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This research article investigates the irreducible ordinary characters in blocks of finite groups, specifically proving that for any finite group G and block B with defect group D, the inequality k(B) ≤ |D| = pd(B) holds. This result contributes to the understanding of blocks of finite groups and supports the ongoing classification of finite groups. The study builds on previous conjectures and theorems related to Brauer

Author
bahatikilongo1960
Language
EN

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