New posts in sumset

Prove that the sum of two compact sets in $\mathbb R^n$ is compact.

If an infinite set $S$ of positive integers is equidistributed, is $S+S$ also equidistributed?

If $C$ is the Cantor set, then $C+C=[0,2]$.

If $A$ and $B$ are compact, then so is $A+B$.

Prove that $Sup(A + B) = Sup(A) + Sup(B)$

Following up with a previous question on $\sup(A)+\sup(B) = \sup(A + B)$

Is the sum (difference) of Borel set with itself a Borel set?

Two sets $X,Y \subset [0,1]$ such that $X+Y=[0,2]$

Number of vectors so that no two subset sums are equal

Cantor set + Cantor set =$[0,2]$

Example where closure of $A+B$ is different from sum of closures of $A$ and $B$

Closed sum of sets

Sum of closed and compact set in a TVS

Measure of the Cantor set plus the Cantor set

How can I prove $\sup(A+B)=\sup A+\sup B$ if $A+B=\{a+b\mid a\in A, b\in B\}$