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Theta

(Published on 30. October 2024, 21:41 by Gerhard1963)

Theta

Why not accept as an axiom, that there exists some next number - so big - no amount of replacement or power setting on anything smaller could ever get you here. Such a number is called an inaccessible cardinal.

Rules:
  • Standard sudoku rules apply: The digits 1 through 9 appear in every row, column, and box.


  • XV Pairs: Digits in cells separated by a V sum to 5. Digits in cells separated by an X sum to 10. Not all possible Xs and Vs are necessarily given.


  • Roman Numeral Cages: Numbers in cages connected by a C sum to 100. Numbers in cages connected by a D sum to 500. Cages are read top-to-bottom or left-to-right.


  • Region Sum Line: The sum of the digits on a blue line within a particular region must be the same for all of the regions the line passes through.


SudokuPad
My Puzzle Catalogue

Solution code: The digits on the positive diagonal (from bottom left to top right).


Solved by hrhgln, Iluvsodah, Unterstadt96, StevenS, SKORP17, Bjd, lune, wuc, majestic spork, MarthaB, Krisonium, Chiefredhawk, jalebc, NEWS, ellipsisfinisher, flyjim, Hajuhn, TJ , Papaya, unlogical, Vara9850, ... uh_, dalia, Lovejoy , Carolin, Piterku, Muendo, timww572, T.T., TaeChi, vmirandaa, karlmortenlunna, martin1456, LSYasdsa, MorsBe, ClarityC, AlexRaetselt, Hay-in-needlestack, Thut46, Jensa, Uhu
Full list

Comments

on 7. November 2024, 19:42 by Muendo
very nice!

on 1. November 2024, 15:41 by Irving
really enjoyed it as a cracking maths puzzle

on 31. October 2024, 16:43 by amchap
Lovely math puzzle.

on 31. October 2024, 16:30 by GorgeousNicko
You might go even further than inaccessible (which, obviously, you know) ... but, try as I might, I could not prove 500 inaccessible.

on 31. October 2024, 14:00 by PinkNickels
Quite a fun solve. Very unique. Enjoyed it a lot

on 31. October 2024, 03:37 by MarthaB
Great puzzle! Thank you!

on 31. October 2024, 00:57 by wuc
Fun snack. I rate the difficulty 1.5 star. Great fun thx.

Difficulty:2
Rating:96 %
Solved:100 times
Observed:5 times
ID:000KI8

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Solution code:

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