PipsPlay Daily #5
September 5, 2026 · Original PipsPlay puzzles · Resets at 00:00 UTC
Tap a domino to rotate. Drag it onto the board, or tap a cell to place it.
Inside this challenge
Start with region F (1 cell): pips must add up to 1. Check how the other half of each domino fits neighboring regions B, C, E.
2 direct deductions, 1 checks of forced consequences, 0 deeper searches and 5 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 medium board has 16 cells, 8 dominoes and 8 connected regions. Fill every cell and make all region conditions true at the same time.
Region A contains 3 cells; Region B contains 2 cells; Region C contains 3 cells; Region D contains 2 cells; Region E contains 3 cells; Region F contains 1 cell; Region G contains 1 cell; 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. This archive board is practice and does not change your daily streak.
Build a better solving routineStep-by-step walkthroughContains solutions · Opening counts as a hint
Read every step
- 1–4: row 1, column 4 → row 2, column 4
5 candidates remain for row 1, column 4. The highlighted move is a verified continuation, not a forced deduction. You can explore it and undo later.
- 0–0: row 2, column 1 → row 2, column 2
6 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.
- 4–1: 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.
- 0–1: row 2, column 3 → row 1, column 3
Only one arrangement can cover row 1, column 3. 7 other arrangements were ruled out by following the forced placements each would create. Matching copies of the same domino are interchangeable.
- 6–0: row 3, column 4 → row 3, column 3
Only one arrangement can cover row 3, column 3. 17 other arrangements were ruled out by region rules and the shape of the empty cells. Matching copies of the same domino are interchangeable.
- 5–1: row 4, column 4 → row 4, column 3
Only one arrangement can cover row 4, column 3. 11 other arrangements were ruled out by region rules and the shape of the empty cells. Matching copies of the same domino are interchangeable.
- 0–6: row 3, column 2 → row 3, column 1
2 candidates remain for row 3, column 2. The highlighted move is a verified continuation, not a forced deduction. You can explore it and undo later.
- 4–5: row 4, column 1 → row 4, column 2
2 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.