Pips Answer for Sunday, November 16, 2025
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Nyt Pips easy answer for 2025-11-16
Answer for 2025-11-16
Solving this set of Pips puzzles felt like a great morning workout for my brain. I started with the Easy one by Ian Livengood. Right away, I looked for the sum targets. Since (0,3) needed a sum of 2, and I only had five dominoes to work with, I checked which ones could fit there. I noticed the empty cells at (1,3), (2,1), and (2,2).
These are like walls that help you narrow down where the dominoes can actually lay. I saw that the domino [2,0] was a perfect candidate for the (0,3) and (0,4) spot because it satisfied the target of 2 at that specific coordinate. Then I used the 'equals' region for (1,0), (1,1), and (1,2). This meant all three of those spots had to have the same number of pips. By process of elimination with the remaining dominoes [1,3], [0,4], [1,1], and [2,5], I managed to slot them in.
Nyt Pips medium answer for 2025-11-16
Answer for 2025-11-16
For the Medium puzzle by Rodolfo Kurchan, things got a bit more complex with eight dominoes. The sum target of 4 at (1,2) was my starting point. I also looked at the sum of 7 for the (1,0) and (1,1) pair.
Since I had a [6,1] domino and a [4,4] domino, I had to be careful. I noticed that the empty cells were strategically placed to force dominoes into vertical or horizontal orientations. I placed the [1,4] and [1,5] domino to hit that sum of 8 target. The
Nyt Pips hard answer for 2025-11-16
Answer for 2025-11-16
Hard puzzle was the real challenge. Rodolfo really knows how to test your patience. The sum of 12 at (0,0) and (1,0) was a massive hint because, with pips usually going up to 6, both of those cells basically had to be 6s. This meant the dominoes overlapping those spots had to be my [4,6] and [0,6] or [6,1].
The most tricky part was the long 'equals' region covering (4,0), (5,0), (6,0), and (6,1). Having four cells that all must share the same value really limits your options. I had to visualize the board and realize that if those were all, say, 0s or 1s, it would dictate where the [1,1] and [4,4] dominoes could go. I eventually found that the dominoes [6,1], [3,1], [0,1], and [1,1] formed the top and side structure, allowing the rest to fall into place like a clockwork mechanism.
What I Learned
This puzzle taught me that 'equals' regions are actually much more powerful than sum regions. While a sum of 8 can be made in several ways (like 4+4, 5+3, or 6+2), an equals region across four cells means you are looking for a specific value that is available on multiple domino ends.
I also realized that empty cells are not just 'dead space'; they are the most important clues because they define the boundaries of the grid. In the Hard puzzle, the way the equals region interacted with the sum of 12 forced me to look at the board as two separate halves before I could connect the middle. I also noticed a pattern where large sums usually require the high-value dominoes like [6,1] or [4,6] early on, which simplifies the remaining choices for the smaller sums.