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10 18 ix1 limit laws and comb marni discrete limit

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Unformatted text preview: fficient. 10 18 IX.1 Limit Laws and Comb Marni Discrete Limit Laws Sophie Combinatorial instances of discrete Mariolys stu Quasi-Powers and Gaussian limit laws 3 14 Dec 10 Presentations 5 7(a) 9(a)(b) 17 21 6.1 23 25(a)(b) 39 Dr. Marni MISHNA, Department of Mathematics, SIMON FRASER UNIVERSITY Version of: 11-Dec-09 3 5 7 6.2 11 29 5 7 9 11 6.3 19 20 3 5 13 6.4 23 D1 1 1 Marni typ e dy fi T dy M ecte ed Continuous Limit Laws corr IX.5 che ck ion stio que 30 don e IX.4 n IX.3 sect 13 23 25 12 FS: Part C (rotating presentations) d Random 20 IX.2 1. Questions fromLimitStructures and textbook: Laws Sophie ent Mariolys com m Introduction to Prob. stu 11 A.3/ C nal 12 CD CD RE CD RE RE RE RE RE RE RE RE RE RE RE RE RE RE RE RE RE RE RE RE CE Asst #3 Due See the legend on last page of this assignment for what these acronyms mean. C EDRIC C HAUVE , FALL 2013 1 f a cu lty of science d epa r tm ent of m athema tic s Week Date Sections from FS2009 1 Sept 7 I.1, I.2, I.3 2 14 I.4, I.5, I.6 21 II.1, II.2, II.3 Part/ References Combinatorial 2. Additional questions: Structures 3 4 5 6 7 8 9 10 11 12 FS: Part A.1, A.2 Comtet74 Handout #1 (self study) MATH 895-4 Fall 2010 Course Schedule Topic/Sections MATH 232 A SSIGNMENT #8 Notes/Speaker Symbolic methods Unlabelled structures Labelled structures I 42 2 → R2 , and let TA : Rstructures II be the linear transformation associated with A, that Labelled 52 Combinatorial is TA (III.1, III.2 Av. Combinatorial v) = Oct 5 Asst #1 Due parameters Parameters A1. Let II.5, II.6 28 II.4, A = 12 IV.1, IV.2 FS A.III (self-study) Multivariable GFs (a). Let S be the square with two sides equal to the vectors e1 = (1, 0) and e2 = (0, 1) (we 19 IV.3, IV.4 Complex Analysis Analytic Methods assume the initial point...
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