Sharing is Caring (Twist on Renban Sudoku)
(Eingestellt am 30. März 2022, 00:57 Uhr von purpl)
Rules:
Normal sudoku rules apply.
Some of the purple lines are renban lines, and must contain a set of unique consecutive digits in any order.
However, some of the purple lines are instead two renbans split/adjoined at that renban's midpoint. These split/adjoined renbans must both contain the SAME set of unique consecutive digits, not necessarily in the same order.
For example, the purple line that starts in r6c2 could simply be a 7 cell renban line or it could be two 4 cell renban lines containing the SAME digits. In the latter case, one would contain cells from r6c2 to r3c3 and the other would contain cells from r2c6 to r3c3.
Which renbans are split/adjoined and which are standard renbans is to be determined by the solver.
Links:
Lösungscode: Row 9 followed by column 8 (left to right, top to bottom, 18 digits, no spaces).
Kommentare
am 19. April 2022, 18:56 Uhr von Nightingale's Code
Stunning puzzle! Loved how it flowed from corner to corner, and the break-in (especially to get the bottom right line) was gorgeous. Thanks for such an amazing puzzle!
am 10. April 2022, 13:26 Uhr von Logarhythm
Stunning logic flow from start to end. Really enjoyed this and not too many jumps needed.
am 7. April 2022, 19:48 Uhr von Playmaker6174
A very fun and satisfying solve! I enjoyed the flow in this one a lot :)
am 4. April 2022, 00:53 Uhr von Avg Sudoku Enjoyer
Very interesting twist on standard renban rules! Interesting logic throughout, even after the break-in
am 1. April 2022, 15:42 Uhr von Jesper
Very nice, thanks!
am 1. April 2022, 01:26 Uhr von twototenth
Excellent work! I enjoyed this a great deal, it flowed beautifully.
am 31. März 2022, 19:24 Uhr von SKORP17
Some of the purple lines are renban lines?
also nicht alle?
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purpl/Memeristor: Yes, some (not all) lines can be thought of as two renbans containing the same set of digits.
das war nicht die Frage , meine Frage war, ob alle Purple Linien Renban Linien sind (ob nun 1 oder 2)
am 31. März 2022, 17:59 Uhr von purpl
Added split wherever adjoined appeared to be more clear that the two renbans may or may not share a cell.
am 31. März 2022, 17:15 Uhr von purpl
@zegres many thanks! :D
am 31. März 2022, 17:06 Uhr von zegres
Amazing puzzle, very cool idea, brilliant use of symmetry.
This setting of this puzzle was just fantastic!
am 31. März 2022, 16:13 Uhr von purpl
@zhergan @starwarigami @Elliott810 @Phistomefel @marcmees @grkles WOW thank you everyone :D both the_cogito and I are so happy to see such a wonderfully positive response. Be sure to share the puzzle with your friends if you enjoyed! :)
am 31. März 2022, 14:42 Uhr von grkles
really fun idea, i loved how the ambiguities were resolved!
am 30. März 2022, 11:53 Uhr von marcmees
nice. thanks.
am 30. März 2022, 07:52 Uhr von Phistomefel
Very nice idea and execution! Thank you, the_cogito and purpl!
am 30. März 2022, 04:07 Uhr von Elliott810
Very original idea, beautifully implemented! Really impressive! Thank you both:)
am 30. März 2022, 03:50 Uhr von starwarigami
Nicely put together - some clever tricks used
am 30. März 2022, 02:29 Uhr von zhergan
Very nice construction! Thanks..
