Pips Answer for Thursday, April 30, 2026
Complete NYT Pips puzzle solution with interactive board and expert analysis for Easy, Medium, and Hard difficulty levels.
Reveal by clicking a domino below OR a cell on the board
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Waking Up With Some Gentle Math
Nyt Pips easy answer for 2026-04-30
Answer for 2026-04-30
Starting my morning with the easy puzzle was a total treat. I always look for the most restricted spots first, and today that was definitely the cell at (1,1). It had a sum target of 4, and since the cell right next to it at (1,0) was empty, I knew I needed a domino with a 4. Looking at my list, the [4,0] domino was the perfect candidate to fill that space.
Next, I turned my attention to the bottom row. Cell (2,2) had a constraint saying it needed to be greater than 4. Since our dominoes were pretty small today, the only option was to use the 5 from the [5,4] domino. I paired (2,2) with (2,1), which was super satisfying because (2,1) had a sum target of 4, matching the other half of that domino perfectly. After that, the [2,2] and [1,1] dominoes found their homes easily, leaving just the [4,2] to bridge the remaining sum targets.
The Triple Equals Challenge
Nyt Pips medium answer for 2026-04-30
Answer for 2026-04-30
The medium puzzle today really made me think about how the numbers repeat. The biggest clue for me was the row of equals constraints at (1,2), (1,3), and (1,4). When you have three cells in a row that all have to be the same number, you have to be really picky about which dominoes you use. I spent a good few minutes just staring at my [1,3], [5,3], and [1,6] dominoes to see how they might overlap.
I finally made progress when I looked at the greater than 8 constraint at (0,1) and (1,1). To get a sum that high, I knew I needed my biggest numbers, like the 6 from the [1,6] domino or the 5 from [5,2]. Once I placed the [6,2] domino near the top left, the rest of the board started to behave. The sum 3 targets at the bottom corners were the final pieces of the puzzle, helping me place the [2,1] and [3,0] dominoes to wrap everything up.
A Masterclass in Zeroing Out
Nyt Pips hard answer for 2026-04-30
Answer for 2026-04-30
Rodolfo Kurchan really outdid himself with this hard grid! My strategy for this one was all about the zeros. There were so many sum targets of 0, like at (1,3), (2,5), (3,0), and (4,4). In a Pips puzzle, a zero is a gift because it narrow down your domino choices instantly. I started by marking all those spots and then looking for dominoes in my tray that had a 0 on one side, like [0,1] or [0,5].
The middle section was a bit of a maze because of all those empty cells from (2,1) to (2,4). Without sum targets, you really have to rely on the surrounding shapes to see where the dominoes can actually fit. I hit a small dead end trying to place the [4,5] domino too early, but once I realized it had to go in the bottom right corner to satisfy the greater than 3 constraint at (4,5), the whole bottom half of the board cleared up.
The breakthrough moment came when I connected (0,0) and (1,0). Since (0,0) needed a sum of 2 and (1,0) needed a 5, I looked for a domino that could bridge those two values. It turned out to be a bit of a logic chain, but seeing the [1,3] and [2,4] dominoes finally slot into the center was such a relief. This one definitely required an extra cup of coffee!
Pro Tips for Today's Puzzle
Always start by looking for the most restrictive targets, like zeros or very high sums, as these limit your domino choices right away.
Don't forget that empty cells are still part of a domino; use them to figure out the orientation of a pair when you are stuck. If you find an equals constraint, look at your available dominoes for numbers that appear most frequently, as those are usually the ones that will fill those spots.
What I Learned
Today I really learned the value of working from the edges inward, especially on the hard map. The empty cells in the middle felt like a void at first, but they actually helped define the boundaries for the dominoes coming in from the top and bottom.
It was a great reminder that even a lack of information is a type of clue in itself. I also noticed how much faster I solved the medium puzzle once I identified that the equals constraints were all likely to be the number 2 or 3 based on the remaining dominoes.