'Base case' presentation slideshows

On Raising A Number To A Power

932 views • 69 slides

Program Transformations for Automated Verification

Program Transformations for Automated Verification. Abhik Roychoudhury (National University of Singapore) I.V. Ramakrishnan (State University of New York at Stony Brook). An Example . even(0). even(s(s(X))) :- even(X). odd(s(0)). odd(s(s(X))) :- odd(X).

1.07k views • 65 slides

Cross-Selling with Collaborative Filtering

1.39k views • 57 slides

UMass Lowell Computer Science 91.504 Advanced Algorithms Computational Geometry Prof. Karen Daniels Spring, 2001

UMass Lowell Computer Science 91.504 Advanced Algorithms Computational Geometry Prof. Karen Daniels Spring, 2001. Lecture 1 Course Introduction Start of Part I Material Makeup for 2/5/01. Course Introduction. What is Computational Geometry?. Manufacturing.

754 views • 54 slides

D epartment of Chemical Engineering, Budapest University of Technology and Economics, H-1521 Budapest, Hungary

D epartment of Chemical Engineering, Budapest University of Technology and Economics, H-1521 Budapest, Hungary. Research activities CAPE-Forum, Veszprem, 2004. DISTILLATION AND ABSORPTION Determination of Vapour-Liquid Equilibria and design of Packed Columns.

946 views • 50 slides

Strong Mathematical Induction

Strong Mathematical Induction. Lecture 23 Section 4.4 Tue, Feb 27, 2007. Announcements. Thursday at 4:00 (cookies at 3:30). The Principle of Strong Mathematical Induction. Let P ( n ) be a predicate defined for integers n . Let a be an integer. If the following two statements are true

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Introduction to Programming

Introduction to Programming. Seif Haridi KTH Peter Van Roy UCL. Introduction. An introduction to programming concepts Simple calculator Declarative variables Functions Structured data (example: lists) Functions over lists Correctness and complexity Lazy functions

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Protocol Verification by the Inductive Method

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Traffic Analysis and Design of Al Ain Downtown Area

Traffic Analysis and Design of Al Ain Downtown Area. Civil Engineering Group: Naji Al Mansoori 199900154 Tariq Al Mansoori 199900174 Salman Al Shaqfah 980711488 Ahmed Assaf 199905275 Mohamed Al Natoor 199905240 Suhail Al Neyadi 980710008 Graduation Project 2 . Introduction.

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Design of Algorithms by Induction Part 1

Design of Algorithms by Induction Part 1. Algorithm Design and Analysis 2015 - Week 3 http://bigfoot.cs.upt.ro/~ioana/algo/ Bibliography: [Manber]- Chap 5. Algorithm Analysis <-> Design. Given an algorithm, we can Analyze its complexity Proof its correctness But:

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Chapter Five Recursion and Trees

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Recursion

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Clean Energy Project Analysis Course

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Food Experiments in the Unit Operations Lab

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Modeling Transportation Network Dynamics as a Complex System

Modeling Transportation Network Dynamics as a Complex System David Levinson Bhanu Yerra Objectives Why do networks expand and contract? Do networks self-organize into hierarchies? Roads - an emergent property? Can investment rules predict location of network improvement?

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The Binomial Theorem

The Binomial Theorem. Lecture 34 Section 6.7 Wed, Mar 28, 2007. The Binomial Theorem. Theorem: Given any numbers a and b and any nonnegative integer n , . The Binomial Theorem. Proof: Use induction on n . Base case: Let n = 0. Then ( a + b ) 0 = 1 and

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379 views • 22 slides

Revenue Benefits of Sell-up Models

Revenue Benefits of Sell-up Models. Thomas Gorin, MIT AGIFORS RM Study Group Meeting New York, March 21-25, 2000. Outline. EMSRb Sell-up Models in a Small Network Revenue Gains Effect on Loads Hopperstad-B/W vs. Belobaba/Weatherford Comparisons with BW Revenues and Average Load Factors

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Clean Energy Project Analysis Course

339 views • 12 slides

Super Project Discussion

357 views • 4 slides