So I'd like to know how all nonempty minimal faces of $C$ have the same dimension ($C$ is a closed convex set).
In fact, how is it equal to the dimension of the lineality space lin$(C)$.
Please help!
So I'd like to know how all nonempty minimal faces of $C$ have the same dimension ($C$ is a closed convex set).
In fact, how is it equal to the dimension of the lineality space lin$(C)$.
Please help!