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is the cosine distance equal to the cosine of the angle ?
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They aren't equal, Compare their formulas
\(CD = 1- \dfrac{u.v}{||u||~||v||} \\ \cos \theta = \dfrac{u.v}{||u||~||v||} \)
so probably you can say Cosine Distance = 1- cos of the angle between them
and another name for cos theta is cosine similarity so, cosine distance = 1- cosine similarity
Cosine described below is a relationship between the hypotenuse \(c\) of a right triangle and \(a\) |dw:1425973326808:dw| Think of cosine as relating the "horizontal" component of c, while sine relates to c's vertical component. Hope this helps.
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