Solution code: All digits in the first, third, fifth and seventh row (26 digits)
on 19. July 2013, 15:01 by CHalb
Although halfdominoes are definitely not my favorites I really like the concept of this puzzle.
on 18. July 2013, 08:19 by r45
Very nice puzzle with beautiful solving pass.
on 19. November 2012, 10:48 by ibag
Toll konstruiert. Keine Ahnung, warum ich mich immer wieder in Widersprüche verwickelt habe.
on 31. October 2012, 09:16 by sandmoppe
Die Sieben hat mir große Probleme bereitet. Ich bin es von meinen Domino-Steinen gewöhnt, dass der Punkt in der 2. Reihe in der Mitte ist. Immer wieder habe ich ihn auch dort eingzeichnet und bin dann natürlich auf Fehler gelaufen.
Abgesehen davon, finde ich diese Rätselart aber sehr schön.
on 25. October 2012, 17:41 by Mody
Großartiges Rätsel :)
Es hat viel Spaß gemacht.
on 23. October 2012, 17:35 by Richard
Congratulations with a very nice puzzle!
For the people who are hesitating: No T&E is necessary!
on 23. October 2012, 11:39 by rimodech
explanation added
on 23. October 2012, 11:24 by pin7guin
Thank you for the answers.
@rimodech: Please write this also in your puzzle text. Thank you.
on 23. October 2012, 11:17 by rimodech
thank you, relzzup. excellent explanation...
on 23. October 2012, 11:02 by relzzup
@pin7guin
A row (or column) contains all halfdominoes in the corresponding direction, no matter if there is an empty space in between.
So, the 9 in the last row is valid for all six halfdominoes, and no halfdomino may repeat in those six halfdominoes.
on 23. October 2012, 10:54 by pin7guin
The 9 in the last row - is it valid for three or for six halfdominoes?
Do the last three rows count as one or as two halfdomino-rows? That is: Could halfdominoes repeat here - because I have two separated rows?
on 23. October 2012, 10:09 by rimodech
sorry... my first puzzle :)
on 23. October 2012, 10:03 by Eisbär
In the English version it is available... it's a monster! :-D
on 23. October 2012, 09:21 by CHalb
No picture, no description?