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Home Archive 2026-03-05

Pips Answer for Thursday, March 5, 2026

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

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Progress 0/4 dominoes
3
<1
≠
5

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Solution & Analysis

Complete answers and solving insights for 2026-03-05

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NYT Pips easy answer for 2026-03-05

NYT Pips easy answer for 2026-03-05

3
<1
≠
5

Complete answer for 2026-03-05 (Easy)

Solving the March 5th Pips set felt like a masterclass in logical deduction. I kicked things off with the Easy grid, which was a great warm-up. Right away, I spotted the 'Less than 1' constraint at [1,0]. Since we are dealing with pips, that cell had to be a 0. Knowing that [1,0] was a 0 and part of the [[1,1],[1,0]] domino, I checked the list and saw the [1,0] domino.

That meant [1,1] had to be 1. From there, I looked at the 'Sum 3' at [0,2]. Since it was a single-cell region, that cell had to be 3. The only domino with a 3 left was [3,3], so I paired [0,2] with [1,2], making both of them 3s. The rest of the Easy grid fell into place once I confirmed the 'Unequal' region had no repeating numbers. Moving on to the

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NYT Pips medium answer for 2026-03-05

NYT Pips medium answer for 2026-03-05

4
=
1
1
=
4
2
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2

Complete answer for 2026-03-05 (Medium)

Medium puzzle, the difficulty definitely ramped up. I looked for the most restrictive areas first. The 'Sum 1' targets at [1,4] and [2,0] were my anchors.

I also focused on the 'Equals' region spanning [1,1], [1,2], and [2,1]. This is a classic Pips bottleneck; because those three cells must be identical, it severely limits which dominoes can occupy those spots. I realized that if [2,1] and [2,0] were a domino and [2,0] had to be part of a sum of 1, it limited the options for that entire cluster. The

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NYT Pips hard answer for 2026-03-05

NYT Pips hard answer for 2026-03-05

1
=
6
4
8
<2
0
4
>4
12
12
6
=
6
2

Complete answer for 2026-03-05 (Hard)

Hard puzzle was a real beast, but the 'Sum 12' at [3,0] and [4,0] was the key that unlocked everything. To get a 12 from two cells, both cells must be 6.

I combed through the domino list to see which ones had a 6 and where they could fit without overlapping. Once I placed those 6s, I used the 'Sum 0' at [1,4] and [2,4]—which obviously meant both cells were 0—to clear out the middle of the board. The 'Equals' constraint at [3,6], [4,5], and [4,6] was the final puzzle piece, requiring a very specific orientation of the [4,6] and [3,6] dominoes to satisfy the sum targets nearby.

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What I Learned

One of the coolest patterns I noticed today was how 'Equals' regions can act as bridges across the board. In the Medium puzzle, the 'Equals' region forced a ripple effect that determined the value of three different dominoes simultaneously.

I also learned that in the Hard puzzles, you should always look for the extreme sums first. A 'Sum 12' or a 'Sum 0' is way more helpful than a 'Sum 6' because there are fewer ways to make those totals. It is also a good reminder to keep a close eye on the domino list; sometimes I get ahead of myself and try to use a domino that isn't even in the available pool for that specific day.

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Frequently Asked Questions

What does an 'Empty' region mean in Pips?
An empty region just means there are no special mathematical rules for that specific cell. You still have to fill it with a domino half, but you don't have to worry about it summing to a certain number or being equal to its neighbors.
How do 'Unequal' regions work?
An unequal region is like a mini Sudoku. Every cell listed in that region must contain a different number of pips. If there are four cells in the region, you have to use four different values from 0 to 6.
Can I reuse the same domino twice in one puzzle?
No, you can only use each domino provided in the daily list exactly once. If you think you need two [6,6] dominoes but the list only shows one, you'll need to rethink your placements!
What is the best strategy for the Hard puzzles?
Always start with the most restrictive regions. Look for very high sums, very low sums, or regions with a 'Less than' or 'Greater than' constraint. These usually have only one or two possible solutions, which gives you the starting points you need to solve the rest of the board.

How to Use This Board

1

Select a Domino

Tap any domino from the tray below the board to select it

2

Place on Board

Tap a cell on the board where you think it belongs. If correct, both cells reveal!

3

Rotate if Needed

Tap a selected domino again to rotate it, or use the rotate button

4

Use Hints

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