Pips Answer for Monday, December 8, 2025
Complete NYT Pips puzzle solution with interactive board and expert analysis.
Click a domino below or a cell on the board to reveal
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Nyt Pips easy answer for 2025-12-08
Answer for 2025-12-08
Solving the Pips puzzles for today was a fun journey through different levels of logic. I always start with the Easy puzzle to get my brain warmed up. I noticed right away that cell (1,0) had a 'less than 1' constraint.
Since pips only go down to 0, that cell had to be 0. I scanned the dominoes and saw [3,0], which fit perfectly there. The 'equals' region at the top left was three cells long, which usually means the dominoes have to repeat a number. I managed to place the [4,4] and [4,6] pips in a way that satisfied both the equals region and the sum target of 2 at (1,3).
Nyt Pips medium answer for 2025-12-08
Answer for 2025-12-08
For the Medium puzzle, the 'greater than 4' areas at (0,2) and (2,0) were my anchors. I knew I had to save my 5s and 6s for those spots.
The 'equals' column in the middle (1,1, 2,1, 3,1) was the trickiest part, but once I realized the [2,1] and [3,1] dominoes could share numbers across regions, it all clicked into place. Finally, I hit the
Nyt Pips hard answer for 2025-12-08
Answer for 2025-12-08
Hard puzzle by Rodolfo Kurchan. That sum of 21 in the top right was a monster! With only four cells to work with, I knew I needed almost all high pips like 6s and 5s.
I looked at the domino list and saw [5,5] and [6,3], which are high-value gold. The 'sum target 0' at (2,5), (2,6), and (2,7) was a huge relief—it basically told me to find the [0,0] or any dominoes with zeros and cluster them there. I spent most of my time on the 'equals' region at the bottom left, making sure the [4,1] and [6,0] pips lined up with their neighbors without breaking the sum 12 target nearby. It felt like a giant game of tetris where the blocks are numbers that have to add up just right.
What I Learned
Today really reinforced how important it is to look at the 'empty' cells first. By identifying where dominoes *cannot* go, the rest of the board starts to reveal itself. I also noticed a neat pattern in the Hard puzzle: when you have a very high sum target like 21 across a small number of cells, the dominoes with 5s and 6s become extremely restricted.
You can't just put them anywhere; they have to go in those high-sum regions. Also, 'equals' regions that span across different dominoes are the best way to bridge the gaps in your logic. If you know one side of a domino, the 'equals' constraint forces the value of the next one, creating a chain reaction that can solve half the board in one go.