Orthogonal

At right angles — and, by extension, independent: change one, the other doesn't move.

Move along one axis and the other two don't change. That clean non-interference is the whole idea — and why orthogonal came to mean independent well beyond geometry.

Three mutually perpendicular planes and the axes x, y and z
WhatAt right angles. Two axes, lines, or vectors are orthogonal if they meet at 90°.
WhyBy extension it means independent — you can change one without affecting the other.
TargetA property, not a number — axes are either mutually perpendicular or they aren't.
The one thing to remember

On orthogonal axes, moving along one changes nothing on the others. That independence is why the word is used far outside geometry.

Common trap

Orthogonal is not 'opposite' and not 'unrelated' — it means independent. Two orthogonal things can both be true at once; they just don't interfere.

In one line

Two things are orthogonal when they meet at a right angle. The three axes of space — x, y, z — are the classic picture: each one is perpendicular to the other two.

Why the word turns up everywhere

"Orthogonal" came to mean independent — two orthogonal things don't affect each other, so you can change one without touching the other. Not "opposite," not "unrelated" — just independent.

Sources

Not medical advice. Plain-language summaries of authoritative sources; "optimal" targets are one reading of the literature, tighter than lab-normal. Every treatment decision is a clinician's.

glossary.gf.cx · math · orthogonal