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Factor Attractor (Ratio Sudoku)

(Eingestellt am 28. Juli 2020, 03:10 Uhr von Volatility)

Normal sudoku rules apply. Additionally, each digit must be in an integer ratio with at least one of its orthogonally adjacent neighbours. (That is, each digit is either a multiple or a factor of an orthogonally adjacent digit)

f-puzzles link

Lösungscode: Row 9, column 8

Zuletzt geändert am 28. Juli 2020, 04:38 Uhr

Gelöst von SudokuExplorer, Greg, cdwg2000, Julianl, Hareeb, stefliew, panthchesh, henrypijames, marcinj, Kabuki73, Madmahogany, samuella, MumboJumbo, ch1983, SirWoezel, NikolaZ, zorant, psams, Mody, Genomico, ... meowzzz, mse326, Nylimb, pdebruine, JonnyKaufman, tenaliraman, juventino188, bob, PixelPlucker, Uhu, shinkimancer, TimE, tinounou, Dina, zhergan, Narayana, jchan18, polar, OGRussHood, Realshaggy
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Kommentare

am 29. Oktober 2020, 17:06 Uhr von TimE
Tricky but full of fun! :-D

am 26. August 2020, 14:39 Uhr von JonnyKaufman
Wow. What a puzzle.

Zuletzt geändert am 28. Juli 2020, 20:31 Uhr

am 28. Juli 2020, 20:10 Uhr von henrypijames
This one was tough going from start to finish, and the logic is quite fascinating. Maybe someone will create a Factor Whisper sudoku - i. e. not all cells, but only neighbors along a line need to satisfy this constraint.

am 28. Juli 2020, 05:19 Uhr von Greg
@SudokuExplorer Thanks for the clarification :)
@Volatility Thanks for the puzzle. Got stuck in a few places but got there eventually!

Zuletzt geändert am 28. Juli 2020, 04:40 Uhr

am 28. Juli 2020, 04:38 Uhr von Volatility
Edited rules for clarity

Thanks @SudokuExplorer! I'll take a look at your puzzle

am 28. Juli 2020, 04:37 Uhr von SudokuExplorer
@Greg Yes, every cell has a neighbour by which one of the numbers is a factor of the other. In other words, every cell has a neighbour which is either a factor or a multiple of it.

am 28. Juli 2020, 04:34 Uhr von SudokuExplorer
Nice puzzle with the same constraint I used for one of my puzzles! :-)
If you like this divisibility constraint, you might enjoy this one (https://logic-masters.de/Raetselportal/Raetsel/zeigen.php?id=0003XL)

am 28. Juli 2020, 04:21 Uhr von Greg
Slightly confused by "Integer ratio". Surely every pair of numbers form an integer ratio?
Should I be interpreting it as every cell has a neighbour by which one of the numbers is a factor of the other...?

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Gelöst:43 mal
Beobachtet:5 mal
ID:0003Z4

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