: In this paper we prove that if X is an infinite class of finite simple classical groups, then F2, the free group of rank 2, is residually X. This solves a special case of a question of W.Magnus. He conjectures that F2is residually X for any infinite class X of finite non-abelian simple groups. © 1992, Taylor & Francis Group, LLC. All rights reserved.
Weigel, T. (1992). Residual properties of free groups. II. COMMUNICATIONS IN ALGEBRA, 20(5), 1395-1425 [10.1080/00927879208824411].
Residual properties of free groups. II
WEIGEL, THOMAS STEFAN
1992
Abstract
: In this paper we prove that if X is an infinite class of finite simple classical groups, then F2, the free group of rank 2, is residually X. This solves a special case of a question of W.Magnus. He conjectures that F2is residually X for any infinite class X of finite non-abelian simple groups. © 1992, Taylor & Francis Group, LLC. All rights reserved.
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