Logic Masters Deutschland e.V.

Hexaoctoquadri

(Eingestellt am 20. März 2025, 16:05 Uhr von mathpesto)

This puzzle was created for zetamath's octoquadri setting challenge.



Solve online:

SudokuPad


Rules:

A grid contains eight of the digits 1–9, which appear exactly twice each. Digits may not repeat within a grid’s row, column, or 2x2 box. The omitted digit from each grid must differ (which the solver may keep track of at the top).

  • Whisper (green): Adjacent digits on a whisper differ by 5 or more.
  • Renban (purple): A renban contains a set of consecutive digits (not necessarily in order).
  • Parity (red): Adjacent digits on a parity line alternate between odd/even parity.
  • Region Sum (blue): Digits on a region sum line have the same sum in each 2x2 box the line is in.
  • Entropy (orange): Every set of three sequential digits on an entropic line contains one digit from {1,2,3}, one from {4,5,6}, and one from {7,8,9}.
  • Ten Line (light gray): A ten line consists of one or more contiguous groups of cells, each of which sums to 10. Groups cannot overlap.

(Note: The parts of lines in between grids are ignored. For example, R4C2 of Grid 3 and R1C2 of Grid 6 are considered adjacent and therefore will have opposite parity.)


Lösungscode: In reading order, the digit in R1C4 of each grid. (i.e. R1C4 in the top left grid, R1C4 in the top middle grid, etc.) (six digits)


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Kommentare

am 4. Mai 2025, 06:17 Uhr von konklone
The ten squares kicked me around quite a bit, but otherwise I'm very proud of how I made my way through this little maze. :) Thank you for making this!

am 21. März 2025, 02:14 Uhr von Calvinball
This turned out to be exactly the puzzle I wanted it to be when I first opened it. Perfect difficulty, surprising/satisfying logic, and it just felt like a mathpesto puzzle the entire way through. And it's about darn time Saturnalia had a younger sibling.

am 20. März 2025, 19:49 Uhr von MaizeGator
The "vignettes" style was such a great idea for this challenge. As soon as I saw it, I was upset that I didn't think of it first, but on the other hand, I wouldn't have done it justice like Math Pesto did. I really enjoyed the communication between the grids and the satisfying eliminations you make throughout the solve.

Schwierigkeit:4
Bewertung:96 %
Gelöst:35 mal
Beobachtet:5 mal
ID:000MIK

Variantenkombination Neu Online-Solving-Tool

Lösung abgeben

Lösungscode:

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