The Tool Desk
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How to play NYT Pips
Pips is a domino-placement logic puzzle. Place every domino on the board so that each colored region satisfies its condition. A sum region must total its displayed number; an all-equal region must contain matching pip values; greater-than and less-than regions compare their cells with the displayed threshold; and an empty region has no numeric target. Dominoes may span cells in different regions, so a placement must work for both regions it touches.
A useful way to begin is to inspect the smallest or most constrained region. A narrow target can force a pip value, which then limits neighboring placements. In a high-sum region, account for the high pip values early and leave unconstrained cells to take values that complete the total.
NYT Pips hints for August 26, 2026
Easy hint
Start with the one-cell less-than-1 region: its only possible value is 0. The board’s five-cell 28-sum region needs the high pip values. The tray includes one double, 6–6.
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Medium hint
Begin with the single-cell sum-4 region, which forces a 4. The board has four all-equal regions, making doubles useful; the two-cell sum-11 region is another tight constraint.
Hard hint
Try the sum-6 region or the single cell greater than 3 first. The tray has five doubles—2–2, 4–4, 0–0, 3–3, and 5–5—so equal-value regions and zero-sum regions strongly constrain where tiles can go.
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Answers for August 26, 2026
Spoilers below. Each grid shows pip values by row; dots mark cells left unoccupied in the cited transcription. These are answer-guide transcriptions, not an official NYT solution display.
Easy answer
The Easy board is 4 × 5 and uses five dominoes. Its reported regions include two cells summing to 5, an unconstrained cell, five cells summing to 28, a cell less than 1, and a cell less than 2. The reported values for those regions are respectively 3 and 2; 4; 6, 6, 6, 5, and 5; 0; and 1.
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. . . 3 4
. 6 6 2 .
0 6 5 5 .
. . 1 . .
The Easy guide’s prose has a likely inconsistency between a tile placement and its region description. Use the row grid above as the answer transcription rather than relying on that placement narrative for coordinates.
Medium answer
The Medium board uses eight dominoes. Its constraints include a singleton greater-than-4, four all-equal regions, a two-cell sum-11 region, two singleton sum-4 regions, an unconstrained singleton, and a singleton sum-2.
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. 5 3 3 .
6 6 1 1 .
6 5 6 5 4
4 3 2 5 .
Hard answer
The Hard board is 9 × 6 and uses sixteen dominoes. Its fourteen regions are reported as eight sum regions, four all-equal regions, one greater-than region, and one less-than region. The tray is reported to contain 2–2, 4–4, 6–3, 1–4, 2–0, 6–4, 0–0, 3–3, 0–1, 2–4, 6–0, 2–3, 5–5, 0–3, 6–2, and 3–5.
The answer guide reports all-equal regions valued 2, 3, 5, and 4; a sum-6 singleton; a three-cell sum-9; a singleton greater than 3; a two-cell sum-10; a four-cell sum-zero; and additional sum-6 and sum-zero regions.
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2 6 . . 3 6
2 4 . . 3 5
2 6 . . 3 5
3 0 0 0 0 5
3 3 2 2 2 0
. . . . . .
. 0 . . 6 .
. 1 . . 4 .
. 1 4 4 4 . . .
The final row in this transcription appears to contain more entries than the stated six-column board, and the sixth row is entirely blank. Treat the text grid as ambiguous rather than a dependable coordinate map.
Independent reader supportYour contribution helps us test, update, and keep practical guides available for everyone.Board sizes and rule mix
| Level | Board | Dominoes | Reported region mix |
|---|---|---|---|
| Easy | 4 × 5 | 5 | 2 sum, 1 empty, 2 less-than |
| Medium | 4 × 5 | 8 | 4 sum, 4 all-equal, 1 greater-than, 1 empty |
| Hard | 9 × 6 | 16 | 8 sum, 4 all-equal, 1 greater-than, 1 less-than |
The three levels are distinct boards, not one board presented with three hint strengths. One third-party page has an internal conflict: its detailed Medium and Hard rule lists include all-equal regions, while a later hint says there are no equality regions. The detailed lists agree with other date-specific guides, so the zero-equality claim is not used here.
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