Pips Answer for Monday, February 2, 2026
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Expert Puzzle Analysis
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Nyt Pips easy answer for 2026-02-02
Answer for 2026-02-02
When I first sat down with the February 2nd puzzles, I knew I had to be methodical. For the Easy grid, I always look for the most restrictive rules first. The region at index [0,5] had a sum target of 0, which is basically a gift because it forces a 0 right there.
From there, I looked at the sum of 3 at [2,0] and the equality constraint between [0,3] and [1,3]. By checking the list of available dominoes like [4,2] and [1,5], it became a game of fitting the shapes into the regions while satisfying the sums. Moving onto the
Nyt Pips medium answer for 2026-02-02
Answer for 2026-02-02
Medium puzzle by Rodolfo Kurchan, things got a bit more interesting. I spotted the 'greater than 8' target for the region at [1,3] and [2,3].
Since the dominoes available included things like [2,5] and [0,6], I had to find a combination that would exceed 8, which really narrowed down the placement of the heavier pips. I spent a good chunk of time on the equality constraints at [0,0]/[0,1] and [1,0]/[1,1] to ensure the board stayed balanced. The
Nyt Pips hard answer for 2026-02-02
Answer for 2026-02-02
Hard puzzle was the real main event. With 14 dominoes and a 7x7 layout, it looks intimidating, but the 'less than 2' constraints are actually your best friends. I marked the spots at [5,0], [2,6], [3,6], [4,6], [5,6], and [6,3] because I knew they had to be either 0 or 1.
Once those anchors were in place, I tackled the large sum regions. The sum of 9 across [0,2] to [0,5] combined with the dominoes like [4,4], [5,2], and [6,2] meant I had to be very careful about not using up my high numbers too early. I worked from the bottom up, filling in the sum of 9 at [6,1] and [6,2] and the sum of 9 at [6,4] and [6,5]. It took some back-and-forth and a little bit of erasing, but once the middle sections clicked, the rest of the dominoes fell right into place.
What I Learned
The biggest takeaway from today's set is how much the 'Less Than' and 'Greater Than' constraints dictate the flow of the solve. In the Hard puzzle, the 'less than 2' regions acted as barriers that prevented high-value dominoes from being placed in certain corridors.
I also noticed a neat pattern in the Medium puzzle where the empty cells were strategically placed to break up long domino chains, forcing you to think about vertical vs. horizontal orientation. I learned that it's often better to solve the perimeter first in these larger grids because the middle cells usually have the most overlapping constraints, making them easier to solve last by process of elimination.