'Continued fraction' diaporamas de présentation

834 views • 82 slides

Jonathan Borwein, FRSC cs.dal/~jborwein Canada Research Chair in Collaborative Technology

MAA Summer Seminar on Experimental Math in Action ( Carleton College July 15-20, 2007). Jonathan Borwein, FRSC www.cs.dal.ca/~jborwein Canada Research Chair in Collaborative Technology.

847 views • 75 slides

Jonathan Borwein, FRSC cs.dal/~jborwein Canada Research Chair in Collaborative Technology

MAA Summer Seminar on Experimental Math in Action ( Carleton College July 15-20, 2007). Jonathan Borwein, FRSC www.cs.dal.ca/~jborwein Canada Research Chair in Collaborative Technology.

821 views • 75 slides

990 views • 74 slides

Recurrences, Phi and CF

Recurrences, Phi and CF. Warm-up. Solve in integers x 1 +x 2 +x 3 =11 x 1 r 0; x 2 b 3; x 3 r 0. Warm-up. Solve in integers x 1 +x 2 +x 3 =11 x 1 r 0; x 2 b 3; x 3 r 0 [X 11 ]. Make Change (interview question).

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652 views • 33 slides

Noncommutative Partial Fractions and Continued Fractions

Noncommutative Partial Fractions and Continued Fractions. Darlayne Addabbo Professor Robert Wilson Department of Mathematics Rutgers University July 16, 2010. Overview. Existence of partial fraction decompositions over division rings Relation between Laurent series and quasideterminants

450 views • 22 slides

COMPSCI 230

COMPSCI 230. Discrete Mathematics for Computer Science. A familiar problem. Flip a fair coin until it comes up tails. HHHHHHHT. Let X be a random variable denoting the number of heads. How do we solve this?. Look at small values. Let. Hypothesis:. If hypothesis holds,.

196 views • 19 slides

Isosceles Right Angled Triangle

Isosceles Right Angled Triangle. 1. 1. The three sides cannot be all integers. 5. 4. 3. Find a right angled triangle with integral sides near to be isosceles. such as. Question. The difference between two legs is 1 What is the next triangle?

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15-251

15-251. Some. Great Theoretical Ideas in Computer Science. for. Review Session. Saturday @ 1pm. Wean 7500. Pizza will be served!. Rules of the Game. Each person will have a unique number.

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COMPSCI 102

COMPSCI 102. Introduction to Discrete Mathematics. Rules of the Game. Each person will have a unique number. For each question, I will first give the class time to work out an answer. Then, I will call three different people at random.

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Continued Fractions

Continued Fractions. A Presentation by Jeffrey Sachs, Bill Gottesman, and Tim Mossey. Introduction. Continued Fractions provide insight into many mathematical problems, particularly into the nature of numbers. Consider the quadratic: = 0

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Synthesis of R-L-C Networks

373 views • 9 slides