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> The definition of orthogonal is that one axis doesn’t influence the other. Ok that’s interesting, a new definition on me. I see orthogonal as attributes at r
by yzydserd 3y ago
> The definition of orthogonal is that one axis doesn’t influence the other.
Ok that’s interesting, a new definition on me. I see orthogonal as attributes at right angles, a measure of perpendicularity. I don’t see it as an indicator of attribute independence.
So if kind and right are orthogonal, this means you can (mostly) be one or the other but not (usually) both.
But a quick google shows your usage is common/normal. Hmm, lovely English. TIL something. Thanks for explaining.
- dllthomas 3y agoImagine X and Y axes, perpendicular as usual. If you become 3 units more X, that doesn't change how Y you are. Contrariwise, if we nudge our axes out of orthogonality, now moving along the X axes changes where I am on the Y. Obviously the use here is metaphorical, but that's the sense meant. Edited to add: consider "independence" and orthogonality in vector spaces, if you want to get mathematically precise about it.
- deleted 3y ago[deleted]