A finite presentation of the level $2$ principal congruence subgroup of $GL(n;\mathbb{Z})$

Abstract

It is known that the level $2$ principal congruence subgroup of $GL(n;\mathbb{Z})$ has a finite generating set. In this paper, we give a finite presentation of the level $2$ principal congruence subgroup of $GL(n;\mathbb{Z})$.

22 pages, 2 figures

References in corpus (1)

• A normal generating set for the Torelli group of a non-orientable closed surface

Cited by in corpus (1)

• A normal generating set for the Torelli group of a non-orientable closed surface