A General Logic for Sudoku Monster #224 from list 1465 |
This is part of a set-logic solution to
monster puzzle #224 from the 1465 list.
The original solution to the puzzle (by ttt) was presented here. The
elimination logic has the form: rank N(n sets+ m linksets), [ cover set list
]x[ cover linkset list ] reason for elimination
=> results For more information on notation and set logic eliminations, see quick reference. For a full description of sets and Sudoku set logic, see the SudokuOne.com website. The entire set logic solution is here. Elimination 1, ALS Chain This elimination works like a simple chain
where one link is replaced by an ALS made of the two cell sets. Column
set 9c3 overlaps 2 cell linksets 7n3 and 8n3 to eliminate the 2
candidates. The set logic notation is: Rank 1(5+6), [9r3 2r7 6c3 16n2]x[129c2 78n3
9c3] 9c2*(78n3)
=> r78c3<>9 |