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haas:fall2019:discrete:projects:nbm0 [2019/09/09 13:22] – [Program] wedgehaas:fall2019:discrete:projects:nbm0 [2019/09/09 13:23] (current) – [base conversion] wedge
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 To apply your skills in crafting and deploying an algorithm that will enable you to convert a value from a source base to a destination base. To apply your skills in crafting and deploying an algorithm that will enable you to convert a value from a source base to a destination base.
  
-=====base conversion=====+=====number bases=====
  
 Number representation, as we first learned it, revealed a beautiful system of places with various weight values. Each place can increment or decrement its available counting digits until we reach either end of our range, then we "roll over". In the case of addition, our highest counting digit rolls over to our lowest one, and we carry a one over to the next highest weighted place value. Number representation, as we first learned it, revealed a beautiful system of places with various weight values. Each place can increment or decrement its available counting digits until we reach either end of our range, then we "roll over". In the case of addition, our highest counting digit rolls over to our lowest one, and we carry a one over to the next highest weighted place value.
haas/fall2019/discrete/projects/nbm0.1568035368.txt.gz · Last modified: 2019/09/09 13:22 by wedge