9×9 Sudoku – Classic Sudoku Puzzle

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What Is 9×9 Sudoku?

9×9 Sudoku is the standard and most widely played form of Sudoku, featured in newspapers, mobile apps, competitions, and puzzle books around the world.

Using the numbers 1–9 and 3×3 boxes, 9×9 Sudoku offers the perfect balance between logic, challenge, and satisfaction. While beginner techniques are still useful, solving harder puzzles requires learning standard Sudoku strategies used by experienced players.

9×9 Sudoku Rules

The rules of 9×9 Sudoku define the classic puzzle structure:

All valid Sudoku puzzles are designed to be solved using logic alone, without guessing.

Who Is 9×9 Sudoku For?

9×9 Sudoku is ideal for:

If you are new to Sudoku, starting with 4×4 or 6×6 may help build confidence before tackling 9×9 grids.

Techniques for Solving 9×9 Sudoku

Solving 9×9 Sudoku efficiently requires more than spotting obvious moves.

The techniques below are standard logical strategies used by experienced Sudoku players and puzzle designers. You do not need to use all of them in every puzzle, but understanding when and why they work will greatly improve your solving ability.

1. Last Digit

When a row, column, or 3×3 box has only one empty cell, the missing number is immediately determined.

Example:

A row already contains: 1, 2, 3, 4, 5, 7, 8, 9

The only missing number is 6, so it must go in the empty cell.

This is the simplest logical move and often appears at the end of chains created by more advanced techniques.

2. Naked Single

A cell has only one possible candidate after eliminating numbers already present in its row, column, and box.

Example:

If a cell cannot be 1, 3, 4, 5, 6, 7, 8, 9 due to existing constraints, it must be 2.

Naked Singles are the backbone of all Sudoku solving and appear at every difficulty level.

3. Hidden Single

A number appears only once as a candidate within a row, column, or box — even if that cell has multiple candidates.

Example:

In a 3×3 box, only one cell can contain the number 8, even though that cell also allows other numbers.

Hidden Singles are easy to miss but unlock many puzzles that appear stuck.

4. Naked Pair

Two cells in the same unit (row, column, or box) contain exactly the same two candidates.

Example:

Two cells can only be {4, 5}.

No other cell in that unit can contain 4 or 5.

Naked Pairs reduce large candidate sets and prepare the grid for singles.

5. Hidden Pair

Two numbers appear only in the same two cells within a unit, even if those cells contain extra candidates.

Example:

Numbers 1 and 6 only appear in two cells of a row.

Those two cells must be {1, 6}, and all other candidates can be removed from them.

Hidden Pairs are more subtle than Naked Pairs and often missed by beginners.

6. Locked Candidate (Box–Line Interaction)

A candidate number in a box is restricted to a single row or column.

Example:

If all possible positions for 9 in a box are in the same row, then 9 cannot appear elsewhere in that row outside the box.

This technique creates eliminations across different units and is essential for medium puzzles.

7. Hidden Groups (Pairs / Triples)

A small group of numbers is confined to the same small set of cells within a unit.

Example:

Three numbers 3, 8, 9 can only appear in the same three cells of a box.

Those cells can be restricted to those numbers only.

Hidden Groups reduce ambiguity and often trigger chains of progress.

What These Techniques Cover — And What Comes Next

The techniques listed above form the core logical foundation of standard 9×9 Sudoku solving.

They are sufficient to solve:

Most importantly, these techniques teach you how Sudoku logic works, not just how to fill numbers.

However, as puzzle difficulty increases, you may encounter situations where:

At that point, advanced techniques come into play. Examples include:

These advanced methods are not about guessing — they are extensions of the same logical principles, applied at a wider scale.

If you feel comfortable with the techniques above and want to tackle harder 9×9 Sudoku puzzles, learning one or two advanced patterns is the natural next step.

A good rule of thumb:

Master the basics first, then add advanced techniques only when puzzles truly require them.

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