33tryckfel - Misprints and Corrections to An Intermediate...

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Unformatted text preview: Misprints and Corrections to An Intermediate Course in Probability Misprints Page Line Text Should have been 25 15 f u,v ( u, v ) = 0 f U,V ( u, v ) = 0 27 5 diameter radius 27 11 domain range 49 14 The function h ( x ) The function h 51 9 for x, y > , < x, y < 1 for < x, y < 1 62 13 | t | < 1 | t | ≤ 1 65 9 Corollary 2.2.1 Theorem 2.2 65 18 t < 1 q | t | < 1 q 69 1 Let X n ∈ Bin( n, p ). Let X ∈ Bin( n, p ). 97 3- persons passengers 124 3 independent components independent normal components 128 14 singular nonsingular 140 8- ( Rank Q i = ) ( Rank Q i = ) 141 4 n = 2. k = 2. 141 6 n = 2: k = 2: 141 9 By assumption, Since A 1 is nonnegative definite, 141 4- n = 2. k = 2. 151 5 Section 5 Section 6 156 8 Let X 1 , X 2 , . . . Let X 2 , X 3 , . . . 156 9 n ≥ 1 n ≥ 2 183 12 g ( X ( ω )) g ( X n ( ω )) 183 12 X ( ω ) X n ( ω ) 183 14 g ( X ) g ( X n ) 183 14 X X n 184 8 ∑ n k =1 X 2 i ∑ n k =1 X 2 k 184 10 ∑ n k =1 X 2 i ∑ n k =1 X 2 k 184 13 ∑ n k =1 X 2 i ∑ n k =1 X 2 k 2 An Intermediate Course in Probability 187 14 Y n = min { X 1 , X 2 , . . . , X n } Y n = max { X 1 , X 2 , . . . , X n } 188 11 and n = 1 , 2 , . . . . and n = 2 , 3 , . . . . 196 5 ≤ < t n- 1 ≤ t n- 1 200 7- g ( t ) g ( t, s ) 200 5- P o Po 227 17- T y ∈ Exp( 1 λ ). T y ∈ Exp( 1 λ ), that is, E T y = 1 λ . 235 15- picture)such picture) such 266 1- x > n > 2 n > 2 x > n > 2 n > 4 267 16 ≈ . 1006 ≈ . 1003 268 5 27. a = 12 7 b = 3 14 . 27. a = b = 3 / 7....
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This note was uploaded on 03/26/2012 for the course STAT 351 taught by Professor Michaelkozdron during the Fall '08 term at University of Regina.

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33tryckfel - Misprints and Corrections to An Intermediate...

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