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Revision difference : orthogonal vectors |
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| Two vectors, $v_1$ and $v_2$, are orthogonal if and only if their inner product $\left<x,y\right>$is 0. In two dimensions, orthogonal vectors are perpendicular (or in $n$ dimensions in the plane defined by the two vectors.) |
Two vectors, $v_1$ and $v_2$, are orthogonal if and only if their inner product $\left<x,y\right>$is 0. In two dimensions, orthogonal vectors are perpendicular (or in $n$ dimensions in the plane defined by the two vectors.) |
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| A set of vectors is orthogonal when, taken pairwise, any two vectors in the set are orthogonal. |
A set of vectors is orthogonal when, taken pairwise, any two vectors in the set are orthogonal. |
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