NYT Pips Answers, Cheats & Guide – March 15, 2026

Edited by Ian Livengood • Solved by WordFinder Tips

Table of Contents

• Today’s Puzzle Overview
• 🧠 Deep Mechanic Analysis
• ✅ Today’s Winning Solutions
• Frequently Asked Questions

Today’s Puzzle Overview

Welcome, Pips fans! Today, March 15, 2026, brings a fresh set of challenges. Ian Livengood crafted the Easy and Medium puzzles. Rodolfo Kurchan designed the Hard one. Expect some clever region placements. We’ll tackle ‘equals’ and ‘sum’ regions. The ‘less than’ and ‘greater than’ constraints also make an appearance. Let’s get these dominoes placed!

🧠 Deep Mechanic Analysis

NYT Pips is all about spatial reasoning and deduction. You place dominoes onto a grid. Each domino covers two cells. The pips on the domino must satisfy region constraints. Understanding these constraints is your key to victory.

Let’s break down the core mechanics and common pitfalls:

• Domino Placement Basics: Every domino must fit perfectly. It covers two adjacent cells. These cells can be horizontal or vertical. You cannot rotate dominoes. Their pip values are fixed.
• Region Types – Your Guiding Stars:
• Equals Regions: These are often your starting points. All cells within an ‘equals’ region must have the same pip value. Look for small ‘equals’ regions first. A two-cell ‘equals’ region means the domino covering it must have identical pips, like a [3,3] or [5,5]. Today’s Easy puzzle has a three-cell ‘equals’ region at [[0,1],[0,2],[0,3]]. This immediately tells you those three cells must share a value.
• Sum Regions: These require the pips in the region to add up to a specific target. A ‘sum 2’ region, like [[1,0],[1,1]] in Medium, is very restrictive. Only a [0,2], [1,1], or [2,0] domino could contribute. If it’s two cells, only [0,2] or [1,1] works. If it’s a single cell, that cell must be 2.
• Greater Than / Less Than Regions: These are strict inequalities. A ‘greater than 10’ region means the sum must be 11 or more. A ‘less than 1’ region, like [[1,3]] in Medium, means the cell must contain a 0. This is a powerful constraint. Many players make a “dictionary trap” mistake here. They might think ‘less than 1’ includes 1. It does not.
• Empty Regions: These cells have no specific value constraint. They simply need to be covered by a domino. Use ’empty’ regions for dominoes that don’t fit other tight constraints. They are great for absorbing awkward pip values. Today’s puzzles feature several ’empty’ regions.
• Unequal Regions: All cells in this region must have different pip values. This constraint becomes more powerful with larger regions. It helps eliminate duplicate pips.
• Optimal Strategy – Where to Start:
• Constraint Prioritization: Always start with the most restrictive regions. ‘Less than 1’ (meaning 0) is incredibly powerful. Small ‘sum’ regions (like ‘sum 1’ or ‘sum 2’) are also high priority.
• Corner and Edge Regions: Dominoes placed in corners or along edges have fewer placement options. This makes them easier to deduce.
• Double Dominoes: Dominoes like [0,0], [1,1], [5,5] are often key. They satisfy ‘equals’ regions easily.
• Elimination and Deduction: As you place dominoes, eliminate them from your available list. Use the remaining dominoes to deduce other placements. If only one domino can fit a specific region, place it.
• Backtracking: Don’t be afraid to use trial and error. If a placement leads to a dead end, undo it. Pips is a logic puzzle, but sometimes you need to test hypotheses.

Today’s puzzles, especially the Hard one by Rodolfo Kurchan, demand careful attention to these details. Look for those ‘sum 1’ and ‘sum 2’ regions. They will guide your initial moves. The ‘equals’ regions also provide strong anchors. Good luck!

✅ Today’s Winning Solutions

Here are the first five domino placements for today’s NYT Pips puzzles. Remember, these are just the initial steps. Use them to kickstart your own solving process!

Easy Difficulty (March 15, 2026)

Placement Order	Domino	Coordinates (Row, Col)
1	[3,6]	(3,0)-(3,1)
2	[5,5]	(2,3)-(2,4)
3	[5,4]	(2,2)-(2,1)
4	[0,3]	(0,3)-(1,3)
5	[0,0]	(0,1)-(0,2)

Medium Difficulty (March 15, 2026)

Placement Order	Domino	Coordinates (Row, Col)
1	[2,5]	(0,5)-(1,5)
2	[5,1]	(0,1)-(1,1)
3	[1,3]	(1,3)-(2,3)
4	[6,3]	(2,4)-(2,5)
5	[4,3]	(2,6)-(1,6)

Hard Difficulty (March 15, 2026)

Placement Order	Domino	Coordinates (Row, Col)
1	[5,5]	(5,5)-(5,4)
2	[4,6]	(4,5)-(4,6)
3	[2,2]	(3,2)-(2,2)
4	[0,6]	(3,6)-(3,7)
5	[4,3]	(4,3)-(4,4)

Frequently Asked Questions

• What’s the best way to approach the ‘equals’ regions in today’s puzzles? The best way is to identify the smallest ‘equals’ regions first. For example, if an ‘equals’ region has only two cells, you know a double domino (like [5,5]) or a domino with identical pips must cover it. If it’s three cells, like in today’s Easy puzzle, look for a domino that can extend the value or a double domino that can be part of a larger chain.
• How do I handle ‘sum’ regions with very low targets, like ‘sum 1’ or ‘sum 2’? ‘Sum 1’ regions are extremely powerful. They mean the cell must contain a 1, and the domino covering it must have a 1 pip. If it’s a two-cell ‘sum 1’ region, it’s impossible, as the lowest sum is 0+0=0. For ‘sum 2’ regions, like in today’s Medium puzzle, you’re looking for a [0,2] or [1,1] domino if it covers two cells. If it’s a single cell, that cell must be a 2. These low sums severely limit your domino choices.
• What does ‘less than 1’ mean for a region in NYT Pips? A ‘less than 1’ region means the pip value in that specific cell must be 0. It cannot be 1 or any higher number. This is a strict inequality. Today’s Medium puzzle has a ‘less than 1’ region at [[1,3]]. This immediately tells you that the pip on cell (1,3) must be a 0. This is a critical piece of information for placing a domino.




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