measurable set

基本解釋

In this paper we present a two-dimension non-measurable set.
給出了一個(gè)二維不可測集。
Lebesgue measurable set and the complete and nowhere dense set are two kinds of important set and are the important content in the real variable function.
勒貝格可測集和疏朗完備集是兩類重要集合，是實(shí)變函數(shù)中的重要內(nèi)容。
We know the structure way of the one-dimension no-measurable set, in this paper we first define a amicable set using a mapping, then we give a two-dimension non-measurable set.
一維空間的不可測集的構(gòu)造方法基本相同，本文通過將二維空間里的點(diǎn)其對(duì)應(yīng)坐標(biāo)為有理數(shù)的劃分方法來確定親和集，進(jìn)而給出了一個(gè)二維的不可測集。

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