Pips Answer for Sunday, April 12, 2026
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Expert Puzzle Analysis
Deep insights from puzzle experts
Warming Up With The Top Row
Nyt Pips easy answer for 2026-04-12
Answer for 2026-04-12
Hey there! Grab a cup of coffee and let's look at today's easy Pips puzzle. It was a really fun one to wake up to. I started by looking at that long horizontal region at the very top. Cells [0,0], [0,1], [0,2], and [0,3] all had to sum up to 22. Since that is such a high number for only four spots, I knew I had to use my biggest dominoes there. I placed the [6,6] domino in cells [0,0] and [0,1], and then used the [5,0] domino for [0,2] and [1,2]. This worked out perfectly because cell [1,2] was marked as an empty spot, which counts as zero.
Once that big sum was settled, the rest of the board started to make sense. I looked at the sum of 4 at [0,4] and realized it had to be paired with [0,3] using the [4,5] domino. That left me with a few equals constraints at the bottom. Since cells [2,2] and [2,3] had to be the same, I used the [2,2] domino there. It is always so satisfying when the last few pieces just click into place like that!
Navigating The Matching Pairs
Nyt Pips medium answer for 2026-04-12
Answer for 2026-04-12
The medium puzzle today definitely stepped things up a notch with all those equals constraints. I noticed right away that cells [1,1] and [1,2] had to match, and [1,3] and [2,3] had to match as well. There was even a three-way tie at [2,1], [2,2], and [3,1]. I find that when there are so many matching requirements, it is best to look at your double dominoes first. I used the [6,6] and [5,5] pieces to anchor the middle sections where those identical values were needed.
The trickiest part for me was the bottom right corner. We had a sum of 10 for cells [2,5] and [3,5], but the dominoes were split up. I ended up placing the [5,0] domino across [2,4] and [2,5] because [2,4] was an empty cell. Then I used another [5,0] domino for [3,5] and [3,4]. Since the empty cell and the zero cell both count as nothing, those two 5s added up perfectly to hit that target of 10. It took a minute to see it, but once I did, the whole bottom half was finished.
Cracking The Zero Sum Code
Nyt Pips hard answer for 2026-04-12
Answer for 2026-04-12
Wow, the hard puzzle today was a real brain teaser! Rodolfo Kurchan really knows how to keep us on our toes. My big breakthrough came when I spotted all the regions with a sum target of zero. In Pips, a sum of zero is a huge gift because it tells you exactly where the empty spots or zero pips are. I immediately filled in [2,0], the pair at [0,2] and [1,2], and the pair at [3,4] and [4,4]. Clearing those out of the way made the grid feel much less intimidating.
The real challenge was the long equals chain involving [4,0], [5,0], [6,0], and [6,1]. I had to look through my remaining dominoes to find a number that could repeat across all those cells. It turned out that the zero value was the key again! Using the [6,0] and [3,0] dominoes helped me satisfy that long chain. I almost got stuck on the bottom left corner with the sum of 6, but once I realized I could use the [4,2] and [2,4] dominoes strategically, everything fell into place. It was a tough one, but finishing it felt great.
Pro Tips for Today's Puzzle
When you are just starting out, always look for the regions with a sum of zero or the smallest numbers, as these usually indicate empty cells that act as anchors for the rest of the board.
Another great trick is to look for the highest sum targets and try to place your [6,6] or [5,5] dominoes there first to see if the math works. If you get stuck, try looking at the equals constraints, because they narrow down your domino choices much faster than the sums do.
What I Learned
Today I learned just how much the empty cells can dictate the flow of a puzzle. In the hard grid, they acted like barriers that forced the larger dominoes into very specific orientations.
It was also interesting to see how the editor used the same value, like zero, to satisfy both an empty cell requirement and an equals constraint across different regions. It really showed me that I should pay more attention to the zero pips on the dominoes rather than just focusing on the big numbers.