'Countably infinite' diaporamas de présentation

Chapter 0

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Regular and Nonregular Languages

Regular and Nonregular Languages. Chapter 8. Languages: Regular or Not?. a * b * is regular. { a n b n : n ? 0} is not. { w ? { a , b }* : every a is immediately followed by b } is regular. { w ? { a , b }* : every a has a matching b somewhere} is not

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Regular and Nonregular Languages

Regular and Nonregular Languages. Chapter 8. Languages: Regular or Not?. a * b * is regular. { a n b n : n ? 0} is not. { w ? { a , b }* : every a is immediately followed by b } is regular. { w ? { a , b }* : every a has a matching b somewhere} is not

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ECE 877-J

ECE 877-J. Discrete Event Systems 224 McKinley Hall. Class Objectives. Theory Concepts Definitions Terminology Applications New Ideas. Education. Sharing Dialog Customized to meet the needs of 1) our program You 2) our industrial sponsors. System.

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To Infinity and Beyond By Christopher Imm Johnson County Community College

To Infinity and Beyond By Christopher Imm Johnson County Community College. What are the sizes of the following sets?. The “ Z mod n ” group, . This is the set of numbers formed by the possible remainders of the integers divided by a positive integer n .

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Bubble Trouble

Bubble Trouble. A statistical analysis of the Bubble Sort. The Guys Who Bring It To You. Jon Kroening Nick Jones Erik Weyers Andy Schieber Sean Porter. History and Background. Jon Kroening. The Bubble Sort. Popular algorithm used for sorting data

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Cantor and Countability:

Cantor and Countability:. A look at measuring infinities How BIG is big?. 10 100 = a Googol 10 googol = a Googolplex 10 9999999 = one Tremilliomilliotrecentrecentre. Mathematics in the 1800s: Focus on Fundamentals.

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Cantor and Countability:

Cantor and Countability:. A look at measuring infinities How BIG is big?. 10 100 = a Googol 10 googol = a Googolplex 10 9999999 = one Tremilliomilliotrecentrecentre. Mathematics in the 1800s: Focus on Fundamentals.

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COSC 3340: Introduction to Theory of Computation

COSC 3340: Introduction to Theory of Computation. University of Houston Dr. Verma Lecture 7. Are all languages regular?. Ans: No. How do we know this? Ans: Cardinality arguments. Let C(DFA) = {M | M is a DFA}. C(DFA) is a countable set. Why?

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Data Mining Basics: Data

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2.1 Sets 2.2 Set Operations 2.3 Functions 2.4 Sequences and Summations

2.1 Sets 2.2 Set Operations 2.3 Functions 2.4 Sequences and Summations Sequences and Summations Summation Notation Cardinality Some Countably Infinite Sets Cantor Diagonalization. P. 1.

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Strings and Languages

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Krakow, Summer 2011

Krakow, Summer 2011. Circle and Sphere Orders William T. Trotter trotter@math.gatech.edu. Families of Disks. Contact Graphs. A Theorem with Many Proofs.

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Bernoulli trial

Bernoulli trial. Bernoulli Trial ~ a trial with 2 outcomes success or failure (arbitrary names) p denotes P (success) P (failure)= 1-p. A Binomial Experiment. A binomial experiment is a series of Bernoulli trials done to determine X ~ the number of successes.

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Uncountable Sets

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Continuous Random Variables

Continuous Random Variables. Continuous Random Variables. For discrete random variables, we required that Y was limited to a finite (or countably infinite) set of values. Now, for continuous random variables, we allow Y to take on any value in some interval of real numbers.

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Danielle Bassignani Duncan Berube Mentor: Tony Julianelle Math052B Team Project

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Set Theory

Set Theory. Relations, Functions, and Countability. Relations. Let B ( n ) denote the number of equivalence relations on n elements. Show that B(n) ? . Show that B(n) ? n!. Show that B(n) ? 2 n?1 . . Bell numbers. Functions and Equivalence Relations. Remark

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CA 208 Continuous Assessment 2006/7

CA 208 Continuous Assessment 2006/7. Name: _______________________________ Student Number: _______________________ Signature: Date: . CA 208 Continuous Assessment 2006/7.

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