristic and specify characteristic 0 wherever
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