Pips Answer for Friday, January 16, 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 2026-01-16
Answer for 2026-01-16
I started with the Easy puzzle by looking at the target regions first. I saw a sum target of 3 at (0,2) and another sum target of 3 at (1,0). Since (0,2) was a single cell, I knew that part of a domino had to be a 3.
For the 'equals' regions like the one at (0,0), (0,1), and (1,1), I had to find a set of dominoes where those three spots would hold the same value. I mapped out the available dominoes like [3,2], [2,2], and [0,0] and realized that placing the [0,0] and [0,5] dominoes in a way that satisfied the sum and equals constraints was the only way to make the board fit. Moving to the
Nyt Pips medium answer for 2026-01-16
Answer for 2026-01-16
Medium puzzle, the 'unequal' region at (1,1) through (2,2) was the biggest challenge.
I focused on the sum of 7 for the region (3,2), (3,3), and (4,2). By testing the [4,2] and [5,6] dominoes, I found a configuration where no numbers repeated in the unequal zone while still hitting the sum targets.
Nyt Pips hard answer for 2026-01-16
Answer for 2026-01-16
Finally, the Hard puzzle was a real workout. I looked for the sum of 0 at (6,0) and (7,0) which meant that the [0,x] dominoes had to be used there.
The long 'equals' region at (2,2) through (5,3) required five identical numbers, so I looked for a number that appeared frequently across my remaining dominoes, which turned out to be 4. I filled in the 24-sum and 20-sum regions by placing the high-value dominoes like [6,6] and [4,6] there, then carefully tucked the smaller ones like [3,1] and [1,4] into the remaining gaps.
What I Learned
One big thing I noticed today was how the 'equals' regions in the Hard puzzle act as an anchor for the whole board. If you misplace one number in a long chain like that, the whole puzzle falls apart.
I also learned that in the Medium puzzle, the 'empty' cells are actually helpful because they narrow down where the dominoes can physically bend. The trickiest part was definitely the sum of 24 in the Hard puzzle because it forced me to use almost all of my highest-value pips in one corner, which made balancing the rest of the board much tighter than usual.