NYT Pips Hints & Answers Today: March 13, 2026
NYT Pips Answers, Cheats & Guide – March 13, 2026
Table of Contents
- Today’s Puzzle Overview
- 🧠 Deep Mechanic Analysis
- ✅ Today’s Winning Solutions
- Frequently Asked Questions
Today’s Puzzle Overview
Alright, Pips fans! March 13, 2026, brings a fresh set of challenges. Today’s puzzles, crafted by Ian Livengood and Rodolfo Kurchan, offer some unique twists. We have a special set of all-doubles dominoes for the Easy puzzle. The Medium puzzle features a crucial ‘sum 1’ region. The Hard puzzle throws in a ‘less than’ constraint and many single-cell sum targets. Let’s get these solved!
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 placing tiles. It’s about smart deduction. You need to understand how each region type interacts with your available dominoes. Let’s break down today’s specific challenges.
For the Easy puzzle, Ian Livengood gives us a full set of double-pip dominoes: [[2,2],[3,3],[4,4],[5,5],[6,6]]. This is a huge hint.
- ‘Equals’ Regions: An ‘equals’ region means the two cells covered by a domino must have the same pip value. With only doubles available, this constraint is almost always satisfied. It helps confirm your domino choice.
- ‘Sum’ Regions: A ‘sum’ region requires the pips within it to add up to a target. For example, a ‘sum 11’ region with two cells. If you have a [5,5] and a [6,6] domino, you can’t use both halves in that region. You need to find two different dominoes whose halves sum to 11.
- ‘Empty’ Regions: These single cells simply need to be covered. They don’t have a specific pip value constraint. Use them to place one half of a domino that satisfies a constraint in an adjacent region.
The Medium puzzle, designed by Rodolfo Kurchan, introduces a more varied set of dominoes.
- The ‘Sum 1’ Region: This is your starting point. A two-cell region with a target sum of 1. The only way to achieve this is with a [0,1] domino. Look for that domino in your set. Place it immediately. This placement often unlocks other deductions.
- Three-Cell ‘Sum’ Regions: For a region like [[2,0],[2,1],[3,0]] with a ‘sum 5’ target, remember that each cell is covered by one half of a domino. This region will be covered by one full domino and one half of another. Or, more simply, three domino halves. The sum is of the pips on those three cells. Prioritize placing dominoes that satisfy the sum with minimal options.
- The (0,0) Domino: This blank domino is often crucial for ‘sum 0′ regions or for filling ’empty’ spots without affecting sums.
The Hard puzzle, also by Rodolfo Kurchan, features many small regions and a unique ‘less than’ constraint.
- Single-Cell ‘Sum’ Regions: These are powerful. A region like [[0,1]] with a ‘sum 0’ target means the pip on that cell MUST be 0. This immediately tells you one half of the domino covering it must be 0. Use this to narrow down your available dominoes.
- The ‘Less Than’ Region: For [[2,0]] with a ‘less 4’ target, the pip on that cell must be 0, 1, 2, or 3. This is a strong filter for domino choices.
- Low-Value Dominoes: Today’s Hard puzzle has many dominoes with 0s, 1s, 2s, and 3s. This means you’ll be placing a lot of low pips. Prioritize placing the 0s and 1s first, as they are often required by the single-cell sum targets.
- Backtracking: If you get stuck, don’t be afraid to backtrack. Sometimes an early placement, even if it seems valid, can lead to an impossible state later.
Always start with the most constrained regions. These are usually single-cell sums, ‘sum 0’ regions, or regions that can only be satisfied by one specific domino. This deductive reasoning is the core of Pips mastery.
✅ Today’s Winning Solutions
Here are the solutions for today’s NYT Pips puzzles. Remember, we only show the first five placements to guide you. The rest is up to your Pips prowess!
Easy Puzzle Solution
| Placement Order | Domino | Coordinates (Row, Col) |
|---|---|---|
| 1 | [2,2] | [[2,0],[2,1]] |
| 2 | [3,3] | [[0,3],[1,3]] |
| 3 | [4,4] | [[2,2],[2,3]] |
| 4 | [5,5] | [[0,1],[0,2]] |
| 5 | [6,6] | [[0,0],[1,0]] |
Medium Puzzle Solution
| Placement Order | Domino | Coordinates (Row, Col) |
|---|---|---|
| 1 | [3,1] | [[3,0],[3,1]] |
| 2 | [2,6] | [[2,1],[2,2]] |
| 3 | [1,4] | [[0,0],[0,1]] |
| 4 | [5,3] | [[0,2],[1,2]] |
| 5 | [0,0] | [[1,0],[2,0]] |
Hard Puzzle Solution
| Placement Order | Domino | Coordinates (Row, Col) |
|---|---|---|
| 1 | [0,0] | [[0,1],[1,1]] |
| 2 | [0,1] | [[2,5],[2,6]] |
| 3 | [0,2] | [[0,3],[1,3]] |
| 4 | [0,3] | [[3,1],[3,2]] |
| 5 | [0,4] | [[2,4],[3,4]] |
Frequently Asked Questions
- How do ’empty’ regions work in NYT Pips?
An ’empty’ region is a single cell on the board that simply needs to be covered by one half of a domino. It has no specific pip value requirement. You can use it to place a domino half that satisfies a constraint in an adjacent region, or to simply complete a domino placement. - What’s the best strategy for ‘sum’ regions with multiple cells?
For multi-cell ‘sum’ regions, like the three-cell region in today’s Medium puzzle, remember that the sum applies to all pips within that region. Each cell is covered by one domino half. Look at the available dominoes and try to find combinations that add up to the target. Often, starting with the most restrictive dominoes (like a [0,0] or [0,1]) helps narrow down possibilities for these larger regions. - How do I approach puzzles with many low-value dominoes and single-cell sum targets?
When you have many low-value dominoes and single-cell ‘sum’ targets (like in today’s Hard puzzle), prioritize placing the 0s and 1s first. A ‘sum 0’ region means that cell must be a 0. A ‘sum 1’ region means that cell must be a 1. These are strong constraints that immediately tell you which half of a domino must go there, significantly reducing your options.