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I remembered someone telling me that they prefer cosine similarity over euler many times. I was looking into reason why and found an interesting paper "On the S
by truncate 11y ago
I remembered someone telling me that they prefer cosine similarity over euler many times. I was looking into reason why and found an interesting paper "On the Surprising Behavior of Distance Metrics in High Dimensional Space"[1] which at some point argues that fractional metrics are perform better than more widely used distance metrics on high-dimensional space
[1] http://citeseerx.ist.psu.edu/viewdoc/download?doi=10.1.1.23.7409&rep=rep1&type=pdf http://citeseerx.ist.psu.edu/viewdoc/download?doi=10.1.1.23....
- tdaltonc 11y agoThere is a cornucopia of distances to choose from. It's not as simple as "just use the best one." Cosine similarity assumes a certain projection of data (by ignoring distance of points are from the origin). It preforms well whenever that's a good projection. I think it's best to think of it as one way to reduce dimensionality, and should be used when you think that's the right way to reduce dimensionality.