2.3 Set Operations Objectives:. Be able to p erform the set operations of union, intersection, complement, and difference Understand the order in which to perform set operations Know how to apply DeMorgan’s laws in set theory Use Venn diagrams to prove or disprove set theory statements

ByModule 17. Closure Properties of Language class LFSA Remember ideas used in solvable languages unit Set complement Set intersection, union, difference, symmetric difference. LFSA is closed under set complement. If L is in LFSA, then L c is in LFSA Proof

ByComputer and Robot Vision I. Chapter 5 Mathematical Morphology Presented by: 傅楸善 & 王林農 0917533843 r94922081@ntu.edu.tw 指導教授 : 傅楸善 博士. 5.1 Introduction. mathematical morphology works on shape shape: prime carrier of information in machine vision

ByIntroduction to Set Theory. James H. Steiger. Sets. Definition . A Set is any well defined collection of “objects.” Definition . The elements of a set are the objects in a set.

BySets – Learning Outcomes. Use set notation and terminology. List elements of a finite set. Describe the rule that defines a set. Describe and recognise equality of sets. Perform intersection, union. Investigate commutativity for intersection and union. Illustrate sets using Venn diagrams.

ByIntroduction to Set Theory. James H. Steiger. Sets. Definition . A Set is any well defined collection of “objects.” Definition . The elements of a set are the objects in a set.

ByCSC 2300 Data Structures & Algorithms. January 16, 2007 Chapter 1. Introduction. Class Room. New Classroom: Ricketts 211 Course web page: http://www.cs.rpi.edu/academics/courses/spring07/dsa/. Initial Plan for Grades. Ten labs: 15% Ten homework: 20% Exam 1 20% Exam 2 20%

ByComputer and Robot Vision I. Chapter 5 Mathematical Morphology Presented by: 傅楸善 & 董子嘉 0925708818 D04944016@ntu.edu.tw 指導教授 : 傅楸善 博士. 5.1 Introduction. mathematical morphology works on shape shape: prime carrier of information in machine vision

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