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"orthonormal" vs "orthonormality of"

Both phrases are correct, but they are used in different contexts. "Orthonormality of" is used when referring to the property of being orthonormal, while "orthonormal" is used to describe a set of vectors or functions that are orthogonal and normalized. They are not directly comparable as they serve different purposes.

Last Updated: March 26, 2024

orthonormal

This phrase is correct when describing a set of vectors or functions that are orthogonal and normalized.

This term is used to describe a set of vectors or functions that are both orthogonal (perpendicular) and normalized (have a length of 1).

orthonormality of

This phrase is correct when referring to the property of being orthonormal.

This phrase is used when discussing the concept of orthonormality, which refers to a set of vectors or functions that are orthogonal and normalized.

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