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Pips Answer for Sunday, December 7, 2025

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

Progress 0/6 dominoes
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9
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>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 2025-12-07

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9
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>4

Answer for 2025-12-07

Solving the Pips puzzles for December 7th was a fun journey that required a mix of quick math and spatial reasoning. I started with the Easy puzzle by Ian Livengood. My main strategy for Easy is always to look for the most restrictive regions first.

I noticed the sum region at (1,4) and (2,4) that needed to total 9. Since I only had a few dominoes like [4,6] and [1,5], I knew that a 4 and a 5 or a 3 and a 6 had to sit there. After placing the [1,5] and [4,6] dominoes nearby, the rest of the board fell into place like a series of falling tiles. When I moved on to the

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Nyt Pips medium answer for 2025-12-07

<2
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1
>3
<5
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Answer for 2025-12-07

Medium puzzle by Rodolfo Kurchan, the difficulty definitely stepped up. The 'unequal' region involving (2,2), (3,1), and (3,2) was the toughest part.

I had to compare the pips on the [4,5] and [3,3] dominoes to make sure no two cells in that region had the same value. I used a process of elimination, starting from the 'sum 1' region at (3,0), which narrowed down my options to only the [6,0] or [0,1] dominoes.

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Nyt Pips hard answer for 2025-12-07

5
>2
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4
>15
5
5
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4

Answer for 2025-12-07

Finally, the Hard puzzle was a real brain-burner. The massive 'greater than 15' region at (2,0), (2,1), and (3,0) was the key. To get a sum higher than 15 with only three cells, I knew I needed almost all 5s and 6s.

I looked at my domino list and saw [2,6], [2,5], and [6,3]. This meant the high-value halves of those dominoes had to be clustered in that top-left corner. Once those big numbers were locked in, I worked my way down to the bottom 'equals' region. It took a bit of back-and-forth, especially balancing the 'sum 4' and 'sum 5' regions at the bottom, but seeing the whole grid finally align was incredibly satisfying.

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What I Learned

Today's puzzles taught me that the 'Empty' regions are actually some of the most important clues, even though they don't have numbers in them. They act as boundaries that tell you where a domino *cannot* have a specific value, or they simply serve as placeholders that force dominoes to bend in certain directions. I also noticed a pattern in the Hard puzzle where the 'Unequal' constraint was paired with a 'Sum' constraint nearby.

This is a classic designer trick to limit your choices; if you know a sum must be 5, but one cell must be unequal to a 2 next to it, you're suddenly very limited in what you can place. I also learned to be more patient with the 'Equals' regions that span three or four cells. In the Medium puzzle, the three-cell 'Equals' region at (0,3), (1,3), and (2,3) meant I had to find a value that appeared on three different domino ends, which really narrowed down the pool of available pieces quickly.

Frequently Asked Questions

What is the best way to start a Hard Pips puzzle?
Always look for the regions with the highest or lowest 'Sum' or 'Greater than' targets. These usually have the fewest possible combinations of dominoes, giving you a solid anchor to build the rest of your solution from.
Can a single domino be part of two different regions?
Yes, absolutely! In fact, that's how most of the logic works. One half of a domino might satisfy an 'Equals' constraint while the other half satisfies a 'Sum' constraint. Pay close attention to these bridge points.
What does the 'Unequal' constraint actually mean?
It means that every single cell inside that highlighted region must have a different number of pips. If there are three cells in the region, you can't have two 4s, even if the third cell is a 5.
How do I handle the 'Empty' regions?
Treat them as open space where any number can go, but don't ignore them. Usually, you solve these last by seeing which dominoes are left over after the more restrictive regions are filled in.
Are the dominoes listed in the data the only ones I can use?
Yes, the list of dominoes provided for each puzzle is your 'hand.' You must use every single one of them exactly once to fill the grid completely.