PipsPlay.
A FRESH LITTLE CHALLENGE

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October 24, 2026 · Original PipsPlay puzzles · Resets at 00:00 UTC

THE DAILY PIPS
#54 · October 24, 2026 hard 0:00
YOUR DOMINOES 10Tap to rotate · Drag to place
Horizontal. Activate to rotate clockwise. Drag to place, or tap a board cell for the 0-pip half.
Horizontal. Activate to rotate clockwise. Drag to place, or tap a board cell for the 0-pip half.
Horizontal. Activate to rotate clockwise. Drag to place, or tap a board cell for the 2-pip half.
Horizontal. Activate to rotate clockwise. Drag to place, or tap a board cell for the 0-pip half.
Horizontal. Activate to rotate clockwise. Drag to place, or tap a board cell for the 0-pip half.
Horizontal. Activate to rotate clockwise. Drag to place, or tap a board cell for the 2-pip half.
Horizontal. Activate to rotate clockwise. Drag to place, or tap a board cell for the 5-pip half.
Horizontal. Activate to rotate clockwise. Drag to place, or tap a board cell for the 3-pip half.
Horizontal. Activate to rotate clockwise. Drag to place, or tap a board cell for the 5-pip half.
Horizontal. Activate to rotate clockwise. Drag to place, or tap a board cell for the 5-pip half.

Tap a domino to rotate. Drag it onto the board, or tap a cell to place it.

A4·B=·C≠·D<7·E>9·F2·G=·H5·
0/8 regions satisfied0 moves · 0 hints
A QUICK START

One board. Everything fits.

  1. Tap a domino to rotate it. Each tap turns it a quarter turn clockwise. Each half fills one cell. A blank is zero.
  2. Drag it onto the board. You can also tap a cell for its first half. Keep tapping the domino, use Rotate, or press R to turn it again.
  3. Follow each region’s rule. Dominoes can cross region borders. Every domino must be placed and every region satisfied.

Tap a placed domino to select it, then rotate, move, or return it to the tray. Use Undo freely. There is no timer limit or penalty for experimenting.

Hints highlight a region, explain candidate eliminations, reveal a move, then place it. Revealing the full solution ends the board as practice.

Keyboard: Tab between controls, arrows between cells, Enter or Space to select/place, R to rotate, Escape to deselect.

Daily puzzles reset at 00:00 UTC. Solve any difficulty on its actual day for a streak. Archive and revealed boards do not count.

See every rule with examples
YOUR LITTLE RITUAL

Every solve adds up.

0Puzzles solved
0Daily streak
0Without hints
—Best active time

Saved in this browser. Time pauses in background tabs and dialogs. Replaying the same board never adds another win.

Start this board again?

Your placements will return to the tray. Time and hints stay with this puzzle.

See one complete solution?

This ends the board as practice. It will not count as a win or extend your daily streak.

Inside this challenge

Start with region H (1 cell): pips must add up to 5. Check how the other half of each domino fits neighboring regions E, G.

Multiple valid solutions

1 direct deductions, 1 checks of forced consequences, 1 deeper searches and 7 open choices.

How this review works

Matching copies of a domino are interchangeable. Different placements or values count as different solutions.

Easy uses direct deductions. Medium includes one check of forced consequences. Hard requires several such checks or a deeper search. These are reasoning estimates; your experience may differ.

This hard board has 20 cells, 10 dominoes and 8 connected regions. Fill every cell and make all region conditions true at the same time.

Region A contains 2 cells; Region B contains 2 cells; Region C contains 4 cells; Region D contains 2 cells; Region E contains 4 cells; Region F contains 2 cells; Region G contains 3 cells; Region H contains 1 cell. Start with the smallest or most restricted region, then check how a domino’s second half affects its neighbor.

The archive contains original PipsPlay boards starting September 1, 2026. It does not reproduce NYT puzzles. Today’s completion can count toward your streak.

Build a better solving routine
Step-by-step walkthroughContains solutions · Opening counts as a hint
Read every step
  1. 5–1: row 5, column 1 → row 5, column 2

    3 candidates remain for row 5, column 1. The highlighted move is a verified continuation, not a forced deduction. You can explore it and undo later.

  2. 0–0: row 4, column 1 → row 4, column 2

    3 candidates remain for row 4, column 1. The highlighted move is a verified continuation, not a forced deduction. You can explore it and undo later.

  3. 0–3: row 3, column 1 → row 3, column 2

    4 candidates remain for row 3, column 1. The highlighted move is a verified continuation, not a forced deduction. You can explore it and undo later.

  4. 0–6: row 2, column 1 → row 2, column 2

    4 candidates remain for row 2, column 1. The highlighted move is a verified continuation, not a forced deduction. You can explore it and undo later.

  5. 2–4: row 1, column 1 → row 1, column 2

    6 candidates remain for row 1, column 1. The highlighted move is a verified continuation, not a forced deduction. You can explore it and undo later.

  6. 2–2: row 4, column 3 → row 3, column 3

    Only one arrangement can cover row 4, column 3. 14 other arrangements were ruled out by checking the remaining possibilities. Matching copies of the same domino are interchangeable.

  7. 0–0: row 3, column 4 → row 4, column 4

    2 candidates remain for row 3, column 4. The highlighted move is a verified continuation, not a forced deduction. You can explore it and undo later.

  8. 5–5: row 5, column 3 → row 5, column 4

    Only one arrangement can cover row 5, column 3. 2 other arrangements were ruled out by region rules and the shape of the empty cells. Matching copies of the same domino are interchangeable.

  9. 5–5: row 2, column 3 → row 2, column 4

    Only one arrangement can cover row 2, column 3. 5 other arrangements were ruled out by following the forced placements each would create. Matching copies of the same domino are interchangeable.

  10. 3–1: row 1, column 3 → row 1, column 4

    2 candidates remain for row 1, column 3. The highlighted move is a verified continuation, not a forced deduction. You can explore it and undo later.

Practice the rules in this board

Practice exact sums →Practice equal regions →Practice different values →