Quad Bike
(Eingestellt am 21. August 2022, 01:48 Uhr von starwarigami)
Normal Sudoku rules apply.
Digits in a circle must appear in at least one of the 4 surrounding cells. This digit must form part of a horizontal or vertical cycle of the corresponding length.
Cells form a horizontal cycle of length n within a row if, by repeatedly jumping to the column indicated by each cell's digit, it takes n jumps to return to the starting position -
e.g. C2=4 -> C4=1 -> C1=9 -> C9=2 -> C2=4.
A vertical cycle within a column is defined in a similar way -
e.g. R7=3 -> R3=5 -> R5=7 -> R7=3.
CtC link with solution check (Original link (here)
f-puzzles link
Other related puzzles you may enjoy:
Digits in a circle must appear in at least one of the 4 surrounding cells. This digit must form part of a horizontal or vertical cycle of the corresponding length.
Cells form a horizontal cycle of length n within a row if, by repeatedly jumping to the column indicated by each cell's digit, it takes n jumps to return to the starting position -
e.g. C2=4 -> C4=1 -> C1=9 -> C9=2 -> C2=4.
A vertical cycle within a column is defined in a similar way -
e.g. R7=3 -> R3=5 -> R5=7 -> R7=3.
CtC link with solution check (Original link (here)
f-puzzles link
Other related puzzles you may enjoy:
Lösungscode: Row 6 (left to right) - 9 digits, no spaces
Zuletzt geändert am 1. März 2024, 11:02 Uhr
Gelöst von gordianTangle, SametTheTurk, Kworb, AKernel, SirSchmoopy, jojo81gaming, joeadultman, snowyegret, marcmees, salsais, Sewerin
Kommentare
am 1. März 2024, 11:01 Uhr von starwarigami
Updated link to add solution check
am 10. September 2022, 15:16 Uhr von SirSchmoopy
Absolutely brilliant construction. This deserves a lot more attention. Everyone should give this a try, there is some really beautiful logic hidden in this.
am 21. August 2022, 07:41 Uhr von SametTheTurk
Delightful puzzle! Surprising amount of restrictiveness that just two little constraints give. Makes for a fun yet not too difficult solve path. Definitely a clever construction. Would play another if it existed!
