例句與造句

1. Theorem 2 . 5 let g be an infinite simple group that satisfies maximal condition . g is an inner - finite group and each non - trivial proper subgroup of g is abelian if and only if for each x in g , cg ( x ) is the only maximal subgroup that contain x . s * ( a * , c * ) - groups can be regarded as a generalizations of dedekind groups , since all of dedekind groups are s * ( a * , c * ) - groups
   5設(shè)g是滿足極大條件的無限單群，則g是內(nèi)有限群，而且g的每個非平凡真子群是阿貝爾群的充分必要條件是對g的任意非平凡元x ，有c _ g ( x )是g的含x的唯一極大子群且c _ g ( x )是有限的。
2. It's difficult to find maximal condition in a sentence. 用maximal condition造句挺難的