Example 13.2.2.label Let $C\suf\R^{n}$ be the ball then $C$ is convex and $H\cap \cl{C}=\curl{p}$ is unique. In fact given sufficient regularity (the normal vector is always defined) on $\pd C$ we always have uniqueness.
Example 13.2.2.label Let $C\suf\R^{n}$ be the ball then $C$ is convex and $H\cap \cl{C}=\curl{p}$ is unique. In fact given sufficient regularity (the normal vector is always defined) on $\pd C$ we always have uniqueness.
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