Proven Sudoku

Techniques / Locked candidates

Locked Candidates Type 2 (Claiming)

Also called Box-Line Reduction, Claiming Pair, Claiming Triple, Type 2 Locked Candidates.

New to this shorthand? How to read a sudoku grid explains r4c7, houses, candidates and the rest.

What it means

Inside one row or column, every spot left for a digit sits in the same box. That box will take the digit from the line, so no other square in the box can be it.

The exact rule, for stronger players

The rule, stated exactly: For a line L and digit d, if every candidate of d within L lies in a single box B, then d may be eliminated from the cells of B outside L.

What it removes: Remove d from all cells of B that are not in L.

Why it works: d must appear somewhere in L. Every available position is in B, so d occupies a cell of B. Since d appears once per box, no other cell of B can hold it.

Worked examples

These come from real Proven Sudoku boards. Nobody drew them by hand to make the pattern look neat. Each one is checked first, so the board is one you could really meet, the pattern is really there, and every digit it rules out is really wrong.

Sudoku grid showing Locked Candidates Type 2 (Claiming). Every 6 in r1 lies in b3, so that box takes its 6 from the line and no other cell in the box can be 6.
Every 6 in r1 lies in b3, so that box takes its 6 from the line and no other cell in the box can be 6.
Sudoku grid showing Locked Candidates Type 2 (Claiming). Every 6 in r9 lies in b9, so that box takes its 6 from the line and no other cell in the box can be 6.
Every 6 in r9 lies in b9, so that box takes its 6 from the line and no other cell in the box can be 6.

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Related locked candidates

How often does it come up?

Our rough estimate: very common, slightly less so than pointing in most corpora.

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