Pips Answer for Saturday, February 21, 2026
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Expert Puzzle Analysis
Deep insights from puzzle experts
Nyt Pips easy answer for 2026-02-21
Solving the Pips puzzles for February 21st was a journey through different logic styles, from Ian Livengood's math-heavy Easy grid to Rodolfo Kurchan's constraint-based Medium and Hard layouts. I started with the Easy puzzle to get my brain in gear. I immediately looked for the 'sum 0' regions at (0,0) and (2,3) because those are absolute.
They have to be 0 pips, which helped me place the [0,1] and [0,6] dominoes quickly. For the regions summing to 9, I had to look at the remaining dominoes: [3,5], [3,6], and [5,2]. I noticed that the three-cell region at (1,2), (1,3), and (1,4) needed to total 9, and by testing the [3,6] and [5,2] pieces, the layout clicked into place. Moving on to the
Nyt Pips medium answer for 2026-02-21
Answer for 2026-02-21
Medium puzzle, the 'empty' cells were my first targets. They act as blockers, narrowing down where dominoes can actually lie. The sum 10 region at (2,5) and (3,5) was the biggest clue.
Looking at the dominoes [6,5], [0,4], [4,1], etc., I realized that the only way to get a high sum was using the [6,5] or similar high-value pips. However, looking at the solution layout, the domino [1,5] joined with [2,5] to fill that space. The 'greater than 3' markers at the top were the final keys to orienting the [0,6] and [1,3] pieces.
Nyt Pips hard answer for 2026-02-21
Answer for 2026-02-21
Finally, the Hard puzzle was a beast because of the 'equals' regions. In these, every cell in the region must have the exact same number of pips. I found the five-cell 'equals' region at (0,4) through (1,7) and the three-cell one at (1,5), (2,5), (3,5).
These are massive constraints. I cross-referenced the 'equals' requirement with the available dominoes like [5,5], [6,6], and [0,0]. If a domino like [5,6] was placed across an 'equals' boundary, it would be impossible. I used a process of elimination, starting with the sum 0 at (0,0) and (4,7), then worked my way through the equals blocks until the 15 dominoes fit like a perfect glove.
What I Learned
This set of puzzles taught me that 'equals' regions are actually your best friend, even though they look scary at first. They act like a color-by-number guide once you find just one value in the chain.
I also learned to be very careful with Rodolfo's 'empty' cells; in the Medium puzzle, I almost tried to place a domino over (3,3) before realizing it was a restricted zone. A tricky move I found was in the Hard puzzle where the sum 7 region at (4,4) and (4,5) shared a boundary with an 'equals' region. This meant that the value used in the equals chain limited the possible pairs for the sum, effectively narrowing 7 down to just one or two combinations of dominoes.