This statement is used to prove that the packing number is equal to or less than the intrinsiccovering number.
This statement is used to prove that the packing number is equal to or less than the intrinsiccovering number. Along with non-negativity, the identity of discernibles and symmetry, metricfunctions on topological spaces must satisfy this statement. This statement was extended to L-pspaces by Minkowski. Assuming that the inner product is a norm in an inner product space allowsthe derivation of this statement from the (*) Cauchy-Schwarz theorem. For polygons with ninety degreeangles in them, this statement is a consequence of the Pythagorean theorem. For 10 points, the sum of thelengths of any two sides must be greater than the length of the third side of the namesake polygonaccording to what inequality?
This statement is used to prove that the packing number is equal to or less than the intrinsiccovering number.
triangle inequality [accept Cauchy-Schwarz inequality until mentioned]