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Despite what you may have heard, provided your aviary is large enough you can usually get a range of plants to grow inside it.

尽管你可能听说过,你的鸟舍提供足够大,你通常可以获得在里面生长的一系列的植物。

To encourage the bird to exercise by flying , the aviary needs to be big enough to induce flight .

为了鼓励让鸟练习飞行,鸟舍必须足够大能引领飞行。

This doctrine will, in all probability, be gradually propagated, till it has votaries enough to countenance an open avowal of it.

这种学说很可能逐渐的传播开来,直到它的拥护者足够支持公开的宣告。

IV Esdras is avowedly such a work: Ezra is bidden to write all the things which he has seen in a book and lay it up in a hidden place, and to teach the contents to the wise among his people, whose intelligence he knows to be sufficient to receive and preserve these secrets xii.

四埃斯德拉斯是公然这样的工作:以斯拉是bidden写的东西,他看到一本书,并奠定了它在一个隐藏的地方,教的内容之间的明智的人,他们的情报,他知道要足够的接收和维护这些机密

If things should go awry, you will still have plenty of time to recover and get back on your feet.

一旦事情出现偏差,你还能有足够的时间纠正,还能从头开始。

Axially I should turn it but I expect my h-page visitors to have enough intelligence to realize that this is too much drawing time.

轴向我应该把它,但我期望我的H -网页访客有足够的情报,以实现,这是太多的绘图时间。

Although the axiom of constructibility does resolve CH, it is not generally considered to be intuitively true any more than CH is generally considered to be false.

要反对这一观点,要是能展示一条既能被直观所支持、又能从证明或证否面解决连续统假设的新公理,那就很足够了。

"Intuitionists rejected certain concepts of logic and the notion that the axiomatic method would suffice to explain all of mathematics, instead seeing mathematics as an intellectual activity dealing with mental constructions independent of language and any external reality."

直觉主义否认某些逻辑概念,公理方法的注释已经足够解释数学的全部,而不把数学看作是处理与语言和任何外部现实无关的思想构造的一种智力活动。

"Intuitionists reject ed certain concepts of logic and the notion that the axiomatic method would suffice to explain all of mathematics, instead seeing mathematics as an intellectual activity dealing with mental constructions independent of language and any external reality."

直觉主义否认某些逻辑概念,公理方法的注释已经足够解释数学的全部,而不把数学看作是处理与语言和任何外部现实无关的思想构造的一种智力活动。

The most important development in mathematical logic for the philosophy of mathematics was Godel's proof that any axiomatic system powerful enough to formalise arithmetic will be incomplete in the sense that there will be truths which are not provable within the system.

数理逻辑中最重要的数学哲学的发展是哥德尔的证明,任何公理系统足够强大以正式算术将在这个意义上不完全会有真理不属于系统内证明的。

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I didn't watch TV last night, because it .

昨晚我没有看电视,因为电视机坏了。

Since this year, in a lot of villages of Beijing, TV of elevator liquid crystal was removed.

今年以来,在北京的很多小区里,电梯液晶电视被撤了下来。

I'm running my simile to an extreme.

我比喻得过头了。