4x4 puzzle | LMD Link | CTC Link |
6x6 puzzle | LMD Link | CTC Link |
9x9 puzzle | LMD Link | CTC Link |
Lösungscode: The digit missing in each 0's region, beginning with the 0 in the top row and moving downwards.
am 9. März 2025, 05:10 Uhr von Kafkapharnaum
You weren't joking when you said that this one was deceptively tricky, phew! Delineating the regions was tricky enough, but it's really the last invisible line combined with the irregular sudoku/doppelganger that caused me the most grief. Still, thanks to my familiarity with the ruleset, for the first time ever I find myself in the group of those who found it easier that the official rating indicates :D And major congrats for having set this in a single afternoon, that is mightily impressive, even if it came after the 9x9 (which I should be retackling soon with the proper understanding of the rules this time haha)
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Thanks for solving this! It's too bad solvers in general are missing the intended break-in, which if found would probably make this a 3-star difficulty puzzle.
am 24. Februar 2025, 10:35 Uhr von wullemuus
Congrats to this brilliant series of Doppelganger puzzles! It was a pleasure to be part of the construction journey. You brought intricate rulesets perfectly together! The intermediate one is exactly that what I've expected- balanced in difficulty and highly instructive to be prepared for the last one.
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Thanks a lot for testing different versions and for all your feedback including recommending an intermediate 6x6 puzzle!
am 19. Februar 2025, 10:02 Uhr von bodemeister
Edited the rules for clarity
am 16. Februar 2025, 02:40 Uhr von Hagemann
I am a bit confused by the ruleset. „No region can contribute only one cell to a T-line“ -> does that mean that for every T-line, if a region contributes to it, this region contributes at least twice to that same T-line? Or that, if a region contributes to any T-line, it has to have at least another cell on any T-line (but not necessarily the same one)?
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Any region contributing to a T-line must contribute at least 2 cells to that T-line
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Then I do not see how you can obey rule (3) with the given shapes of the T-lines… the bottom left one needs to consist of at least 3 regions, but then I cant get the vertical T-line to work…
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The bottom-left T-line could only have 2 regions. For example, one region could contribute 0,1,2,5 and the other region contribute 4,6.
Schwierigkeit: | ![]() |
Bewertung: | 86 % |
Gelöst: | 17 mal |
Beobachtet: | 6 mal |
ID: | 000M0W |