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- W2086883897 abstract "Let $G$ be a finite group of exponent $n, F$ a field of characteristic zero, $varepsilon$ a primitive $n$th root of unity, and suppose that the Sylow $2$-subgroup of the Galois group of $F(varepsilon )$ over $F$ is cyclic. Let $chi$ be an absolutely irreducible character of $G$. Strengthening a recent result of Goldschmidt and Isaacs, it is shown that if â 1 is a sum of two squares in $F$, then the Schur index of $chi$ over $F$ is odd." @default.
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- W2086883897 date "1975-01-01" @default.
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- W2086883897 title "Schur indices and sums of squares" @default.
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- W2086883897 doi "https://doi.org/10.1090/s0002-9939-1975-0374249-6" @default.
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