It's neat that addition on an elliptic curve translates so easily to El Gamal cryptosystem. When I say easily, I mean that it's neat that the multiplication in El Gamal translates directly to addition on the elliptic curve. I'm still confused on how we solve discrete logs and how we attack El Gamal elliptic Curve problems.
Tuesday, December 8, 2015
Saturday, December 5, 2015
16.4
First off, I gotta say-- Elliptic curves seemed so intimidating from the readings, but when we get to class and do the homework, it makes sense! Thanks for your help!
I'm still a little confused when subtracting points. I know that you add the negative, but I'm not sure how to negate a point.
When adding points on the ec mod 2, do you just follow the same rules we've been using before?
I'm still a little confused when subtracting points. I know that you add the negative, but I'm not sure how to negate a point.
When adding points on the ec mod 2, do you just follow the same rules we've been using before?
Thursday, December 3, 2015
16.3 Dec 4
It's neat to see some of the same tools we learned about originally coming back to help in a variety of situations like the gcd and the Chineese Remainder Theorem.
Can we pick any arbitrary equation and point mod n to factor n? I was also confused in the second example how they started by trying to calculate 10!. I don't know where the factorial came from as it wasn't in the first example at all.
Can we pick any arbitrary equation and point mod n to factor n? I was also confused in the second example how they started by trying to calculate 10!. I don't know where the factorial came from as it wasn't in the first example at all.
Tuesday, December 1, 2015
16.2 December 2
Combing discrete logs and elliptic curves sound like quite the problem! I don't get why we need to solve for certain exponents with elliptic curves. Solving with elliptic curves in mod n seems about the same process at the regular elliptic curve problems
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