Cryptography
Mathematical and cryptographic concepts that secure blockchain networks and enable trustless computation.
Mathematical and cryptographic concepts that secure blockchain networks and enable trustless computation.
support the basic properties of digital signatures: proof that the:
Let's say you have a large amount of data that, for whatever reason, is private.
When you divide two integers, sometimes the result is not an integer (eg has a reminder). is a branch of math that is focused on the reminder.
Applying a takes data (of arbitrary contents and size) and reduces it to a unique, compact string.
Before we begin, a quick note.
This is part of a series on elliptic curve cryptography and its applications for Ethereum.
The purpose of a hash function is to transform any amount of data into a compact, uniform value.
Elliptic curve cryptography looks unapproachable, but it's totally understandable with a decent amount of high school algebra.
Applying a takes data (of arbitrary contents and size) and reduces it to a unique, compact string.
This is part of a series on elliptic curve cryptography and its applications for Ethereum.
Applying a takes data (of arbitrary contents and size) and reduces it to a unique, compact string.
A polynomial is an equation made up of one or more groups of terms that are combined together with addition or subtraction.
A is creates a commitment that is anchored to a piece of data.
In America, citizens don't have ID numbers... and yet we live in a society that necessitates them.