positional representation

from The Free On-line Dictionary of Computing (8 July 2008)
positional representation

   <mathematics> The conventional way of writing numbers as a
   string of digits in which each digit, D, has value D * R^I,
   where R is the {radix} or (number) base and I is the digit's
   position counting leftward from zero at the least significant
   (right-hand) end.  Each digit can be zero to R-1.  Each
   position has a weight or significance R times greater than the
   position to its right and the right-most place has a weight of
   one.

   Decimal numbers are radix ten, {binary} numbers are radix two,
   {octal} radix eight and {hexadecimal} radix 16.

   Positional representation makes arithmetic operations on large
   numbers much easier than, say, {roman numerals}.  It is
   fundamental to the binary representation used by {digital
   computers}.

   (2006-11-10)
    

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