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Abelian

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A`bel´i`an
n.1.(Eccl. Hist.) One of a sect in Africa (4th century), mentioned by St. Augustine, who states that they married, but lived in continence, after the manner, as they pretended, of Abel.


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of Illinois at Chicago) uses pure model theory, module theory and Abelian varieties to define such tools as Galois types, Ehrenfeucht-Mostowski models, tameness, atomic types, good sets, weak diamonds and excellent classes.
Cholewa (2) demonstrated that Skof's theorem is also valid if the relevant domain is replaced by an Abelian group.
Since the group is not abelian, it cannot be cyclic; therefore its minimal generating set must have exactly two elements.
 
 
 
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