'Set builder' presentation slideshows

Formal Language and Automata Theory

921 views • 71 slides

CISC1100: Sets

CISC1100: Sets. Fall 2014 Xiaolan Zhang Dept. of Computer & Information Sciences Fordham University. Outline on sets. Basics Specify a set by enumerating all elements Notations Cardinality Venn Diagram Relations on sets: subset, proper subset Set builder notation Set operations.

510 views • 50 slides

Agenda

Agenda. Deskripsi perkuliahan Matematika Diskrit Topik Minggu 1: Himpunan Operasi-operasi pada Himpunan Pembagian Kelompok dan Latihan Soal. Deskripsi Perkuliahan. Referensi materi: GBPP (Garis-Garis Besar Program Pembelajaran) TI 101 Matematika Diskrit Tujuan instruksional:

481 views • 48 slides

Sets

692 views • 45 slides

Set and Sets Operations

Set and Sets Operations. Set definition. Set is the fundamental discrete structure on which all other discrete structures are built. Sets are used to group objects together. Often, the objects in a set have similar properties. A set is an unordered collection of objects .

700 views • 43 slides

Discrete Math CS 2800

Discrete Math CS 2800. Prof. Bart Selman selman@cs.cornell.edu Module Basic Structures: Sets Rosen, chapt. 2. Note: ? ? {?}. Set Theory - Definitions and notation. A set is an unordered collection of objects referred to as elements. A set is said to contain its elements.

529 views • 41 slides

Discrete Math CS 2800

Discrete Math CS 2800. Prof. Bart Selman selman@cs.cornell.edu Module Basic Structures: Sets Rosen, chapt. 2. Note: ? ? {?}. Set Theory - Definitions and notation. A set is an unordered collection of objects referred to as elements. A set is said to contain its elements.

588 views • 41 slides

Discrete Math CS 2800

Discrete Math CS 2800. Prof. Bart Selman selman@cs.cornell.edu Module Basic Structures: Sets Rosen, chapt. 2. Note: ? ? {?}. Set Theory - Definitions and notation. A set is an unordered collection of objects referred to as elements. A set is said to contain its elements.

415 views • 41 slides

SETS

SETS. Sets are lists of items that have specific members. Brackets { } are used to denote a set. The ELEMENTS of the set appear inside the { } brackets and are separated by commas. SETS. Sets are lists of items that have specific members. Brackets { } are used to denote a set.

583 views • 31 slides

1.4 Sets

1.4 Sets. Example 2 The set of positive integers less than 100 can be denoted as. Example 3 A set can also consists of seemingly unrelated elements:. Definition 1. A set is a group of objects ? The objects in a set are called the elements, or members, of the set.

356 views • 26 slides

Ch 9 Inequalities and Absolute Value

Ch 9 Inequalities and Absolute Value. 9.1 Sets, Intersection and Unions Goal(s): 1.) Name sets using set- builder and roster notation 2.) Find Intersections and Unions of sets. Wearing sweatshirt. Blue eyes.

386 views • 26 slides

CS 104: Discrete Mathematics

CS 104: Discrete Mathematics. Chapter 3: Fundamental Structures. Sets (In Book: Chapter 2-sec 2 .1 ). Sets. Set is one of the discrete structures used to represent discrete objects. Many important discrete structures are built using sets. Set Definition:

636 views • 25 slides

354 views • 24 slides

Chapter 2 Section 6

307 views • 21 slides

Rosen 1.6

Proving Things About Sets. Rosen 1.6. Approaches to Proofs. Membership tables (similar to truth tables) Convert to a problem in propositional logic, prove, then convert back

375 views • 20 slides

Survey of Mathematical Ideas Math 100 Chapter 2

Survey of Mathematical Ideas Math 100 Chapter 2. John Rosson Thursday January 25, 2007. Basic Concepts of Set Theory. Symbols and Terminology Venn Diagrams and Subsets Set Operations and Cartesian Products Cardinal Numbers and Surveys Infinite Sets and Their Cardinalities.

367 views • 18 slides

Discrete Mathematics

187 views • 18 slides

More Functions and Sets

More Functions and Sets. Rosen 1.8. B. A. S. f(a). a. Inverse Image. Let f be an invertible function from set A to set B. Let S be a subset of B. We define the inverse image of S to be the subset of A containing all pre-images of all elements of S. f -1 (S) = {a ?A | f(a) ?S}. B. f

215 views • 14 slides

Chapter 1: Linear Functions, Equations, and Inequalities

Chapter 1: Linear Functions, Equations, and Inequalities. 1.1 Real Numbers and the Rectangular Coordinate System 1.2 Introduction to Relations and Functions 1.3 Linear Functions 1.4 Equations of Lines and Linear Models 1.5 Linear Equations and Inequalities

332 views • 11 slides

Warm Up September 2 Tuesday

159 views • 8 slides