# nLab associative magma

Contents

### Context

#### Algebra

higher algebra

universal algebra

# Contents

## Definition

A magma $(S,\cdot)$ is called associative if it satisfies the associativity condition, saying that for all $x,y,z \in S$ then the equation

$(x \cdot y) \cdot z = x \cdot (y \cdot z)$

holds.

## Examples

Examples include semigroups/monoids, rings, associative algebras, etc.

Created on April 21, 2017 at 03:36:26. See the history of this page for a list of all contributions to it.