On minimal finite quotients of outer automorphism groups of free groups

Mathematics – Group Theory

Scientific paper

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6 pages

Scientific paper

We prove that, for n=3 and 4, the minimal nonabelian finite factor group of
the outer automorphism group Out F_n of a free group of rank n is the linear
group PSL_n(Z_2) (conjecturally, this may remain true for arbitrary rank n >
2). We also discuss some computational results on low index subgroups of Aut
F_n and Out F_n, for n = 3 and 4, using presentations of these groups.

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