Week 5
Chapters (Computer organization and design fundamentals):
- 4 Logic Functions and Gates
- 4.1 Logic Gate Basics
- 4.1.1 NOT Gate
- 4.1.2 AND Gate
- 4.1.3 OR Gate
- 4.1.4 Exclusive-OR (XOR) Gate
- 4.2 Truth Tables
- 4.3 Timing Diagrams for Gates
- 4.4 Combinational Logic
- 4.5 Truth Tables for Combinational Logic
- 4.1 Logic Gate Basics
- 5 Boolean Algebra
- 5.1 Need for Boolean Expressions
- 5.2 Symbols of Boolean Algebra
- 5.3 Boolean Expressions of Combinational Logic
- 5.4 Laws of Boolean Algebra
- 5.5 Rules of Boolean Algebra
- 5.5.1 NOT Rule
- 5.5.2 OR Rules
- 5.5.3 AND Rules
- 5.5.4 XOR Rules
- 5.5.5 Derivation of Other Rules
- 5.6 Simplification
- 5.7 DeMorgan's Theorem
- 6 Standard Boolean Expression Formats
- 6.1 Sum-of-Products
- 6.2 Converting an SOP Expression to a Truth Table
- 6.3 Converting a Truth Table to an SOP Expression
- 6.4 Product-of-Sums
- 6.5 Converting POS to Truth Table
- 6.6 Converting a Truth Table to a POS Expression
- 6.7 NAND-NAND Logic
- 7 Karnaugh Maps
- 7.1 The Karnaugh Map
- 7.2 Using Karnaugh Maps
- 7.3 "Don't Care" Conditions in a Karnaugh Map
Videos:
- Intro to Boolean Logic, Truth Tables, Buffer, NOT Gate
- AND Gate
- OR Gate
- EXCLUSIVE-OR Gate (XOR Gate)
- Introduction to Combinational Logic
- Deriving a Truth Table from Combinational Logic
- Boolean Expressions, Circuits, and Truth Tables
- Active Low Decoders, NAND Gate
- Introduction to Boolean Algebra
- Identities of Boolean Algebra
- Properties of Boolean Algebra
- De Morgan's Theorem and Other Properties
- Basic Boolean Algebraic Simplification Examples
- More Boolean Algebraic Simplification Examples
- Introduction to Sum of Products Expressions (SOP)
- Converting a SOP to a Truth Table
- Introduction to Product-of-Sums Expressions (POS)
- Converting a POS to a Truth Table
- Introduction to Karnaugh Maps
- Rules for Makin' Karnaugh Map Rectangles
- Karnaugh Maps and Don't Cares