Hypothesis test for IAG distribution over the ESAG distribution | R Documentation |
The null hypothesis is whether an IAG distribution fits the data well, where the altenrative is that ESAG distribution is more suitable.
iagesag(x, B = 1, tol = 1e-07)
x |
A numeric matrix with three columns containing the data as unit vectors in Euclidean coordinates. |
B |
The number of bootstrap re-samples. By default is set to 999. If it is equal to 1, no bootstrap is performed and the p-value is obtained throught the asymptotic distribution. |
tol |
The tolerance to accept that the Newton-Raphson algorithm used in the IAG distribution has converged. |
Essentially it is a test of rotational symmetry, whether the two \gamma
parameters are equal to zero.
This works for spherical data only.
This is an "htest"class object. Thus it returns a list including:
statistic |
The test statistic value. |
parameter |
The degrees of freedom of the test. If bootstrap was employed this is "NA". |
p.value |
The p-value of the test. |
alternative |
A character with the alternative hypothesis. |
method |
A character with the test used. |
data.name |
A character vector with two elements. |
Michail Tsagris.
R implementation and documentation: Michail Tsagris mtsagris@uoc.gr.
Paine P.J., Preston S.P., Tsagris M. and Wood A.T.A. (2018). An Elliptically Symmetric Angular Gaussian Distribution. Statistics and Computing, 28(3):689–697.
fishkent, iagesag, pc.test, esag.mle, kent.mle,
x <- rvmf(100, rnorm(3), 15)
iagesag(x)
fishkent(x, B = 1)
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