Understanding Pips: NYT’s Color-Coded Domino Variant

Launched in August 2025, Pips joins the New York Times’ expanding portfolio of daily logic games. The title reimagines classic dominoes as a single-player puzzle where tiles connect vertically or horizontally, but matching numbers on touching ends is not required. Instead, each puzzle grid features color-coded zones that impose mathematical conditions on the pips (dots) contained within them. These constraints range from simple equality and summation rules to comparative operators, creating a distinct logic layer atop the familiar tile-laying mechanic.

Core Rules and Constraint Types

Players must place standard double-six domino tiles to satisfy every colored region’s requirement. A tile half may straddle a colored boundary, meaning only the portion inside the zone contributes to that zone’s condition. Uncolored areas carry no restrictions. The game defines five primary constraint types:

• Number: All pips in the space must sum to the specified value.
• Equal: Every domino half in the space must show the same pip count.
• Not Equal: Every domino half in the space must display a different pip count.
• Less Than: Every domino half’s pip total must be less than the given number.
• Greater Than: Every domino half’s pip total must exceed the given number.

This system allows for overlapping deductions where a single tile placement resolves multiple zones simultaneously.

September 27, 2026 Daily Solutions by Difficulty

Easy Difficulty

Four constrained zones define the entry-level puzzle:

• Equal (3): All halves equal 3. Solution: 3-3 horizontal; 3-4 vertical.
• Number (10) – Purple: Sum to 10. Solution: 3-4 vertical; 6-5 horizontal.
• Greater Than (4): All halves > 4. Solution: 6-5 horizontal.
• Number (2): Sum to 2. Solution: 1-1 vertical; 0-2 horizontal.

Medium Difficulty

Seven zones introduce tighter interdependencies:

• Equal (0): All halves equal 0. Solution: 3-0 horizontal; 0-0 horizontal.
• Greater Than (4) – Light Blue: All halves > 4. Solution: 6-5 horizontal.
• Greater Than (4) – Orange: All halves > 4. Solution: 6-6 horizontal.
• Equal (6): All halves equal 6. Solution: 6-6 horizontal; 6-5 horizontal; 6-1 horizontal.
• Greater Than (4) – Green: All halves > 4. Solution: 0-5 horizontal.
• Equal (4): All halves equal 4. Solution: 4-4 horizontal; 4-0 horizontal.
• Number (1): Sum to 1. Solution: 6-1 horizontal; 0-5 horizontal; 4-0 horizontal.

Hard Difficulty

Nine zones demand multi-step deduction chains:

• Equal (3): All halves equal 3. Solution: 3-1 horizontal; 3-3 vertical.
• Number (3): Sum to 3. Solution: 3-1 horizontal; 2-6 vertical.
• Number (8): Sum to 8. Solution: 2-6 vertical; 2-3 vertical.
• Number (3): Sum to 3. Solution: 0-0 horizontal; 2-3 vertical.
• Not Equal: All halves different. Solution: 6-5 horizontal; 3-4 vertical.
• Number (8): Sum to 8. Solution: 4-4 vertical; 2-2 horizontal.
• Number (9): Sum to 9. Solution: 4-4 vertical; 5-0 vertical.
• Number (6): Sum to 6. Solution: 4-2 vertical.
• Number (1): Sum to 1. Solution: 5-0 vertical; 1-0 horizontal.

Why This Matters

Pips represents the New York Times’ continued investment in original logic IP beyond licensed properties like Wordle. Its color-coded constraint system differentiates it from pure tiling games and aligns with the publisher’s strategy of offering varied cognitive challenges—spatial, linguistic, and mathematical—within a single subscription ecosystem. The absence of a stepwise hint function (only full reveal) is a notable UX gap compared to peers like Strands or Connections, which offer progressive nudges. Daily solution guides such as this one fill that gap, supporting player retention by reducing frustration without eliminating the solving process entirely. As the game matures, expanded hint mechanics or a puzzle archive would likely improve accessibility and long-term engagement.

Frequently Asked Questions

How does Pips differ from traditional dominoes?

In standard dominoes, adjacent tile ends must match in pip count. In Pips, tiles connect freely but must satisfy color-coded zone conditions—sums, equality, inequality, or comparative thresholds—applied to the pips inside each zone. Matching adjacent ends is irrelevant.

Can a single domino half count for two different colored zones?

No. A tile half lies either fully inside one zone, fully outside all zones, or straddles a zone boundary. Only the portion physically inside a colored region contributes to that region’s condition. The other half may belong to a different zone or none at all.

What happens if I use the in-game reveal option?

The current implementation reveals the complete puzzle solution and advances you to the next difficulty level, requiring you to restart the current tier if you wish to solve it yourself later. There is no partial hint or undo for the reveal action.