About this document
Understanding Inner Product Spaces by Gag Paf is a document available to read on EtoBox.
Every vector in V is orthogonal to the zero vector. If two vectors u and v in V are orthogonal, then their inner product is 0. Orthogonality generalizes the idea of perpendicular vectors to vector spaces. In an inner product space, the norm of a vector v is defined as the square root of the inner product of v with itself. The norm determines the length or distance from the origin to v.
- Author
- Gag Paf
- Language
- EN