- Hw 1 - from Sec 3.4: 1, 2; Sec 3.11: 37; Sec 4.14: 18; Sec 5.1: 6, 8
- Hw 2 - 1) show that if X is a non-negative discrete random variable then its G(s) is a non-decreasing function on [0,1]; 2) if the offspring distribution is 0 or 2 with probability 1/2 calculate G_n(s) and P(Z_n=0); from Sec 5.4: 1, 3; Sec 5.3: 1;
- Hw 3 - 1) show that if X is conts and f(x)=f(-x) then the characteristic function of X is real valued for all t, and give one example of real valued char.ftion.; from Chapter 5.7: 7; 5.8: 1 (i)-(iv), 5 (a)-(b), 11; 5.9: 3;
- Hw 4 from Chapter 7.2: 1, 2, 7; 7.3: 3 (a)-(b), 13; 7.4: 1
- Hw 5 from Chapter 7.5: 2; 7.7: 3; 7.8: 1,3;   12.5: 4, 6
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due: Sep 29 Solution 2
due: Oct 18 Solution 3
due: Nov 10 Solution 4
due: Nov 29 Solution 5
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