{id=lp-norm-sequence-convergence-does-not-imply-pointwise-convergence}

https://math.stackexchange.com/questions/138043/does-convergence-in-lp-imply-convergence-almost-everywhere

There are explicit examples of this. We can have ever thinner disturbances to convergence that keep getting less and less area, but never cease to move around.

If it does converge pointwise to something, then it must match of course.


$L^p$ norm sequence convergence does not imply pointwise convergence

Lp norm sequence convergence does not imply pointwise convergence

Lp norm sequence convergence does not imply pointwise convergence

ID: lp-norm-sequence-convergence-does-not-imply-pointwise-convergence