Pips Answer for Thursday, December 11, 2025
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 2025-12-11
Answer for 2025-12-11
I started with the Easy puzzle to get my brain moving. The first thing I noticed was the Sum 5 region at (0,0). Since it was only one cell, I knew it had to be the 5 from the [5,3] domino.
That placed the 3 in (0,1), which worked perfectly because (0,1) was an empty constraint cell. After that, the rest of the Easy board just fell into place by matching the dominoes to the Greater Than 3 and Sum 9 areas. Moving on to the
Nyt Pips medium answer for 2025-12-11
Answer for 2025-12-11
Medium puzzle, the 'Equals' regions were my best friend. I looked for regions like (2,2) and (2,3) that had to be the same value.
I saw (0,4) needed to be a Sum of 6, and since it was a single cell, I picked the [4,6] domino, which also helped satisfy the Sum 10 region right next to it. The
Nyt Pips hard answer for 2025-12-11
Answer for 2025-12-11
Hard puzzle was a real step up in logic. I immediately hunted for the Sum 0 region at (4,1) and (4,2). Because you can only get a zero from specific dominoes like [0,3] and [0,4], I knew those two had to be placed there.
That one move basically unlocked the whole bottom of the grid. Once I had those zeros, I could solve the Sum 10 at (4,0) and (5,0) because I already knew (4,0) was a 4. It felt like a chain reaction after that, especially with the long 'Equals' chain at the very bottom row.
What I Learned
One thing that really clicked for me today was how powerful those 'Equals' regions are in the Hard puzzle. When you have four cells in a row like (5,1) through (5,4) that all have to be the same number, it severely limits which dominoes can even fit there.
I also realized that 'Empty' regions aren't just filler; they are actually helpful because they don't restrict your choices, giving you a place to dump the 'leftover' half of a domino you needed for a tough sum elsewhere. The biggest takeaway was definitely looking for the most restrictive sums first, like the Sum 0 or Sum 10, because they have the fewest possible combinations.