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Pips Answer for Wednesday, January 7, 2026

Complete NYT Pips puzzle solution with interactive board and expert analysis.

Progress 0/5 dominoes
7
=
=
>4
4

Click a domino below or a cell on the board to reveal

Expert Puzzle Analysis

Deep insights from puzzle experts

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Nyt Pips easy answer for 2026-01-07

7
=
=
>4
4

Answer for 2026-01-07

I tackled the January 7th Pips set starting with Ian Livengood’s Easy puzzle. The first thing I spotted was the 'empty' constraint at (2,0) and (3,3), which in Pips language means those cells have zero dots. I looked at my domino list—[3,5], [2,3], [0,3], [4,1], [2,4]—and immediately knew the [0,3] and [4,1] dominoes were likely candidates for those spots.

The 'sum 7' clue for (0,0) and (1,0) was the next anchor. By testing the [2,4] domino at (0,1) and (0,0), I found that if (0,0) was 4, then (1,0) had to be 3 to hit that sum of 7. This cascaded nicely into the 'equals' constraints.

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Nyt Pips medium answer for 2026-01-07

<6
=
9
<2
>3
=

Answer for 2026-01-07

For the Medium puzzle by Rodolfo Kurchan, the 'equals' chain at (2,3), (2,4), and (3,3) was the key. Since those three cells all had to have the same value, I scanned the dominoes [5,0], [2,6], [4,5], [3,6], [6,5], [0,3], [5,3] for repeating numbers.

The 'sum 9' at (1,4) and (1,5) limited my choices significantly—it had to be the [4,5] or [3,6] domino. The

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Nyt Pips hard answer for 2026-01-07

6
3
9
0
>1
=
1
<7
4
>8
>5
5
2

Answer for 2026-01-07

Hard puzzle was a massive 12-domino grid, but it gave me a 'sum 0' at (1,0) and (2,0). That is the best clue you can get because both cells must be 0.

That placed the [0,0] and [2,0] dominoes right away. From there, I worked through the 'sum 9' at (0,2) and (1,2) and the 'sum 4' at (4,2) to lock in the rest of the board.

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What I Learned

One thing that really clicked today was how the 'empty' clues act as a zero-value anchor. In the Hard puzzle, the sum of 0 was a total giveaway, but the 'greater than' clues were much sneakier.

I learned that when you have a 'greater than 8' constraint like the one at (3,4) and (4,4), you aren't just looking for high numbers; you're looking for the specific dominoes that can actually reach that total. Since the max value is usually 6, a sum over 8 narrows it down to just a few pairs like 4/5, 4/6, or 5/6. Also, seeing Rodolfo Kurchan's name usually means I need to watch out for 'equals' chains that span across multiple dominoes, which was definitely the case in the Medium grid.

Frequently Asked Questions

What does the 'empty' region type mean in Pips?
An 'empty' region means that the cell contains zero pips or dots. It is essentially a value of 0 for any sum or comparison logic.
How do you solve a 'sum' clue that spans two different dominoes?
You have to look at the available numbers left in your pool. If a sum is 9 and you have a 4 in one cell, the adjacent cell in that region must be a 5, even if it belongs to a completely different domino.
Is there a specific order to solve the regions?
Usually, it is best to start with 'empty' cells or very small/large 'sum' clues (like 0, 1, or 11/12) because they have the fewest possible combinations.
What if a domino could fit in two different places?
This happens often! When it does, I look at the surrounding 'equals' or 'unequal' clues. Usually, one placement will break a nearby constraint, allowing you to rule it out by process of elimination.