Pips Answer for Saturday, November 15, 2025
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Nyt Pips easy answer for 2025-11-15
Answer for 2025-11-15
I started with the Easy puzzle by Ian Livengood. The layout was quite small, so I immediately looked for the 'sum' constraints. The cell at [3,0] had a sum target of 2, which meant it had to be a 2 because it was a single-cell region. Looking at the dominoes [2,3], [3,3], [6,2], and [1,2], I knew the 2 had to come from either [6,2] or [1,2].
I placed the [1,2] domino across [3,1] and [3,0] because the sum region at [2,1] and [3,1] needed to equal 4. If [3,1] was 2, then [2,1] also had to be 2. This logic cascaded through the board, letting me place the remaining dominoes [2,3], [3,3], and [6,2] into their respective slots by matching the sum targets of 8 and 6. Moving on to the
Nyt Pips medium answer for 2025-11-15
Answer for 2025-11-15
Medium puzzle by Rodolfo Kurchan, the 'equals' regions were the key. I noticed several empty cells at [0,3], [0,4], and [2,0]. These act as anchors.
I focused on the long 'equals' region spanning five cells. By testing the larger dominoes like [6,6] and [5,5], I found that the only way to satisfy the equality across different rows was to align the [5,5] and [2,3] dominoes such that their values balanced out across the region boundaries. The
Nyt Pips hard answer for 2025-11-15
Answer for 2025-11-15
Hard puzzle was a real step up. With twelve dominoes and several 'equals' and 'sum' constraints, I began with the sum target of 0 at the bottom right. This forced the [0,0] domino to be used there, specifically in the [5,4], [6,3], and [6,4] spots.
Then I looked at the target 10 region at [1,3] and [2,3]. The only way to get 10 with the available dominoes was using the 6 and 4 or 5 and 5. Since [6,6] and [6,5] were available, I tested those positions first. I carefully mapped out the 'equals' chains, ensuring that each domino placement didn't block a future move, eventually fitting the [4,4] and [4,0] dominoes into the remaining gaps.
What I Learned
This set really highlighted how valuable empty cells and single-cell regions are as starting points. In the Easy puzzle, the target 2 was a 'gimme' that opened up the bottom of the grid.
In the Medium and Hard puzzles, I noticed a recurring pattern where 'equals' regions often force you to use doubles (like 4-4 or 6-6) to maintain balance without changing the sum of a specific area. A tricky move in the Hard puzzle was the sum target of 0; it seems simple, but because it involved three indices, it restricted the placement of the [0,0] domino very specifically, which then dictated how the [4,0] and [5,1] dominoes could be oriented. I also learned to look for 'bottleneck' regions—areas where only one or two specific dominoes can possibly fit the mathematical requirement.