NYT Pips Hints & Answers Today: March 31, 2026
NYT Pips Answers, & Guide – March 31, 2026
Table of Contents
Today’s Puzzle Overview
Welcome, Pips enthusiasts! Today, March 31, 2026, brings a fresh set of challenges. Ian Livengood crafted the Easy puzzle. Rodolfo Kurchan designed both the Medium and Hard grids. Expect some clever region placements. We’ve got the full breakdown. Let’s conquer these domino puzzles together.
Interactive Pips Solution
Tap the domino tiles in the hand below to reveal their position on the board.
Deep Mechanic Analysis
Solving NYT Pips isn’t just about luck. It’s pure logic. You place domino tiles onto a grid. Each tile covers two cells. The pips on the domino must match the region’s rules. Today’s puzzles offer a great masterclass in these mechanics.
Let’s talk about the core strategies. First, always scan for high-constraint regions. These are your starting points. A “sum” region with a target of 0, for instance, immediately tells you it needs a [0,0] domino. Look at Easy’s puzzle today. The region at [0,1] has a target sum of 0. This forces the [0,0] domino right there. This is a critical first move.
Another key constraint is the “empty” region type. These cells simply need to be covered. They don’t impose any pip sum or equality rules. However, they are vital for domino placement. They often become the ‘leftovers’ that absorb dominoes after more restrictive regions are filled. In Easy, cells [0,0] and [0,3] are empty. Don’t forget them. They are not blank spaces; they still need a domino half.
Rodolfo Kurchan’s Medium puzzle introduces an “equals” region at [[0,2],[0,3]]. This is a powerful clue. Any domino placed here must have identical pips on both halves. Think [0,0], [1,1], [2,2], etc. This significantly narrows down your domino choices. Always check your available dominoes for these pairs first. It’s a common mistake to overlook this strong constraint. Players often try to force non-matching dominoes into these spots. Don’t fall into that trap.
The Hard puzzle, also by Kurchan, is a masterclass in small, interconnected “sum” regions. You’ll see many regions targeting 1, 3, or 4. This means you’re looking for dominoes like [0,1], [1,2], or [1,3]. The trick here is to use elimination. If a [0,1] domino is used in one target-1 region, it’s gone. This impacts other target-1 regions. Visualize the grid. Consider domino orientation. A [1,2] domino can be placed as (1,2) or (2,1). Both orientations are valid for covering cells, but the pip values matter for the region sum.
A common player mistake is to place a domino without considering its impact on adjacent regions. Always think two steps ahead. Will this placement block a crucial domino for another region? Will it leave an impossible pip sum? This is especially true for larger sum regions, like the one at [[2,1],[2,3],[3,1],[3,2],[3,3]] in Hard, targeting 10. This region spans five cells. It will be covered by multiple dominoes. You need to ensure the sum of all pips within those cells equals 10. This requires careful planning and often involves working backward from the target sum.
Historically, Pips puzzles often feature these distinct region types. Constructors like Livengood and Kurchan excel at creating grids that force logical deductions. They rarely rely on guesswork. If you’re stuck, re-evaluate your initial placements. Look for unique dominoes. A [6,6] domino, for example, is very distinct. If a region needs a sum of 12, that’s your immediate candidate. Today’s puzzles don’t have a [6,6], but the principle applies to any unique or high-value domino. Use the process of elimination. If a domino can only fit in one spot, place it. This opens up new possibilities.
Today’s Winning Solutions
Here are the first five domino placements for each difficulty level. Use these to get started or to check your progress. Remember, the full solution involves placing all dominoes correctly.
Easy Puzzle (ID: 761)
| Domino | Grid Placement (Row, Col) |
|---|---|
| [2,0] | (1,0) to (0,0) |
| [5,1] | (1,1) to (0,1) |
| [2,2] | (1,2) to (1,3) |
| [3,5] | (0,3) to (0,2) |
Medium Puzzle (ID: 780)
| Domino | Grid Placement (Row, Col) |
|---|---|
| [1,5] | (0,2) to (0,1) |
| [3,6] | (2,1) to (2,2) |
| [0,5] | (2,3) to (3,3) |
| [1,1] | (0,0) to (1,0) |
| [5,4] | (1,1) to (1,2) |
Hard Puzzle (ID: 798)
| Domino | Grid Placement (Row, Col) |
|---|---|
| [0,1] | (1,2) to (2,2) |
| [0,2] | (3,4) to (3,3) |
| [0,3] | (2,5) to (1,5) |
| [0,4] | (1,3) to (1,4) |
| [0,5] | (3,5) to (4,5) |
Frequently Asked Questions
- What’s the trick to ’empty’ regions in NYT Pips? The trick to ’empty’ regions is understanding they still require a domino half, but they don’t impose any pip value constraints, making them flexible spots for dominoes that don’t fit elsewhere.
- How do ‘equals’ regions work, like in today’s Medium puzzle? ‘Equals’ regions demand that the two pips on the domino covering those cells must be identical, meaning you need a double-pip domino like [1,1] or [3,3] for that specific placement.
- What’s the best way to start a Hard NYT Pips puzzle with many small sum regions? The best way to start a Hard puzzle with many small sum regions is to prioritize regions with unique or very limited domino options, using elimination to narrow down choices for other, less constrained areas.