TAILIEUCHUNG - Lecture Digital logic design - Lecture 5: More boolean algebra

The main contents of the chapter consist of the following: Expressing boolean functions; relationships between algebraic equations, symbols, and truth tables; simplification of boolean expressions; minterms and maxterms; AND-OR representations. | Lecture 5 More Boolean Algebra A B Give qualifications of instructors: DAP teaching computer architecture at Berkeley since 1977 Co-athor of textbook used in class Best known for being one of pioneers of RISC currently author of article on future of microprocessors in SciAm Sept 1995 RY took 152 as student, TAed 152,instructor in 152 undergrad and grad work at Berkeley joined NextGen to design fact 80x86 microprocessors one of architects of UltraSPARC fastest SPARC mper shipping this Fall Overview Expressing Boolean functions Relationships between algebraic equations, symbols, and truth tables Simplification of Boolean expressions Minterms and Maxterms AND-OR representations Product of sums Sum of products credential: bring a computer die photo wafer : This can be an hidden slide. I just want to use this to do my own planning. I have rearranged Culler’s lecture slides slightly and add more slides. This covers everything he covers in his first lecture (and more) but may We will save the fun part, “ Levels of Organization,” at the end (so student can stay awake): I will show the internal stricture of the SS10/20. Notes to Patterson: You may want to edit the slides in your section or add extra slides to taylor your needs. Axioms and Graphical representation of DeMorgan's Law Commutative Law Associative Law Distributive Law Consensus Theorem Simplification Using the Laws Boolean Functions Boolean algebra deals with binary variables and logic operations. Function results in binary 0 or 1 x 0 0 0 0 1 1 1 1 y 0 0 1 1 0 0 1 1 z 0 1 0 1 0 1 0 1 F 0 0 0 0 1 0 1 1 F = x(y+z’) x y z z’ y+z’ F = x(y+z’) Boolean Functions Boolean algebra deals with binary variables and logic operations. Function results in binary 0 or 1 x 0 0 0 0 1 1 1 1 y 0 0 1 1 0 0 1 1 z 0 1 0 1 0 1 0 1 xy 0 0 0 0 0 0 1 1 x y z G = xy +yz yz xy We will learn how to transition between equation, symbols, and truth table. yz 0 0 0 1 0 0 0 1 G 0 0 0 1 0 0 1 1 Representation Conversion Need to transition .

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• Number systems
• Digital logic design
• Lecture Digital logic design
• Digital design
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• More boolean algebra
• Queueing system
• nite number
• shop assistants
• a forming of queues
• Queueing systems
• without queues
• Some general types
• stochastic processes Download free ebooks at bookboon
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• Probability Examples c 9 – Stochastic Processes 2 © 2009 Leif Mejlbro & Ventus Publishing ApS ISBN 978 87 7681 525 7 Download free ebooks at bookboon
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• Stochastic Processes 2 Contents Contents Introduction 1 1
• 1 1
• 2 1
• 3 1
• 4 1
• 5 1
• 6 1
• 7 2 3 4 5 Theoretical background The Poisson process Birth and death processes Queueing theory in general Queueing system of innitely many shop assistants Queueing system of a nite number of shop assistants
• and with forming of queues Queueing systems with a nite number of shop assistants and without queues Some general types of stochastic processes The Poisson process Birth and death processes Queueing theory Other types of stochastic processes Index 5 6 6 8 11 11 12 15 17 19 37 52 117 126 The next step for top performing gradua
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