「“commutative”」的含义 (adjective)
词性(英语单词分类):形容词
数学
专门
它用于表示无论值的顺序如何(在计算中)都会获得相同的结果。
中文翻译:[可互换]
参考:「commutative」示例短语列表
“commutative”的同义词列表。 让我们按顺序来记住吧!。
- capricious
- fickle
- fluctuating
- mercurial
- protean
- shifting
- unpredictable
- unsettled
- unstable
- varying
- volatile
- changeful
- mutable
- agitated
- convertible
- fitful
- flighty
- fluid
- impulsive
- inconstant
- indecisive
- irregular
- irresolute
- irresponsible
- kaleidoscopic
- mobile
- movable
- permutable
- restless
- reversible
- revocable
- skittish
- spasmodic
- transformable
- transitional
- uncertain
- unreliable
- unsteady
- vacillating
- vagrant
- variable
- variant
- versatile
- wavering
- whimsical
通过记住反义词和反义词列表来掌握“commutative”这个词!。
“commutative”是一个英语单词,有几个不同的含义。 让我们用例句来解释每个的含义和用法!
| 英语 | 含义(中文翻译) | 详细解释! |
| commutative | 可交换的,可更换的 | (涉及替代或交换) |
| commutative | 可交换的 | (数学运算:不依赖于顺序) ( 数学 ) |
commutative是一个英语单词,有几个不同的含义。 让我们用例句来解释每个的含义和用法!
List of email and web addresses at the Center for
Commutative
Algebra.
交换代数
中心的电子邮件和网址列表。
Completion is similar to localization, and together they are among the most basic tools in analysing
commutative
rings.
补全与定域化类似,这些都是分析
交换环
最基本的方法。
In category theory,
commutative
diagrams are extensively used to help understand (informal) proofs written in natural language and logical formulae.
在范畴论中,
交换图
被广泛使用,以便更容易理解用自然语言或逻辑公式编写的(非正式)证明。
It does not need to be
commutative
.
(它不一定是
可交换的
。
Given a
commutative
monoid M, we want to construct “the most general” abelian group K that arises from M by introducing additive inverses.
给定一个
可交换
幺半群 M,我们希望通过引入加法逆元来构造由 M 产生的最一般的交换群 K。
The notions of multilinearity and tensor products extend easily to the case of modules over any
commutative
ring.
多重线性和张量积的概念可以很容易地扩展到
任意交换
模的情况。
So, it seems natural to require the use of
commutative
diagrams in formal theorem proving in category theory too.
当然,即使在形式定理证明中,使用
交换图
也是自然的要求。
If A is
commutative
and associative then B is associative.
如果 A 是
可交换
且结合的,则 B 是结合的。
Any ring can be made
commutative
by taking the quotient by the ideal generated by all elements of the form (xy – yx).
任何环都可以通过将其除以在 xy – yx 形式的元素上生成的理想来
实现交换
。
String concatenation is associative (but not
commutative
); the order of operations is not important.
字符串连接是关联的(尽管不是
可交换的
),因此操作的顺序并不重要。
In the remainder of this article, all rings will be
commutative
, unless explicitly stated otherwise.
此后,除非另有说明,否则本节中处理的所有环均假定为
可交换的
。
The Zariski topology on Spec(R), the prime spectrum of a
commutative
ring R is always T0 but generally not T1.
交换环 R 的
基本
谱 Spec(R) 上的 Zariski 相始终为 T0,但通常不是 T1。
Complete
commutative
rings have a simpler structure than general ones, and Hensel’s lemma applies to them.
完全
交换环
比一般环具有更简单的结构,并且亨塞尔引理适用。
In the
commutative
case, the lemma is a simple consequence of a generalized form of the Cayley-Hamilton theorem, an observation made by Michael Atiyah (1969).
在
交换的
情况下,引理只是 Atiyah (1969) 中写的凯莱-汉密尔顿定理的广义推论。
More generally, any two principal ideals in a
commutative
ring have a greatest common divisor in the sense of ideal multiplication.
更一般地,
交换环
的任何两个主理想在理想的乘法意义上都具有最大公约数。
The group law of an abelian variety is necessarily
commutative
and the variety is non-singular.
阿贝尔簇的群律必然是
交换的
,并且簇是非奇异的。
To some extent, the relationships between these classes of operators are similar to the relationships between their
commutative
counterparts.
算子迹类之间的关系在某种程度上类似于其
交换
对之间的关系。
In fact, subtraction can be defined, and every
commutative
monoid can be extended to an abelian group.
事实上,我们可以定义一个差异,并且每个
交换
幺半群都可以扩展到阿贝尔群。
An affine algebraic group over a field k is a representable covariant functor from the category of
commutative
algebras over k to the category of groups such that the representing algebra is finitely generated.
域 k 上的仿射代数群是一个协变函子,可以从 k 上的
交换
代数范畴表达为群范畴,并用有限生成代数来表达。
As in the
commutative
case, when the ring is artinian, the Levitzki radical is nilpotent and so is the unique largest nilpotent ideal.
当环是 Artinian 环时,如在
交换
情况下,Levitzki 自由基是幂零的,因此是唯一的最大幂零理想。
听“ commutative ”地道发音(发音)!
读法是【kəˈmjuː.təˌtɪv】。 听下面的视频并大声发音【kəˈmjuː.təˌtɪv】。

