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Home Archive 2026-03-07

Pips Answer for Saturday, March 7, 2026

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

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Progress 0/5 dominoes
7
=
4
=
3

Click a domino or a cell to reveal the answer

Solution & Analysis

Complete answers and solving insights for 2026-03-07

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NYT Pips easy answer for 2026-03-07

NYT Pips easy answer for 2026-03-07

7
=
4
=
3

Complete answer for 2026-03-07 (Easy)

Solving the March 7th Pips set felt like a classic progression from a quick morning coffee warm-up to a deep-dive logic session. I started with Ian Livengood's Easy puzzle. The immediate giveaway was that single-cell region at (2,4) with a target sum of 3. I knew that had to be the 3 from one of my dominoes.

From there, I looked at the sum of 7 at the top left. With the dominoes available, I narrowed it down to the 1-6 or 3-4 pairings. Once I placed the 2-1 and 2-2 dominoes according to the solution path, the 'equals' regions fell into place like a row of literal dominoes. Moving on to Rodolfo Kurchan's

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NYT Pips medium answer for 2026-03-07

NYT Pips medium answer for 2026-03-07

=
=
>0
>0
=
10

Complete answer for 2026-03-07 (Medium)

Medium puzzle, the board got a bit more restrictive with 'empty' cells. These are actually my favorite because they act as walls. I focused on the sum of 10 at (4,2) and (4,3).

Looking at the set, it was either the 5-5 or the 6-4. Since I had a 'greater than 0' constraint nearby, I had to be careful not to use up my zeros too early. The

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NYT Pips hard answer for 2026-03-07

NYT Pips hard answer for 2026-03-07

3
7
=
2
0
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18
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5
=
18
10
10

Complete answer for 2026-03-07 (Hard)

Hard puzzle was where the real expert-level deduction happened. Kurchan included two regions with a sum of 18. In Pips, if three cells sum to 18, they absolutely must be 6, 6, and 6 because 6 is the maximum value on any domino face.

That gave me two '6-6-6' anchors on the left and right sides of the board. I then matched the 'sum of 0' at (3,2) and (3,3) which meant two zeros were locked in. By connecting these high and low anchors, the middle 'equals' regions were forced into specific configurations to satisfy the remaining dominoes like the 5-6 and 4-4.

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What I Learned

This puzzle set really reinforced the 'Extreme Value' strategy. Whether it's a sum of 0 or a sum of 18, starting at the edges of the possible pip values is always faster than trying to guess middle-range sums like 7 or 10.

I also noticed an interesting pattern in the Hard puzzle where the 'equals' regions formed a sort of bridge across the center. It taught me to look for 'clue chains' where one solved region immediately dictates the value of three or four other cells. In the Medium puzzle, the empty cells really dictated the orientation of the 0-2 and 1-5 dominoes, reminding me that what isn't there is just as important as what is.

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Frequently Asked Questions

What should I do first when I see a large sum like 18 in a Hard puzzle?
Always look at how many cells are in that region. If it's 3 cells and the sum is 18, you've hit the jackpot—all three must be 6s. It's the strongest starting point you can find.
What does an 'empty' type region mean?
An empty region means those specific coordinates on the grid are not covered by any dominoes. They are essentially 'dead space' that helps you figure out the physical boundaries of where your dominoes can actually lay.
Are the dominoes in the list used in order?
No, the dominoes provided in the list can be placed anywhere they fit and can be rotated or flipped (e.g., a 1-2 domino can be placed as 2-1).
How do 'equals' regions work with more than two cells?
In an 'equals' region with three or more cells, every single cell in that region must contain the exact same number of pips. It's a very powerful constraint for transferring values across the grid.

How to Use This Board

1

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2

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3

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4

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