一类具有平移不变鉴别器的指数序列
A Class of Exponential Sequences with Shift-Invariant Discriminators
摘要：
Arnold，Benkoski和McCabe在1985年提出了一个整数序列s =（s（i））_{i>=0}的函数D_s（n），它把n送到最小整数m，使得s（0），s（1），.，s（n-1）是模m的两两不相合的。本文给出了一类指数序列，它们的鉴别子是平移不变的，即使序列被移动任何正的常数，序列的π是相同的。
英文摘要：
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.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
