# Theory of proveit.abstract_algebra¶

Provide description here.

In [1]:
import proveit
%theory # toggles between interactive and static modes


### Local content of this theory

common expressions axioms theorems demonstrations

### Sub-theories

groups a group is a set with an associative operation, identity, and inverse a field is a set having addition, multiplication, and their inverses analgous to rational/real numbers a ring is a generalization of a field in which multiplication need not be commutative or invertible

### All axioms contained within this theory

This theory contains no axioms directly.

#### proveit.abstract_algebra.groups

This sub-theory contains no axioms.

#### proveit.abstract_algebra.fields

This sub-theory contains no axioms.

#### proveit.abstract_algebra.rings

This sub-theory contains no axioms.