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We consider the Nielsen equivalence classes and Andrews–Curtis equivalence classes for finitely generated groups, specifically for the Grigorchuk–Gupta–Sidki groups which act on rooted trees. We then generalize a result of Myropolska to show that all torsion Grigorchuk– Gupta–Sidki groups have infinitely many Nielsen equivalence classes of generating pairs. Finally we deduce the number of Andrews–
