Totient Numbers of an Arithmetic Progression in a Hypercube: the Coprime Case ... Bier: Totient numbers of the rectangular association scheme, To appear in ...
We remark that in the case 1=1 this contains theorem 1 of [6] and theorem 2 of [4] as special cases. We first prove the following lemmas. LEMMA 1. With the ...
Feb 1, 1991 · For integers n, q 2 denote by H(n, q) the hypercube (as association scheme) and by H(n, q) = E0 + E1 + + En the decomposition of the qn-dimensional euclidean
Missing: Coprime | Show results with:Coprime
Apr 25, 2024 · Thomas Bier: Totient Numbers of an Arithmetic Progression in a Hypercube: the Coprime Case.
Duration: 8:44
Posted: Jul 29, 2022
Posted: Jul 29, 2022
1990: Totient Numbers of an Arithmetic Progression in a Hypercube: the Coprime Case European Journal of Combinatorics 11(4): 319-321 · Liu, M.; Liu, H. 2016 ...
Nov 19, 2018 · This formula involves an exciting class of arithmetic functions known as Schemmel totient functions, which we also briefly discuss. More ...
1990: Totient Numbers of an Arithmetic Progression in a Hypercube: the Coprime Case European Journal of Combinatorics 11(4): 319-321 · Hu, S.; Hong, S.; Zhao ...
Dec 30, 2015 · Euler's totient function of n gives us the number of integers coprime to n that are less than or equal to n and greater than or equal to 1.
Missing: Hypercube: Case.
Sep 4, 2015 · Euler's totient function (or Euler's phi function), denoted as \phi(n), is an arithmetic function that counts the positive integers less than or equal to n ...