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StrategiesHidden Singles
A hidden single appears when a number has only one possible square in a row, column, or box, even if that square still has other candidates.
Choose a number that already appears several times on the board. Check one row, column, or 3x3 box and ask whether that number has only one legal place left.
The square may not look obvious at first because other numbers could also seem possible there. The hidden single is about the number's only place in that area.
Use this technique slowly on a readable board or a printed sheet. The goal is to remove uncertainty, not to solve faster.
After each candidate cleanup, return to scanning and singles before looking for another advanced pattern.
Hidden singles are usually worth checking before candidate-heavy techniques because they often appear after one new number is placed. On a large print board, use the visible rows and boxes as anchors so the scan stays calm and repeatable.
Example: a 3x3 box is missing 1, 4, and 8. The number 4 already appears in two crossing rows, so two empty squares in that box cannot hold 4. If the third square is the only legal place left, 4 is a hidden single for that box.
The square may still look busy because it could hold other numbers from a square-by-square view. The key is that 4 has no other home inside the area you are checking.
Do not call a move hidden just because the square looks likely. The proof comes from checking every possible place for one number inside one row, column, or box.
Do not scan the whole board at once. Hidden singles are easier to see when the player chooses one number and one area, then finishes that check before moving on.
Return to the main learning tree.
StrategiesReview rows, columns, and boxes before applying this technique.
RulesOpen a calm large print board at a useful difficulty.
Practice on EasyUse paper when written candidates are easier to manage.
PrintableNo. Many Easy puzzles can be solved with scanning and singles. Use this page when the simpler steps stop producing progress.
No. A Sudoku strategy should remove candidates or prove a placement. Guessing is not the goal.