Metrically Convex Space
Metrically Convex Space A metric space (M,d) is said to be metrically convex if for any two points x,y∈M with x≠y there exists z∈M: x≠z≠y, such that d(x,z)+d(z,y)=d(x,y).
Metrically Convex Space A metric space (M,d) is said to be metrically convex if for any two points x,y∈M with x≠y there exists z∈M: x≠z≠y, such that d(x,z)+d(z,y)=d(x,y).