XY-Wing Technique for Solving Sudoku

XY-Wing is another advanced Sudoku technique that relies on identifying a pattern among three cells, each containing two candidates, forming an 'L' shape. It allows elimination of candidates that intersect the logic of the pivot and wings.

XY-Wing Technique for Solving Sudoku

When to Use the XY-Wing Technique?

Use XY-Wing when you find three cells where one cell (pivot) shares one candidate with each of the other two cells (wings), and the wings share a different candidate between them. This structure allows eliminating candidates from peer cells that see both wings.

How to Identify an XY-Wing?

  1. Find three cells with exactly two candidates each.
  2. Confirm one cell shares a candidate with the other two (pivot and wings).
  3. Ensure the wings share a candidate different from the pivot.

Practical Example

If cell A (pivot) has candidates 1 and 2, cell B (wing) has candidates 1 and 3, and cell C (wing) has candidates 2 and 3, you can eliminate candidate 3 from any cells intersecting with both wings.

Benefits of Using XY-Wing

  • Eliminates impossible candidates to simplify solving.
  • Effective for unlocking tricky puzzle configurations.
  • Enhances pattern recognition and strategic problem solving.

Tips for Practicing XY-Wing

  • Get comfortable identifying two-candidate cells and their relationships.
  • Start with easier puzzles to spot XY-Wing patterns.
  • Use in combination with other advanced techniques for best results.

Conclusion

Mastering the XY-Wing technique empowers Sudoku enthusiasts to solve more complex sudoku puzzles and improve overall solving efficiency.

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