正规

Histrionism in bawdyhouse has different connotation and form compared with it in the teagarden.

青楼演剧具有和茶园演剧不同的文化内涵和演剧形式，是"正规"戏曲舞台之外，十分重要的演出形式。

But as to our distinct concept of canonicity, it is a modern idea, and even the Talmud gives no evidence of it.

但是，以我们独特的概念，正规，它是一个现代的概念，甚至连犹太法典既没有证据证明它。

Hanring Technology is a legal company here and I do think the LEGAL and canonicity are the most important things.

汉韵科技是一个合法的公司并且我强烈的认为"合法"和"正规"才是最重要的。

If every minimal p-subgroup of G is containedin Z, every cyclic subgroup of order 4 of G is conditional c-normal in G, then G isp-nilpotent.Theorem 2.3.9 Let p be a fixed prime.

定理2.3.9对某个固定的素数p，设G的每个极小p-子群包含于Z，4阶循环子群在G中条件c-正规，则G是p-幂零的。

Let F=LF be a s-closed local formation such that every minimal non-F-groups is solvable. It is proved that 1 If every cyclic subgroup of of order 4 and every minimal subgroup of G are contained in, then G is a F-group. 2 If there exists a normal subgroup N of G such that G/N∈F and every cyclic subgroup of N of order 4 is weakly c-normal in G and every element of N of prime order is contained in Z(superscript f subscript ∞), then G is a F-group.

设F=LF是一个子群闭的局部群系，满足每个极小非F-群是可解群，证明了：1如果G的任意极小子群和任意4阶循环子群都含于Z中，那么G是F-群；2如果存在G的正规子群，使得G/N∈F，且N的任一4阶循环子群在G中弱c-正规，N的任一素数阶元含于Z中，那么G是F-群。

the stealthy false tooth has esthetic and comfortable characteristics,so it is very important to finish the operation in every step strictly,regularly and carefully,and make the possibility of failure being lowest.

隐形义齿具有美观、舒适的特点，在每一步操作中严格、正规、细心地完成，使失败的可能性降到最低。

Many scholars have studied these respects and given many important results, for example, the Hupperts famous theorem, namely, a finite group G is supersolvable if and only if every maximal subgroup of G has prime index; a finite group G is nilpotent if and only if every maximal subgroup of G is normal in G; a finite group G is solvable if and only if every maximal subgroup of G is c-normal in G (See it in [70]); etc.

很多学者都在这些方面进行了研究，得到了很多重要的结果，如：著名的Huppert定理，即有限群为超可解当且仅当它的所有极大子群的指数为素数；有限群为幂零当且仅当每个极大子群都正规；有限群为可解当且仅当它的极大子群均c-正规(见[70])；等等。

Because of their devotion to the rule, monks came to be known as the "regular" clergy, from the Latin regula, rule.

"由於他们的奉献精神的规则，僧侣来到被称为"正规"的神职人员，从拉丁美洲调节，"规则。

In this paper, we replace the N normality with N subnormality in c-normal concept to get the weak c-concept.

推广了[1]中的定理3.5得到一个有限群G可解当且仅当每个在F~中的极大子群弱c-正规。

Day-to-day dialogue: every day you have to have situational awareness in daily life and in baby talk, dialogue, language should be brief, clear, formal, not to mention the baby language, want to tell him to read the word accent Repeat several times or more.

4日常对话：每天你都要有意识地在日常生活情境中和孩子说话、对话，语言要简短、明确、正规，不要说娃娃语，想让他说出的字要读重音或多重复几遍。

Liapunov—Schmidt method is one of the most important method in the bifurcation theory.

Liapunov—Schmidt方法是分叉理论的最重要方法之一。

Be courteous -- even when people are most discourteous to you .

要有礼貌──即使当別人对你最不礼貌的时候。