Logic Masters Deutschland e.V.

The Queen's Quad

(Eingestellt am 26. Januar 2024, 06:06 Uhr von Scojo)

Rules:
  • Normal sudoku rules apply: Place the digits 1-9 once each in every row, column, and 3x3 box.
  • Anti-Queen: The digits 8 and 9 may not be a chess queen's move away from another of the same digit anywhere in the grid, meaning any diagonal in the grid can only have a maximum of one 8 and a maximum of one 9.
  • Quadruples: Digits in a circle must appear at least once in the four cells surrounding the clue.

Solve in SudokuPad

Lösungscode: Row 5


Gelöst von Enkerro, dskaff, apendleton, MarkSud, pepe74287, Megalobrainiac, Marcos, Hajuhn, maniacaljackal, drbs, zorant, kierownik, liushong, Miaocik, lwhjp, PinkNickels, kublai, IAM3, SKORP17, Deivi55, ... galium_odoratum, MaNCS, taniabn, jherr, Bconner5, BlackApolloX, Demparo, Zuka, silent_rob, bugsduggan, Uhu, cozoq, ManuH, Just me, Crabbsy Malone, Krisonium, chain.reader, jadezki, ForzaFcu
Komplette Liste

Kommentare

am 21. März 2024, 05:00 Uhr von cozoq
Enjoyed this!

am 11. März 2024, 06:34 Uhr von silent_rob
Lovely puzzle - thanks very much!

am 10. Februar 2024, 17:51 Uhr von Crusader175
Fun puzzle!

am 30. Januar 2024, 22:14 Uhr von kross
Perfect level of difficulty for me. A challenge, but I never got completely stuck. Very nice puzzle, loved it. Thanks!

am 28. Januar 2024, 23:41 Uhr von dingledork
I forgot about the anti- queen rule and couldn’t figure out why I kept getting stuck. I really enjoyed this puzzle once I remembered all the rules!

am 28. Januar 2024, 22:42 Uhr von dingledork
I forgot about the anti- queen rule and couldn’t figure out why I kept getting stuck. I really enjoyed this puzzle once I remembered all the rules!

am 27. Januar 2024, 07:27 Uhr von Pegazus
Really enjoyed it! Happy I could get a harder one than I normally do to solve.

am 26. Januar 2024, 13:29 Uhr von kierownik
Nice puzzle, took me an 2min short of an hour :D

Schwierigkeit:2
Bewertung:93 %
Gelöst:146 mal
Beobachtet:0 mal
ID:000GPC

Variantenkombination Online-Solving-Tool

Lösung abgeben

Lösungscode:

Anmelden