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A (Z)-group is a group faithfully represented as a doubly transitive permutation group in which no non-identity element fixes more than two points. A (ZT)-group is a (Z)-group that is of odd degree and not a Frobenius group , that is a Zassenhaus group of odd degree, also known as one of the groups PSL(2,2 k +1 ) or Sz(2 2 k +1 ) , for k any ...
Pollock Pines is a census-designated place (CDP) in El Dorado County, California, United States. It is part of the Sacramento–Arden-Arcade–Roseville Metropolitan Statistical Area. Pollock Pines lies at an elevation of 3,980 feet (1,210 m) in the Sierra Nevada. The population was 7,112 at the 2020 census, up from 6,871 at the 2010 census.
KFBK-FM (93.1 MHz) is a commercial radio station licensed to Pollock Pines, California and serving the Sacramento metropolitan area. It simulcasts KFBK 1530 kHz. KFBK-AM-FM air a news-talk radio format and are owned by iHeartMedia. The studios and offices are on River Park Drive in North Sacramento, near the Arden Fair Mall. [2]
Shampoohorn is an album by Dweezil and Ahmet Zappa, under the group name Z, released in 1993. [1]The European version of the album was released months before the American version.
The following are equivalent for any finite group G: G is complemented; G is a subgroup of a direct product of groups of square-free order (a special type of Z-group) G is a supersolvable group with elementary abelian Sylow subgroups (a special type of A-group), (Hall 1937, Theorem 1 and 2).
Z Corporation (commonly abbreviated Z Corp.) is a company that makes 3D printing and scanning technologies.It was founded in December 1994 by Marina Hatsopoulos, Walter Bornhorst, James Bredt and Tim Anderson, based on a technology developed at MIT under the direction of Professor Ely Sachs.
Founded in 2021, LINE Bank is a commercial bank headquartered in Taipei, Taiwan, and owned by Z Holdings. [8] [9] [10] In July 2022, SoftBank Corp and Z Holdings announced that they would consolidate PayPay, a smartphone payment service. SoftBank Group, the parent company of SoftBank Corp, had a 50% stake in PayPay and was a consolidated ...
From the fact (/) / where the automorphisms are given by the Frobenius endomorphism, the Galois group of the algebraic closure of is given by the inverse limit of the groups /, so its Galois group is isomorphic to the group of profinite integers [5] (¯ /) ^ which gives a computation of the absolute Galois group of a finite field.