Suppose f of x, y, z equals k1, that is my equation, s1 and it gives me a solution s1.
假设我的方程是这样,然后给出了一个解。
But dualism doesn't so much offer the explanation typically as just say, "Well, maybe we'd be better off positing something immaterial."
但是二元论还没有给出,这样的解释,也许我们假设非物质的存在会好一些
The second assumption we're going to make which is new is that we're going to assume that candidates cannot choose their position.
我们给出的第二个假设,这个新的假设是,候选人不能选择他们的位置
So I claim the following.
给出以下的假设。
Really there's no work to be done if I am handed all in sorted order so, you know, There's no work to be done if I'm handed all of the arrays in sorted order so, you know, if I demand that you give me this assumption that the cups are already sorted and then I'll sort them for you, I mean, this is kind of a cyclical argument.
如果杯子是有序排列的,那就没必要再对它进行排序了,同样如果给出的序列本身就是有序的,那也不必再做什么,如果给出这样的假设:,杯子已经有序,但仍需要对其进行排序,这像是个循环的论点。
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