Pips Answer for Saturday, March 14, 2026
Complete NYT Pips puzzle solution with interactive board and expert analysis for Easy, Medium, and Hard difficulty levels.
Reveal by clicking a domino below OR a cell on the board
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Nyt Pips easy answer for 2026-03-14
Answer for 2026-03-14
Solving the March 14, 2026, Pips puzzle felt like a great way to celebrate Pi Day. I started with Ian Livengood's Easy puzzle to get my brain moving. The first thing I noticed was the 'greater than 4' constraint at (0,0). Since the dominoes included a [4,4] and a [5,6], I knew I had to be careful.
I looked at the 'equals' region at (0,1) and (0,2). By cross-referencing the available dominoes, I realized that the domino at [0,1] and [0,0] had to be the [4,4], which satisfied the greater than or equal to 4 logic perfectly. The sum target of 8 at the bottom right was the next anchor; I used the [4,4] elsewhere, so I had to find another way to hit 8 using the remaining pieces like the [5,6] or [4,1]. Moving to Rodolfo Kurchan's
Nyt Pips medium answer for 2026-03-14
Answer for 2026-03-14
Medium puzzle, the difficulty spiked with those big sum targets. The 14-sum region spanning (0,3) to (0,5) was the key.
With dominoes like [6,6], [5,5], and [4,5], I had to figure out which combination could fit into a three-cell span. I mapped out the [6,6] and realized it couldn't fit there without breaking the 15-sum column, so I pivoted. The 'empty' cell at (4,1) acted as a wall, helping me orient the [3,1] and [4,1] domino.
Nyt Pips hard answer for 2026-03-14
Answer for 2026-03-14
Finally, the Hard puzzle was a real marathon. Eleven dominoes is a lot to track. I focused on the sum of 15 at the top left (0,0 to 0,2).
To get 15 in three cells, you need high pips. I tested the [6,5] and [6,3] pairs. The 'empty' cells at (1,8), (4,0), and (4,4) were actually my best friends here because they restricted where the dominoes could 'turn' or 'end.' I spent about ten minutes just oscillating between the 9-sum and 15-sum areas before the [5,4] and [6,5] fell into place. Once the corners were locked, the middle sections like the sum of 3 and 5 became much easier to plug in by process of elimination.
What I Learned
Today really hammered home the importance of 'Empty' regions. In the Hard puzzle, those empty cells aren't just blanks; they are structural boundaries that dictate the orientation of every adjacent domino. I also learned a neat trick for sum regions: always look for the 'Max/Min' possibility.
For the sum of 15 in three cells, the average value per cell is 5. Knowing that many of my dominoes had 5s and 6s meant those high-value pieces were almost certainly going to be clustered in that top-left corner. Also, when you see an 'equals' constraint, look for your double dominoes (like 4-4 or 5-5) first, as they are the most common solution for those side-by-side matching requirements.