1. Understand the grid
Read the three rules and find a first move you can justify.
Read more: 1. Understand the gridStart with the rules, get comfortable with pencil marks and choose a technique for the situation you’re working on.
Read the three rules and find a first move you can justify.
Read more: 1. Understand the gridLearn what candidates mean and when to update your notes.
Read more: 2. Keep track of possibilitiesBegin with singles, then explore a technique that builds on them.
Read more: 3. Look for a patternOne of each number in every row, column and 3×3 box: learn the rules of classic Sudoku and follow a first certain move.
Read more: How to play Sudoku: rules and your first moveA small note records a possibility. Learn how candidates differ from placements and how to keep them up to date.
Read more: Sudoku pencil marks: track and update candidatesCheck nearly full areas, then candidates and singles. Build a routine for finding a move you can explain.
Read more: Solve Sudoku without guessing: a repeatable search orderStuck on a Sudoku? Follow a checklist, work through one certain move and see how Unisu’s three hint stages explain the next logical step.
Read more: Sudoku help: find a logical next moveThe techniques you need tell you more than the number of gaps. See how Unisu organizes its 16 game levels.
Read more: Sudoku difficulty levels: what makes a puzzle demanding?A Full House has just one empty cell in a row, column or 3×3 box. The one missing digit belongs in that cell.
Read more: Full House: One gap, one missing digitA Naked Single is a cell with exactly one candidate remaining. Its row, column and box rule out every other digit.
Read more: Naked Single: One candidate left in a cellA Hidden Single occurs when a digit has only one possible place in a row, column or box. The cell itself can still have other candidates.
Read more: Hidden Single: One place left for a digitLocked Candidates: when all candidates for a digit in a box lie on one row or column, remove that digit from the rest of that line outside the box.
Read more: Locked Candidates: Use the overlap between a box and a lineA Naked Pair has two cells in one row, column or box with only the same two candidates. Remove those digits from the other cells in that area.
Read more: Naked Pair: Two cells reserve two digitsIf two digits can appear only in the same two cells of an area, they form a Hidden Pair. Other candidates can be removed from those two cells.
Read more: Hidden Pair: Two digits have just two placesA Naked Triple has three cells in one area with just three different candidates between them. Remove those digits from the other cells in that area.
Read more: Naked Triple: Three cells share three candidatesA Hidden Triple occurs when three digits have only three possible cells between them in a row, column or box. Extra candidates in those cells can be removed.
Read more: Hidden Triple: Three digits confined to three cellsAn X-Wing has a digit in exactly two possible cells in each of two rows, in the same two columns. Learn which candidates this pattern rules out.
Read more: X-Wing: Two rows, the same two columnsAn XY-Wing connects a pivot cell X/Y to two cells it sees, X/Z and Y/Z. Whichever digit goes in the pivot, one wing must contain Z.
Read more: XY-Wing: A pivot and two wingsAn XYZ-Wing has a pivot X/Y/Z and two cells it sees, X/Z and Y/Z. At least one of these three cells must contain Z.
Read more: XYZ-Wing: Three candidates in the pivotA Swordfish confines a digit’s candidates in three starting rows to exactly three columns. The three required placements use those columns.
Read more: Swordfish: Follow one digit across three linesA W-Wing links two cells with the same candidate pair through a strong link. Follow the example to see how that connection rules out another candidate.
Read more: W-Wing: A matching pair joined by a strong linkSimple Coloring follows strong links for one digit. When an area has exactly two places for it, one must be true. Alternating groups show those dependencies.
Read more: Simple Coloring: Follow one digit in two groupsA Jellyfish confines a digit’s candidates in four rows to four columns. Learn how this pattern rules out candidates outside those starting rows.
Read more: Jellyfish: Four lines form one patternUnique Rectangle requires a guaranteed unique solution. This example uses four cells in two boxes to show how that condition rules out a candidate.
Read more: Unique Rectangle: Avoid a second solutionA Finned X-Wing adds a fin to the basic pattern. Remove only candidates that conflict with both the fin and the X-Wing left when the fin is false.
Read more: Finned X-Wing: An X-Wing with an extra possibilityAn XY-Chain links cells with exactly two candidates each. Follow the example to see where the shared digit at the two ends can be eliminated.
Read more: XY-Chain: Link cells with two candidatesAn AIC connects candidates using alternating strong and weak relationships. An assumption can then be followed along the chain to a certain deduction.
Read more: AIC: Alternate strong and weak linksAn ALS is a group of n cells in one area with n+1 distinct digits among their candidates. Two such groups can interact through a restricted common candidate.
Read more: ALS: Connect almost locked candidate groupsA Forcing Chain checks both candidates of a cell in separate branches. If both branches force the same elimination, you can apply it with certainty.
Read more: Forcing Chain: Examine two possibilities separatelyNishio tests one candidate by following the moves it forces. If it leaves a cell with no option or a required digit with no place, reject that candidate.
Read more: Nishio: Test an assumption through contradictionNo articles found. Try another search.
The three rules are enough to begin. Candidate notes then help you keep track of the possibilities in empty cells.
Start with Full House, then Naked Single and Hidden Single. They distinguish a missing digit, a cell with one candidate and a digit with one position.
No. Learn a method whose reasoning you can follow, then look for it in suitable puzzles. The full catalogue is not an entrance exam.
A guide explains one principle through an example. The app lets you follow guided reasoning and then apply it yourself.
You can explain why the move is forced and which conditions it needs. Recognizing a familiar picture alone is not enough.