Pips Answer for Tuesday, April 21, 2026
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Expert Puzzle Analysis
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Warming Up With Some Coffee and Zeros
Nyt Pips easy answer for 2026-04-21
Answer for 2026-04-21
I started today's easy puzzle by looking for the lowest hanging fruit, which was definitely that big sum of 0 region. Since four cells at 3,0, 3,1, 3,2, and 3,3 all had to add up to zero, I knew right away they all had to be empty. This made it much easier to place the 0,0 domino and pieces of the 0,6 and 5,0 dominoes because I already knew where the blank sides had to go. It is always a relief when you can clear out a whole section of the board in the first thirty seconds.
After that, I focused on the sum of 17 in the top left corner. This is a pretty high number for only three cells, so I knew I needed my heavy hitters like the 6,5 and 4,4 dominoes. By placing the 6,5 domino at 0,0 and 1,0, and then using the 6 from the 0,6 domino at cell 2,0, the math worked out perfectly. From there, I just had to slot in the 1,2 and 4,4 dominoes into the remaining spaces. The less than 6 constraint at 4,3 was the final piece of the puzzle, and since I only had the 5,0 domino left, putting the 5 there fit the rule perfectly.
A Little Middle of the Road Math
Nyt Pips medium answer for 2026-04-21
Answer for 2026-04-21
The medium puzzle today felt like a fun step up in logic. I first zoomed in on the single cell at 2,2 which had a sum target of 1. That is a nice, solid anchor point! Since cell 2,2 had to be a 1, and it was part of a domino with 2,3, I looked for dominoes with a 1 on them. The region covering 2,3, 2,4, and 3,4 required all three cells to be equal, which really narrowed down my choices. Once I realized those cells had to be 2s, it felt like the whole middle of the grid just clicked into place.
Then I tackled the long sum of 8 across the top row. With four cells to fill and only a few dominoes left like the 6,6 and 4,2, I had to be careful not to use up too many pips early. I ended up using a mix of small numbers and one larger one to hit that target exactly. The equals constraint between 0,0 and 1,0 was another big help. Once I matched those up, I just had to make sure cell 0,5 was less than 2, which was easy to handle with the 0,1 domino. It was a satisfying solve that required just the right amount of counting on my fingers.
Tackling the Big One With a Plan
Nyt Pips hard answer for 2026-04-21
Answer for 2026-04-21
The hard puzzle today was a real brain workout, mostly because of that massive unequal region. When you have seven cells that all have to have a different number of pips, you really have to slow down and track what you have used. I didn't start there, though. Instead, I looked for the sum of 0 at 1,4. Knowing that cell was empty gave me a great starting point for the 1,0 domino. I also looked at the sum of 12 near the bottom right. Since only a few combinations of dominoes can hit a sum that high in two cells, I correctly guessed that the 6,6 and 6,3 dominoes were going to be key players down there.
The real breakthrough happened when I looked at the sum of 10 for cells 4,0 and 5,0. Once I placed the 4,0 domino there, it limited what could go into the unequal region. I had to juggle the 4,4 and 3,5 dominoes for a bit before I found the right spots where they wouldn't break any rules. There was a moment where I thought I had messed up the sum of 6 at the bottom, but after swapping the 6,3 domino around, everything finally lined up. It was one of those puzzles where you feel like a genius once that final piece slides into place!
Pro Tips for Today's Puzzle
Try to look for regions with very small sums like 0 or 1 first, because they usually have only one possible answer.
It is also really helpful to count how many high-value dominoes like 6,6 or 5,5 you have left before you commit them to a big sum region. If you get stuck, try looking for the unequal regions and list out the numbers from 0 to 6 to see which ones are missing.
What I Learned
Today I realized how powerful the equals and unequal constraints are when they are placed near each other. They act like a filter for your dominoes, quickly showing you what can and cannot fit in a certain area. I also learned that big sums like 17 in a small area almost always require you to use your 6s and 5s immediately.
I also noticed a neat pattern where an empty cell can act as a bridge between two different regions. It makes the board feel much more connected than it looks at first glance. It is always fun to see how the editor, Ian Livengood, hides these little logical paths in plain sight.