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On almost $p$-rational characters in principal blocks
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Let p be a prime. In this paper we provide a lower bound for the number of almost p-rational characters of degree coprime to p in the principal p-block of a finite group of order divisible by p. We further describe the p-local structure of the groups for which the above-mentioned bound is sharp.
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Cited by 1 Pith paper
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The continuity of $p$-rationality of characters and the principal block
The paper proves the p=2 principal-block case of a continuity conjecture for character rationality and conjectures a local criterion for the level-1 gap.
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