
Orthogonality - Wikipedia
In mathematics, orthogonality is the generalization of the geometric notion of perpendicularity.
ORTHOGONAL Definition & Meaning - Merriam-Webster
Jun 7, 2026 · The meaning of ORTHOGONAL is intersecting or lying at right angles. How to use orthogonal in a sentence.
ORTHOGONAL Definition & Meaning | Dictionary.com
The word orthogonal comes from the Greek orthogōnios meaning "right-angled." While this word is used to describe lines that meet at a right angle, it also describes events that are statistically independent, …
ORTHOGONAL | definition in the Cambridge English Dictionary
In this sense, intelligence and final goals are "orthogonal"; that is: more or less any level of intelligence could in principle be combined with more or less any final goal.
Orthogonality (mathematics) - Wikipedia
Each of the 6 orthogonal planes shares an axis with 4 of the others, and is completely orthogonal to just one of the others: the only one with which it does not share an axis.
ORTHOGONAL | English meaning - Cambridge Dictionary
ORTHOGONAL definition: 1. relating to an angle of 90 degrees, or forming an angle of 90 degrees 2. relating to an angle of…. Learn more.
What Is Orthogonal? Definition in Math, Stats, and Tech
Mar 5, 2026 · Orthogonal means “at right angles,” but the concept extends far beyond geometry. At its core, orthogonal describes things that are completely independent of each other, with zero overlap or …
Orthogonal - Definition, Meaning & Synonyms | Vocabulary.com
The word orthogonal comes from the Greek orthogōnios meaning "right-angled." While this word is used to describe lines that meet at a right angle, it also describes events that are statistically independent, …
Orthogonal Vectors - GeeksforGeeks
Jun 15, 2026 · In vector algebra, two vectors are said to be orthogonal when their dot product is zero. Orthogonality is the property that describes the perpendicular relationship between two vectors.
Orthogonal — Definition, Formula & Examples
Orthogonal means perpendicular — two vectors, lines, or objects are orthogonal when they meet at a 90° angle. In vector math, two vectors are orthogonal if and only if their dot product equals zero.