'Empty sets' diaporamas de présentation

Chapter 4 Relations and Digraphs

Chapter 4 Relations and Digraphs. Weiqi Luo ( ??? ) School of Software Sun Yat-Sen University Email ? weiqi.luo@yahoo.com Office ? A309. Chapter Four: Relations and Digraphs. 4.1 Product Sets and Partitions 4.2 Relations and Digraphs 4.3 Paths in Relations and Digraphs

2.02k views • 139 slides

THE SCIENCE OF THE SUDOKU SOLVER

1.12k views • 77 slides

Combinatorics

1.98k views • 72 slides

Basic Structures: Sets, Functions, Sequences, and Sums

869 views • 63 slides

Defending the spread offense with the 3-5-3/3-3-5

Thomas Cousins. Defending the spread offense with the 3-5-3/3-3-5. What teams running the spread try to do. Get us to remove linebackers from the box and lose gap integrity. Rub or mesh our DBS when we are in man. Find holes in our zone coverage.

819 views • 53 slides

Mathematics

Mathematics. Session. Functions, Limits and Continuity-1. Session Objectives. Function Domain and Range Some Standard Real Functions Algebra of Real Functions Even and Odd Functions Limit of a Function; Left Hand and Right Hand Limit

871 views • 42 slides

Discrete Mathematics Lecture 5

442 views • 16 slides

Unified approach to the classical statistical analysis of small signals

Unified approach to the classical statistical analysis of small signals. Gary J. Feldman and Robert D. Cousins. Statistical Methods and Notation. Frequentist - P(x 0 | ? t ) Bayesian - P( ? t | x 0 ) - needs subjective P( ? t ) Feldman and Cousins use a frequentist (classical) model

267 views • 15 slides

MATHEMATIC

MATHEMATIC. BY. Ayu Tarantika I. Erfita R. Septiandari Nurlaili A. Rizfa Faiza Pugar Arga Cristina W Realita Mustika Dewi. Sets And Member of a Set. We will learn: To state the concept of a set. To acquire sets symbols. To determine if an object belongs to a set.

321 views • 14 slides

Andrew Wiles

375 views • 13 slides

Set Theory

Set Theory. Information. Sets and elements. A set consists of objects or elements. The elements can be numbers, letters, etc. Elements are listed inside curly brackets.

572 views • 13 slides

Set Theory

Set Theory. Using Mathematics to Classify Objects. 2.1 The Language of Sets Objectives:. Define sets Specify sets using both listing (roster method) and set-builder notation Understand when sets are well-defined Use the element symbol property Find the cardinal number of sets.

992 views • 11 slides

Zermelo-Fraenkel Axioms

Zermelo-Fraenkel Axioms. Ernst Zermelo (1871-1953) gave axioms of set theory, which were improved by Adolf Fraenkel (1891-1965). This system of axioms called ZF or ZFC (if the axiom of choice is included) is the most widely used definition of sets.

1.53k views • 5 slides

SETS

376 views • 4 slides