Pips Answer for Wednesday, February 25, 2026
Complete NYT Pips puzzle solution with interactive board and expert analysis for Easy, Medium, and Hard difficulty levels.
Reveal by clicking a domino below OR a cell on the board
Expert Puzzle Analysis
Deep insights from puzzle experts
Nyt Pips easy answer for 2026-02-25
Answer for 2026-02-25
Solving this set of Pips puzzles was a fun journey that required a mix of quick math and spatial reasoning. I started with the Easy puzzle, where the clear anchor was that massive 'Sum 30' region covering six cells. Since all the available dominoes had at least one 5 on them ([5,6], [5,5], [5,3], [5,2], [5,0]), I knew the 5s would be doing a lot of the heavy lifting.
I placed the higher value dominoes like the [5,6] and [5,5] into that large sum area first. The 'Sum 2' and 'Less than 2' clues at the edges acted as perfect anchors to narrow down where the [5,0] and [5,2] dominoes could live, because those low numbers are so limited. Moving onto the
Nyt Pips medium answer for 2026-02-25
Answer for 2026-02-25
Medium puzzle, the challenge shifted. The 'Equals' region spanning five cells ([3,2], [4,1], [4,2], [4,3], [4,4]) was the key.
When you have five cells that all must contain the same number of pips, it really limits your options. I looked at the remaining dominoes and realized that if those cells were all, say, 3s, I'd need enough 3s to fill them. By cross-referencing that with the 'Sum 15' regions, the whole middle of the grid just clicked into place.
Nyt Pips hard answer for 2026-02-25
Answer for 2026-02-25
Finally, the Hard puzzle was a real test of patience. The 'Sum 18' region ([2,0], [3,0], [3,1]) was my starting point. Since 18 is a very high sum for just three cells, they basically had to be 6s or 5s.
Seeing the [6,6] domino in the list made it obvious that it had to be part of this high-sum cluster. I then followed the 'Equals' clues like a trail of breadcrumbs. For instance, the 'Equals' clue for [0,6] and [0,7] meant those two adjacent cells had the same value, which only happens with a 'double' domino or when two different dominoes meet with the same number. I spent most of my time on the Hard puzzle balancing the 'Sum 5' constraints with the 'Equals' chains until everything was perfectly symmetrical.
What I Learned
One thing that really stood out to me today was how 'Equals' regions are often more powerful than 'Sum' regions. In the Medium and Hard puzzles, knowing that several cells must have the exact same number of pips acts like a filter, immediately disqualifying most dominoes. I also noticed a neat pattern in the Easy puzzle: when every single available domino shares a common number (in this case, 5), that number becomes the 'background noise' of the puzzle.
You stop looking for where the 5s go and start looking specifically for where the *other* side of the domino fits. It's also a good reminder to always check the 'Empty' squares first. They might seem like they don't give info, but they actually act as walls that define the shape of the playable grid, which helps in visualizing where the longer dominoes can't turn a corner.