NYT Pips Hints & Answers for July 7, 2026

Jul 7, 2026

Answers below — spoilers ahead

This page has progressive hints plus full Easy / Medium / Hard solutions for July 7, 2026. Prefer to try first? Play the official board, then come back.

Open today's official NYT Pips · Jump to hints · Jump to full answers

🎲 Puzzle overview for July 7, 2026

On July 7, 2026, Pips Hints mirrored the official NYT boards: Easy is a 3×4 layout (10 active cells, 5 dominoes); Medium is a 4×6 layout (14 active cells, 7 dominoes); Hard is a 9×4 layout (32 active cells, 16 dominoes). The hardest board today features 7 colored regions and 1 edge constraints (1 equals (=)). Start with singleton sum cells and equals chains before placing the larger doubles.

Use progressive hints first if you only want a nudge. Full solved boards and step-by-step strips are shown below for Easy, Medium, and Hard.

💡 Progressive Hints

Hints are tailored to today's board shape when local solution JSON is available. Switch difficulty tabs to match Easy / Medium / Hard.

💡 Read the 3×4 frame
Today's easy board has 10 live cells tiled by 5 dominoes (2 doubles: 0-0, 2-2). Sketch corridors before you place anything.
💡 Color-walk the free regions
This board leans on free/color regions rather than sums. Use 2 equals (=) to force values inside each color block.
💡 Respect the edge symbols
You have 2 constraints (2 equals (=)). Mark every = chain first, then apply >/< as orientation locks, and use ≠ to ban mirrored doubles.
💡 Read the 4×6 frame
Today's medium board has 14 live cells tiled by 7 dominoes (2 doubles: 1-1, 4-4). Sketch corridors before you place anything.
💡 Color-walk the free regions
This board leans on free/color regions rather than sums. Use 2 equals (=) to force values inside each color block.
💡 Respect the edge symbols
You have 2 constraints (2 equals (=)). Mark every = chain first, then apply >/< as orientation locks, and use ≠ to ban mirrored doubles.
💡 Read the 9×4 frame
Today's hard board has 32 live cells tiled by 16 dominoes (0 doubles). Sketch corridors before you place anything.
💡 Color-walk the free regions
This board leans on free/color regions rather than sums. Use 1 equals (=) to force values inside each color block.
💡 Respect the edge symbols
You have 1 constraints (1 equals (=)). Mark every = chain first, then apply >/< as orientation locks, and use ≠ to ban mirrored doubles.

Final Answer & Complete Solution For Hard Level

Solved hard on July 7, 2026: 16 dominoes on a 9×4 board (32 cells), 7 regions (0 with numeric targets, 7 free). Constraints: 1 equals (=). Use the screenshots to verify each colored region total. Board stats: 9×4, 32 cells, 16 dominoes, 1 edge constraints.

Complete Solution

Pips answer for July 7, 2026 – hard level complete solution

Final board for July 7, 2026 Hard. Board stats: 9×4, 32 cells, 16 dominoes, 1 edge constraints.

Step-by-step solution

Each frame places one domino. The latest move is highlighted in orange.

Step-by-step Pips solution for July 7, 2026 Hard

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