若尔当测度（Jordan measure）是面积测度方式，数学家卡米尔·若尔当所提出。设E是中的一个有界集，而f是在E上取值为1的函数，如果f在E上可积，则称E为Jordan可测的（可求体积的）。并且记，称为E的Jordan测度，也就是E的体积。

In mathematics, the Peano–Jordan measure (also known as the Jordan content) is an extension of the notion of size (length, area, volume) to shapes more complicated than, for example, a triangle, disk, or parallelepiped.

It turns out that for a set to have Jordan measure it should be well-behaved in a certain restrictive sense. For this reason, it is now more common to work with the Lebesgue measure, which is an extension of the Jordan measure to a larger class of sets. Historically speaking, the Jordan measure came first, towards the end of the nineteenth century.