Wildberry Poptart
(Published on 4. August 2022, 11:16 by Tyrgannus)
Wildberry Poptart
Rules:
1. Normal sudoku rules apply
2. Digits along purple lines are a set of non repeating consecutive digits arranged in any order (Renban)
3. Digits along blue lines have the same sum in each region they pass through (Region Sum Line)
CTC :
Puzzle:
Solution code: Column 8 + Row 9 (18 digits)
Comments
on 11. August 2022, 23:24 by FmrSudokuPhilosopher
Very cool philosophy of sudoku
on 7. August 2022, 21:49 by Christounet
Beautiful design and classy puzzle ! Thanks
on 5. August 2022, 16:37 by antiknight
Lovely interaction between the constraints ! I wonder can this solve uniquely without any given digits ?
on 5. August 2022, 16:24 by Bellsita
Fantastic puzzle! Love how the lines interact between each other.
on 5. August 2022, 09:47 by Snookerfan
Fantastic puzzle, beautiful interactions and aestheticly great, thank you!
on 5. August 2022, 05:57 by Agent
Great puzzle! The way the different clues interact is absolutely wonderful.
on 5. August 2022, 02:56 by virtual
Wow, I love how each line interaction gives just that little bit more, and the flow continues bouncing about the puzzle as though getting bombarded with heat in a toaster!
As with the best poptarts, this came out well done!
on 4. August 2022, 19:49 by KNT
i definitely expected a good puzzle going in… but wow that was really really good. thanks tyrg!
on 4. August 2022, 18:43 by Crusader175
Very and nice puzzle and very beautiful looking grid!
on 4. August 2022, 18:21 by Ocean
Excellent! I like the interaction between these constraints. Also the geometry is beautiful!
on 4. August 2022, 18:08 by Niverio
Very enjoyable as usual ;)
on 4. August 2022, 13:13 by Playmaker6174
Wow, that was an extremely good puzzle! Very interesting start, then I got into the later half with lots of suspense, I enjoyed the most how the works happened in 3 bottom boxes, very cool stuff ;)
(though I put it 4/5 diff overall because of that part)
on 4. August 2022, 12:46 by Vebby
Tasty! Cool interplay between the constraints; I particularly enjoyed the opening logic. Thanks Tyrg :)
