Su alcune proprietà del semigruppi finiti
Séminaire lotharingien de combinatoire, Tome 16 (1987)
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Given a finite semigroup S, the smallest integer n for which S has the property P can be considered as a "measure" of how much S deviates from being abelian. This integer in the case of finite groups of order not higher than 32 has been found, also using the computer, and is at most 6, a value which is reached only in the case of the symmetric group on 4 objects.