IUTを読むための用語集資料集スレat MATH
IUTを読むための用語集資料集スレ - 暇つぶし2ch49:(roughly speaking) √π. On the other hand, in the theory of [Mzk2], Gaussians correspond to “discrete Gaussians” (cf. [Mzk2], §2), so integrals of Gaussians correspond to “Gauss sums.” That is to say, Gauss sums may be thought of as a sort of discrete analogue of √π. Thus, the appearance of Gauss sums in the theory of [Mzk2] is also natural from the point of view of the analogy of the theory of [Mzk1] with the classical theory of Gaussians and their derivatives (cf. §1.2). (引用終り) 以上




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暇つぶし2ch