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    A THESIS ON BLOCK THEORY FOR FINITE GROUPS

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    In this thesis, we relate the ordinary representation of a finite group, i.e. a representation over a field of characteristic 00 to a representation over a field with characteristic pp, called the modular representations, as, in the simplest of the sense, they are obtatined by reduction mod pp. We are particularly interested in the situation, when pp divides the order of the group. This leads to the study of Brauer characters, decomposition matrix and eventually {\sl blocks} and its properties, along with a few enticing open conjectures related to blocks
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