Pips Answer for Sunday, January 11, 2026
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Nyt Pips easy answer for 2026-01-11
Answer for 2026-01-11
When I first sat down with the Pips puzzles for January 11, I knew I had to be methodical. For the Easy puzzle, I immediately scanned for the single-cell constraints. I saw that cell [1,4] had a sum target of 5, which is quite high for a single cell, and cell [0,1] had to be less than 1, meaning it had to be a 0. By locking these in, I could see which dominoes from the list—like the [3,5] and the [1,0]—would fit.
I noticed a 'less than 2' constraint at [2,2] and an 'equals' region for [1,0] and [2,0]. By placing the [3,1] domino across [1,1] and [0,1], I was able to satisfy the sum of 4 requirement and the less than 1 requirement simultaneously. From there, the rest of the dominoes like [3,3] and [5,5] just fell into place. Moving on to the
Nyt Pips medium answer for 2026-01-11
Answer for 2026-01-11
Medium puzzle, the 'empty' cells at [1,1] and [1,3] acted as roadblocks, which actually helped narrow down the paths for the dominoes. I focused on the 'sum 8' and 'sum 2' regions near the bottom right.
Since the sum of [2,3] and [2,4] had to be 8, and the only dominoes that could work were things like [3,5] or [4,4], I had to check the surrounding 'equals' and 'greater than' zones. The 'greater than 5' at [3,3] was a huge hint, forcing a 6 there from the [6,2] domino.
Nyt Pips hard answer for 2026-01-11
Answer for 2026-01-11
Finally, the Hard puzzle looked intimidating because every single cell had a target sum. It was basically a grid of pips! I started by marking all the 0s—like at [0,0], [2,0], [2,4], [2,5], and [3,4].
This told me exactly where the blank sides of the dominoes had to go. For instance, the domino at [2,4] and [2,5] had to be the [0,0] piece. I then looked for the 4s, which are also quite restrictive. By connecting the dots between the targets and the available dominoes like [1,4], [2,4], and [3,4], I slowly filled the board from the corners inward until everything matched up perfectly.
What I Learned
This set of puzzles really highlighted how important it is to look at the 'negative space' or the most restricted cells first. In the Medium puzzle, the empty cells weren't just gaps; they were boundaries that dictated the orientation of every nearby domino. I also learned a neat trick for the Hard puzzle: when you have a grid where every cell has a value, you should look for the highest and lowest numbers first (the 0s and the 4s or 6s).
These values have the fewest possible domino combinations. For example, a target of 0 can only be the blank side of a domino, and a target of 6 must be the 6-pip side. Another interesting pattern was in the 'equals' regions; they act like a bridge, making sure that whatever value you pick for one side must be available for the other, which often eliminates 50% of your options immediately.