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Calcudoku 9×9 with "expo" https://www.calcudoku.org/forum/viewtopic.php?f=16&t=597 
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Author:  kozibrada [ Mon Jun 02, 2014 11:03 pm ] 
Post subject:  Calcudoku 9×9 with "expo" 
I am back with a new "operator" – exponential function in calcudoku practice. Result of both "2^Z" cells is a number which is obtained as 2^Z; Z belongs to the set of integers. Good solving… 
Author:  bram [ Tue Jun 03, 2014 1:42 am ] 
Post subject:  Re: Calcudoku 9×9 with "expo" 
Hard but fun! And certainly solvable if you are an experienced puzzler who has done some prime factorization before and is familiar with considering numbers that are powers of 2 separately from the other numbers used in the puzzle. Note/hint: When the author says that Z (the exponent) belongs to the set of integers, what is meant is the set of all integers – not just those used in the puzzle (1 through 9) 
Author:  nicow [ Tue Jun 03, 2014 7:57 am ] 
Post subject:  Re: Calcudoku 9×9 with "expo" 
Nice puzzle. According to my solver, the two cells do not influence the solution. So they might be replaced by ?signs as well. 
Author:  clm [ Tue Jun 03, 2014 12:35 pm ] 
Post subject:  Re: Calcudoku 9×9 with "expo" 
Nice puzzle, and amused, thanks . bram wrote: ... Note/hint: When the author says that Z ... belongs to the set of integers, what is meant is the set of all integers – not just those used in the puzzle (1 through 9) Yes, that's the case in this puzzle (the 0 is part of Z but not part of the set [1, ... , n]), though it's well explained in the puzzle's presentation and then the puzzler can assume that the 0 is a valid option for Z. The idea is brilliant since it permits to create individual cells "undetermined", and it could be used in puzzles "from zero" (Z would be in the set [0, ... , n]), i.e., in a "from zero" 9x9, here you could obviously have, i.e., Z = 0, 1, 2 and 3 for a result of 1, 2, 4 or 8, in a 2 ^ Z cell, having at the same time the important "information" that 3, 5, 6 or 7 could not be the result of that cell (in this same puzzle 5 ^ Z could only be 1 or 5, etc.). And it could be specially used in the exponentiation puzzles, as a new operator (different than the "^" and the algebraic ones) to make more attractive the individual cells. 
Author:  bram [ Tue Jun 03, 2014 4:41 pm ] 
Post subject:  Re: Calcudoku 9×9 with "expo" 
clm wrote: (…) it's well explained in the puzzle's presentation and then the puzzler can assume that the 0 is a valid option for Z. clm wrote: The idea is brilliant since it permits to create individual cells "undetermined", and it could be used in puzzles "from zero" (Z would be in the set [0, ... , n]), i.e., in a "from zero" 9x9, here you could obviously have, i.e., Z = 0, 1, 2 and 3 for a result of 1, 2, 4 or 8, in a 2 ^ Z cell, having at the same time the important "information" that 3, 5, 6 or 7 could not be the result of that cell (in this same puzzle 5 ^ Z could only be 1 or 5, etc.). 
Author:  kozibrada [ Tue Jun 03, 2014 4:52 pm ] 
Post subject:  Re: Calcudoku 9×9 with "expo" 
Thanks for the reactions. bram wrote: […] Note/hint: […] nicow wrote: Nice puzzle. According to my solver, the two cells do not influence the solution. So they might be replaced by ?signs as well. ?sign is also possibility. clm wrote: […] And it could be specially used in the exponentiation puzzles, as a new operator (different than the "^" and the algebraic ones) to make more attractive the individual cells. By the way, I’m already working on other invention for calcudokus… 
Author:  skeeter84 [ Tue Jun 03, 2014 6:07 pm ] 
Post subject:  Re: Calcudoku 9×9 with "expo" 
If there's a way to submit usercreated 9x9 exponentiation puzzles in the somewhat near future, I might update my exponentiation tables to include the number 9. 
Author:  pnm [ Tue Jun 03, 2014 7:18 pm ] 
Post subject:  Re: Calcudoku 9×9 with "expo" 
skeeter84 wrote: If there's a way to submit usercreated 9x9 exponentiation puzzles in the somewhat near future, I might update my exponentiation tables to include the number 9. This is possible already, just not mentioned on the submit page (I thought I'd keep things simple at first) 
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