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- W4238768314 abstract "(1) If we think of the circulant C( a1 , a 2,…., a n −1 , a n ) as the result of the elimination of x from the equations it is readily apparent that, corresponding to every rational factor of x n – 1, there must be a rational factor of the circulant. Thus the circulant of the 6th order must have four rational factors, viz., the factor corresponding to the solution x = 1 of the equation x 6 = 1, the factor corresponding to the solution x = − 1, and two other factors corresponding to the partial equations x 2 + x +1 = 0, x 2 − x +1 = 0." @default.
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- W4238768314 date "1897-01-01" @default.
- W4238768314 modified "2023-09-25" @default.
- W4238768314 title "On the Resolution of Circulants into Rational Factors" @default.
- W4238768314 doi "https://doi.org/10.1017/s037016460005046x" @default.
- W4238768314 hasPublicationYear "1897" @default.
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