You can edit almost every page by Creating an account and confirming your email.

Edithistory:Cyclotomic pre-polynomial

From EverybodyWiki Bios & Wiki
oldid date/time username edit summary
1306162720 2025-08-16T08:09:17Z Malparti propose article for deletion
1305545177 2025-08-12T17:55:54Z GFKERI /* Pseudo cyclotomic pre-polynomials */
1305544751 2025-08-12T17:53:07Z GFKERI
1305525080 2025-08-12T15:24:37Z GFKERI
1305519371 2025-08-12T14:39:25Z GFKERI /* Pseudo cyclotomic pre-polynomials */
1305518860 2025-08-12T14:35:40Z GFKERI
1305516840 2025-08-12T14:21:15Z GFKERI /* Pseudo cyclotomic pre-polynomials */
1305513647 2025-08-12T13:57:34Z GFKERI
1305509508 2025-08-12T13:25:21Z GFKERI /* Pseudo cyclotomic pre-polynomials */
1305507474 2025-08-12T13:08:22Z GFKERI
1305489801 2025-08-12T10:24:26Z GFKERI /* Pseudo cyclotomic pre-polynomials */
1305485982 2025-08-12T09:44:33Z GFKERI /* Pseudo cyclotomic pre-polynomials */
1305485069 2025-08-12T09:34:39Z GFKERI /* Pseudo cyclotomic pre-polynomials */
1305477223 2025-08-12T08:12:20Z GFKERI /* Applications */
1305362304 2025-08-11T16:31:09Z GFKERI /* Applications */
1305355505 2025-08-11T15:43:16Z GFKERI /* Applications */
1305353722 2025-08-11T15:30:22Z GFKERI /* Applications */
1305352928 2025-08-11T15:24:50Z GFKERI /* Applications */
1305352418 2025-08-11T15:21:22Z GFKERI /* Applications */
1305352309 2025-08-11T15:20:40Z GFKERI /* Applications */
1305352114 2025-08-11T15:19:24Z GFKERI /* Applications */
1305350529 2025-08-11T15:08:44Z GFKERI
1305347580 2025-08-11T14:47:08Z Sweetabena added [[Category:Algebraic number theory]] using [[WP:HC|HotCat]]
1305347529 2025-08-11T14:46:40Z Sweetabena added [[Category:Polynomials]] using [[WP:HC|HotCat]]
1305347429 2025-08-11T14:45:56Z Sweetabena Adding [[Wikipedia:Short description|short description]]: "Polynomial associated with cyclotomic polynomials"
1305320995 2025-08-11T10:58:34Z GFKERI
1305313976 2025-08-11T09:36:57Z GFKERI
1305311948 2025-08-11T09:16:06Z GFKERI [[WP:AES|←]]Created page with 'For every <math>n \ge 3</math>, corresponding to the [[cyclotomic polynomial]] <math>\Phi_n(x)</math> of degree <math>\varphi(n)</math> there exists a unique polynomial <math>\Psi_n(x)</math> of degree <math>\varphi(n)/2</math> such that <math display="block"> x^{\varphi(n)/2} \Psi_n \left(x+\frac{1}{x}\right) = \Phi_n (x),</math> where <math>\varphi(n)</math> denotes [[Euler's totient function]]. <ref>Kéri, Gerzson (2021): Compressed Chebyshev Polynomial...'