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Pips Answer for Wednesday, February 4, 2026

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

Progress 0/5 dominoes
1
5
5
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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 2026-02-04

1
5
5
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Answer for 2026-02-04

I started by looking at the domino pool for each difficulty to see which numbers were available. For the Easy puzzle, I focused on the sum region with a target of 1, which heavily restricted which tiles could be placed in those first few rows.

I then worked around the empty cells, which act as natural barriers, to fit the remaining dominoes like the 5-2 and 1-5 combinations. Moving to the

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Nyt Pips medium answer for 2026-02-04

>2
8
4
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=
7

Answer for 2026-02-04

Medium puzzle, I prioritized the sum of 8 and the equality regions.

Since 8 is a high sum for two cells, it narrowed down my options to the larger dominoes immediately. I used the empty cells in the middle of the grid to split the board into manageable sections.

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Nyt Pips hard answer for 2026-02-04

>2
7
7
>1
7
7
>0

Answer for 2026-02-04

For the Hard puzzle, I led with the 'greater than' hints. These are great anchors because they tell you exactly where your high-value pips need to go.

I then connected the dots between the various sum-of-seven regions, making sure the dominoes I picked shared the right values to satisfy the neighboring constraints. By the time I got to the last few pieces, the board was so crowded that only one or two configurations worked.

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What I Learned

Today's puzzles really highlighted how important the 'empty' cells are for defining the board's flow. They aren't just dead space; they actually dictate the orientation of the dominoes next to them.

I also noticed a pattern in the Hard puzzle where the sum-of-seven regions were placed in a way that forced you to use almost all the high-value pips from the domino pool early on. Learning to spot these 'bottleneck' areas saves a lot of time compared to just guessing where the tiles go.

Frequently Asked Questions

How do you handle regions with a 'sum' target?
I look at the size of the target versus the number of cells in the region. A very low sum or a very high sum usually means only one or two dominoes from the available list can actually fit there, which makes it a great place to start.
What is the best strategy for the 'greater than' regions?
I treat these as filters. If a cell must be greater than 2, I immediately look at my domino list and mentally cross out any tiles that only have 0s, 1s, or 2s. This helps narrow down the possibilities for that specific spot on the grid.
Do the dominoes in the list have a specific order?
The pool of dominoes shows you exactly what you have to work with, but you can use them in any order and rotate them to fit the grid vertically or horizontally. The key is making sure every single domino from the list is used exactly once.