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Pips Answer for Sunday, November 23, 2025

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

Progress 0/4 dominoes
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Click a domino below or a cell on the board to reveal

Expert Puzzle Analysis

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Nyt Pips easy answer for 2025-11-23

5
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Answer for 2025-11-23

When I first opened the Pips puzzle for November 23rd, I knew I had to stay organized because Ian Livengood and Rodolfo Kurchan always put in some clever traps. I started with the Easy level. My first move was to look at the sum targets. There was a target of 5 for cells [0,0] and [0,1], and looking at my dominoes, the [4,1] was the perfect fit.

I placed it and immediately saw how that limited the options for the [1,0] and [2,0] sum of 6. I had to use the [5,5] and [6,1] carefully there. The empty cell at [0,2] was a huge help because it forced the orientation of the surrounding dominoes. Moving on to the

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Nyt Pips medium answer for 2025-11-23

<6
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<5
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<4

Answer for 2025-11-23

Medium puzzle, things got a bit more intense. Rodolfo loves using those 'equals' regions. I saw two large 2x2 blocks that had to have equal values across four cells. That is a massive constraint!

I looked at my pool of dominoes—like the [2,2] and [1,0]—and tried to see which ones could balance out. I realized that the only way to satisfy an equality across four different cells is often to use doubles or very low-value pips so you don't run out of high numbers elsewhere. The 'less than' constraints at [0,0], [0,3], and [3,3] acted as the final checks. If my math didn't leave a small enough number for those spots, I knew I had to backtrack and swap my [2,6] or [4,1] dominoes.

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Nyt Pips hard answer for 2025-11-23

<3
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6

Answer for 2025-11-23

Finally, the Hard puzzle was the real brain-buster. That five-cell 'equals' region from [2,1] to [4,3] was the centerpiece. I spent a good ten minutes just visualizing which dominoes could snake through those positions. Since they all had to be equal, I looked for my [4,4] and [2,2] dominoes to provide consistency.

The sum target of 7 at [0,1] and [1,1] was my starting point for the top of the grid. I had to balance the [5,5], [6,5], and [3,6] very carefully because they carry so much weight. By the time I reached the 'unequal' region at [1,3] and [2,3], most of the board was filled, and it was just a matter of checking that the last two dominoes didn't accidentally match. It felt great to see all the pips line up perfectly in the end.

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What I Learned

This set of puzzles really taught me the value of working from the most restricted regions first, especially those long equality chains in the Hard puzzle. I noticed a recurring pattern where 'empty' cells are actually your best friends because they cut down the number of ways a domino can be placed.

I also learned that in Rodolfo's puzzles, the 'less than' targets are often much tighter than they appear, usually forcing you to use your zeros and ones early. A tricky move I found was in the Hard puzzle, where I almost misplaced the [5,4] domino because I forgot it had to help satisfy the sum of 6 at the bottom. I realized you have to look two steps ahead to make sure you aren't 'spending' a high-value pip that you'll need for a sum target later on.

Frequently Asked Questions

What does an 'empty' region mean in the Pips puzzle?
An empty region means that specific cell on the grid is not part of any mathematical constraint like a sum or equality, but it still must be covered by half of a domino.
How should I handle the 'equals' regions that cover more than two cells?
These are usually the keys to the puzzle. In these cases, every single cell within that highlighted region must have the exact same number of pips. Look for your double dominoes or multiple dominoes that share the same digit.
If I have multiple dominoes that could fit a sum, which one should I pick?
Check the surrounding regions first. If one of those dominoes has a very high number (like a 6) and there is a 'less than 3' region nearby, you probably want to save the high number for a sum target and use the lower one near the 'less than' constraint.
Does the order of the domino pips matter (like 4,1 vs 1,4)?
Yes, absolutely! While it is the same physical domino, which side you place in which cell is the whole challenge of the game. Flipping a domino can completely change whether a sum or equality constraint is met.