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A linear group is not amenable if and only if it contains a non-abelian free group (thus the von Neumann conjecture, while not true in general, holds for linear groups). The Tits alternative is an important ingredient [2] in the proof of Gromov's theorem on groups of polynomial growth. In fact the alternative essentially establishes the result ...
A linear group is a group that is isomorphic to a matrix group (that is, admitting a faithful, finite-dimensional representation over K). Any finite group is linear, because it can be realized by permutation matrices using Cayley's theorem. Among infinite groups, linear groups form an interesting and tractable class.
KG24 Taman Midah - SP13 Salak Selatan: 4 9: Cheras Alternative connection between MRT Kajang line and LRT Sri Petaling Line. T410 T410 KG26 Taman Connaught - SP15 KB4 KT2 Bandar Tasik Selatan: 1 4 7 9: Alternative connection between MRT Kajang line and Bandar Tasik Selatan. T545 T545 PY37 Putra Permai - SP28 Puchong Perdana: 4 12: Sungai Besi
Iskandar Puteri (formerly known as Nusajaya) is a city and the administrative capital of the state of Johor, Malaysia.It is situated along the Straits of Johor at the southern end of the Malay Peninsula, it is also the southernmost city of continental Eurasia.
Bukit Indah – Nusa Idaman – Horizon Hills – Medini 26.84 16 Perling Station – Taman Dato’ Penggawa Barat 14.41 17 Taman Universiti 14.89 18 Skudai Baru – Taman Ungku Tun Aminah – Taman Orkid 15.72 19 Penggawa Barat – Dahlia – Desa Rahmat – Kg Pasir Station 11.95 20 Danga Sutera – Selesa Jaya 16.3 21
The LRT Shah Alam Line, previously known as the LRT Bandar Utama–Klang Line, LRT Bandar Utama-Johan Setia Line or simply LRT Johan Setia Line, [6] is a medium-capacity light rapid transit (LRT) line which will be serving the Shah Alam and Klang regions on the western side of the Klang Valley, Malaysia.
In mathematics, the special linear group SL(n, R) of degree n over a commutative ring R is the set of n × n matrices with determinant 1, with the group operations of ordinary matrix multiplication and matrix inversion. This is the normal subgroup of the general linear group given by the kernel of the determinant
In mathematics, the general linear group of degree n is the set of n×n invertible matrices, together with the operation of ordinary matrix multiplication.This forms a group, because the product of two invertible matrices is again invertible, and the inverse of an invertible matrix is invertible, with the identity matrix as the identity element of the group.