Mirrored from **Sudopedia**, the Free Sudoku Reference Guide

**Common Peer Elimination** is a basic solving technique that primarily applies to Sudoku Variations with irregular groups of cells, such as Jigsaw and Killer Sudoku, and (to a lesser extent) to Sudoku-X. It is based on the following simple principle:

"If a group of cells G is known to contain the digit D, then we can remove D as a candidate from all other cells that can see all candidate positions for digit D in group G."

Note: This technique is a superset of the classical technique Locked Candidates.

## Contents |

The following example is taken from Daily Jigsaw 13. Note that there are three possible positions for the digit 3 in column 9: **r1c9**, **r2c9** and **r4c9**. All three cells have **r4c7** as a common peer. Therefore, the candidate 3 can be eliminated from **r4c7**.

The following example is taken from Weekly Assassin 36. The 27/4 cage at **r2c2** must be either {5679} or {4689}, and therefore must contain the digits 6 and 9. Both cells in the 9/2 cage at **r1c3** can see all cells in the 27/4 cage. Therefore, the candidate 6 can be eliminated from **r12c3**, which must therefore contain the digits {27}.

- If group G (see formal definition above) contains only 2 candidate positions for digit D, the same candidate eliminations can be caught by Simple Coloring.
- For Sudoku-X, Common Peer Elimination catches all simple Crossovers.