Axiom one: all group operations must be closed or restricted to only group elements.
公理一:所有群操作必须是封闭的或仅限于群元素。
单词 | Group operation |
释义 |
Group operation
原声例句
TED-Ed(视频版) Axiom one: all group operations must be closed or restricted to only group elements. 公理一:所有群操作必须是封闭的或仅限于群元素。 BBC 听力 2023年5月合集 The United States has imposed sanctions on a Russian man Ivan Maslov who it says is the leader of the Wagner mercenary groups operation in Mali. 美国制裁了一名俄罗斯男子伊万·马斯洛夫,美国称他是瓦格纳雇佣军组织在马里的头目。 TED-Ed(视频版) Axiom two: no matter where we put parentheses when we're doing a single group operation, we still get the same result. 公理二:无论我们在进行单个组运算时将括号放在何处,我们仍然会得到相同的结果。 金融时报 So this is where the next complicated piece of financial engineering could happen, which is, there was a lot of talk about the idea that Asda might buy EG Group's UK operations. 所以这就是下一个复杂的金融工程可能发生的地方,那就是,有很多关于阿斯达可能收购 EG 集团英国业务的想法的讨论。 TED-Ed(视频版) When the two are brought together using the group's addition operation, they result in the identity element, zero, so they can be thought of as cancelling each other out. 当使用群的加法运算将两者放在一起时,它们的单位元为零,因此可以认为它们相互抵消了。
中文百科
群论 Group theory(重定向自Group operation)
在数学和抽象代数中,群论研究名为群的代数结构。 群在抽象代数中具有基本的重要地位:许多代数结构,包括环、体和矢量空间等可以看作是在群的基础上添加新的运算和公理而形成的。群的概念在数学的许多分支都有出现,而且群论的研究方法也对抽象代数的其它分支有重要影响。线性代数群(linear algebraic groups)和李群作为群论的分支,在经历了重大的发展之后,已经形成相对独立的研究领域。 群论的重要性还体现在物理学和化学的研究中,因为许多不同的物理结构,如晶体结构和氢原子结构可以用群论方法来进行建模。于是群论和相关的群表示论在物理学和化学中有大量的应用。
英语百科
Group theory 群论(重定向自Group operation)
![]() ![]() ![]() ![]() In mathematics and abstract algebra, group theory studies the algebraic structures known as groups. The concept of a group is central to abstract algebra: other well-known algebraic structures, such as rings, fields, and vector spaces, can all be seen as groups endowed with additional operations and axioms. Groups recur throughout mathematics, and the methods of group theory have influenced many parts of algebra. Linear algebraic groups and Lie groups are two branches of group theory that have experienced advances and have become subject areas in their own right. |
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