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CS 208: Computing Theory

CS 208: Computing Theory. Assoc. Prof. Dr. Brahim Hnich Faculty of Computer Sciences Izmir University of Economics. Computability Theory. Decidability. Motivation. Turing machines: a general purpose computer; Formalizes the notion of an algorithm (Church-Turing thesis)

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Decidability

Giorgi Japaridze Theory of Computability. Decidability. Chapter 4. 4.1.a. Giorgi Japaridze Theory of Computability. Decidable: {1,3,5} ? {x | x is even} {x | x is a perfect square} {x | x 2 -10x = 0} {x | x=y * z for some integers y,z>1 (i.e. x is not prime)}

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Decidable languages

CSC 4170 Theory of Computation. Decidable languages. Section 4.1. 4.1.a. Decidable: {1,3,5} ? {x | x is even} {x | x is a perfect square} {x | x 2 -10x = 0} {x | x=y * z for some integers y,z>1 (i.e. x is not prime)} {x | x is a prime (i.e. x is not divisible by anything except 1 and

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CS 208: Computing Theory

Decidability

Decidable languages