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infinite set相关的网络例句

查询词典 infinite set

与 infinite set 相关的网络例句 [注:此内容来源于网络,仅供参考]

With the idea and the technique of the newly constructed basitheoryology ~ [1] , this article discusses two different concepts of infinite set existing in present set theory: potential infinity and actual infinity.

从新构建的基础理论学的角度,以全新的基础理论学的方法[1],讨论同时存在于现有集合论中两种性质上截然不同的"无穷集合"概念:潜无穷式的与实无穷式的无穷集合。

And, like natural numbers , integers is a countable infinite set.

和自然数一样,整数也是一个可数的无限集合。

And, like natural numbers , integers are a countable infinite set.

和自然数一样,整数也是一个可数的无限集合。

Speakers use a finite set of rules to produce and understand an infinite set of sentences.

说话者可以运用一组数量有限的规则来表达与理解数量无限的句子。

But the image I'm pushing on is this: Can we prove that a finite set of functions generates this infinite set of possibilities?

而我要促进的想象是:我们能证明一组有限的功能会产生一组无尽的可能性吗?

Paul Erds once posed the following problem about real line R: is it true that, for every infinite set X, there is a closed set E with positive lebesgue measure such that E doesn't contain any subset similar to X (I.e., there is no subset of E, which is a linear homeomorphic image of X). In 1984, K. J. Falconer proved the following: for a decreasing sequence of positive numbers {xn} such that \%lim\%xn=0 and \%lim\%(xn+1)/=1, Erds problem has a partial positive answer.

叶盛 Paul Erds曾提出如下关于实直线R的问题:是否对R的每一个无限子集X,都存在一个具有正测度的闭子集E,使得E的任何子集都不相似于X(E的任何子集都不与X线性同胚)。1984年,Falconer证明了如下结论:对于一个满足limxn=0和lim(xn+1)/=1的单调递减的正实数列{x n},Erds问题有一个部分肯定的解答。

It will also be clear that if we take the domain to be an infinite set , then the result of the query will also be infinite.

如果我们采用域为无限集合,则查询的结果也会是无限的,这是很明显的。

One of the wonders about language and language use is that with a finite set of rules speakers can produce and understand an infinite set of sentences.

语言和语言使用的奇妙处之一在于,说话者可以运用一组数量有限的规则来表达和理解数量无限的句子。

One of the wonders about language and language use is that with a finite set of rules speakers can produce and understand an infinite set if sentences.

语言与语言使用的奇妙处之一在于,说话者可以运用一组数量有限的规则来表达和理解数量无限的句子。

People tend to reduce an infinite set of choices down to a small, finite set of choices. Even when you don't do the exact same thing each time, you will tend to choose your actions from a small, repetitive set of options.

人们倾向于将无限的决策集合降低到最少的有限决策集合,甚至当你每次做的事并不完全相同时,也常常会从一个重复的较小选项集合中选择自己的行为。

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