Minimal Enclosing Circle

The minimal enclosing circle is the smallest circle that completely contains a set of points. Formally, given a set of points in the plane, find the circle of smallest radius such that all points in are contained in the interior or boundary of .



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Snapshot 1: state the problem with a set of random points in the plane
Snapshot 2: find the minimal enclosing circle with two points on its boundary
Snapshot 3: find the minimal enclosing circle with three points on its boundary
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