Rätsel im Advent (21): LITS
(Published on 21. December 2015, 09:00 by usp)
Put one tetromino into every region such that no 2x2 area is completely filled with tetrominos and identical tetrominos do not share an edge. Mirrored and rotated tetrominos count as identical. The area covered by tetrominos is connected.
Solution code: For every cell of the fifth row the letter of tetromino (ILOTS) or - for an empty cell
Last changed on on 4. April 2017, 00:42
Solved by saskia-daniela, Luigi, dm_litv, deu, Alex, ffricke, sf2l, r45, Thomster, AnnaTh, tuace, rob, HaSe, cornuto, pokerke, CHalb, Zzzyxas, ch1983, derwolf23, Krokofant, pirx, pin7guin, Realshaggy, zorant, ... Dandelo, adam001, marsigel, jessica6, Lohnecke, relzzup, jirk, skywalker, Krokant, cdwg2000, Julianl, amitsowani, Mars, athin, Greg, misko, EKBM, Raistlen, bigger, Hasheasy, helle, JustinTucker
Comments
on 4. April 2017, 00:42 by usp
-Tippfehler
Last changed on 21. December 2015, 17:45
on 21. December 2015, 17:44 by usp
+Zusammenhangsregel
on 21. December 2015, 09:25 by Luigi
Die "Zusammenhangsregel" gilt auch hier.
Last changed on 21. December 2015, 09:24
on 21. December 2015, 09:15 by Luigi
Gibt es hier nicht noch eine zusätzliche Regel, dass alle Tetrominos eine zusammenhängende Fläche bilden müssen?
Ansonsten meine ich hier mehrere Lösungen finden zu können.
