Pips Answer for Monday, April 13, 2026
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Expert Puzzle Analysis
Deep insights from puzzle experts
Sipping Coffee and Solving the Easy One
Nyt Pips easy answer for 2026-04-13
Answer for 2026-04-13
Starting my morning with the easy puzzle was a real treat today. It felt very logical once I spotted how the empty cells worked alongside the sum targets. For example, I saw that cell 3,2 needed a sum of 4, while its neighbor at 3,1 was marked as empty. Looking at our dominoes, the 1,4 piece fit perfectly there. Since cell 3,1 was empty, it could take the 1, while the 4 satisfied that sum of 4 at 3,2.
From there, the rest of the board started to fall into place like a row of literal dominoes. I tackled the bottom corner next, where 3,0 needed a sum of 5. By placing the 1,5 domino vertically at 2,0 and 3,0, I could put the 5 right on the target and leave the 1 in the empty space at 2,0. It is all about finding those anchor points where only one domino can possibly fit the math.
I finished up by looking at the small sums near the top. The region at 0,3 only needed a sum of 2, so the double 2 domino was the only choice that made sense, placing one 2 in the sum cell and the other in the empty cell at 1,3. It was a smooth solve that really gets the brain moving without being too stressful before the second cup of coffee.
Turning Up the Heat with Equal Regions
Nyt Pips medium answer for 2026-04-13
Answer for 2026-04-13
The medium puzzle today really stepped things up by using those big equality regions. Instead of just adding up to a number, I had to make sure multiple cells all held the exact same value. The most helpful clue for me was the less than 3 constraint at cell 3,2. Because 3,2 had to be small, and it was paired with 3,1 in a domino, I knew I had to be careful about what value 3,1 would pass into that long horizontal equals region.
I spent a good chunk of time looking at the cluster in the middle. There is a region of four cells that all have to be equal, and another region of four that also have to match. When you have these overlapping requirements, you start to see that only certain dominoes from the list can bridge the gap. Placing the 0,0 and 1,1 dominoes early on helped clear up the board because they provided the same values for their respective regions without any guesswork.
One tricky part was the left side of the grid. The equals region stretching from 1,0 down to 3,1 is quite large. Once I realized that the 3,0 and 5,0 dominoes were the keys to satisfying those values, the puzzle finally cracked open. It is a bit like a jigsaw where the shapes are numbers, and today's shape was definitely the number zero!
A Brain Teaser for the True Pips Pros
Nyt Pips hard answer for 2026-04-13
Answer for 2026-04-13
Wow, the hard puzzle today really put me through the wringer! The combination of sum targets and greater than constraints made for a very tight grid. I started by looking for the highest possible values, because the greater than 9 region at 2,4 and 3,4 is very restrictive. Since the highest sum we can get from two cells is 12, but we only have specific dominoes like 4,6 and 2,5, I had to test which ones could actually reach a sum higher than 9. Placing the 4,6 domino was my big breakthrough moment.
I hit a bit of a dead end halfway through when I miscalculated the sum of 9 at cells 1,0 and 2,0. I initially tried using a different combination, but then I realized it wouldn't leave me with the right pieces for the sum of 2 at the very top. After backtracking and swapping the 0,3 domino into place, the top left corner finally made sense. It is so easy to get one number off and have the whole thing crumble!
The final stretch involved balancing the equals regions at the bottom. Cell 4,1 and 4,2 had to match, and so did 4,3 and 4,4. This meant the dominoes I had left, like 4,2 and 4,1, had to be positioned perfectly so their values landed in the right regions. It felt like a high-stakes math dance, but seeing that final domino slide into place was so satisfying. Definitely a three-cup-of-coffee kind of puzzle!
Pro Tips for Today's Puzzle
Always look for the empty cells first because they act as free spaces that don't have to satisfy any math.
If you get stuck, look at the dominoes you have left and see if any have unique numbers that only appear once, as those are usually forced into specific spots. Also, try to solve the regions with the smallest or largest targets first, like a sum of 2 or a sum of 12, because they have fewer possible combinations.
What I Learned
Today I really noticed how important the layout of the dominoes is compared to just the numbers. In the hard puzzle, the way the dominoes were oriented mattered just as much as the sums they were creating. It is easy to forget that each piece covers two cells, and placing one number to solve a sum might accidentally mess up a neighbor's region.
I also realized that the equals constraints are secretly the most powerful clues. While sums give you a few options, an equals region across four cells almost always forces your hand once you place just one piece of the puzzle. It makes me want to look for those clusters even earlier in my next solve.