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Pips Answer for Sunday, December 14, 2025

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

Progress 0/5 dominoes
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>5
>1
11

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 2025-12-14

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>5
>1
11

Answer for 2025-12-14

Solving the Pips puzzles for December 14th was a fun challenge that required a mix of quick math and spatial reasoning. I started with the Easy board, where the first thing that jumped out at me was the Sum 11 region. Since it only covered two cells, I knew I needed some big numbers from the domino pile.

Looking at the dominoes like [6,4] and [3,6], I had to figure out which ones would fit while also satisfying the Equals region. I noticed that the empty cells at [0,3], [2,1], and [2,3] acted as natural borders, making it easier to place the [2,1] domino and the [5,1] set. By process of elimination, the [3,3] domino fit perfectly into that Equals region. Moving on to the

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Nyt Pips medium answer for 2025-12-14

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11
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6
3

Answer for 2025-12-14

Medium puzzle, the Sum 11 region here was a bit trickier because it spanned three cells. I focused on the Sum 3 region at the bottom right first because it's so restricted; it had to be a combination like 1 and 2 or 0 and 3.

After placing the [1,4] and [2,4] connection, the rest of the board started to fall into place. The

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Nyt Pips hard answer for 2025-12-14

<2
<2
10
2
>2
12
6
2
4
>4
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12
2
4
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6

Answer for 2025-12-14

Hard puzzle was a real marathon. With 15 dominoes to place, I immediately looked for the Sum 12 regions at [2,0]+[2,1] and [3,3]+[4,3]. Since 6 is the highest number on these dominoes, a sum of 12 usually means two 6s, but I had to check my available dominoes first. I noticed I had several dominoes with 6s like [6,1], [6,2], [6,0], [3,6], and [4,6].

I used the long Sum 4 vertical region on the right side as an anchor. Because it was four cells adding up to only 4, I knew it had to be mostly 1s and 0s. Once those small numbers were locked in, the larger dominoes like [4,4] and [5,3] had fewer places to go. I spent a lot of time double-checking the Equals region at [3,0], [3,1], [3,2], and [4,2] to make sure the pips matched up across those four spots.

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What I Learned

Today really taught me the value of looking at the board as a whole rather than just focusing on one region at a time. In the Hard puzzle, I learned that a 'Greater than 4' constraint can be just as helpful as a specific sum because it narrows down your options to just 5 or 6.

I also found an interesting pattern in the Medium puzzle where the 'Equals' constraints forced me to use dominoes with matching halves sooner than I expected. One tricky move was in the Hard puzzle where I almost placed the [6,2] domino in the wrong spot, but then I realized the 'Sum 2' region at [5,2] wouldn't allow it. It's always those small regions that save you from making a big mistake later on.

Frequently Asked Questions

What is the best strategy for handling large Sum regions in the Hard puzzle?
Always look at the number of cells in the region versus the target sum. If the sum is very high (like 12) or very low (like 4) compared to the number of cells, your options are very limited. Start there to create an anchor for the rest of the board.
How do 'Empty' regions affect the domino placement?
Empty regions are actually a gift! They act like walls on the board. Since you can't place any pips there, they help you define the edges of where your dominoes must sit, which reduces the number of possible orientations for each piece.
Why did the Medium puzzle feel harder than the Easy one even though the sums were similar?
The Medium puzzle used more 'Equals' regions that spanned multiple dominoes. When multiple cells have to equal each other across different pieces, it creates a chain reaction where one wrong move can break three or four other connections.