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Knavish Pursuits

(Published on 20. February 2022, 20:33 by theasylm)

Japanese Sums Anti-Knight Samurai Windoku

Four standard 9x9 sudoku grids are given, with a fifth grid superimposed on the other four, sharing digits with each.

Outside the grid are colored clues. These indicate the sum of the contiguous region in that row or column that is shaded the color of the clue. There must be an unshaded cell between regions of the same color.

Furthermore, normal anti-knight rules apply, meaning digits a knight's move in chess apart cannot be the same digit.

Importantly, for the sake of the anti-knight rule, treat all five grids as one continuous grid. This means cells from one grid can see and affect a cell in another grid. Important note: the path taken must traverse actual cells the entire path, i.e. no jumping over whitespace.

See the image below for an example. It shows an invalid placement of 1s and a valid placement of 2s.

Do note this is a long puzzle and may take you more than session to complete. A great way to save your progress is to use the 'Clone' button in Penpa and saving that new URL.

Penpa+: https://tinyurl.com/yc3ao7s2

Solution code: Sum of all five grids' central digits.


Solved by panthchesh, Vebby, awesomesauce, JayForty, Krokant, Malrog, Abbott Abbott
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Comments

on 22. August 2023, 15:44 by Malrog
What a marathon! I'm proud of myself for having got through it. Only sticky part was some AK elims at one point, but otherwise, pleasantly continuous progress :) Thank you.

on 11. January 2023, 06:35 by Krokant
Not too difficult except maybe for the length of the solve. Lovely puzzle. :)

on 21. February 2022, 00:08 by panthchesh
Penpa does save your progress, however, be prepared with time for this one. Took me several hours, though the result is great ! :D

Difficulty:4
Rating:N/A
Solved:7 times
Observed:7 times
ID:00094M

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Solution code:

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