Pips Answer for Monday, August 18, 2025
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Nyt Pips easy answer for 2025-08-18
Answer for 2025-08-18
When I first sat down with today's Pips puzzles, I took a deep breath and scanned for the easiest starting points. For Rodolfo Kurchan's Easy level, my eyes immediately went to the region at the bottom marked with a target sum of 12. Since we are dealing with standard dominoes, the only way to get a 12 in two cells is by using the double-six piece.
Once I placed the [6,6] domino there, I looked at the 'equals' region, which was a 2x2 square in the middle. I had dominoes like [2,2], [2,3], and [5,2] left. It was clear that the number 2 was the recurring theme, so I arranged those pieces so that the 2s filled that square, making sure the [2,3] and [5,2] were oriented correctly to leave the 3 and 5 for the other constraints. Moving on to Heidi Erwin's
Nyt Pips medium answer for 2025-08-18
Answer for 2025-08-18
Medium puzzle, I looked for the most restrictive area. The sum of 18 in a three-cell region is a massive hint. Since the maximum number of dots on any side is 6, the only possible combination to reach 18 is 6+6+6.
I looked through my available dominoes like [1,6], [6,3], [2,6], and [5,6] and realized I had to chain them together so that their 6-sides landed in that specific zone. I also noticed a 'sum 2' region that only had one cell, which meant I had to put a 2-pip side there, helping me lock in the [2,6] domino. By the time I got to the
Nyt Pips hard answer for 2025-08-18
Answer for 2025-08-18
Hard puzzle, also by Heidi Erwin, I didn't let the size of the board intimidate me. I spotted a region that required a sum of 0 across four cells. In this game, a 0 sum is a total gift because it means every single cell in that area must be blank.
I used the [0,0] and [2,0] dominoes to fill that requirement. From there, I focused on the sum of 18 again, using the 6s from dominoes like [6,6], [1,6], and [0,6]. The 'equals' constraints acted like a check and balance; whenever I placed a piece, I made sure the neighboring cell in an 'equals' zone matched. The tricky part was the [4,5] and [3,5] pieces, but once the 0s and 6s were anchored, the middle section practically solved itself.
What I Learned
One of the coolest things I noticed today was how the 'Equals' regions can actually be used to eliminate possibilities even if you don't know the number yet. If an 'Equals' region covers cells from two different dominoes, you know those two dominoes must share at least one number in common. In the Hard puzzle, I learned to value the empty cells (zeros) just as much as the high numbers.
Usually, we focus on the big sums, but those 0-sum regions are the most powerful anchors for starting a solve. I also realized that Heidi Erwin likes to use the maximum possible sum (18) as a logic gate—if you don't get your 6s in exactly the right spot, the whole board breaks. It really teaches you to look at the board as a single interconnected machine rather than just separate little tasks.