An unfinished Sudoku grid can look confusing until you know what to look for. The goal is straightforward: complete the grid while making sure each number follows the same placement rules. Start with the clearest deductions, check every affected row, column, and box, and use notes when several possibilities remain.
If you are exploring Sudoku through https://sudoku-it.org/, this guide provides a foundation for approaching puzzles thoughtfully. You will learn how the rules work, how to recognize useful patterns, and what to do when your next move is not obvious.
A standard Sudoku grid has 81 cells arranged into nine rows, nine columns, and nine smaller boxes. Each box contains three rows and three columns of cells. Some numbers are already supplied; your job is to fill the remaining spaces.
Every completed row, column, and box must contain the digits 1 through 9 exactly once. A placement must satisfy all three requirements simultaneously. Sudoku uses numbers, but solving does not require arithmetic: you identify permitted positions rather than calculate totals.
Think of each empty cell as a question with several possible answers. Numbers already present in its connected groups eliminate options until a placement becomes certain.
Before entering numbers, inspect the board for a row, column, or box with very few empty cells. This gives you a manageable place to start.
Consider this hypothetical row:
1, 2, 3, 4, 5, 6, 7, blank, 9
The missing number is 8. Provided the puzzle and earlier entries are correct, that empty cell must contain 8. This is often called an open single.
Now imagine a row missing both 3 and 8. Knowing those two missing numbers does not establish their order. Examine the columns and boxes containing the empty cells before deciding which number belongs where.
The distinction matters: identifying missing numbers gives you candidates, not necessarily answers.
Two beginner techniques help turn possibilities into confirmed placements.
A naked single occurs when a cell has only one possible digit after accounting for its row, column, and box.
For a hypothetical example, suppose a cell’s row allows 2, 5, and 9. Its column already contains 2, and its box already contains 9. Only 5 remains, so the cell must contain 5.
Check all three groups before committing. Looking at the row alone would leave the deduction incomplete.
A hidden single reverses your attention. Instead of asking which number fits a cell, ask where a particular number can go within a row, column, or box. If there is only one permitted position, that placement is forced.
For example, imagine a box with four empty cells. Three cannot contain 7 because their rows or columns already contain 7. The remaining cell must hold 7, even if other digits initially appear possible there.
Candidate notes record the digits that could still occupy an empty cell. They are possibilities rather than commitments.
If you use notes to identify hidden singles, completeness matters. A number appearing once in your notes proves little if you forgot to include it in another eligible cell. Recheck uncertain notes against the actual grid.
After confirming a number, remove that candidate from other cells sharing its row, column, or box. This can expose another single and create a sequence of deductions.
For practice, distinguish your notes visually from confirmed entries. On paper, use small pencil marks. In a digital puzzle, check how its entry controls work before recording candidates.
Instead of repeatedly staring at the same difficult square, give each pass a purpose:
This routine combines scanning and singles techniques into a consistent workflow. Beginner guides similarly emphasize revisiting the grid after placements rather than treating each deduction as isolated.
Use it as a practice structure, not a guarantee that every puzzle will yield to basic methods.
First, check whether your notes reflect recent placements. Then switch perspective: move from inspecting individual cells to following one digit across a group.
If singles stop producing progress, a more advanced relationship may help. A naked pair occurs when two cells in one group each have exactly the same two candidates. Those digits can then be removed from other cells in that group.
Do not interpret a pause as failure. Write down what remains uncertain and avoid entering a number simply because it looks plausible.
Keep your website reference, http://sudoku-it.org/, handy while building a deliberate practice habit. For your next puzzle, focus on explaining each placement in one sentence.
“I chose 6 because it was the only remaining candidate” is a useful explanation. “Six seemed right” signals that you should check again.
Afterward, record one deduction you understood and one point that confused you. Use those observations to choose what to practice next, whether that means scanning more carefully, maintaining accurate notes, or recognizing the difference between the two types of singles.