Description Usage Arguments Details Value Author(s) References See Also Examples
Performs the Psaradakis and Vavra distance test for normality. The null hypothesis (H0), is that the given data follows a Gaussian process.
1 | vavra.test(y,reps = 1000,h = 100,seed = NULL)
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y |
a numeric vector or an object of the |
reps |
an integer with the total bootstrap repetitions. |
h |
an integer with the first |
seed |
An optional |
The Psaradakis and Vavra test approximates the empirical distribution function of the Anderson Darling's statistic, using a sieve bootstrap approximation. The test was proposed by Psaradakis, Z. & Vavra, M (20.17).
a h.test class with the main results of the Epps hypothesis test. The h.test class have the following values:
"bootstrap A"The sieve bootstrap A statistic
"p.value"The p value
"alternative"The alternative hypothesis
"method"The used method
"data.name"The data name.
Asael Alonzo Matamoros.
Psaradakis, Z. & Vavra, M. (2017). A distance test of normality for a wide class of stationary process. Journal of Econometrics and Statistics. 2, 50-60.
Bulmann, P. (1997). Sieve Bootstrap for time series. Bernoulli. 3(2), 123 -148.
1 2 3 | # Generating an stationary arma process
y = arima.sim(100,model = list(ar = 0.3))
vavra.test(y)
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