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Q:
If convex hull is an open set, then any point is an interior point.
Let $V$ be an open set in $\mathbb{R}^n$.
Consider the following property:
$\text{$x$ in $V$ is an interior point of $V$}$.
This property is obviously implied by the fact that $V$ is open, but not vice versa.
In that case, assume that $V$ is convex (or more generally: a convex hull is an open set). Does the implication above hold?
A:
For any subset $U$ of $\mathbb R^n$ we have that $U$ is convex if and only if $U$ is a convex polyhedron. If $U$ is convex then every point in $U$ is an interior point.
A:
Note that a convex hull is an open convex set. Let $W\subset \mathbb R^n$ be convex and open, and let $w\in W$ be an interior point. Then there is some open $\varnothing
eq V\subset W$ such that $w\in V$. Let $\varnothing
eq U\subset V$ be an open ball containing $w$. Since $V$ is open, so is $U$, so $U$ is a convex set. Furthermore, we can choose $U$ to be an open ball,