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séries univariantes de tempo - metodologia de Box & Jenkins

séries univariantes de tempo - metodologia de Box & Jenkins

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129Portanto o mo<strong>de</strong>lo suposto inicialmente e:V 2 lnX t = (l-0,33B)a t = a t -0,33a t _ 1Segundo mo<strong>de</strong>lo suposto: ARIMA (1,2, 1)Para esse mo<strong>de</strong>lo, / ^—iDP (V 2 Y.) = /— (l —), n=N-d.n r r r 2= /0.000 3 496 _ 2Ç-0.3) 2 -.v^ 82-0,3- (-0,12)'= 0,00289827con-Como V 2 Y t = 0,00026203 < DP(V 2 Y t ) = 0,00289827, a média po<strong>de</strong> sersi<strong>de</strong>rada igual a zero e o mo<strong>de</strong>lo não contém 6 0 .O mo<strong>de</strong>lo suposto e ( l— iji^B) V 2 lnX(- = ( 1-6-^B) aj- e as estimativas iniciaisdos parâmetros t n e 9-, são tais que r, = - - ^y —s^— - - e r, = r,,,1 1^ l + u": - 2 1 < l e -1

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