NYT Pips Hints & Answers Today: March 22, 2026
NYT Pips Answers, Cheats & Guide – March 22, 2026

Table of Contents
Today’s Puzzle Overview
Welcome, Pips enthusiasts! Today, March 22, 2026, brings a fresh set of domino challenges. Ian Livengood crafted the Easy and Medium puzzles. Rodolfo Kurchan designed the Hard one. Each puzzle offers unique twists. We’re here to break down the logic. You’ll find the exact solutions below. Let’s get those pips aligned!
Interactive Pips Solution
Tap the domino tiles in the hand below to reveal their position on the board.
Deep Mechanic Analysis
NYT Pips is all about logical deduction. You place dominoes onto a grid. Each domino has two halves, showing pips from 0 to 6. The grid has various regions. These regions dictate how dominoes must be placed. Understanding these rules is key to solving any puzzle.
Today’s puzzles feature several region types. We see sum, equals, less, greater, and empty regions. Each type demands a specific approach.
- Sum Regions: These are straightforward. The pips on the domino halves covering the region must add up to the target number. A ‘sum’ target of 0, as seen in today’s Hard puzzle, is a strong clue. It means you absolutely need a [0,0] domino. This is a critical starting point.
- Equals Regions: All cells within an ‘equals’ region must be covered by domino halves showing the same pip count. If a region covers two cells, both halves of the domino must match. This is a powerful constraint. Look for these to narrow down domino choices quickly.
- Less Than / Greater Than Regions: These introduce inequalities. A ‘less’ region means the pip count on the domino half must be strictly smaller than the target. ‘Greater’ means strictly larger. These can be tricky. Always consider all possible pips that satisfy the condition. For example, ‘less than 4’ allows 0, 1, 2, or 3 pips.
- Empty Regions: These cells have no specific pip requirement. They simply need to be covered by one half of a domino. Don’t underestimate them. They often serve as anchors. They help you place the other half of a domino into a more constrained region. The Easy puzzle today has one.
A common player mistake is ignoring domino orientation. Remember, a [1,5] domino can be placed as [1,5] or [5,1]. Always consider both possibilities. Another trap is forcing a domino too early. Sometimes, waiting for more clues from surrounding regions is better. Start with the most restrictive regions. ‘Sum’ regions with small targets (like 0, 1, or 2) are excellent starting points. ‘Empty’ regions, while seemingly simple, can also be crucial. They often pair with a highly constrained adjacent cell.
Ian Livengood’s puzzles often feature elegant, clear logic. Rodolfo Kurchan, on the other hand, sometimes introduces more intricate, multi-step deductions. Today’s Hard puzzle by Kurchan, with its many ‘sum’ to 0 regions, forces you to manage your [0,0] dominoes carefully. You must track your available dominoes. This is a core Pips strategy. Don’t forget to use your full set of dominoes. Every piece must find a home.
Today’s Winning Solutions
Here are the first five placements for each difficulty. Use these to get started or to verify your own progress. Remember, the coordinates are [Row, Column].
Easy Difficulty (ID: 679)
| Domino | Placement 1 | Placement 2 |
|---|---|---|
| [4,6] | [1,5] | [0,5] |
| [3,1] | [2,4] | [1,4] |
| [6,0] | [0,0] | [1,0] |
| [2,3] | [2,2] | [2,3] |
| [5,5] | [1,1] | [2,1] |
Medium Difficulty (ID: 701)
| Domino | Placement 1 | Placement 2 |
|---|---|---|
| [1,5] | [3,1] | [4,1] |
| [1,1] | [2,0] | [2,1] |
| [3,2] | [0,2] | [1,2] |
| [6,0] | [2,2] | [3,2] |
| [4,2] | [0,3] | [1,3] |
Hard Difficulty (ID: 724)
| Domino | Placement 1 | Placement 2 |
|---|---|---|
| [0,0] | [2,4] | [2,5] |
| [0,1] | [1,3] | [1,2] |
| [0,2] | [2,3] | [3,3] |
| [0,3] | [0,5] | [1,5] |
| [0,4] | [3,2] | [4,2] |
Frequently Asked Questions
- How do I place a domino in a ‘sum’ region with a target of 0 in NYT Pips?
To achieve a sum of 0, you must place a [0,0] domino. No other domino will work for this specific region type. This is a very strong constraint, often giving you an immediate placement.
- What does a ‘less than’ or ‘greater than’ region mean in NYT Pips?
A ‘less than’ region means the pip count on the domino half covering that cell must be strictly less than the target number. Similarly, ‘greater than’ means the pip count must be strictly more than the target. For example, ‘less than 4’ allows pips 0, 1, 2, or 3.
- How do ’empty’ regions work in NYT Pips?
An ’empty’ region means that cell must be covered by one half of a domino, but it has no specific pip requirement itself. It acts as a placeholder, often helping to constrain the other half of the domino which might fall into a more restrictive region.