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Organisasi dan Arsitektur
Komputer
Ajeng Savitri Puspaningrum, M.Kom
Pertemuan 12
Computer Arithmetic (part
2)
Learning computer arithmetic
Learning integer representation
Integer Representation
Only have 0 & 1 to represent everything
Positive numbers stored in binary
e.g. 41=00101001
No minus sign
Sign-Magnitude
Two’s complement
Sign-Magnitude
Left most bit is sign bit
0 means positive
1 means negative
+18 = 00010010
 -18 = 10010010
Problems
Need to consider both sign and magnitude in arithmetic
Two representations of zero (+0 and -0)
Two’s Complement
+3 = 00000011
+2 = 00000010
+1 = 00000001
+0 = 00000000
 -1 = 11111111
 -2 = 11111110
 -3 = 11111101
Range of Numbers
8 bit 2s compliment
+127 = 01111111 = 27 -1
 -128 = 10000000 = -27
16 bit 2s compliment
+32767 = 011111111 11111111 = 215 - 1
 -32768 = 100000000 00000000 = -215
Benefits
One representation of zero
Arithmetic works easily (see later)
Negating is fairly easy
3 = 00000011
Boolean complement gives 11111100
Add 1 to LSB 11111101
* LSB : Least significant bit
Negation Special Case 1
0 = 00000000
Bitwise not 11111111
Add 1 to LSB +1
Result 1 00000000
Overflow is ignored, so:
- 0 = 0 
Negation Special Case 2
-128 = 10000000
bitwise not 01111111
Add 1 to LSB +1
Result 10000000
So:
-(-128) = -128
Monitor MSB (sign bit)
It should change during negation
Refference
Stalling, William, Computer Organization
and Architecture, 10th Edition, Pearson,
2015
Abdurohman, Maman, Organisasi dan
Arsitektur Komputer revisi ke-4, Penerbit
Informatika, 2017
Terima Kasih
ajeng.savitri@teknokrat.ac.id
https://teknokrat.ac.id/en/
https://spada.teknokrat.ac.id/

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Computer Arithmetic (Part 2)