Pips Answer for Sunday, April 5, 2026
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Warming Up With My Morning Joe
Nyt Pips easy answer for 2026-04-05
Answer for 2026-04-05
Today's easy puzzle was a lovely way to wake up. I started by looking for the easiest entry points, which are always the regions with a zero sum. Cells [3,0] and [3,2] both had a target sum of 0, so I knew immediately those cells had to be 0. This helped me place the [3,0] and [2,0] domino because if [3,0] is 0, the other side at [2,0] had to be 1 based on the available [1,0] domino. It is all about finding those little anchors and building out from there.
Next, I focused on the bottom row. Cell [4,0] had a sum constraint of 5, which is quite high for a single cell. Looking at my remaining pieces, the [5,1] domino was the perfect fit. By placing the 5 in cell [4,0], the 1 fell into [4,1]. This was a great break because cell [4,1] had an equals constraint with cell [4,2], meaning [4,2] also had to be 1. Since [3,2] was already a 0, the domino for [4,2] and [3,2] was clearly the [1,0] piece. Everything just started clicking into place after that.
To finish up, I tackled the top. The region at [0,0] needed to be a 4, and since it was part of a vertical domino with [1,0], I used the [4,0] values. This left me with a few spots for the [3,2] and [4,6] dominoes. The equals region between [1,2] and [2,2] really helped narrow down the final pips. It is so satisfying when the last few pieces slide into their spots and the whole grid lights up!
Finding the Rhythm in the Middle Ground
Nyt Pips medium answer for 2026-04-05
Answer for 2026-04-05
The medium puzzle today stepped up the logic just a bit, but it was still very approachable. I noticed right away that we had two sum constraints of 3 at cells [1,0] and [1,5]. Since [1,0] had to be 3, I looked for dominoes that could work. I ended up connecting [1,1] and [1,0] using the [2,1] domino. This was a smart move because [1,1] was part of an equals constraint with [2,1], forcing that whole section to stay consistent with the values I had left.
One of the trickier parts was the middle section where [2,2] and [2,3] had to be equal. I had to be careful not to use up my [2,2] domino too early! I eventually found that the [2,1] and [2,2] dominoes worked perfectly together to satisfy those equals constraints. It felt like a little dance, moving the [4,3] and [4,1] pieces around until the sums at [0,3] and [1,3] added up to exactly 4 as required by the target.
I finished by looking at the far right. The target sum of 3 for the [0,4] and [0,5] region was a fun little puzzle inside the puzzle. By placing the [1,5] and [0,5] domino as a [3,0] pair, I was able to satisfy the single-cell sum of 3 at [1,5]. It took a minute to realize that the [6,0] domino was the key to making the equals constraint at [0,1] and [0,2] work. Once that [6,0] was set, the rest of the board was a breeze.
The Sunday Morning Logic Marathon
Nyt Pips hard answer for 2026-04-05
Answer for 2026-04-05
Wow, Rodolfo Kurchan really gave us a brain teaser today! The standout clue for me was the sum target of 12 for cells [0,4] and [1,4]. In a game of Pips, the only way to get a 12 is with two 6s. Knowing that [0,4] and [1,4] both had to be 6 was a huge breakthrough. I immediately looked for dominoes containing a 6, like [0,6] and [1,6]. This anchored the top right of my board and gave me the confidence to tackle the messy middle.
I spent a good chunk of time on the equals region involving [2,3], [3,2], and [3,3]. This was unusual because it linked three cells! I had to find a value that appeared on multiple dominoes. After some trial and error, I realized that using 3s from the [3,3] and [1,3] dominoes was the only way to make it all balance. This then helped me solve the sum of 11 at [3,0] and [3,1], which had to be a 5 and a 6 using the [5,1] and [0,6] pieces effectively across the grid.
The bottom section was the final hurdle. The target sum of 4 across four cells ([4,1], [4,2], [4,3], and [4,4]) meant the average value had to be quite low. I used a combination of 1s and 0s from the [1,1] and [4,2] dominoes to keep that sum from exploding. The very last piece I placed was the [5,0] domino at [4,0] and [3,0], which perfectly met the target sum of 3 at [4,0] after some careful subtraction. It was a tough one, but man, it felt good to solve!
Pro Tips for Today's Puzzle
Always start by looking for the extreme numbers like zeros or high sums like 11 or 12 because they have very few possible combinations.
Also, keep a close eye on the equals regions that bridge two different dominoes, as they act like glue that forces the rest of the pieces into place.
What I Learned
Today I learned how powerful triple-cell equals constraints can be for narrowing down your options in the hard puzzle.
I also realized that I should double-check the available domino list more often, as seeing a [5,5] or a [6,6] can immediately tell you if a high sum target is even possible with a single domino.