By varying terms on both sides or making a term as a constant, you get generalizations for conics etc.
commandersaki•2h ago
Dr Cook has been smashing out some excellent very digestible math content lately.
Edit: Just realised this was posted in 2019.
Momade•1h ago
Ola
Rakshath_1•17m ago
Nice explanation of elliptic curves especially the emphasis on how the underlying field changes what the curve actually is. The transition from intuitive equations to the formal definition (smooth, projective genus one) is very well done and the Curve1174 example helps clarify why not all elliptic curves look like Weierstrass forms
jasonjmcghee•1m ago
If folks have ever seen “ed25519” - say when generating an ssh key
zkmon•2h ago
(y-a)(y-b) = (x-c)(x-d)(x-k)
By varying terms on both sides or making a term as a constant, you get generalizations for conics etc.