Finite Group Z5
The unique Group of Order 5, which is Abelian. Examples includethe Point Group 
and the integers mod 5 under addition. The elements 
satisfy
, where 1 is the Identity Element. The Cycle Graph is shown above, and the Multiplication Table is illustrated below.
 | 1 |  |  |  |  |
| 1 | 1 | | | | |
| | | | | 1 |
| | | | 1 | |
| | | 1 | | |
| | 1 | | | |
The Conjugacy Classes are 
, 
, 
, 
, and 
.
- Quasi-Unipotent Group
- Quasi-Unipotent Problem
- Quaternary
- Quaternary Tree
- Quaternion
- Quattuordecillion
- Queens Problem
- Queue
- Queuing Theory
- Quicksort
- Quillen-Lichtenbaum Conjecture
- Quincunx
- Quindecillion
- Quintet
- Quintic Equation
- Quintic Surface
- Quintillion
- Quintuple
- Quintuple Product Identity
- Quintuplet
- Quota Rule
- Quota System
- Quotient
- Quotient-Difference Algorithm
- Quotient-Difference Table