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Unformatted text preview: illustrates, on our example, what each of those formulas means. X s ∈ S X ( s ) P ( s ) = X ( HHH ) P ( HHH )  {z } + X ( HHT ) P ( HHT ) + X ( HTH ) P ( HTH ) + X ( THH ) P ( THH )  {z } + X ( HTT ) P ( HTT ) + X ( TTH ) P ( TTH ) + X ( THT ) P ( THT )  {z } + X ( TTT ) P ( TTT )  {z } F 1 F 2 F 3 F 4 = · P ( HHH )  {z } + 1 ` P ( HHT ) + P ( HTH ) + P ( THH ) ´  {z } + 2 · ` P ( HTT ) + P ( TTH ) + P ( THT ) ´  {z } + 3 · P ( TTT )  {z } F 1 F 2 F 3 F 4 = x 1 P ( F 1 ) + x 2 P ( F 2 ) + x 3 P ( F 3 ) + x 4 P ( F 4 ) = k X i =1 X s : s ∈ F i X ( s ) P ( s ) = k X i =1 x i X s : s ∈ F i P ( s ) = k X i =1 x i P ( F i ) = E ( X )...
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 Spring '10
 M.J.Golin
 Computer Science, ht

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