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Unformatted text preview: .3 25 IX.4 13 30 IX.5 14 Dec 10 parameters FS A.III (self-study) Parameters (rotating presentations) instances of discrete Asst #1 Due Multivariable GFs 7.3.D1. FTTFT 7 19 IV.3, IV.4 Complex Analysis Analytic Methods 7.3.D4. kernel, range Part B: IV, V, VI FS: 8 26 Singularity Analysis Appendix B4 7.3.D5. it is aV.1 IV.5 line through the origin Stanley 99: Ch. 6 9 Nov 2 Asst #2 Due 7.3.D7. the top two matrices both have null spaces equal to {0}. The bottom left matrix has nullspace Asymptotic methods Handout #1 (self-study) VI.1 Sophie equal9to the line y = −3x. The b ottom right matrix has nullspace equal to all of R2 . 10 12 7.3.D8. (a) A.3/= −1/3x, y = 3x, (b) y Introduction2xProb. = 2x yC = −1/ to , y Mariolys n 7.3.D9. No.IX.1 The row space of the invertible Comb Marni 18 Limit Laws and matrix should be all of R ; the row space of the singular 11 matrix should be smaller.Structures Discrete Limit Laws Sophie Random 20 IX.2 and Limit Laws 4.4 (c), (p). FS: Part C Combinatorial 12 Mariolys Continuous Limit Laws Marni Quasi-Powers and Gaussian limit laws Sophie Presentations Asst #3 Due Dr. Marni MISHNA, Department of Mathematics, SIMON FRASER UNIVERSITY Version of: 11-Dec-09 C EDRIC C HAUVE , FALL 2013 4...
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This document was uploaded on 03/03/2014 for the course MATH 232 at Simon Fraser.

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