Pips Answer for Monday, December 29, 2025
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Nyt Pips easy answer for 2025-12-29
Answer for 2025-12-29
I started my morning with the Easy puzzle by Ian Livengood. Right away, I looked for the most restrictive spots. The region at [1,2] was a single-cell sum of 1, which meant that cell had to be a 1. Looking at my dominoes, the [1,4] piece was the only one that fit there.
I paired the 1 with the empty spot at [0,2]. Next, the 'greater than 5' constraint at [1,0] was a dead giveaway for a 6, so I used the [6,4] domino there. This left the 4 at [1,1], which perfectly matched the 'equals' constraint for [2,1], so I put the [2,4] domino there. The rest was just fitting the [5,5] and [4,4] into the remaining sum and equal regions. Moving on to the
Nyt Pips medium answer for 2025-12-29
Answer for 2025-12-29
Medium puzzle by Rodolfo Kurchan, I noticed a theme: sums of 10. It felt like everything needed to add up to 10. I started with the three-cell region at [0,5], [1,5], and [2,5].
To get 10 there, I had to use smaller numbers or a combination of mid-range pips. I found that placing the [0,5] and part of the [6,4] worked well. The empty cells at [2,2] and [3,1] were vital because they let me 'park' halves of dominoes that didn't need to satisfy a sum. The
Nyt Pips hard answer for 2025-12-29
Answer for 2025-12-29
Hard puzzle was a massive 16-domino challenge. I immediately scanned for the biggest constraints. The sum of 20 in the middle was the anchor. I knew I needed my heaviest hitters there, like the [4,6], [5,6], and [5,5] pieces.
Once I blocked those in, I focused on the 'equals' region at the bottom left. Having five cells all equal is tough, so I looked for where I had repeating numbers in my domino pool. The 'unequal' regions are always the trickiest for me because they don't tell you what a number is, only what it isn't. I used a process of elimination, making sure no two pips in those 2x2 squares matched. It took some shuffling, especially around the [7,1] greater-than-3 area, but once the 12-sum and 20-sum were locked, the smaller pieces like [1,1] and [0,0] filled the gaps.
What I Learned
Today really reinforced the importance of 'empty' cells as strategic buffers. In the Medium puzzle, I almost ignored them, but they are actually the key to placing dominoes that have one 'difficult' number and one 'easy' number.
I also noticed a pattern in the Hard puzzle where the 'unequal' constraint usually sits next to a very high sum. This is a clever design choice because it prevents you from just dumping all your 6s and 5s in one spot. Also, whenever I see a 'sum of 3' spread across three cells, I know it has to be a 1, 1, and 1 or some combination of 1, 2, and 0, which narrowed down my domino choices significantly.