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(cè)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(cè)集和疏朗完備集是兩類重要集郃，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(cè)集的搆造方法基本相同，本文通過將二維空間裡的點(diǎn)其對(duì)應(yīng)坐標(biāo)爲(wèi)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(cè)集。

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