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2-6 Other Logic Operations

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DIP: 14pins; CCW; 20x8x3 mm. SSI ( 10); MSI ( 100); LSI ( 1000); VLSI (Wow! ... Duality. Postulates and Theorems from Fig. 2-1. Be able to prove a theorem ... – PowerPoint PPT presentation

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Title: 2-6 Other Logic Operations


1
2-6 Other Logic Operations
  • For two variables one can achieve sixteen
    operations
  • Only eight are useful for computers
  • Boolean algebra built on AND, OR and NOT
  • NAND and NOR are easier for engineers to
    construct
  • Exclusive OR and Exclusive NOR are useful

2
2-7 Digital Logic Gates
  • Get familiar with symbols and truth tables of
    Fig. 2.5
  • Can have multiple inputs must redefine NOR and
    NAND because they are not associative see Fig.
    2-6
  • An expression in SOP can be implemented with NAND
    gates

3
2-8 Integrated Circuits
  • DIP 14pins CCW 20x8x3 mm
  • SSI (lt10) MSI (lt100) LSI (lt1000) VLSI (Wow!
  • Families DTL(TTL) ECL (fast) MOS (dense) CMOS
    (power)
  • Characteristics fan-out power dissipation
    propagation delay
  • noise margin
  • ID numbers 74xx (TTL) 10xxx (ECL) 40xx (CMOS)
    etc.
  • Positive and Negative logic

4
You should know Chapter 1
  • Convert any base number to base 10
  • Convert base 10 number (including decimals) to
    other bases
  • Convert binary to octal or hex and vice versa
  • Radix complements and Diminished Radix
    complements
  • Subtraction with complements
  • Signed number convention
  • Difference between binary and binary coded
    decimal
  • What parity is

5
Chapter 1 contd
  • Truth tables for AND, OR, NOT
  • Symbols for AND, OR, NOT
  • Electrical circuits showing switching logic
  • Timing diagrams

6
You should know Chapter 2(through 2-6)
  • Meaning of closure, associative,commutative,
    identity element, inverse, distributive
  • Six Huntington postulates
  • Duality
  • Postulates and Theorems from Fig. 2-1
  • Be able to prove a theorem
  • Operator precedence
  • Venn diagrams

7
Chapter 2 (contd)
  • Boolean functions and truth tables
  • Go from a Boolean function to a logic diagram
  • Meaning of literal and term
  • How to complement a function
  • min and Max terms
  • Canonical and Standard forms
  • Converting between the two canonical forms
  • POS and SOP forms
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