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Countdown from 10000, using base 12

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  • Author

No, wrong. It should be BB9B

 

The error you just did is equivalent to if the number was 9980 in base ten and you would post 9899 after that. (However BBA0 is more than twice as big as 9980, but that's besides the point).

 

BB9A

namnlskopia.jpg

BB8A?

 

Still don't understand it.. :ohnoes:

#KERR2016/17/18/19/20/21.

 

#rpgformod

  • Author

Obviously not. Lower the rightmost digit by one unless it's 0 etc, I posted about it on the first page. I.e, don't change any digit other than the last unless the last digit is zero.

 

BB98

namnlskopia.jpg

BB98? If it is so, then I'm slowly understanding.

 

EDIT: Ninja'd, but at least I understand it.

 

BB97

16185_s.gif
  • Author

Yes, that's correct, it's no different from using base 10 really.

 

BB96

namnlskopia.jpg

BB95

16185_s.gif

BB94?

#KERR2016/17/18/19/20/21.

 

#rpgformod

  • Author

Correct.

 

BB93

namnlskopia.jpg

BB92.

 

I R SO PRO LUL.

#KERR2016/17/18/19/20/21.

 

#rpgformod

  • Author

BB91

 

We've yet to see if you can handle it when the last digit is 0.

namnlskopia.jpg

BB90

 

Dax, B and A are just seperate digits - think of them as 10 and 11 but in 1 digit :smile:

Counting works like normal.

1ekn0o.jpg

Thanks to Uno for the awsome sig <3

  • Author

BB8B

namnlskopia.jpg
  • Author

BB89, A is in between 9 and B.

namnlskopia.jpg

BB88

16185_s.gif
  • Author

BB87

namnlskopia.jpg

BB86

 

For those still confused, this might (maybe) (possibly not) (yet hopefully) help.

1 2 3 4 5 6 7 8 9 A B 10 11 12 13 14 15 16 17 18 19 1A 1B 20 21 22 23 24 25 26 27 28 29 2A 2B 30 ect... easy :grin:

1ekn0o.jpg

Thanks to Uno for the awsome sig <3

BB85

16185_s.gif

BB84.

 

Base 2 is so [bleep]ing easy it's not even funny.

Comical.jpeg

BB83

 

Wouldn't base 2 be binary?

16185_s.gif

BB83

 

Wouldn't base 2 be binary?

Indeed.

 

BB82

BB81

16185_s.gif
  • Author

BB80

namnlskopia.jpg

BB7B

Comical.jpeg

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