Easy Consecutive Sudoku

New to Consecutive Sudoku? Easy puzzles are designed to teach the core constraint with minimal complexity. Each puzzle uses simpler configurations so you can focus on understanding the rule before anything else.

▶ Play Easy Consecutive Sudoku All Consecutive Sudoku Difficulties

What to expect at Easy level

Easy Consecutive Sudoku puzzles are calibrated so the variant constraint alone is often enough to reveal cells directly. You'll rarely need to look beyond a single unit at a time. Mistakes are easy to catch because the constraint violations are obvious.

Recommended for players who have never tried Consecutive Sudoku before, or those who prefer a relaxed, confidence-building experience.

Difficulty overview

LevelCluesTechniques neededAvg. time
Easy ManyBasic elimination5–10 min
Medium ModerateSingles, pairs10–20 min
Hard FewAdvanced logic20–40 min
Expert MinimalFull mastery40+ min

About Consecutive Sudoku

Difficulty
★★★☆☆
3/5
Constraint Type
Cell Relationships
Typical Givens
18–24
Avg. Solve (Easy)
7 min

Consecutive Sudoku marks bars between pairs of adjacent cells. A bar means the two digits in those cells differ by exactly 1 — they are consecutive. When used with the negative constraint (no bar = not consecutive), this gives information about every adjacent pair in the entire grid, creating a powerful constraint network.

Solving Techniques for Easy Level

Technique Description Level
Negative Constraint Power Where no bar appears, the two cells are guaranteed non-consecutive. Every unmarked adjacent edge tells you something — treat absent bars as constraints. Beginner
Bar Pair Enumeration A bar means the digits differ by exactly 1. List all valid pairs: (1,2), (2,3), …, (8,9). Use row/column context to narrow which pair fits. Beginner

Ready to go deeper? Try Medium Killer Sudoku to unlock Intermediate techniques.

Average Solve Time by Difficulty

Easy
7 min
Medium
16 min
Hard
32 min
Expert
58 min

Frequently Asked Questions

What does 'consecutive' mean?
Two digits are consecutive if they differ by exactly 1, e.g. 3 and 4, or 7 and 8.
Is the negative constraint used?
Yes — an unmarked adjacent pair guarantees the digits are NOT consecutive.