1. On the orders of the finite simple groups. Theorem. The order of the finite simple group G is not a kth power (k≥ 3). The order of G is square iff G is a simple Lie group B2(p), where p is a prime
1. On the orders of the finite simple groups. Theorem. The order of the finite simple group G is not a kth power (k≥ 3). The order of G is square iff G is a simple Lie group B2(p), where p is a prime
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