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@ -92,7 +92,7 @@ In real world situations developers typically use curves of 256-bits or more.
An important concept is that addition can be defined between two points on an elliptic curve. This also allows a definition of integer multiplication ($nP$ is $P$ added to itself $n$ times). An important concept is that addition can be defined between two points on an elliptic curve. This also allows a definition of integer multiplication ($nP$ is $P$ added to itself $n$ times).
The core of elliptic curve cryptography uses this multiplication definition, as solving the equation $Q=nP$ for known points $P$ and $Q$ is difficult with known algorithms, providing cryptographic security. The core of elliptic curve cryptography uses this multiplication definition, as solving the equation $Q=nP$ for known points $P$ and $Q$ is difficult with known algorithms, but it is easy to compute knowing $n$ and $Q$. This allows elliptic curve multiplication to act as a trapdoor function.
## BINK resource ## BINK resource