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Update README.md
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JeanLucPons authored Apr 22, 2020
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Expand Up @@ -33,7 +33,7 @@ Here is a brief description of the algorithm:

We have to solve P = k.G, we know that k lies in the range [k1,k2], G is the SecpK1 generator point.

n = floor(sqrt(k2-k1))+1
n = floor(log2(sqrt(k2-k1)))+1

* Create a jump point table jP = [G,2G,4G,8G,...,2^nG],
* Create a jump distance table jD = [1,2,4,8,....,2^n]
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