Pips Answer for Monday, December 15, 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 2025-12-15
Answer for 2025-12-15
Solving the puzzles for December 15, 2025, felt like a classic logic workout. I started with the Easy level, which I always treat as a warm-up. The key there was the 'equals' constraint on cells (2,1) and (2,2).
Since the dominoes were pretty limited, including [2,2] and [5,5], I knew one of those doubles had to sit across those spots. Once I placed the [2,2] domino vertically to bridge that gap, the rest of the 3x4 grid fell into place, especially with the 'empty' spots at the corners acting as anchors. Moving on to the
Nyt Pips medium answer for 2025-12-15
Answer for 2025-12-15
Medium puzzle, things got more interesting. The 'unequal' region covering six cells is where most people get stuck, but I see it as a gift. It means you can't repeat values, which narrowed down my choices for the [5,5] and [4,4] dominoes immediately.
I spotted the sum of 5 at (0,0) and the sum of 2 at (3,2). I focused on the sum of 2 first because there are fewer ways to make that happen. By the time I reached the
Nyt Pips hard answer for 2025-12-15
Answer for 2025-12-15
Hard puzzle, I was in the zone. This grid was much larger, and the 'equals' region for the entire bottom row (6,0 to 6,3) was the absolute 'aha' moment. When you see four cells in a row that must be equal, you look for a number that appears frequently across your remaining dominoes. I also looked at the sum of 11 in the top row; in a pips puzzle, 11 is almost always a 5 and a 6.
Mapping out the 5-6 domino early helped me clear the top section. The 'sum 0' at (4,1) was a freebie—obviously a 0 pips side—and the 'empty' spot at (4,0) helped me orient the dominoes nearby. I spent the most time on the 'unequal' block in the middle of the Hard grid, carefully checking my work to ensure no number was repeated. It’s like a puzzle within a puzzle.
What I Learned
The most interesting thing about today's set was how the 'equals' constraint can be both a help and a hindrance. In the Hard puzzle, having a whole row equal forced me to be very careful with my remaining dominoes, as I had to ensure I didn't 'waste' those numbers elsewhere. I also realized that high-sum targets like 11 or low ones like 1 are your best friends.
They have so few combinations that they basically solve themselves, giving you a foothold to branch out. I learned that focusing on the 'unequal' regions last is usually a mistake; if you tackle them while you still have plenty of dominoes left, you might accidentally use up a number you need for a specific sum later. It’s better to look at those regions as early as possible to see what numbers they 'claim' from your set.