Let $v_i$, for $i=1,...,V$ be the vertices of a convex polytope in $R^n$. That is, each $v_i$ is a point in $n$-dimensions. How can I determine if the polytope is full dimensional?
2026-03-25 17:43:42.1774460622
How to know if polytope in V-representation is full dimensional?
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If the rank of $(v_2-v_1,\ v_3-v_1,\ v_4-v_1,\ \dots)$ is $n$.