Top Right Boi
(Published on 21. June 2025, 12:00 by sfushidahardy)
Top Right Boi
I hope you enjoy the puzzle!
- Standard Fillomino rules apply: divide the grid into regions, and place a number in every cell equal to the size of its region. Regions of the same size cannot share an edge. Some numbers are already given.
- Every Fillomino region contains a unique cell called the Top Right Boi: all other cells in the region are in the same row or lower than the Top Right Boi, and in the same column or further left than the Top Right Boi.
The tromino on the left is invalid, as it does not have a Top Right Boi. The tromino on the right does.
Solution code: Row six
Comments
on 3. July 2025, 19:38 by dumediat
This is such a fun and interesting twist on standard fillomino! As others have said, it's so impressive that you were able to achieve this elegant solve path while maintaining grid symmetry.
on 2. July 2025, 01:31 by sfushidahardy
Fixed Fillomino rules.
on 1. July 2025, 19:14 by dustpan
I think of standard fillomino rules as being two regions of the same size can't share an edge but that's not stated in your ruleset. Is it allowed in this puzzle? I don't do a ton of fillomino puzzles so maybe I'm mistaken.
Reply: Oh wow, yes that's an important rule. I somehow completely forgot to write it.
Thanks! I assumed so, but thought I'd check. This one was tough for me, but a very nice puzzle nonetheless.
on 28. June 2025, 02:18 by askaksaksask
Really enjoyed this. Fun fill, accessible logic, great solve all around. Thank you!!
on 23. June 2025, 04:00 by MaizeGator
Wisty with a very accurate description of how beautifully placed Shintaro's clues are. I pity the fool who has to impersonate him in the upcoming impostor prompt...
on 21. June 2025, 21:28 by TopRightBoi
This is the best puzzle I have ever solved.
on 21. June 2025, 16:28 by SamuPiano
Really cool idea! Thank you for the great puzzle!
on 21. June 2025, 12:13 by wisty
SUCH a clever idea and really wonderful execution! I'm continually stunned by your ability to find logically satisfying grids that are also clued so aesthetically
