Lebesgue differentiation theorem
converge to when is a cube containing and .
Formally, this means that there is a set with , such that for every and , there exists such that, for each cube with and , we have
For , this can be restated as an analogue of the fundamental theorem of calculus for Lebesgue integrals. Given a ,
for almost every .
|Title||Lebesgue differentiation theorem|
|Date of creation||2013-03-22 13:27:36|
|Last modified on||2013-03-22 13:27:36|
|Last modified by||Koro (127)|