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Doppelte Adventssummen 3.Advent

(Published on 13. December 2015, 08:03 by Luigi)

Doppelte Adventssummen 3. Advent

Christmas Eve is coming quickly. Gifts have to be bought, lots of work is to be done. For a little christmas break i have prepared a little puzzle series, which will become more difficult from puzzle to puzzle. :-))

Here is a raster with given sums, like in a japanese sum puzzle.

Additional rules:

In every role or column every number from 1-7 can be placed max two times. Same numbers may not touch, not even diagonally.

Within a single sum all numbers have to be different.

Solution code: Both diagonals from top left to bottom right and from top right to bottom left. Use S for blackened fields.

Last changed on -

Solved by deu, marcmees, pirx, zorant, ch1983, tuace, r45, moss, BFaw, dm_litv, flaemmchen, ManuH, derwolf23, sandmoppe, AnnaTh, Uhu, Statistica, ibag, Marian, uko50, Mody, Alex, celisa, sf2l, cornuto, ... Babsi, Danielle, CHalb, Krokofant, Rollo, swotty, yusaku, Laje6, Joe Average, Saskia, pokerke, crissu, Thomster, pandiani42, HugoSimon, Joo M.Y, Nothere, Matt, bob, Julianl, rimodech, misko, polar
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Comments

on 4. February 2016, 19:39 by CHalb
Mir wäre es wohl ähnlich wie Danielle ergangen, hätte ich nicht etwas tier7ische Kontrolle und Beratung bekommen :-).

on 3. February 2016, 23:19 by Danielle
Sehr schön! Den Spaß hatte ich sogar viermal, weil ich immer wieder Fehler machte. Beim 4. Mal habe ich alles genau aufgeschrieben zum Nachvollziehen, da geht es natürlich widerspruchslos durch. Dann kann ja jetzt der 4. Advent kommen. ;-)

on 26. December 2015, 18:24 by HaSe
Geduld und Nervenstärke, sonst ist die Niederlage vorprogrammiert, sehr schön

on 24. December 2015, 00:14 by pin7guin
Geht gleich viel leichter, wenn man an das Diagonal-berühren-Verbot denkt... ;-)

on 14. December 2015, 12:41 by flaemmchen
Toll!!

Last changed on 13. December 2015, 13:57

on 13. December 2015, 13:19 by Luigi
Thank you deu and marcmees to point at a little problem in the top right hand corner.

Two possible solutions did exist.
To eliminate one of these, one more number is given now.

Difficulty:3
Rating:95 %
Solved:60 times
Observed:6 times
ID:0002CR

Puzzle variant

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Solution code:

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