The relations between regularity and modulus are studied, and when the spaces have some completion, they are equivalent, otherwise some counterexamples are given.
着重考查了算子正则性与绝对值的关系,即绝对值的存在性问题,并得到相应的结论:当空间具有某种序完备性时,两者等价;而当空间不具备序完备性时,结果不成立,并给出反例说明。
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This is the crux of Gettier counter examples, each example has a problem involving the justification.
这就是“葛梯尔反例”的关键所在,每个反例都涉及一个“证明”的问题。
Since then many other examples have been thought up and they are known as Gettier Counter examples.
此后,又有许多其他的反例涌现,它们被统称为“葛梯尔反例”。
In this paper, some counter examples to the conclusions of singular solution and envelope in two textbooks of ordinary differential equation are given.
给出了两种常微分方程教材中关于奇解与包络关系结论的反例。
If some of the things they predict don't come true, the theory has to be disregarded and there are many, many, many counter examples to financial market efficiencies.
如果预测的一些事情并没有成为现实,那么这些理论就会被摒弃而且我们也有很多,很多,与金融市场有效论相反的例子。
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