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- W2592844384 abstract "The discriminator of an integer sequence s = (s(i))_{i>=0}, introduced by Arnold, Benkoski, and McCabe in 1985, is the function D_s(n) that sends n to the least integer m such that the numbers s(0), s(1), ..., s(n-1) are pairwise incongruent modulo m. In this note we present a class of exponential sequences that have the special property that their discriminators are shift-invariant, i.e., that the discriminator of the sequence is the same even if the sequence is shifted by any positive constant." @default.
- W2592844384 created "2017-03-16" @default.
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- W2592844384 date "2017-02-02" @default.
- W2592844384 modified "2023-09-27" @default.
- W2592844384 title "A Class of Exponential Sequences with Shift-Invariant Discriminators." @default.
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