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paurea

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Show HN: Hash any comparable type in Go

pkg.go.dev
1 ポイント·投稿者 paurea·2 年前·0 コメント

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paurea
·4 年前·議論
I attacked the same problem somewhat differently and found some interesting groups. You can switch the exponential map you use, use instead a Mittag-Leffler function and find a whole family of groups going from sum to multiplication. Being groups you can define generalized Fourier/Mellin transforms with them. I wrote a blog post explaining the approach (there is a link to the paper at the end for more details). https://paureahack.blogspot.com/2016/06/supersum-subproduct....