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Introducción a Series de Tiempo Univariadas - Centro Microdatos

Introducción a Series de Tiempo Univariadas - Centro Microdatos

Introducción a Series de Tiempo Univariadas - Centro Microdatos

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Introducción a <strong>Series</strong> <strong>de</strong> <strong>Tiempo</strong> <strong>Univariadas</strong>December 31, 2010arima sa, ar(1)ARIMA regressionSample: 2000m1 - 2010m8 Number of obs = 128Wald chi2(1) = 846.83Log likelihood = -1257.472 Prob > chi2 = 0.0000------------------------------------------------------------------------------| OPGsa | Coef. Std. Err. z P>|z| [95% Conf. Interval]-------------+----------------------------------------------------------------sa |_cons | 22605.33 3116.448 7.25 0.000 16497.2 28713.45-------------+----------------------------------------------------------------ARMA |ar |L1. | .8629416 .029654 29.10 0.000 .8048208 .9210624-------------+----------------------------------------------------------------/sigma | 4445.791 144.0753 30.86 0.000 4163.409 4728.174------------------------------------------------------------------------------Po<strong>de</strong>mos distinguir entre dos sintaxis para la estimación <strong>de</strong> estos mo<strong>de</strong>los: Mo<strong>de</strong>lo ARMA:arima <strong>de</strong>pvar, ar(numlist) ma(numlist) Mo<strong>de</strong>lo ARIMA:arima <strong>de</strong>pvar, arima(#p,#d,#q)La primera opción nos permite indicar <strong>de</strong> manera precisa que rezagos incluir en el componente ARy MA.VI.4. PredicciónVI.4.1. Predicción un paso a<strong>de</strong>lanteUna vez estimado el mo<strong>de</strong>lo ARIMA po<strong>de</strong>mos utilizar el comando predict para hacerpredicciones.Por ejemplo, volvamos a la estimación <strong>de</strong>l mo<strong>de</strong>lo ARIMA(3,1,0) para la variable venta <strong>de</strong> pavos:78

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