Japanese Sums with Marked Cells (2)
(Eingestellt am 13. Februar 2025, 22:30 Uhr von KNT)
Place the numbers from 1 to 9 in some cells such that no number repeats in a row or column. Clues outside the grid indicate the sums of connected groups of numbers in the respective row or column, in order, where empty cells serve as delimeters between groups. A question mark indicates any digit from 0 to 9, but no clue may have a leading zero.
Mark exactly two cells in each row and each column of each 6x6 quadrant. No marked cell may be empty. Within a quadrant, all marked cells share the same property. Marked cells in different quadrants have different properties. It is up to the solver to determine which property is associated with which quadrant.
The four possible properties for a marked cell are listed below:
1, Cave: A number in a marked cell indicates the amount of numbers seen in all four orthogonal directions (including itself), where empty cells and the edge of the grid obstruct vision. Quadrant boundaries do not obstruct vision.
2, Minesweeper: A number in a marked cell indicates the amount of numbers in the 3x3 area centered at the marked cell. The cell itself is included in the count.
3, Canal View: A number in a marked cell indicates the amount of empty cells that are horizontally or vertically attached (in a straight line) to the marked cell.
4, Island: A number in a marked cell indicates the amount of numbers that are in the same orthogonally connected group of numbers as the marked cell.
SudokuPad
penpa+
Lösungscode: Row 12, Column 8, X for empty cell
Zuletzt geändert am 13. Februar 2025, 22:39 Uhr
Gelöst von Myxo, tuturitu, Piatato, Jesper, Nick Smirnov, ONeill, akamchinjir, wildbush7, Mr_tn, misko, MountBecton
Kommentare
am 15. Februar 2025, 01:14 Uhr von ONeill
This ruleset is a lot of fun, thanks for the puzzle!
am 15. Februar 2025, 00:23 Uhr von Jesper
Wonderful puzzle, enjoyed it greatly!
am 14. Februar 2025, 12:29 Uhr von Piatato
Great fun, thanks!
am 13. Februar 2025, 22:33 Uhr von Myxo
Awesome puzzle! Amazing that there is even a working grid for this.