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Arne
  • Member for 9 years, 11 months
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Is cosine similarity identical to l2-normalized euclidean distance?
Well, I guess 'Linear Alebra I' has to suffice then ;) thanks again for the insight!
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Is cosine similarity identical to l2-normalized euclidean distance?
I am bad at formulating goals.. fixed that.
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Is cosine similarity identical to l2-normalized euclidean distance?
Thank you, do you happen to have a citable source for this connection?
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Is cosine similarity identical to l2-normalized euclidean distance?
iirc, since squaring is a monotic transformation (for positive numbers), it cannot change the order of a sequence sorted by length.
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Is cosine similarity identical to l2-normalized euclidean distance?
Would this have an influence on ranking? Meaning, if I sort a number of vectors 'v_i in V' by their cosine distance to a vector 'u', I get a specific order for them. Would ranking those same vectors with l_2 normalized euclidean distance produce the same order?
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