STAT333 Lecture Notes - Lecture 16: French Polynesia, Unnao

• School: University of Waterloo
• Department: Statistics
• Course: STAT333
• Professor: Pengfei L I

Document Summary

[ gi ( 1 ) ] (3) (41. Geo ( p ) pgf of pgf of negbin ( r ,p ) (5) pgf of. Gx ( d= gee ( s ) [ pipit and r =ep (5) pgf of pois (a) Ecxiy )=yp is short proper is proper . ( b ) =e[ ( pstq)y a pgfof bin ly ,p ) where. Gxl d= e [ ( pstqs q=tp. Y~ pois (a) pgf of t with parameter t. Eg : g ( d= 541 ( i. Is ) is the pgf of proper v. v . = ed has for n34 all pn 30. 5 c- , fcx ) that f ( x )gl ) fcx )g4 ) g2( x ) Suppose we have a particle starting from xo ( e. g. xo=o ) 1 unit with right by pnbaq . one unit with pnb =p , left pwbefycngn. T goes goes to right to left suppose then we toss can.