Factor Group for Some SL groups

Abstract

This work found the circular segmentation (CS) for , and 19 to  (2, ), after we find the (RRCT) for each group and diagonal the matrix of this (RRCT) if we               suppose that the terms of this basic diagonal are  then the (CS) is                                           .

 Let  vector void on F,  indicate whole linear isomo. of V  upon same, a representation of G for representation void  is a homo. of  to . A representation model of  is a homo. of  to , where  is the degree of the representation model.

Whole invertible   ´  model form a group on a field F indicate ( ,F). A homo. of GL(n,F) to F-{0} is the determinant of these model, ( ,F) indicate the kernel of it. Thus ( ,F) is a subgp. of ( ,F) include whole models of determinant 1 on F.