Pips Answer for Friday, May 15, 2026
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
Warming Up With Some Quick Wins
Nyt Pips easy answer for 2026-05-15
Answer for 2026-05-15
I started today by looking for the smallest numbers on the board. The sum region for cells (0,1), (0,2), (0,3), and (1,3) only totaled 1, which was a huge hint for me. Since four different cells had to add up to just 1, I knew I had to use the [0,0] and [1,0] dominoes. I placed the [1,0] piece across (0,3) and (1,3), and then tucked the [0,0] piece into the (0,1) and (0,2) spots. It was a really satisfying way to start because it cleared out that whole top section in one go.
After that, I focused on the equals region for cells (1,0) and (2,0). I had the [4,5] and [6,4] dominoes left, and since they both have a 4, I knew that was my target value. I placed the [4,5] piece at (1,0) and (1,1), making sure the 4 was in cell (1,0). Then I put the [6,4] piece at (2,1) and (2,0) so the 4 was in cell (2,0). This also put a 6 in cell (2,1), which was perfect because the cell below it at (3,1) needed to help it add up to 7. I finished the puzzle by putting the [3,1] domino in the last two spots, putting the 1 in (3,1) to complete that final sum.
Navigating the Middle Ground
Nyt Pips medium answer for 2026-05-15
Answer for 2026-05-15
The medium puzzle today was a bit trickier because of the large unequal region in the center. I decided to tackle the definite sums at the edges first to create some breathing room. The sum 11 at (0,6) and (0,7) was a great starting point, so I used the [5,6] domino there. Then I looked at the bottom right where the sum was only 1 at cell (3,7). This meant cell (3,7) had to be a 1, which I pulled from the [1,2] domino. Since cells (1,7) and (2,7) had to be equal, and (2,7) was now a 2, I knew (1,7) had to be a 2 as well.
Working through the middle was all about being careful not to repeat any numbers. The unequal region from (0,2) down to (2,4) meant none of those seven cells could have the same pip count. I placed the [3,3] and [2,4] dominoes carefully to keep the values varied. The equals constraint at (1,0) and (2,0) helped me lock in the left side using the [6,0] and [5,4] pieces. It took a little bit of shuffling to make sure the 6s and 0s were in the right spots, but once those equals regions were satisfied, the unequal center finally fell into place.
The Big Breakthrough on the Hardest Board
Nyt Pips hard answer for 2026-05-15
Answer for 2026-05-15
Wow, the hard puzzle today really made me think! The biggest feature was that massive equals region spanning six different cells like (2,1), (3,2), and (4,3). All of those had to have the exact same number of pips. I noticed I had a [1,1] domino and a few others with 1s, like [2,1] and [1,3]. I took a chance and set all six of those cells to 1. Putting the [1,1] piece at (4,1) and (4,2) was the key that unlocked that whole middle section for me.
Once those 1s were in place, I had to figure out the sums around them. The sum of 10 at (0,0) and (1,0) worked perfectly with a [4,6] domino. Then I moved to the sum 12 region at (2,0), (3,0), and (4,0). Using the [1,3] and [5,6] pieces allowed me to get those three cells to add up just right. The very bottom was the final challenge, where (5,0), (5,1), and (5,2) all had to be equal. By using the other half of my [4,6] piece and the [5,1] piece, I managed to get 6s in all three spots. It felt so good to see those long strings of matching numbers finally align across the grid.
Pro Tips for Today's Puzzle
Always look for the smallest sum regions first because they really narrow down which dominoes you can use.
If you see a large area where all cells must be equal, try to find which number appears most often on your available dominoes. Also, remember that the zero side of a domino is a lifesaver for those tiny sum targets!
What I Learned
I learned that those giant equals regions aren't as scary as they look; they actually act like an anchor for the rest of the board.
Today also reminded me to double-check my math on the longer sum regions, as one wrong pip can throw off the whole solution.