Pips Answer for Thursday, September 4, 2025
Complete NYT Pips puzzle solution with interactive board and expert analysis.
Click a domino below or a cell on the board to reveal
Expert Puzzle Analysis
Deep insights from puzzle experts
Nyt Pips easy answer for 2025-09-04
Answer for 2025-09-04
Solving the September 4th Pips set felt like a masterclass in 'working backward' from the empty and zero constraints. I started the Easy puzzle by spotting that zero in the top-right corner immediately.
Since the only domino with a zero was [3,0], it locked the top row into a (3,0) pair. From there, the sum of 5 in the top-left region became a simple subtraction problem. The
Nyt Pips medium answer for 2025-09-04
Answer for 2025-09-04
Medium puzzle was all about those 'equals' regions. I looked at the three-cell equal region across the third row and the four-cell equal region above it.
The breakthrough came when I realized the sum of 1 in the bottom-middle meant that specific cell had to be a 1, which forced the [1,5] domino into place. Once the 5s started bleeding into the adjacent equal regions, the whole grid collapsed into place like a house of cards. The
Nyt Pips hard answer for 2025-09-04
Answer for 2025-09-04
Hard puzzle was a beast, mostly because of that massive sum-24 region at the top. I spent about five minutes just testing combinations of high-value dominoes (like the 5s and 4s) to see which ones could also satisfy the smaller equality regions below.
The 'empty' cells were actually my best friends here—they act as buffers that allow you to place a high value on one side of a domino without it messing up a sum region on the other side. I finally cracked it by realizing the [0,2] cell had to be a 0, which forced the [0,5] domino to bridge into the empty [0,3] slot.
What I Learned
I learned that the 'Empty' constraint is often the most powerful tool in the Hard puzzles. It’s tempting to ignore them because they don't have a sum, but they are actually the only places you can 'hide' pips that would otherwise break your sum targets.
I also noticed a neat pattern in Heidi Erwin's construction: she loves using the maximum available pip (like the 5s and 6s) to fill those large sum regions, which usually means you should save your doubles for those areas. In the Hard puzzle, the sum of 24 was so high for five cells that it almost required every cell to be a 4 or 5, which significantly narrowed down my domino choices right from the start.