Author: 真笑(洪卫华), from China, this question comes from his personal blog.
This is the 8th part of the series of dividing areas.
"韩非子" Sudoku
According to the following rules, the grid is divided into 9 different rigions, each regions contains 9 cells:
1.Fill in a number from 1-9 in each region, and make each row, column and region have no repeated numbers;
2. The prompt number on the left (upper) side of the disk is the length of each thick dividing line between the row (column). Mark all numbers in the correct order, and the symbol "?" is any number;
3. The prompt number on the right (lower) side of the disk is the sum of all the numbers in the longest segment of the row (column) divided by the thick dividing line. The order of numbers is not limited, and the symbol "?" represents any number.If the row (column) is equally divided by a thick dividing line, that is, there is no longest segment, no number is marked.
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Han Feizi (approximately 280-233 BC), a Korean from the Warring States Period in ancient China, was a representative of the Legal School, and a famous military scientist, jurist, thinker, philosopher, and writer in ancient China. Author of the book "Han Feizi", the core of "Han Feizi" is the idea of combining law, skill, and power based on the monarchy. He advocates extreme utilitarianism, and believes that the relationship between people is mainly interested and benevolent. Emphasize the rule of law to make use of. Han Feizi’s simple dialectics is also more prominent. He first put forward the theory of contradiction, using the fable of spear and shield to explain the truth that "the shield that cannot be trapped and the spear that cannot be trapped cannot stand in the same world."
Solution code: In the reading direction (from top to bottom, from left to right), the content of the irregular area where R3C7 is located, and the content of the irregular area where R7C3 is located, a total of 18 grids. (for example, in the example, the content of the irregular area where R3C5 and R4C2 are located: 245361156324).
on 30. December 2021, 01:43 by filuta
This one felf much easier than the previous one I solved in this series (00054I), even though both are 4* (ot maybe I just learned a thing or two). I had a lot of fun with both finding the regions and the resulting sudoku. Thanks for sharing it.
on 5. September 2021, 11:39 by cornuto
Tolle Sudoku-Varianten. Sehr empfehlenswert.
Thanks.
on 8. August 2021, 11:26 by cdwg2000
@AnnaTh
Thanks.
on 7. August 2021, 15:41 by AnnaTh
This is one of my favourites of this series.
on 16. May 2021, 04:50 by cdwg2000
@Mody
Glad you like it.
on 15. May 2021, 11:22 by Mody
großartig
on 8. April 2021, 00:19 by cdwg2000
@SudokuExplorer
Thank you for your kind feedback, it's great that you like it!
on 7. April 2021, 19:45 by SudokuExplorer
It was very enjoyable! Thanks again for another fun chaos construction :-)
on 7. April 2021, 13:53 by cdwg2000
@Dandelo
Am glad you like it.
on 7. April 2021, 10:51 by Dandelo
Very nice.
on 7. April 2021, 10:41 by cdwg2000
@Luigi
Thank you for your kind feedback. I have recommended more than a dozen Chaos construction problems before. You can try them when you have time. It is not difficult, as long as you have enough patience. :)
on 7. April 2021, 08:47 by Luigi
Was für ein Räselspaß!
Vielen Dank dafür!!
on 7. April 2021, 01:08 by cdwg2000
@marcmees
@CaneloC
I am glad you like it.
on 7. April 2021, 00:54 by CaneloC
Very enjoyable two-part puzzle. Finding the regions was a lot of fun!
on 6. April 2021, 22:37 by marcmees
Nice. finding the digits felt like a bonus puzzle.
on 6. April 2021, 16:09 by cdwg2000
@Dandelo
Thank you for the translation of German rules.
on 6. April 2021, 16:06 by cdwg2000
Deutsche Regeln ändern.
on 6. April 2021, 15:42 by Dandelo
Teilen Sie das Gitter entlang der Trennlinien in 9 Gebiete mit jeweils 9 Zellen.
Tragen Sie dann in jede Zelle eine Zahl von 1 bis 9 ein, so dass jede Zeile, Spalte und jedes Gebiet alle Zahlen genau einmal enthält.
Die Zahlen auf der linken (oberen) Seite des Gitters geben die Längen der zusammenhängenden Gebietsgrenzen in der jeweiligen Zeile (Spalte) in der richtigen Reihenfolge an.
Die Zahlen auf der rechten (unteren) Seite des Gitters geben die Summe aller Zahlen im längsten Segment der Zeile (Spalte) an, das im gleichen Gebiet liegt, bei mehreren längsten Segmenten alle Summen in beliebiger Reihenfolge.
Das "?" steht dabei für eine beliebige Zahl.
Wenn alle Segmente in der Zeile (Spalte) gleich groß sind, ist keine Zahl markiert.
on 6. April 2021, 14:25 by cdwg2000
Added Penpa+ link.