Pips Answer for Wednesday, April 22, 2026
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Sipping Coffee and Starting Simple
Nyt Pips easy answer for 2026-04-22
Answer for 2026-04-22
The easy puzzle today was a great way to wake up my brain. I immediately looked at the right side of the grid because the sum constraint at cell 1,4 was set to exactly 1. Since it was only a single cell, I knew it had to be a 1 pip. Checking my dominoes, I saw the 1,2 and 5,1 pairs. I decided to use the 5,1 domino, placing the 1 in cell 1,4 and the 5 in cell 1,3. This was a lucky start because cell 1,3 had an equals constraint with cell 2,3, so I knew 2,3 had to be a 5 as well.
After that, the middle section started to make sense. There was a large sum region covering four cells that needed to add up to 20. That is quite a high total for only four spots! With the 5 I already placed, I realized I needed more high-value dominoes. I used the 4,5 domino for the bottom left where cell 3,0 had to be greater than 2. Placing the 4 there and the 5 in cell 2,0 really helped fill out that big sum. It felt like every piece I put down made the next one more obvious until the whole board was full.
Finding the Rhythm in the Middle
Nyt Pips medium answer for 2026-04-22
Answer for 2026-04-22
Moving on to the medium puzzle, things got a bit more interesting. Rodolfo Kurchan designed this one with a lot of equals signs that really dictated where the doubles should go. I noticed right away that cells 0,0 and 0,1 had to be equal, and so did 0,2 and 0,3. Looking at my domino tray, the 4,4 stood out as a perfect candidate for that first row. Once I placed the double 4s, the top half of the puzzle felt much more manageable.
The real challenge was balancing the sums and the greater than constraints at the bottom. Cell 2,0 needed to be greater than 4, and I only had the 5,3 domino that could satisfy that. By putting the 5 in cell 2,0 and the 3 in cell 2,1, I was able to solve the sum of 4 constraint for cells 2,1 and 2,2. Since 2,1 was now a 3, cell 2,2 had to be a 1. It is so satisfying when a single domino placement solves two different constraints at once!
Tackling the Tuesday Triple Threat
Nyt Pips hard answer for 2026-04-22
Answer for 2026-04-22
The hard puzzle was a real doozy today. The most intimidating part was the column on the far right where three cells in a row, 2,6, 3,6, and 4,6, all had to be equal. I had to look through all my dominoes to see which values appeared most often. I realized that the value 6 appeared on several tiles like 6,0, 1,6, and 4,6. I experimented with placing the 6s in that column, which finally allowed me to bridge the gap between the top and bottom of the grid.
I hit a bit of a dead end near the center until I focused on the less than 2 constraint at 1,4 and 2,4. That meant those spots could only be 0 or 1. After some trial and error with the 3,4 and 2,4 dominoes, I saw that the 2 had to go in cell 3,4 and the 3 in cell 4,4 to satisfy the equals constraint with cell 4,5. It took a lot of backtracking, but once I figured out that the 0,1 domino belonged near the top left, the remaining pieces like the 2,2 and 3,5 fell into place perfectly. This one definitely required a second cup of coffee!
Pro Tips for Today's Puzzle
Always start by looking for the constraints with the most limited options, like a sum of 1 or an equals constraint involving a double.
It is also super helpful to count how many times a specific number appears in your available dominoes so you can predict where they might cluster together on the board. If you find yourself stuck, try clearing a small section and looking at it from a different angle instead of trying to fix the whole board at once.
What I Learned
Today really taught me the value of working from the constraints inward rather than just trying to fit dominoes where they look good.
The way the equals constraints linked different regions in the hard puzzle was a great reminder that Pips is as much about connection as it is about arithmetic. I also noticed that Rodolfo used a lot of overlapping constraints today, which makes the puzzle feel like a delicate house of cards where every move matters.