Rearrangement Theorem
Each row and each column in the Group multiplication table lists each of the Group elements once and onlyonce. From this, it follows that no two elements may be in the identical location in two rows or two columns. Thus, eachrow and each column is a rearranged list of the Group elements. Stated otherwise, given a Group of 
distinct elements 
, the set of products 
reproduces the original distinct elements in a new order.
- Polyhex
- Polyiamond
- Polyking
- Polylogarithm
- Polymorph
- Polynomial
- Polynomial Bar Norm
- Polynomial Bracket Norm
- Polynomial Curve
- Polynomial Factor
- Polynomial Norm
- Polynomial Remainder Theorem
- Polynomial Ring
- Polynomial Root
- Polynomial Series
- Polyomino
- Polyomino Tiling
- Polyplet
- Polytope
- Poncelet's Closure Theorem
- Poncelet's Continuity Principle
- Poncelet-Steiner Theorem
- Poncelet's Theorem
- Poncelet Transform
- Poncelet Transverse