My partner publishes crosswords and it's always fun to see how much artistry goes into authoring a puzzle. You can play with the structure/grid, the theme of course, every minute detail of the fill, etc.
Never would have thought of a Mobius-strip though, insane.
For anyone trying to solve the examples, the toroidal crosswords example image has a copy-paste error from the post author (not present in the original): the numbers for Down are 1, 3, 5 and 6 (and not 1, 2, 4, 7).
qxw [https://www.quinapalus.com/qxw.html] is a wonderful open source app that lets you make crosswords with interesting topologies, complete with grid filler support, if anyone wants to experiment with them.
> if it actually wrapped around on itself with a half-twist, wouldn’t the letters wind up backwards too? Then 6-Down wouldn’t be MESSENGER but rather MESSENGER, and so on.
This premise is assuming the Mobius strip is transparent, which the header image clearly isn't. No letter-reversals or any symmetry is needed. On normal, opaque paper, you can just make a crossword as a normal long loop. (proof: Write GGGGGGG on one side of a paper, and write it upside-down on the other side. With a twist, you'll get one long GGGGGGGGGGGGGG... looping as if it were one boring single-sided loop).
wxw | 11 hours ago
Never would have thought of a Mobius-strip though, insane.
rockostrich | 10 hours ago
srean | 10 hours ago
Each edge of the ribbon was a linked list, connected to each other by rungs. It looped back on itself but connected crosswise .
Then if you nuked all the rungs it was clear you still got a connected piece that you could traverse over.
wglass | 10 hours ago
Not sure why. Refer to the original puzzles linked for the correct clues.
quuxplusone | 54 minutes ago
edwcross | 6 hours ago
quuxplusone | 55 minutes ago
zem | 6 hours ago
unholiness | 5 hours ago
This premise is assuming the Mobius strip is transparent, which the header image clearly isn't. No letter-reversals or any symmetry is needed. On normal, opaque paper, you can just make a crossword as a normal long loop. (proof: Write GGGGGGG on one side of a paper, and write it upside-down on the other side. With a twist, you'll get one long GGGGGGGGGGGGGG... looping as if it were one boring single-sided loop).