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Pips Answer for Friday, March 6, 2026

Complete NYT Pips puzzle solution with interactive board and expert analysis for Easy, Medium, and Hard difficulty levels.

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<2
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>4

Reveal by clicking a domino below OR a cell on the board

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Nyt Pips easy answer for 2026-03-06

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<2
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>4

Answer for 2026-03-06

I started my morning coffee and dove straight into Ian Livengood's Easy puzzle. My first instinct is always to look for the empty cells because they are basically freebies that tell you where a domino has to land without worrying about the math. Cell [3,1] was empty, and that immediately helped me position the [3,1] and [2,1] domino from the solution set. Then I looked at that greater than 4 rule at [2,3].

Looking at my pool of dominoes which included [4,4], [2,2], [4,6], [3,4], and [0,4], the only way to satisfy a greater than 4 was to use the 6 from the [4,6] domino. Once that was in place, the rest of the board just kind of fell into place like a series of falling tiles. I paired up the remaining ones based on the equality constraints until everything was green. Moving onto Rodolfo Kurchan's

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Nyt Pips medium answer for 2026-03-06

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8
<6
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Answer for 2026-03-06

Medium puzzle, things got a bit more interesting. I saw a triple equality region in the second column involving indices [1,1], [2,1], and [3,1]. This is like a gift from the puzzle gods because it limits your choices so much. I had to find three pips that were identical across different dominoes or use the same domino pips if they were adjacent.

I also had a sum of 8 at [1,2] and [1,3]. Since the dominoes available included things like [1,4], [6,3], [2,4], and [5,3], I had to see which ones could combine to hit 8. I realized that the [5,3] domino worked perfectly if I put the 5 at [1,3] and the 3 at [0,3], which then allowed the neighboring cells to satisfy the sum of 8. It took a second to see it, but once the sum was settled, the empty cells at [1,4] and [3,4] acted as the final anchors for the dominoes [0,4] and [1,4] and [3,3] and [3,4]. The

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Nyt Pips hard answer for 2026-03-06

15
3
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12
1
>3
4
>3
4
<4
7

Answer for 2026-03-06

Hard puzzle was a real beast today. Rodolfo really knows how to test your patience! I saw that huge sum of 15 at the top left corner. In a grid like this, hitting 15 with only three cells is tough. It usually means you are using your biggest pips. I looked at the [6,2] and [4,0] and [5,5] dominoes.

I cross-referenced the 15 target with the available dominoes and realized that [3,0] and [2,0] and [1,0] and [0,0] had to be carefully placed. Then there was that sum of 1 at the far right involving [1,6], [2,6], and [3,6]. That is incredibly restrictive! It basically means you have a 1 and two 0s. This helped me place the [1,6] and [0,6] domino and the [2,6] and [3,6] domino quickly. The greater than and less than constraints at the bottom, like the sum of 4 at [6,1] and the sum of 4 at [7,1] and [8,1], were the last bits I filled in to make sure everything was legal. It felt so satisfying to see the whole 13-domino map finally line up perfectly after about fifteen minutes of trial and error.

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What I Learned

One of the biggest things I learned today is that high-value sums and low-value sums are your best friends. A sum of 15 in three cells or a sum of 1 in three cells leaves almost no room for error, so they are the best places to start. I also noticed that the constructors love to put 'empty' cells near the edges.

These act as spacers. If you can figure out which domino covers an empty cell, you usually find the orientation for the three or four dominoes around it immediately. It is like a logic chain reaction. Tricky moves today included the triple equality region in the Medium puzzle; it looked simple but actually forced a lot of the horizontal dominoes to become vertical to fit the numbers.

Frequently Asked Questions

What does an empty region type actually mean?
An empty region means that the pips in those specific cells do not have to add up to anything or follow an equality rule. However, you still have to place a domino there. They are great because they give you a 'free' spot to place a difficult number that doesn't fit into a sum or equality constraint elsewhere.
Can I use the same domino twice in one puzzle?
No, the list of dominoes provided at the top is exactly what you have to work with. Each domino is unique and can only be used once. If you think you need two [4,4] dominoes, you probably made a mistake somewhere else on the board.
How do you handle the 'greater than' or 'less than' targets?
I always look at my remaining dominoes. If I have a 'less than 2' constraint, I know I'm looking for a 0 or a 1. I check my list of available dominoes for any that have those numbers and see which ones are not yet used in a sum or equality region. It is all about the process of elimination.