Prove that S(r) is bounded.
Prove that S(r) is convex. That is, if A and B are in S(r) then AB is in S(r).
Identify all points in S such that d_p(X)^{2014} + d_q(X)^{2014} is maximum.
Prove that the area of S(r) is a convex function of r.
Math is evil...
Prove that S(r) is bounded.
Prove that S(r) is convex. That is, if A and B are in S(r) then AB is in S(r).
Identify all points in S such that d_p(X)^{2014} + d_q(X)^{2014} is maximum.
Prove that the area of S(r) is a convex function of r.
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