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We show that, as  n  goes to infinity, the free group on  n  generators, modulon  +  u{n+u}    random relations, converges to a random group that we give explicitly. This random group is a non-abelian version of the random abelian groups that feature in the Cohen–Lenstra heuristics. For each  n , these random groups belong to the few relator model in the Gromov model of random groups.

The free group on n generators modulo n + u random relations as n goes to infinity