Pips Answer for Saturday, December 20, 2025
Complete NYT Pips puzzle solution with interactive board and expert analysis.
Click a domino or a cell to reveal the answer
Solution & Analysis
Complete answers and solving insights for 2025-12-20
NYT Pips easy answer for 2025-12-20
NYT Pips easy answer for 2025-12-20
Complete answer for 2025-12-20 (Easy)
Solving today's Pips set was a fun journey through different logic styles. I started with Ian Livengood's Easy puzzle. The first thing that caught my eye was the 'sum target 8' in the top right. Looking at my domino pile, [4,4] was the only pair that could possibly make an 8, so I locked that in vertically.
Then, I saw two 'sum target 0' clues. Since a sum of zero in a single cell can only be a blank space, I knew the [3,2] domino had to be placed so the 0 (the 2 side of the [3,2] isn't 0, wait, looking at the pips, the '0' means a blank side) was on the target. Actually, in Pips, a target of 0 just means that specific cell has zero pips. I mapped out the remaining pieces by looking at the 'equals' regions, which forced the [3,3] and [2,0] dominoes into place because their values had to match their neighbors. Moving to the
NYT Pips medium answer for 2025-12-20
NYT Pips medium answer for 2025-12-20
Complete answer for 2025-12-20 (Medium)
Medium puzzle, the 'sum target 7' was my anchor. With [6,1] available, it was a perfect fit for the top row.
The 'sum target 2' region was tricky because it could be 1+1 or 2+0, but looking at the 'less than 4' constraint nearby, I realized the [1,1] domino had to sit there to satisfy both. The
NYT Pips hard answer for 2025-12-20
NYT Pips hard answer for 2025-12-20
Complete answer for 2025-12-20 (Hard)
Hard puzzle by Rodolfo Kurchan was the real brain-buster. It had these massive 'equals' regions. I spent a lot of time on the 6-cell 'equals' area.
When you have that many cells that must share the same value, you have to look at which dominoes have repeating numbers. I noticed [3,3], [2,2], [4,4], [5,5], and [6,6] were all in the pool. By cross-referencing the 'sum target 8' (which I figured out was [6,2] or [5,3] combinations), I eventually narrowed down the large equals region to 3s and 2s. The breakthrough was placing the [6,6] and [5,5] in spots where they wouldn't interfere with those tight sum constraints.
What I Learned
Today really highlighted how 'Sum 0' regions are the most powerful starting points because they immediately tell you one side of a domino must be a blank (0 pips). I also noticed a pattern in the Hard puzzle: when an 'equals' region covers parts of three different dominoes, it severely limits your orientation options.
You're basically playing a game of Tetris where the numbers have to match. Another neat trick I used was 'domino counting'—if I knew I needed a certain number of 2s to fill 'equals' regions, and I only had a few dominoes with 2s on them, it narrowed down the possible locations for those specific pieces very quickly.
Frequently Asked Questions
What does 'sum target 0' mean in a single cell?
How do 'equals' regions work when they cover multiple cells?
Can I use the same domino twice?
What if a region is 'less than' a number?
Is there always only one solution?
How to Use This Board
Select a Domino
Tap any domino from the tray below the board to select it
Place on Board
Tap a cell on the board where you think it belongs. If correct, both cells reveal!
Rotate if Needed
Tap a selected domino again to rotate it, or use the rotate button
Use Hints
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