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NP-Completeness

NP-Completeness

NP-Completeness. Problems Proofs Approximations. Decision Problems. Given Some Universal Set X, Let R be a subset of X. The decision problem for R is: Given an arbitrary element a of X, does a belong to R? Note: X is usually assumed to be a set of

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1.68k views • 141 slides
NP-Completeness

NP-Completeness

NP-Completeness. Problems Proofs Approximations. Decision Problems. Given Some Universal Set X, Let R be a subset of X. The decision problem for R is: Given an arbitrary element a of X, does a belong to R? Note: X is usually assumed to be a set of

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1.66k views • 141 slides
Induction and Recursion Chapter 5

Induction and Recursion Chapter 5

Induction and Recursion Chapter 5. Chapter Summary. Mathematical Induction Strong Induction Well-Ordering Recursive Definitions Structural Induction Recursive Algorithms. Mathematical Induction. Section 5.1. Section Summary. Mathematical Induction

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1.28k views • 76 slides
Induction and recursion

Induction and recursion

Induction and recursion. Chapter 5. With Question/Answer Animations. Chapter Summary. Mathematical Induction Strong Induction Well-Ordering Recursive Definitions Structural Induction Recursive Algorithms Program Correctness ( not yet included in overheads ). Mathematical Induction.

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1.09k views • 74 slides
Secure Overlay Services

Secure Overlay Services

Secure Overlay Services. Original paper by Keromytis , ET AL. Presented By Jared Bott April 8, 2010. Overview. SOS Background Problem 1 Problem Transformation? Problem 2 Problem Transformation with an NP-C Problem NP Proof Transformation. Secure Overlay Services.

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Mathematical Induction

Mathematical Induction

Mathematical Induction. Section 5.1. Section Summary. Mathematical Induction Examples of Proof by Mathematical Induction Mistaken Proofs by Mathematical Induction Guidelines for Proofs by Mathematical Induction. Climbing an Infinite Ladder. Suppose we have an infinite ladder:

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855 views • 19 slides

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