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Text Representation within Computers

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Title: Text Representation within Computers


1
Text Representationwithin Computers
  • CS208

2
The Binary Digit (Bit)
  • One bit can encode a value set that contains two
    elements
  • e.g. black, white, up, down, registered, not
    registered, etc.
  • What if we need to encode a value set that
    contains three values?
  • e.g. red, yellow, green for a traffic signal
  • Can use a string of two bits
  • 00 red
  • 01 yellow
  • 11 green

3
Binary Bit Strings
2
4
8
16
Each additional bit doubles the number of
possible combinations
4
The ASCII Code
  • When you type text characters at your keyboard,
    each character is stored as a separate bit code.
  • A standard bit code was assigned to each possible
    character that can appear in text.
  • The code is called the ASCII (American Standard
    Code for Information Interchange) code.

5
The ASCII Code
  • Original ASCII was a 7bit code
  • ANSI identified a standard set of 128 characters
    (including letters, digits, symbols and special
    control characters)
  • 7 bits can provide 128 distinct bit patterns
    (codes)
  • Extended ASCII is an 8-bit code
  • Additional 128 codes are used to accommodate
    letters from other languages (Arabic, French,
    German, etc)

6
7-Bit ASCII Code Table
Rightmost Leftmost Three Bits Four
Bits 000 001 010 011 100 101 110 111 0000 NUL DL
E Space 0 _at_ P p 0001 SOH DC1 ! 1 A Q a q 0010
STX DC2 " 2 B R b r 0011 ETX DC3 3 C S c s 0100
EOT DC4 4 D T d t 0101 ENQ NAK 5 E U e u 01
10 ACK SYN 6 F V f v 0111 BEL ETB ' 7 G W g w
1000 BS CAN ( 8 H X h x 1001 HT EM ) 9 I Y i y 1
010 LF SUB J Z j z 1011 VT ESC K k 1
100 FF FS , lt L \ l 1101 CR GS - M m
1110 SO RS . gt N n 1111 SI US / ? O _ o DEL

7
Using the ASCII Code Table
  • Find a character in the chart
  • Use the 3 bits at the top of the column the
    character is in, as the first 3 bits
  • Use the 4 bits in at the far left side of the row
    that the character is in, as the last 4 bits
  • This creates a binary 7-bit ASCII code
  • NOTE a leading zero is added when the code is
    stored in one byte

8
Finding ASCII values for Characters using the
Table
  • Example 1 Find the binary ASCII and decimal
    ASCII values for the character.

Rightmost Leftmost Three Bits Four
Bits 000 001 010 011 100 101 110 111 0000 NUL DL
E Space 0 _at_ P p 0001 SOH DC1 ! 1 A Q a q 0010
STX DC2 " 2 B R b r 0011 ETX DC3 3 C S c s 0100
EOT DC4 4 D T d t 0101 ENQ NAK 5 E U e u 01
10 ACK SYN 6 F V f v 0111 BEL ETB ' 7 G W g w
1000 BS CAN ( 8 H X h x 1001 HT EM ) 9 I Y i y 1
010 LF SUB J Z j z 1011 VT ESC K k 1
100 FF FS , lt L \ l 1101 CR GS - M m
1110 SO RS . gt N n 1111 SI US / ? O _ o DEL

9
Finding ASCII values for Characters using the
Table
  • From the chart
    0100110 (binary ASCII value)
  • Convert the binary value to decimal 01001102
    32 4 2 3810
  • Therefore 3810 (decimal ASCII value)

10
Finding ASCII values for Characters using the
Table
  • Example 2 Find the binary , octal, and hex ASCII
    values for the M character.

Rightmost Leftmost Three Bits Four
Bits 000 001 010 011 100 101 110 111 0000 NUL DL
E Space 0 _at_ P p 0001 SOH DC1 ! 1 A Q a q 0010
STX DC2 " 2 B R b r 0011 ETX DC3 3 C S c s 0100
EOT DC4 4 D T d t 0101 ENQ NAK 5 E U e u 01
10 ACK SYN 6 F V f v 0111 BEL ETB ' 7 G W g w
1000 BS CAN ( 8 H X h x 1001 HT EM ) 9 I Y i y 1
010 LF SUB J Z j z 1011 VT ESC K k 1
100 FF FS , lt L \ l 1101 CR GS - M m
1110 SO RS . gt N n 1111 SI US / ? O _ o DEL

11
Finding ASCII values for Characters using the
Table
  • From the chart M
    1001101 (binary ASCII value)
  • Convert the binary value to octal (re-group by
    3s) 001 001 1012 1158 (octal ASCII value)
  • Convert the binary value to hexadecimal (by
    4s) 0100 11012 4D16 (hex ASCII value)

12
Finding Characters represented using the Table
  • Example 3 What does the following binary ASCII
    code represent?
  • 1001111 1001011

13
Finding Characters represented using the Table
  • Example Find 1001111 and 1001011 in the table

Rightmost Leftmost Three Bits Four
Bits 000 001 010 011 100 101 110 111 0000 NUL DL
E Space 0 _at_ P p 0001 SOH DC1 ! 1 A Q a q 0010
STX DC2 " 2 B R b r 0011 ETX DC3 3 C S c s 0100
EOT DC4 4 D T d t 0101 ENQ NAK 5 E U e u 01
10 ACK SYN 6 F V f v 0111 BEL ETB ' 7 G W g w
1000 BS CAN ( 8 H X h x 1001 HT EM ) 9 I Y i y 1
010 LF SUB J Z j z 1011 VT ESC K k 1
100 FF FS , lt L \ l 1101 CR GS - M m
1110 SO RS . gt N n 1111 SI US / ? O _ o DEL

14
Finding Characters represented using the Table
  • From the table
  • 1001111 O
  • 1001011 K
  • So 1001111 1001011 represents OK in binary ASCII

15
Character Representation ASCII Table
  • Example 4 What character is represented by the
    decimal ASCII value 88?
  • Convert the decimal value to binary 8810
    64 16 8 10110002 (binary ASCII
    value)
  • From the chart 101 1000 X
  • Therefore 88 X (decimal ASCII value)

16
Decimal ASCII Example
H i , H e a t h e r .
72 105 44 32 72 101 97 116 104
101 114 46
17
Try It Yourself Text Representation
  • How would the text So? be
    represented in binary ASCII?
  • How would the SAME text be represented in decimal
    ASCII?
  • What text does the following binary ASCII
    represent? 10010002 11010012
  • How would you represent the SAME text in octal
    ASCII?
  • (Answers on NEXT slide)

18
Answers
  • So? 10100112 11011112 01111112
  • In decimal ASCII 8310 11110 6310
  • 10010002 11010012 represents text Hi
  • The same text in octal ASCII is 1108 1518
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