Fillomino Pyramid
(Published on 26. February 2023, 16:04 by Myxo)
A hexagonal Fillomino that makes heavy use of negative constraints. I am very proud of how this ruleset and puzzle turned out. Enjoy!
Rules:
Normal Fillomino rules apply. Divide the grid into orthogonally connected regions. Regions of the same size may not touch orthogonally. Write the size of its region in each cell.
If there is a red dot on a corner of three cells, the surrounding cells belong to the same region.
If there is a white dot on a corner of three cells, one of the numbers in the surrounding cells is the sum of the other two.
All possible red and white dots are given. In other words: If there is no dot on a corner of three cells, none of the two above mentioned properties may be fulfilled.
Solution code: the last row, from left to right
Comments
on 24. March 2023, 09:13 by Christounet
It will break, it will break, it will break... It doesn't break !!! Excellent concept and very thrilling ending as mentioned by the other solvers ! Thanks !
on 2. March 2023, 10:36 by kjholt
I loved this! Did a fist pump when I got the correct solution message.
on 1. March 2023, 22:53 by lerroyy
Great puzzle!
on 1. March 2023, 21:20 by szabog
Fantastic idea, incredible puzzle, very enjoyable, thank you!
on 1. March 2023, 10:39 by filuta
cool
on 28. February 2023, 17:53 by KNT
Fun ending!
on 27. February 2023, 04:20 by RJBlarmo
Fun puzzle! Enjoyed seeing how the final areas resolved.
on 26. February 2023, 20:19 by Piatato
Well constructed puzzle!
on 26. February 2023, 17:27 by Jesper
Good idea, and fun puzzle :)
on 26. February 2023, 16:06 by dumediat
This is an incredible concept, I absolutely loved the logic involved. I may have to try to set one of these myself! :)
on 26. February 2023, 16:06 by Niverio
Fun twist on Fillomino logic. Enjoyed testing this one, it definitely improves one's triangular scanning :)
