Chaos is a Club Sandwich (6X6)
(Eingestellt am 18. Februar 2022, 16:43 Uhr von SenatorGronk)
This is my first attempt at a chaos construction. The constraint is fairly straightforward and not nearly as complex as the written description makes it sound. The example should make things clear.
Rules
Example:
Note in Row 2 that even though two regions alternate,
we still treat the 1, 4, and 6 as being in separate layers of the sandwich,
so the clue is (1 + 4 + 6) X 3, or 33.
The Puzzle:
Solve in CtC
Rules
- The digits 1-6 appear once in each row, column and region in the grid. Regions are to be determined.
- Each row and column has a club sandwich whose filling is all of the digits between the first and last region border in the row/column.
- Region borders separate the filling of club sandwiches into one or more layers.
- Clues on the outside of the grid equal the sum of the filling digits TIMES the number of layers in the filling.
- A clue of 0 means the row/column has at most one region border.
- Cells from the same region may appear in multiple layers if they alternate with another region.
Example:
Note in Row 2 that even though two regions alternate,
we still treat the 1, 4, and 6 as being in separate layers of the sandwich,
so the clue is (1 + 4 + 6) X 3, or 33.
The Puzzle:
Solve in CtC
Lösungscode: Column 4 + Row 6
Zuletzt geändert am 18. Februar 2022, 18:03 Uhr
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Kommentare
am 12. April 2022, 07:59 Uhr von Hausigel_mod
Labels/Tags changed
am 27. Februar 2022, 18:41 Uhr von KyleBaran
I did it!
This was my first chaos construction I solved, I wanted to try an approachable one after watching Simon do a few. Looking forward to trying your 9x9 next
am 18. Februar 2022, 20:32 Uhr von marcmees
Nice. Thanks. the prequel to a Godzilla sandwich?
am 18. Februar 2022, 17:50 Uhr von Steven R
Had fun solving that, thanks SenatorGronk!
am 18. Februar 2022, 17:46 Uhr von 10feet
This is a nice bite-sized chaos construction. The logic is really clean and interesting while not monstrously difficult.
