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Pips Answer for Sunday, February 8, 2026

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

Progress 0/6 dominoes
>4
<2
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3
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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 2026-02-08

>4
<2
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3
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Answer for 2026-02-08

Solving the Pips set for February 8, 2026, was a great exercise in logic and spatial reasoning. I started with the Easy puzzle, where the Greater than 4 constraint at [0,2] was my immediate anchor. Looking at my available dominoes, the 5 from the [5,2] tile was the only one that fit.

From there, I tackled the Less than 2 spot at [0,4], which I paired with the [4,1] domino by placing the 1 there. The Equals regions then fell into place like a chain reaction as the remaining dominoes were narrowed down. Moving on to the

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Nyt Pips medium answer for 2026-02-08

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=
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0
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0
<3
>8

Answer for 2026-02-08

Medium puzzle, the first things I spotted were the Sum 0 targets at [2,5] and [4,2]. These are gifts in any puzzle because they immediately tell you those cells must be 0.

I used that to anchor the [0,1] and [0,4] dominoes. The Greater than 8 region at the bottom right was the next big challenge; I needed high values, so I placed the [4,6] domino there, which satisfied the sum requirement of 10. The

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Nyt Pips hard answer for 2026-02-08

22
18
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1
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11
>2
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>2

Answer for 2026-02-08

Hard puzzle was a true test of patience. I focused heavily on the Sum 22 region across [0,2], [0,3], [0,4], and [1,2]. Getting a sum that high with only four cells requires mostly 5s and 6s. I slotted the [6,6] and [4,6] tiles strategically to hit that target.

Then I shifted to the Sum 1 region, which is the opposite extreme. Having five cells sum to 1 means four of them must be 0 and one must be 1. This restricted my movement significantly and forced me to use the [0,0] and [0,1] dominoes to fill those gaps. Once those anchors were set, the rest of the board was a matter of matching the remaining Equals regions and ensuring the domino pairs like [6,2] and [2,5] didn't conflict with the established sums.

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What I Learned

This specific set taught me a lot about the 'squeeze play' between high-sum and low-sum regions. In the Hard puzzle, having a Sum 22 and a Sum 1 on the same board really limits which dominoes can go where. I realized that if you use your high-value tiles like [6,6] or [5,5] too early in the wrong spot, you won't have the muscle left to satisfy those big sum targets.

I also noticed a tricky pattern in the Medium puzzle where the Empty cell at [3,5] acted as a natural divider, forcing me to think about the board as two separate halves. The most important lesson today was definitely starting with the fixed targets (the sums and greater/less than signs) before even thinking about the Equals regions. If you try to do it the other way around, you get stuck in a loop of trial and error.

Frequently Asked Questions

What is the best way to start a Hard Pips puzzle?
Always look for the most extreme constraints first. This means looking for very high sums, very low sums, or small regions with specific 'Greater than' or 'Less than' targets. These limit your options so much that they usually only have one or two possible domino combinations.
How do you handle 'Empty' regions?
Treat them as 'free' spaces that don't contribute to sums, but remember they still must be part of a valid domino. They are often used to 'dump' a value that doesn't fit into the surrounding mathematical constraints.
What if I get stuck on the Equals regions?
If you are stuck, look at the dominoes you have left in your tray. Cross-reference the pips on those dominoes with the number of cells in the Equals region. If an Equals region has three cells, you need a pip value that appears at least three times across your remaining dominoes.