Ice Fillomino

(Published on 26. July 2026, 09:00 by Agent)

Divide the grid into orthogonally connected regions such that no two regions of the same size share an edge, and enter a number into each cell equal to the size of its region.

The region borders form a single loop that travels orthogonally on some edges in the grid (possibly including some edges along the perimeter of the grid). The loop may not turn on icy vertices, and may cross itself only on icy vertices.

Example Puzzle (5x5)

Main Puzzle (8x8)

Solution code: The number of vertical edges used by the loop in each row, from top to bottom. (For the example puzzle, the solution code would be 24442.)

Last changed on -

Solved by moss, cyddrdrd, Franjo, KNT, zzw, ibag, Mr_tn, Piatato, Taeqle, Bellsita, Christounet, akamchinjir, JustinTucker, Khatru, CJK, Alex, Joe Average, Oripy, The Book Wyrm, misko, cowabunghole, Kpn, ... ns08, Shumpo, puzzler05, jkuo7, Gqsp, MaizeGator, ly_ra17, lupo, Puzpensu, lmdemasi, lukeyy, heebs, dogfarts, wullemuus, zuzanina, IcyFruit, EvanB, CutieRainbow, Paletron, isajo4002, Donatello_86

Full list

Comments

on 10. October 2026, 16:19 by Donatello_86
The meta taught from this puzzle is cool

on 23. September 2026, 04:21 by EvanB
good puzle

on 27. July 2026, 08:59 by Christounet
Fun little snack! Thanks :)

on 26. July 2026, 22:19 by Piatato
Very smooth!

on 26. July 2026, 13:21 by Franjo
Thank you very much for creating and sharing this beautiful and interesting puzzle. At first I had some problems to get my head around this unusual ruleset. But then I found the smooth path - so satisfying!

on 26. July 2026, 11:05 by cyddrdrd
Clever and great fun!