NYT Pips Hints & Answers Today: March 18, 2026
NYT Pips Answers, Cheats & Guide – March 18, 2026
Table of Contents
Today’s Puzzle Overview
Alright, Pips fans! March 18, 2026, brings us another set of brain-teasing domino puzzles. Today’s challenges, crafted by Ian Livengood for Easy and Medium, and Rodolfo Kurchan for Hard, offer some classic Pips logic. We’re seeing a mix of ‘equals’, ‘sum’, ‘greater’, and ’empty’ regions. The Hard puzzle, in particular, has some fantastic forced placements that will get you started quickly. Let’s get into how to conquer these grids.
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, especially the Hard one, really lean into the power of extreme constraints. This is where you find your starting points. Forget guessing; Pips is all about deduction. Here’s how to break down today’s specific challenges:
- The ‘Sum Target 0’ Region (Hard Puzzle): This is a gift. The region at [[5,4],[6,4],[7,4],[8,4]] demands a sum of 0. The only way to achieve this with domino pips is if every single cell in that region is a 0. This immediately tells you that any dominoes placed here must contain 0s. Look for your available [0,X] dominoes. This is a critical anchor point.
- The ‘Sum Target 24’ Region (Hard Puzzle): Similarly, the region at [[4,4],[4,5],[4,6],[5,5]] needs a sum of 24 across four cells. Since the maximum pip value on a domino is 6, the only way to hit 24 is if every cell in this region is a 6. This forces specific domino placements using your [6,X] dominoes. These two regions alone provide a massive head start on the Hard grid.
- ‘Empty’ Cells: We have several ’empty’ cells across all difficulties today. Remember, an ’empty’ cell means it must be covered by a domino with a 0 pip.
- Easy: [[0,4]], [[1,1]], [[2,1]]
- Medium: [[1,2]], [[1,5]]
- Hard: [[0,6]], [[3,4]], [[7,0]], [[7,5]], [[8,0]]
These are crucial. They tell you exactly one pip value for one half of a domino. Use this to narrow down which dominoes can fit. If an ’empty’ cell is part of a two-cell region, the other cell’s value is often constrained by the region’s rule.
- ‘Sum Target 3’ Regions: These appear in all three puzzles today. A sum of 3 is very restrictive. The only possible pip combinations for a two-cell region are (0,3) or (1,2).
- Easy: [[2,0]], [[2,5]]
- Medium: [[0,2]], [[2,5]]
- Hard: [[2,3]], [[8,5]]
If one of these cells is also an ’empty’ cell (meaning it must be 0), then the other cell in that sum region is immediately forced to be a 3. This is a common dictionary trap for new players: forgetting that 0 is a valid pip value and can be part of a sum.
- ‘Equals’ Regions: These regions demand all covered cells have the same pip value. The Medium puzzle has a large one at [[3,0],[3,1],[3,2],[3,3]]. This means all four cells must be, for example, 4s. This will consume two dominoes, both of which must have matching pips (e.g., [4,4]) or be placed carefully to ensure all cells are 4s. Don’t forget dominoes can be rotated!
Common Mistakes to Avoid:
- Ignoring Domino Rotations: A [3,1] domino can be placed as [3,1] or [1,3]. Always consider both orientations.
- Tunnel Vision: Don’t just focus on one region. A placement in one area can severely limit options in another. Keep the full set of available dominoes in mind.
- Overlooking ‘Empty’ Cells: These are often the easiest starting points, as they immediately tell you a 0 must be present.
By systematically tackling these highly constrained regions first, you’ll quickly fill in large parts of the grid. The remaining dominoes and regions will then fall into place with less effort. This logical, step-by-step approach is the core of mastering NYT Pips.
Today’s Winning Solutions
Here are the first five domino placements for each difficulty level for March 18, 2026. Use these to get unstuck or verify your early moves. Remember, the coordinates are [row, column].
Easy Difficulty (March 18, 2026)
| Domino | Placement (Cell 1) | Placement (Cell 2) |
|---|---|---|
| [1,2] | [1,2] | [1,1] |
| [1,3] | [1,3] | [1,4] |
| [2,1] | [2,1] | [2,0] |
| [0,0] | [0,0] | [0,1] |
| [2,4] | [2,4] | [2,5] |
Medium Difficulty (March 18, 2026)
| Domino | Placement (Cell 1) | Placement (Cell 2) |
|---|---|---|
| [3,5] | [3,5] | [2,5] |
| [0,2] | [0,2] | [1,2] |
| [1,1] | [1,1] | [2,1] |
| [3,4] | [3,4] | [3,3] |
| [3,0] | [3,0] | [3,1] |
Hard Difficulty (March 18, 2026)
| Domino | Placement (Cell 1) | Placement (Cell 2) |
|---|---|---|
| [2,3] | [2,3] | [2,2] |
| [4,4] | [4,4] | [4,3] |
| [3,2] | [3,2] | [4,2] |
| [5,3] | [5,3] | [5,4] |
| [7,3] | [7,3] | [7,2] |
Frequently Asked Questions
- How do I handle a ‘sum target 0’ region in NYT Pips?
A ‘sum target 0’ region means every single cell within that region must contain a 0 pip. This is a powerful clue. Look for your available dominoes that have a 0 on them, like [0,0], [0,1], [0,2], etc. These are forced placements.
- What’s the best strategy for ‘sum target 3′ regions when an ’empty’ cell is involved?
If a ‘sum target 3′ region includes an ’empty’ cell, that ’empty’ cell must be a 0. This immediately forces the other cell in that region to be a 3. This is a quick deduction that helps you place a [0,3] or [3,0] domino.
- Can a single domino cover cells from different region types?
Yes, absolutely! A single domino can span across different region types. For example, one half of a domino might be in an ‘equals’ region, while the other half is in a ‘sum’ region. Both pips on that domino must satisfy the rules of their respective regions. This is a key part of the game’s complexity.