NYT Pips Hints & Answers Today: March 19, 2026
NYT Pips Answers, Cheats & Guide – March 19, 2026
Table of Contents
Today’s Puzzle Overview
Alright, Pips fans! It’s March 19, 2026, and we’ve got a fresh set of challenges. Ian Livengood crafted today’s Easy and Medium puzzles. Rodolfo Kurchan brings the heat with the Hard difficulty. Expect some clever region types today. We’re seeing a mix of equals, sum, greater, and less constraints. Plus, those tricky empty cells are back. Let’s break down how to conquer each one.
Interactive Pips Solution
Tap the domino tiles in the hand below to reveal their position on the board.
Deep Mechanic Analysis
Today’s Pips puzzles demand sharp logical deduction. You’re placing dominoes onto a grid. Each domino covers exactly two cells. No overlaps are allowed. Every cell must be covered. The key is understanding the region constraints. These dictate which dominoes can fit where.
For today’s Easy puzzle, Ian Livengood gives us a good warm-up. Focus on the equals regions first. These are often the most restrictive. For example, a three-cell equals region means all three cells must show the same pip value. This immediately limits your domino choices. Look for dominoes with matching pips, like a [3,3] or [6,6]. The two-cell equals regions are similar. They need a domino like [1,1] or [5,5]. Don’t forget the sum regions. The target sum of 5 is quite common. Dominoes like [2,3] or [1,4] are prime candidates. Always consider both orientations of a domino. A [1,4] can be placed as 1-4 or 4-1.
The Medium puzzle, also by Livengood, introduces greater and less regions. These add another layer of complexity. A greater region with a target of 9 means the sum of pips must be 10, 11, or 12. A [5,5] or [4,6] domino could work. For a less region with a target of 2, the sum must be 0 or 1. This is very restrictive. Only a [0,0] or [0,1] domino will fit. These highly constrained regions are your starting points. They help eliminate many possibilities. Common player mistakes include ignoring the empty cells. These cells must be covered by a domino. However, they don’t have any specific pip value requirement. They are simply placeholders. Use them to complete domino placements once other regions are satisfied. Always check if a domino can be placed horizontally or vertically. This doubles your options for each piece.
Rodolfo Kurchan’s Hard puzzle is a true test. It features a larger grid and more dominoes. You’ll see a lot of sum regions here. A sum target of 0 is a dead giveaway for a [0,0] domino. A sum target of 1 means a [0,1] domino. These are powerful deductions. A sum target of 15 is also very specific. Only a [6,9] or [7,8] would work, but Pips uses standard dominoes up to [6,6]. So, a [6,6] plus another pip, or a [5,6] plus another pip. Wait, Pips only uses standard dominoes up to [6,6]. So, a sum of 15 is impossible with two pips. This means the region must be larger than two cells. Ah, yes, the Hard puzzle has a three-cell sum region targeting 15. This is a critical detail. For three cells to sum to 15, you’d need combinations like [6,6,3] or [5,5,5]. This means two dominoes will cover this region. This is a classic “dictionary trap” or misinterpretation. Don’t assume all regions are two cells. Always check the region’s size. This specific region has indices [[3,4],[4,3],[4,4]]. It’s a three-cell region. This means one domino covers two cells, and another domino covers one cell of this region and one cell outside it. Or, one domino covers one cell of this region and one cell outside, and another domino covers two cells of this region. This is where the puzzle gets tricky. You need to visualize how dominoes can span across region boundaries. Start by placing the most unique dominoes first. For example, the [0,0] or [0,1] dominoes are very limited. Place them where they fit their specific sum regions. Then, work outwards. Look for dominoes that can satisfy multiple constraints simultaneously. This is often the optimal path to victory.
Today’s Winning Solutions
Easy Difficulty (ID: 685)
| Domino | Placement (Row, Col) |
|---|---|
| [3,1] | [[3,2],[3,3]] |
| [1,6] | [[0,0],[1,0]] |
| [5,3] | [[2,1],[3,1]] |
| [6,6] | [[1,1],[1,2]] |
| [2,2] | [[2,3],[2,4]] |
Medium Difficulty (ID: 710)
| Domino | Placement (Row, Col) |
|---|---|
| [2,4] | [[1,1],[1,0]] |
| [5,1] | [[2,3],[3,3]] |
| [4,3] | [[0,2],[1,2]] |
| [5,6] | [[1,3],[0,3]] |
| [5,5] | [[2,4],[2,5]] |
Hard Difficulty (ID: 735)
| Domino | Placement (Row, Col) |
|---|---|
| [3,3] | [[6,3],[6,4]] |
| [2,2] | [[0,2],[0,3]] |
| [2,6] | [[4,2],[4,3]] |
| [0,0] | [[2,1],[2,2]] |
| [3,5] | [[3,4],[2,4]] |
Frequently Asked Questions
- What is the trick to today’s Hard Pips puzzle? The trick in today’s Hard Pips puzzle is the three-cell ‘sum’ region targeting 15, located at [[3,4],[4,3],[4,4]]. You must realize this region requires two dominoes to cover it, and one of those dominoes will likely span across region boundaries.
- How do ’empty’ regions work in NYT Pips? ‘Empty’ regions, like the one at [[1,0]] in today’s Hard puzzle, simply need to be covered by a domino. They do not impose any pip value constraints. Use them to complete domino placements once other, more restrictive regions are satisfied.
- Can a domino cover cells from different regions? Yes, absolutely. A single domino can and often will cover cells belonging to two or even three different regions. This is a fundamental mechanic for solving complex Pips puzzles, especially in the Medium and Hard difficulties.