'Combinatorics' presentation slideshows

Combinatorics

Combinatorics. Probability versus Likelihood.

709 views • 55 slides

Recursion

Recursion. n! (n factorial). The number of ways n objects can be permuted (arranged). For example, consider 3 things, A, B, and C. 3! = 6 ABC ACB CAB CBA BCA BAC The first few factorials for n=0, 1, 2, ... are 1, 1, 2, 6, 24, 120,. n! (n factorial).

312 views • 31 slides

Financial Mathematics Combinatorics

Financial Mathematics Combinatorics. STOP.

354 views • 28 slides

CSE 260 Discrete Structures in Computer Science Course Intro

CSE 260 Discrete Structures in Computer Science Course Intro. 1. Discrete mathematics. From Wikipedia, the free encyclopedia: Discrete mathematics is the study of mathematical structures that are fundamentally discrete rather than continuous . . . .

813 views • 25 slides

On well- definedness o f local index Topology of torus actions and

338 views • 25 slides

Spanning Cubic Graph Designs for Decomposing Complete Graphs

298 views • 19 slides

Full Families of Multimodal Maps on the Circle

289 views • 15 slides

Full Families of Multimodal Maps on the Circle

159 views • 15 slides

My wish for the project-examination

My wish for the project-examination. It is expected to be 3 days worth of work. You will be given this in week 8 I would expect 7-10 pages You will be given 2-4 key references A set of guiding questions that might help you in your writing

218 views • 14 slides

The discrete Laplacian on d-regular graphs : Combinatorics, Random Matrix Theory and Random Waves

The discrete Laplacian on d-regular graphs : Combinatorics, Random Matrix Theory and Random Waves. Chemnitz, July 2011. Uzy Smilansky. Work done with Yehonatan Elon , Idan Oren , and Amit Godel. Trace formulae and spectral statistics for discrete Laplacians on regular graphs ( I, II )

274 views • 12 slides