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                                 Knowledge Base: Computing Binary Year 8 | Term 3
    1. Binary
  1.1
  binary
 Numbering system which uses base 2 (0s & 1s) – the only language that computers truly understand. 0 means off, 1 means on.
 1.2
  denary
  Numbering system which uses base 10 (0-9) – these are our normal numbers that we use every day. (Otherwise known as decimal)
 1.3
  hexadecimal
  al Numbering system which uses base 16 (0-9 and A-F). These numbers are used to represent colours and code in assembly
 1.4
   binary addition
   Adding binary numbers together (see rules of binary addition)
   1.5
 overflow
 If you cannot represent a number in the given amount of space (IE more bits are needed to represent a number), then this is an overflow error.
 1.6
   binary shift
   Moving bits within a binary number in a certain direction. Any empty positions are filled with 0.
   1.7
  check digit
  An additional digit at the end of a string
of numbers used to check for mistakes in transmission. ISBNs are formed of 12 bits for the item number, then the 13th is a check digit.
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