orthogonalizations

Example:A set of nonorthogonal vectors cannot be used to form a basis for a vector space as each vector must be orthogonal to be independent.

Definition:The opposite of orthogonal, meaning not perpendicular or not at right angles; in a mathematical context, it means vectors or functions that are not orthogonal or independent.

Example:In geometry, parallel lines are those that are parallelized and never intersect, no matter how far they are extended.

Definition:The act or process of making something parallel, which means lining up something alongside or next to another in a parallel fashion; in a mathematical context, it means aligning vectors parallel to each other.