Logic Masters Deutschland e.V.

Which Blare?

(Published on 28. August 2022, 22:00 by XeonRisq)

  • Normal sudoku rules apply.
  • Double Arrows : The sum of the digits on the line must equal the sum of the digits in its end circles. Digits may repeat on double arrows if allowed by other rules.
  • Sandwich : A number outside the grid indicates the sum of the numbers between 1 and 9 in that row or column.
  • Disjoint Groups : Digits in the same relative position within boxes must be different.
  • F-puzzles link - link to solve online
  • CtC link - link to solve online

Solution code: Row 4 followed by Column 6

Last changed on -

Solved by Raumplaner, Jesper, Snookerfan, Dentones, bansalsaab, StefanSch, PippoForte, Megalobrainiac, faisalaak, morgannamodeaura, SKORP17, SeveNateNine, DiMono, Elliott810, SXH
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Comments

Last changed on 30. August 2022, 16:41

on 29. August 2022, 19:42 by Snookerfan
Amazing puzzle! Hard to spot where to look next sometimes, so it took me quite a while. Thank you so much!
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Glad you enjoyed the puzzle and many thanks for the kind remarks. This puzzle went through several iterations and it was quite challenging to get the right ruleset, but I think these specific constraints work really well together. I will admit there are some tricky points, but all deductions should be fair.

Last changed on 29. August 2022, 10:35

on 29. August 2022, 10:33 by Raumplaner
Example for double arrows:
4 and 5 (4+5=9) in the circles would mean the digits between those two circles must also sum to 9.

Last changed on 29. August 2022, 14:54

on 29. August 2022, 07:21 by Johannes Quack
I don‘t understand the double arrows part of the rule set.
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As Raumplaner specified, the digits on a line will sum to the same total as the circles on both ends.
Example: (7)-9-6-(8)
I think this is a ruleset that was introduced by zetamath last year, with his puzzle Diamond, which can be found here : https://logic-masters.de/Raetselportal/Raetsel/zeigen.php?id=0007D3

Last changed on 29. August 2022, 14:55

on 29. August 2022, 01:11 by Raumplaner
Fascinating logic - very original and great interactions.
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Thanks for kind words and the solve. Really appreciate you and the gang at skunkworks for testing and brainstorming, as this one took quite a while to come together.

Difficulty:5
Rating:92 %
Solved:15 times
Observed:9 times
ID:000B0G

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