Sudoku Pro QuadriviumThe digital edition
The Puzzle Gazette.
Sudoku, logic & a little time outFree in your browser. Room in your mind.

Sudoku solving technique · Expert

Jellyfish

The X-Wing across four rows and four columns.

What is a Jellyfish?

An extension of Swordfish to four rows. When a candidate appears in only two to four cells in each of four rows, and all those cells fall within the same four columns, you can eliminate that candidate from all other cells in those four columns.

How to spot a Jellyfish

Look for four rows where a digit fits in only two to four cells, and check whether all of those cells lie in exactly four columns. Then the digit leaves those columns in every other row. The pattern is rare and hard to see on a 9×9 board; notes help. Across four columns, it works the same way.

Difficulty
In Sudoku Pro, this technique belongs to the Expert level.
Learning path
Technique 19 of 20 on the learning path

An example from the app

Given 4Affected cell (orange). Candidates 1, 5, 6. Eliminated 2EmptyAffected cell (orange). Candidates 1, 3, 5, 6. Eliminated 2Affected cell (orange). Candidates 1, 5, 6. Eliminated 2Empty
Affected cell (orange). Candidates 1, 5, 6. Eliminated 2Given 3EmptyAffected cell (orange). Candidates 1, 5, 6. Eliminated 2Affected cell (orange). Candidates 1, 4, 5, 6. Eliminated 2Empty
Pattern (purple). Candidates 2, 3, 6Pattern (purple). Candidates 2, 6Given 4Pattern (purple). Candidates 2, 5, 6Pattern (purple). Candidates 2, 5, 6Given 1
Pattern (purple). Candidates 1, 2, 6Pattern (purple). Candidates 1, 2, 6Given 5Pattern (purple). Candidates 2, 6Given 3Given 4
Pattern (purple). Candidates 2, 6Pattern (purple). Candidates 2, 4, 6Given 3Pattern (purple). Candidates 1, 2, 6Pattern (purple). Candidates 1, 2, 6Given 5
Pattern (purple). Candidates 2, 5, 6Pattern (purple). Candidates 2, 5, 6Given 1Given 4Pattern (purple). Candidates 2, 6Given 3
2 in rows 3–6 is confined to cols 1, 2, 4, 5. Remove 2 from those cols in rows 1 and 2.

Small digits are candidates. Crossed-out digits can be removed in this step.

  • Pattern (purple)
  • Affected cell (orange)

All solving techniques