Description Usage Arguments Value See Also Examples
View source: R/bothsidesmodel.mle.R
This function fits the model using maximum likelihood. It takes an optional pattern matrix P as in (6.51), which specifies which β _{ij}'s are zero.
1 |
x |
An N x P design matrix. |
y |
The N x Q matrix of observations. |
z |
A Q x L design matrix |
pattern |
An optional N x P matrix of 0's and 1's indicating which elements of β are allowed to be nonzero. |
A list with the following components:
The least-squares estimate of β.
The P x L matrix with the ijth element being the standard error of \hat{β}_{ij}.
The P x L matrix with the ijth element being the t-statistic based on \hat{β}_{ij}.
The estimated covariance matrix of the \hat{β}_{ij}'s.
A p-dimensional vector of the degrees of freedom for the t-statistics, where the jth component contains the degrees of freedom for the jth column of \hat{β}.
The Q x Q matrix \hat{Σ}_z.
The Q x Q residual sum of squares and crossproducts matrix.
The dimension of the model, counting the nonzero β _{ij}'s and components of Σ _z.
Mallow's C_p Statistic.
The dimension of the model, counting the nonzero β _{ij}'s and components of Σ_z
The corrected AIC criterion from (9.87) and (aic19)
The BIC criterion from (9.56).
bothsidesmodel.chisquare
, bothsidesmodel.df
,
bothsidesmodel.hotelling
, bothsidesmodel.lrt
,
and bothsidesmodel
.
1 2 3 4 5 | |
Loading required package: mclust
Package 'mclust' version 5.4.3
Type 'citation("mclust")' for citing this R package in publications.
Loading required package: tree
$Beta
[,1] [,2] [,3] [,4]
[1,] 24.937126 0.8268033 0 0
[2,] -2.271745 -0.3504386 0 0
$SE
[,1] [,2] [,3] [,4]
[1,] 0.5205837 0.09051471 0 0
[2,] 0.7935186 0.13797033 0 0
$T
[,1] [,2] [,3] [,4]
[1,] 47.902240 9.134463 0 0
[2,] -2.862876 -2.539956 0 0
$Covbeta
[,1] [,2] [,3] [,4]
[1,] 0.271007398 0.005297044 -0.273389373 -0.005343601
[2,] 0.005297044 0.008192913 -0.005343601 -0.008264923
[3,] -0.273389373 -0.005343601 0.629671752 0.012307409
[4,] -0.005343601 -0.008264923 0.012307409 0.019035812
$df
[1] 23
$SigmaR
Age8 Age10 Age12 Age14
Age8 5.119199 2.440902 3.610510 2.522243
Age10 2.440902 3.927948 2.717514 3.062349
Age12 3.610510 2.717514 5.979798 3.823461
Age14 2.522243 3.062349 3.823461 4.617984
$Deviance
[1] 220.9863
$Dim
[1] 14
$AICc
[1] 258.7863
$BIC
[1] 267.128
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