Pips Answer for Saturday, September 6, 2025
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Nyt Pips easy answer for 2025-09-06
Answer for 2025-09-06
I started by looking at the Easy puzzle, which usually helps me warm up. Right away, I noticed the single-cell targets of 0 at (0,3) and (2,1).
Those are gifts because they immediately tell you where the zeros from the dominoes have to go. The region (0,1)+(1,1)=6 was the next anchor; since 3+3 was an option with the [3,3] domino, I tested that first and it fit perfectly with the neighbors. Moving to the
Nyt Pips medium answer for 2025-09-06
Answer for 2025-09-06
Medium puzzle, the 'Equals' constraint is what I focused on. Having (0,0) equal to (1,0) meant I needed two dominoes that could share a number at those specific points.
The sum of 9 at (0,1) and (1,1) was the real bottleneck—since the dominoes were mostly mid-range numbers, I knew it had to be 5 and 4. Once I placed the [2,5] and [3,4] pieces, the rest of the board just kind of fell into place. The
Nyt Pips hard answer for 2025-09-06
Answer for 2025-09-06
Hard puzzle was a different beast. Rodolfo Kurchan likes to use these long sum chains. I looked for the most restrictive area first, which was the sum of 15 across three cells (2,0), (3,0), and (3,1). To get to 15 with the available pips, you need big numbers like 6, 5, and 4.
I also saw the sum of 12 for (3,3) and (4,3). Since there wasn't a [6,6] domino, I had to use the 6s from the [6,1], [4,6], or [6,3] pieces. It was like a big jigsaw puzzle where I had to keep checking the 'Unequal' region (1,3, 1,4, 1,5) to make sure I wasn't repeating numbers there. Once I locked in the [5,5] and the [0,0], the layout of the smaller pips became much clearer.
What I Learned
This set really taught me the value of looking for 'bottlenecks.' In the Hard puzzle, the sum of 12 and the sum of 15 are extremely restrictive because only a few dominoes have high enough numbers to reach those totals. If you start with the small sums, you often get stuck, but starting with the biggest requirements narrows down your choices significantly.
I also realized that 'Empty' cells are just as important as the numbered ones—they act like walls that dictate the orientation of the dominoes. For instance, in the Easy puzzle, the two empty spots basically forced the [2,0] and [0,5] dominoes to stay in their lanes. Also, the 'Unequal' constraint is a sneaky way to eliminate candidates that otherwise seem to fit a sum nearby.