It reverses itself in Minkowski spaces, while a physical manifestation of this concept is the twin paradox of special relativity. Appearing as a theorem in spaces such as the real numbers and LP [L P] spaces where p is greater than or equal to one, the Cauchy-Bunyakovski-Schwartz version is used to determine if x and y, both members of inner product spaces, are linearly dependent. In normed vector spaces, it is defined as the norm of the sum of t
It reverses itself in Minkowski spaces, while a physical manifestation of this concept is the twin paradox of special relativity. Appearing as a theorem in spaces such as the real numbers and LP [L P] spaces where p is greater than or equal to one, the Cauchy-Bunyakovski-Schwartz version is used to determine if x and y, both members of inner product spaces, are linearly dependent. In normed vector spaces, it is defined as the norm of the sum of two vectors x and y is lesser than or equal to the sum of the norms of x and y. For 10 points, identify this mathematical concept that in its simplest form states given three points A, B and C, the distance from A to C never exceeds the sum of the distances between A and B, and B and C.
It reverses itself in Minkowski spaces, while a physical manifestation of this concept is the twin paradox of special relativity.
{triangle inequality}