Finite Group Z6
One of the two groups of Order 6 which, unlike 
, is Abelian. It is also aCyclic. It is isomorphic to 
. Examples include the Point Groups 
and
, the integers modulo 6 under addition, and the Modulo Multiplication Groups
, 
, and 
. The elements 
of the group satisfy 
, where 1 is the Identity Element,three elements satisfy 
, and two elements satisfy 
. The Cycle Graph is shown above, and theMultiplication Table is given below.
 | 1 |  |  |  |  |  |
| 1 | 1 | | | | | |
| | 1 | | | | |
| | | 1 | | | |
| | | | 1 | | |
| | | | | 1 | |
| | | | | | 1 |
The Conjugacy Classes are 
, 
, 
, 
, 
, and 
.
- Fractional Integral
- Fractional Part
- Fractran
- Framework
- Franklin Magic Square
- Fransén-Robinson Constant
- F-Ratio
- F-Ratio Distribution
- Fredholm Integral Equation of the First Kind
- Fredholm Integral Equation of the Second Kind
- Free
- Free Group
- Freemish Crate
- Free Semigroup
- Freeth's Nephroid
- Free Variable
- Freiman's Constant
- French Curve
- Frenet Formulas
- Frequency Curve
- Fresnel Integrals
- Fresnel's Elasticity Surface
- Fresnel's Wave Surface
- Frey Curve
- Frey Elliptic Curve