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Pips Answer for Friday, October 24, 2025

Complete NYT Pips puzzle solution with interactive board and expert analysis.

Progress 0/5 dominoes
<2
5
=
4

Click a domino below or a cell on the board to reveal

Expert Puzzle Analysis

Deep insights from puzzle experts

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Nyt Pips easy answer for 2025-10-24

<2
5
=
4

Answer for 2025-10-24

I started with the Easy puzzle, which was a nice warm-up by Rodolfo Kurchan. The key here was the sum of 5 in the top right and the 'equals' region covering three cells.

Since the dominoes were very limited—just five pairs like [1,3] and [0,0]—I could quickly see that the only way to satisfy the three-cell equality was to use the [2,0] and [1,0] dominoes effectively to balance the values. I placed the [0,0] and [0,1] dominoes first because the 'less than 2' region restricted the options significantly. Moving to the

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Nyt Pips medium answer for 2025-10-24

<4
4
>4
10
9
4
>10

Answer for 2025-10-24

Medium puzzle by Heidi Erwin, I focused on the 'greater than 10' region at the bottom. Since the largest dominoes available were [6,6], [6,2], and [5,6], I knew the bottom right had to be the [6,6] or [5,6].

The sum of 4 across three cells in the top middle was the next bottleneck; it forced smaller numbers like 1, 0, and 2 into those spots. By the time I hit the

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Nyt Pips hard answer for 2025-10-24

0
8
4
5
4
1
2
1
12
=
4
12
5
5
0
2
=

Answer for 2025-10-24

Hard puzzle, it was a massive 16-domino grid. I looked for the 'sum 0' and 'sum 12' regions first because they have the fewest possibilities. Sum 0 must be [0,0], and sum 12 must be [6,6].

Mapping those out created a skeleton for the rest of the board. I used the 'empty' cells as natural dividers to visualize where the longer dominoes could pivot. The hardest part was the 'equals' chain in the middle-right, which required checking the remaining pips to ensure the values matched across five different indices. I slowly filled in the gaps by process of elimination, ensuring every domino from the set was used exactly once.

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What I Learned

This set really highlighted how 'empty' cells and 'equals' regions act as the anchor points for the entire grid. In the Hard puzzle, the way the equality regions were shaped forced me to think about the total pip count remaining in the pool.

I also noticed a recurring pattern where the editor, Ian Livengood, likes to place low-sum regions near the edges to restrict the initial placement of high-value dominoes like the double-sixes. A tricky move was in the Medium puzzle, where a 'greater than 4' constraint seemed simple but actually blocked off the only path for a specific L-shaped domino placement later on. It taught me to look two steps ahead before committing to a high-value cell.

Frequently Asked Questions

What should I do if I get stuck on a large 'equals' region?
Count the total pips of the dominoes you haven't used yet. Usually, there is only one combination of remaining numbers that can be split into equal groups to satisfy that specific shape.
Are the 'empty' cells just useless space?
Not at all! Empty cells are actually very helpful because they limit where a domino can turn or lie, essentially acting as walls that narrow down your options.
Is it better to start with the small sums or the large sums?
Generally, start with the extremes. Regions that require a 0, 1, 11, or 12 are the easiest because they have the fewest domino combinations that can fit.