'Q0 q1' diaporamas de présentation

Morphology & FSTs

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Lecture 15 Finite State Machine Implementation

Lecture 15 Finite State Machine Implementation. Prith Banerjee ECE C03 Advanced Digital Design Spring 1998. Outline. Mapping FSM to random logic Mapping FSM to ROMS Mapping FSM to PLAs Mapping FSM to Programmable Logic Devices (Xilinx) READING: Katz 10.1.1, 10.1.2, 10.3, Dewey 9.5.

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Theory of Computation

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Plan I : Increase the tunnel toll of the CHT

1. 1. During rush hour, there is traffic congestion in the Cross Harbour Tunnel (CHT). The government proposes the following plans to reduce this problem. 2. Plan I : Increase the tunnel toll of the CHT Plan II: Build a new tunnel which links North Point with Kowloon City. 3.

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Theory of Computation

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Other Elasticity Concepts

Other Elasticity Concepts. How much of a shift?. Other Elasticity Concepts. Other elasticities can be useful in specifying the effects of a shift factor of demand: Income elasticity of demand. Cross-price elasticity of demand. Income Elasticity of Demand.

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Chapter 3

Chapter 3. Supply and Demand Q. 8, 10, 12, 14. Chapter 3, Problem 8. What will happen to the equilibrium price and quantity of beef if the price of chickenfeed increases?. Solution to Problem 8 (1) . Beef and chicken are substitutes

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Binary Counters

Binary Counters. Module M10.3 Section 7.2. Counters. 3-Bit Up Counter 3-Bit Down Counter Up-Down Counter. State Q2 Q1 Q0 Q2.D Q1.D Q0.D. D . Q . Q0.D. Q0. CLK . !Q. s0 0 0 0 0 0 1 s1 0 0 1 0 1 0 s2 0 1 0 0 1 1 s3 0 1 1 1 0 0

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Security Models of KA Protocols ---CK, eCK

Security Models of KA Protocols ---CK, eCK. Reporter: Rui Li 2014.3.20. Contents. Review security models: CK, eCK. SK-secure DH protocol: SIG-DH eCK security AKE protocol: NAXOS Attack against SIG-DH under eCK. SK-secure DH protocol: SIG-DH.

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Binary Counters

Binary Counters. Lecture L8.3 Section 8.2. Counters. 3-Bit Up Counter 3-Bit Down Counter Up-Down Counter. State Q2 Q1 Q0 Q2.D Q1.D Q0.D. D . Q . Q0.D. Q0. CLK . !Q. s0 0 0 0 0 0 1 s1 0 0 1 0 1 0 s2 0 1 0 0 1 1 s3 0 1 1 1 0 0

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Deterministic Finite Automaton

Deterministic Finite Automaton. A deterministic finite automaton (DFA) is a five-tuple A = (Q, ?, ?, q 0, F) where Q is a finite set of states ? is a finite set of input symbols ? is a function ?: Q ? ?? Q called transition function q 0 ? Q is called the start state

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Deterministic Finite Automata (DFA) - 1

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