'Computable function' presentation slideshows

Reductions

Reductions. Problem is reduced to problem. If we can solve problem then we can solve problem. Definition:. Language is reduced to language There is a computable function ( reduction ) such that:. Recall:. Computable function : .

1.2k views • 89 slides

J. Glenn Brookshear

Chapter 12. C H A P T E R 3. Theory of Computation. J. Glenn Brookshear ? ? ?. J. Glenn Brookshear. Chapter 12: Theory of Computation. 12.1 Functions and Their Computation 12.2 Turing Machines 12.3 Universal Programming Languages 12.4 A Noncomputable Function

958 views • 68 slides

693 views • 62 slides

A Neural Network Model of Subliminal Priming

A Neural Network Model of Subliminal Priming. Howard Bowman Computing Laboratory, University of Kent at Canterbury. Collaborators : Friederike Schlaghecken (Psychology, Univ Warwick) Adam Aron (Psychiatry, University of Cambridge) Prof. Martin Eimer (Psychology, Birkbeck College)

881 views • 45 slides

A Hierarchy of Formal Languages and Automata

558 views • 40 slides

Reducibility

Reducibility. A reduction is a way of converting one problem into another problem in such a way that a solution to the second problem can be used to solve the first problem . HALT TM ={<M,w>| M is a TM and M halts on input w} Thm: HALT TM is un-decidable. Proof:

1.19k views • 39 slides

Lambda calculus

551 views • 29 slides

Chapter 12: Theory of Computation

Chapter 12: Theory of Computation. Computer Science: An Overview Eleventh Edition by J. Glenn Brookshear. Chapter 12: Theory of Computation. 12.1 Functions and Their Computation 12.2 Turing Machines 12.3 Universal Programming Languages 12.4 A Noncomputable Function

722 views • 28 slides

Chapter 12: Theory of Computation

Chapter 12: Theory of Computation. Computer Science: An Overview Eleventh Edition by J. Glenn Brookshear. Chapter 12: Theory of Computation. 12.1 Functions and Their Computation 12.2 Turing Machines 12.3 Universal Programming Languages 12.4 A Noncomputable Function

576 views • 28 slides

Mapping Reducibility

575 views • 27 slides

Chapter 1

King Saud University College of Computer and Information Sciences Information Technology Department IT422 - Intelligent systems . Chapter 1. Introduction to Artificial Intelligence. Objectives. Artificial Intelligence subject to be worthy of study.

413 views • 26 slides

Intro to Theory of Computation

L ECTURE 26 Last time Polynomial-time reductions Today Polynomial-time reductions NP-completeness. Intro to Theory of Computation. CS 464. Sofya Raskhodnikova. Classify Problems.

398 views • 23 slides

History of AI

History of AI. Foundations from related fields. Philosophy (400 B.C-). Socrates->Plato->Aristotle

225 views • 22 slides

218 views • 21 slides

NP-completeness

307 views • 20 slides

Diagonalization

Diagonalization. Another example: Let TOT be the set of all numbers p such that p is the number of a program that computes a total function f(x) of one variable: TOT = {z ? N | (?x) ?(x, z)?} Since ?(x, z)? ? x ? W z ,

356 views • 13 slides

CS1001

125 views • 12 slides