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# 1 iv2 multivariable gfs self study a1 f z2 z3 z2

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Unformatted text preview: of 1/z3 equals 3⇡ /4. 6 12 IV.1, IV.2 Multivariable GFs (self-study) A1 (f): |z2 z3 | = |z2 ||z3 | = 2. Add the arguments of z2 and z3 to get ⇡ /4 for the argument of z2 z3 . This IV.3, Complex Analysis Analytic is the is 7 the rightIV.4 in 19 range, so itMethods p principal argument. FS: Part B: IV, V, VI 8 (g): |z /z | = |z |/|z | = 1/ 2. Singularity Analysis 26 A1 Subtract the argument of z3 from that of z2 to get 5⇡ /4 for the 2 IV.5 V.1 3 2 Appendix B4 3 Stanley 99: Ch. 6 9 Nov 2 argument of z2 /z3 . This is not in the rightmethods to be Dueprincipal argument, so add 2⇡ to get 3⇡ /4 for Asymptotic range Asst #2 a Handout #1 (self-study) 9 VI.1 Sophie the principal argument of z2 /z3 . p 10 A1 (h): |z3 /z2 |C = |z3 |/|z2 | = 2. Subtract the argument of z2 from that of z3 to get 5⇡ /4 for the argu12 A.3/ Introduction to Prob. Mariolys ment 18 z2 /z3 . This is not in the right Laws and Comb be a principal argument, so subtract 2⇡ to get 3⇡ /4 of IX.1 Limit range to Marni 11 for the principal argument of z3 /z2Discrete Limit Laws Sophie . Random Structures 20 IX.2 12 23 IX.3 and Limit Laws FS: Part C (rotating presentations) 25 IX.4 A2 (a): z1 has absolute value 13 30 14 IX.5 Dec 10 p Combinatorial instances of discrete Continuous Limit Laws Marni 12 + 3 = 2 and argument ⇡ /3: ⇣ ⌘ Quasi-Powers and Sophie Gaussian limit laws ⇡ /3) + i sin( ⇡ /3) , z1 = 2 cos( Presentations so then Mariolys Asst #3 Due ⇣ ⌘ 6...
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