An identity for a binary operation is an element such that
for every element in the set.
If a two-sided identity exists, it is unique.
One-line intuition
The identity is the do-nothing element for the operation.
ὑπομνήματα
An identity for a binary operation is an element such that
for every element in the set.
If a two-sided identity exists, it is unique.
The identity is the do-nothing element for the operation.