Schrödinger's Killer
(Eingestellt am 16. Dezember 2021, 05:20 Uhr von starwarigami)
To enable this, there is a single Schrödinger cell in each box, containing a superposition of two different digits.
- Every Schrödinger cell contains a unique pair of digits.
- No Schrödinger cell can see another Schrödinger cell by Queen's Move (i.e. any distance horizontally, vertically or diagonally).
- Digits in a cage may not repeat and must sum to the indicated total.
- Schrödinger cells contribute the average of their two digits to the cage total.
Lösungscode: All Schrödinger Cells (Top to bottom, low digit first) - 18 digits, no spaces
Kommentare
am 15. Januar 2022, 08:24 Uhr von Ryx
I have to say, after watching Simon's solve, your Schrodinger concept was so much better than the three I have tried out. Really novel idea here.
am 11. Januar 2022, 16:15 Uhr von charlie_chaoscat
Great puzzle, really enjoyed!
Although I was expecting rule 1(unique pair) would play a more important role while solving.
am 10. Januar 2022, 01:31 Uhr von SimplePurpleFrog
A beautiful and hard- but still on the edge of approachable puzzle.
The logic needs a brain reset but becomes quite intuitive after a while. Lovely.
am 20. Dezember 2021, 18:40 Uhr von bosjo
Great idea and a very pleasant solve. Who will take on the Heisenberg indeterminacy principle?
am 18. Dezember 2021, 11:06 Uhr von kmoter
very entertaining, thanks
am 17. Dezember 2021, 17:37 Uhr von PixelPlucker
Lovely idea!
am 17. Dezember 2021, 13:10 Uhr von MagnusJosefsson
Wonderful puzzle, very enjoyable!
am 17. Dezember 2021, 12:19 Uhr von Pibonacci
Gorgeous. Headache inducing without that being a bad thing.
am 17. Dezember 2021, 08:16 Uhr von Gullie
What a great puzzle! Just had to throw everything I knew about killer cages out of the window :-). I did use the unique pair rule though, and it was a nice linear solve path for me, although quite hard. Great work!
am 17. Dezember 2021, 02:18 Uhr von jgreenfield
A very nice puzzle, though I don't think I found the simplest route through it. Locating the Schrodinger cells was straightforward enough, but coming to terms with cage-total logic when there are zeroes included took me quite a bit of extra effort.
am 16. Dezember 2021, 10:05 Uhr von Elliott810
This idea is sensational! It feels like facing a genius. After Simon Anthony stated several times, that there are not such things like Schrödinger cells in sudoku, this is a must for CTC. Thx for sharing:)
