NYT Pips Hints Today (September 27, 2025): Check Clues and Answers for Easy

NYT Pips is a logic / “domino placement” puzzle. You’re given a grid with colored “regions,” and a set of domino tiles (each tile has two halves with pip counts). Each region has a condition (e.g. “Number (X)”, “Equal”, “Not Equal”, “> / <”) that constrains how domino halves in that region should behave. The goal is to place all dominoes so that each region’s rule is satisfied.
NYT Pips Game Today

The rules you’ll often see:

  • Number (X): Sum of pips in that region = X

  • Equal (=): All halves in that region must have identical pip values

  • Not Equal (≠): All halves must differ

  • Greater / Less Than: The sum must be greater or less than a threshold

Understanding those is key to solving the puzzles.


Hints & Answers for September 27, 2025

Source: JagranJosh provides a full breakdown of the clues and final placements. 

Here’s how the puzzles break down:

Easy Puzzle

Hints / Clues:

  • Number (4): Place [1 | 6] vertically, [4 | 3] vertically

  • Number (6): Place [4 | 3] vertically, [2 | 2] horizontally

  • Equal (=1): Place [1 | 1] vertically

Solution Strategy:

Start with the “Number (4)” and “Number (6)” regions — they are more constrained because there are fewer ways to sum to those numbers with domino halves. The “Equal” region is simpler because all halves must be the same. After placing those, the rest of the dominoes will fit more naturally.

The final “Easy” solution places dominoes accordingly (as per the published solution image). 


Medium Puzzle

Hints / Clues:

  • Greater Than (2): Place [4 | 4] vertically

  • Greater Than (2): Another instance — place [2 | 2] vertically

  • Less Than (2): Place [0 | 0] vertically

  • Not Equal: Place [4 | 4], [2 | 2], [0 | 0], [1 | 1] in that region

  • Number (7): Place [1 | 1] vertically, [3 | 3] horizontally

Solution Strategy:

  1. Use Greater / Less constraints first — they give you bounds that limit options heavily.

  2. Not Equal region is tricky: you must ensure all halves differ, so pick a set of distinct values.

  3. Finally, use the “Number (7)” region to place remaining dominoes by elimination.

The published solution fits those constraints. 


Hard Puzzle

Hints / Clues:

  • Number (1): Place [1 | 2] vertically

  • Number (2): Place [1 | 2] vertically

  • Number (3): Place [3 | 1] horizontally

  • Number (2): Place [2 | 2] vertically

  • Number (1): Place [1 | 0] vertically

  • Number (1): Place [3 | 1] horizontally, [1 | 0] vertically

  • Equal (1): Place [1 | 1] vertically, [1 | 5] vertically

  • Number (4): Place [4 | 4] vertically

  • Not Equal: Place [2 | 2] vertically, [1 | 5] vertically, [4 | 4] vertically, [3 | 3] horizontally, [1 | 6] vertically

  • Number (3): Place [3 | 3] horizontally

  • Number (4): Place [4 | 2] horizontally

  • Number (4): Place [4 | 3] horizontally

  • Number (0): Place [0 | 6] vertically, [0 | 2] horizontally

  • Number (18): Place [1 | 6] vertically, [0 | 6] vertically, [6 | 2] vertically

  • Equal (2): Place [4 | 2] horizontally, [6 | 2] vertically

  • Number (2): Place [0 | 2] horizontally

  • Equal (3): Place [4 | 3] horizontally, [5 | 3] vertically

  • Number (5): Place [5 | 3] vertically

These placements handle multiple overlapping constraints. As you place one domino, regions get further constrained, narrowing your choices.

Detailed step-by-step hints & images are available in the NerdsChalk guide. 


Tips & Strategy: How to Use These Hints Effectively

  1. Start with “Number” and “Greater / Less” clues — they’re more restrictive.

  2. Then do Equal / Not Equal regions — these often force consistency or uniqueness constraints.

  3. Use elimination — keep track of which domino tiles are left; sometimes the only way a region can be filled is by the remaining tile(s).

  4. Avoid guessing early — try to logically deduce each placement. If stuck, backtrack a few steps.

  5. Work region by region, but also keep an eye on global consistency (i.e. you can’t use the same domino twice).

These techniques help you solve without resorting to trial and error.

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