Pips Answer for Sunday, September 14, 2025
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Nyt Pips easy answer for 2025-09-14
Answer for 2025-09-14
I started today's set by looking for the most restrictive rules on the board. For the Easy puzzle, the equals constraints at [1,1] and [1,2] were the obvious starting point.
I knew I needed to find a domino where one side could satisfy the target greater than 1 at [1,0] while matching the neighbor. Moving to the
Nyt Pips medium answer for 2025-09-14
Answer for 2025-09-14
Medium puzzle, the sum of 1 at [0,2] was a huge hint. It basically told me exactly what pip had to be there.
The hardest part of the Medium grid was the large equality region covering five different cells. I had to look at my remaining dominoes and see which values I had enough of to fill that many spots. The
Nyt Pips hard answer for 2025-09-14
Answer for 2025-09-14
Hard puzzle was a real marathon with 16 dominoes. I immediately scanned for the sum of 12 at [5,3] and [5,4]. In a standard set, that is only possible if both pips are 6.
Once I placed that domino, it created a bottleneck that made the sum of 10 at [8,5] and [8,6] much easier to figure out. I spent a lot of time double-checking the sum of 0 regions because those are so rare and helpful—they lock in the blank or zero pips instantly. My strategy throughout was to solve from the edges inward, using the fixed sums to narrow down which dominoes could even be candidates for those spots.
What I Learned
This puzzle really highlighted how important it is to keep track of your inventory of dominoes. In the Hard level, I almost got stuck until I realized I only had a few dominoes left with high values like 5 and 6.
Once those were used up for the sum targets of 12 and 10, the rest of the board became much simpler because I was only working with low numbers. I also learned that empty regions aren't just blank space—they are strategic gaps that force you to orient your dominoes in specific directions to avoid getting trapped. The equals constraints that span across multiple dominoes are the trickiest because they create a dependency chain that can ruin your whole board if you miscalculate even one value.