Pockets No. 1
(Published on 16. June 2026, 14:57 by dogpond12)
Rules:
Each region has exactly one shaded “block” consisting of orthogonally connected cells inside the region.
Numbers represent the amount of cells that are the same type (shaded or unshaded) in its region, including itself.
All shaded cells are connected to each other orthogonally.
Unshaded cells are either a group of 1 or are orthogonally connected to all unshaded cells that aren’t.
There are an equal amount of shaded cells and unshaded cells.
Link to solve: https://tinyurl.com/5bnr9b6t
Solution code: Amount of shaded cells in each column, starting with Column 1 and going right to Column 6
Last changed on on 28. June 2026, 16:12
Solved by BanishedBread, dzamie, NXTMaster, tovima, Felis_Timon, L00ping007, gbrljt, Jasperrr, Rollo, CHalb, CJK, Zzzyxas, NEWS, kangaroo, drf93, moss, paranoid, 3ColorTheorem, Toastbrot
Comments
on 28. June 2026, 16:12 by dogpond12
Changed tags.
Last changed on 24. June 2026, 14:16
on 24. June 2026, 00:43 by Jasperrr
Can't figure it out after the first few steps.
Edit: okay figured it out by reverse engineering. So "a group of 1" can be any number (not just a 1!). Just a single unshaded cell.
And shaded cells connect orthogonally across all regions.
Some examples would be nice to clarify this for tohers.
on 17. June 2026, 05:18 by NXTMaster
Interesting puzzle. I can see it having a lot of potential. looking forward to the others
