Pips Answer for Sunday, September 7, 2025
Complete NYT Pips puzzle solution with interactive board and expert analysis.
Click a domino below or a cell on the board to reveal
Expert Puzzle Analysis
Deep insights from puzzle experts
Nyt Pips easy answer for 2025-09-07
Answer for 2025-09-07
I started with the Easy puzzle to get my brain moving. It was a linear layout, and the Sum 0 region was the obvious starting point. Since three cells had to add up to zero, they all had to be zeros.
That immediately placed one half of the [0,0] domino and one half of the [1,0] domino. From there, the single-cell Sum 1 region forced a 1, which helped me snap the rest of the dominoes into place like a breeze. Moving on to the
Nyt Pips medium answer for 2025-09-07
Answer for 2025-09-07
Medium puzzle by Rodolfo Kurchan, things got more interesting. The 'Equals' region at the bottom ([4,0] through [4,3]) was the key. When you have four cells that must be identical, you have to look at your available dominoes for repeating numbers.
I also focused on the Sum 11 region. Since the highest pip value here was 6, a sum of 11 almost certainly required a 5 and a 6. By pairing the [6,5] domino there, the rest of the board started to crumble. I had to be careful with the empty cells which acted as blockers, but once I realized the Sum 10 regions needed specific high-value pairings like 4 and 6 or 5 and 5, the logic fell right into place.
Nyt Pips hard answer for 2025-09-07
Answer for 2025-09-07
Finally, the Hard puzzle was a real test of patience. I looked for the most restrictive areas first. The 'Sum 0' and 'Sum 1' at the bottom were gifts—they tell you exactly what those pips are. The 'Greater 15' region was the next big clue; with three cells, you need an average of at least 5.33 per cell, meaning I was looking for 5s and 6s.
I spent a good bit of time on the 'Unequal' square in the middle. It’s like a mini-Sudoku where no two touching numbers can be the same. I had to cross-reference the available dominoes like [5,5] and [2,6] to see where they could actually fit without breaking the 'Less 3' or 'Equals' constraints nearby. It took some back-and-forth, especially with the [2,6] domino, but eventually, the whole grid locked in.
What I Learned
One big takeaway from today’s set is how much the 'Empty' cells change the geometry of the board. In the Medium puzzle, they really narrow down where a domino can actually 'turn.' I also noticed a neat pattern in the Hard puzzle where the 'Greater 15' and 'Less 3' regions were placed near each other to create a high-low tension.
It forces you to use your high-value dominoes early, which is a common trap if you aren't looking at the 'Equals' regions simultaneously. I've learned that if I'm stuck, looking for the region with the highest or lowest target sum usually breaks the deadlock because those have the fewest mathematical combinations.