Pips Answer for Tuesday, November 18, 2025
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Nyt Pips easy answer for 2025-11-18
Answer for 2025-11-18
I started the day with the Easy puzzle, which felt like a nice warm-up. The first thing I noticed was the sum region at the bottom calling for an 8. Since I only had four dominoes to work with, the 2-6 was the only pair that could possibly fit there. Once I placed that, it forced the 4-4 domino into the vertical slot on the right side because of those 'equals' constraints. The 0-0 and 0-6 fell right into place after that to satisfy the remaining empty and equal spots. Moving on to the Medium, the sum of 11 at the bottom-left was my anchor. I scanned my inventory and realized I had to use pieces of the 6-1 and 2-5 dominoes to make that work.
The trickiest part of the Medium was the four-cell 'equals' region in the middle; it's basically a big block of the same number, and once I figured out it had to be 1s based on the 0-1 domino, the rest of the board cleared up quickly. The Hard puzzle was a real brain-burner today. Rodolfo Kurchan designed a grid where almost every region summed to 9. I spent a good five minutes just staring at the dominoes, trying to see which ones could even contribute to a 9. I found that the 5-4 combination (from different dominoes) and the 6-3 were essential. I focused on the 'equals' region at the bottom-left (6,0 and 6,1) to lock down the 2-2 domino early. After that, it was a game of domino-sudoku, making sure that as I placed the 5-5 and 5-6, I wasn't blocking the smaller 2-1 or 3-3 pieces from filling their specific sum requirements.
What I Learned
Today really highlighted how important the 'inventory' is. In the Hard puzzle, I almost tried to force a 4-5 sum, but then I realized I didn't have a 4-5 domino—I had a 4-3 and a 5-5. This reminded me that you often have to split dominoes across region boundaries to get the totals you need.
I also noticed a pattern in Ian Livengood's Medium layout where the empty cells act as 'stoppers' to prevent long domino runs, which actually helps narrow down the orientation of the surrounding pieces. Another cool trick I picked up was using the 'equals' regions to identify which dominoes *can't* go there. For example, if a region has three cells that must be equal, you're almost always looking for a double domino or two dominoes that share a common number.