Place a digit from 1-9 in each cell so that there are no repeats in any row, column, or box. Digits separated by a knights move cannot contain the same digit.
A digit on an arrow indicates the value of the binary number read from the next 4 cells seen in the direction of the arrow, when counting odd digits as '1' and even digits as '0', and treating the furthest cell as the lowest bit. For example: if the next four digits seen from an arrow are 8275 then the arrow must contain a 3 (0011).
Lösungscode: Column 7
am 28. August 2026, 16:25 Uhr von Kitty Trouble
Hard to wrap my head around, and found myself staring at the harder problems and ignoring the easier ones. But I nibbled away at it and got it done
am 28. August 2026, 04:40 Uhr von Saltensity
Very beautiful puzzle, I used to always love the binary arrow constraint :)
am 27. August 2026, 15:26 Uhr von RockyRoer
Oh yay! I was so hoping that Nibble implied a binary puzzle! Can't wait to try this!
am 27. August 2026, 14:18 Uhr von vukkarak
It was so hard to find the way forward but eventually I have cracked it.