Logic Puzzles
Logic Puzzles
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How to Play

Queens

One queen per row, column, and colored region — no touching.

Queens in a nutshell

Place one queen in every row, column, and colored region so that no two queens touch — even diagonally.

  1. Tap a cell to place a queen; tap again to remove it or mark it as excluded.
  2. Every row must contain exactly one queen.
  3. Every column must contain exactly one queen.
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About Queens

Play Queens online for free. Place exactly one queen in every row, every column, and every colored region, with no two queens adjacent — including diagonally. It's the viral color-region puzzle in the spirit of LinkedIn's Queens and Meowdoku.

The Rules

Place one queen in every row, column, and colored region so that no two queens touch — even diagonally.

Step by Step

  1. Tap a cell to place a queen; tap again to remove it or mark it as excluded.
  2. Every row must contain exactly one queen.
  3. Every column must contain exactly one queen.
  4. Every colored region must contain exactly one queen.
  5. No two queens may touch, including diagonally — the puzzle is solved when all four rules hold.

Tips & Strategy

  • Start with the smallest colored regions — they usually pin a queen down to just a cell or two.
  • Once a queen is placed, mark its row, column, and the eight cells around it as excluded to speed up deduction.
  • If a region only has cells left in one row, every other cell in that row can be excluded.
  • Two queens in adjacent rows can never share a column or sit diagonally next to each other — use that to eliminate cells in the row below (and above) every queen you place.

Frequently Asked Questions

Is this the same puzzle as LinkedIn's Queens?

Yes — same core rules (one queen per row, column, and region, no touching), built as an original puzzle for Logic Puzzles.

Do queens attack like in chess here?

No line-of-sight attacks — the only adjacency rule is that queens can't touch, including diagonally.

How many queens does a Queens puzzle have?

Exactly one per row, one per column, and one per colored region — so an N×N board always has exactly N queens in the solution.

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