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CorReg (version 0.14.3)
Linear regression based on linear structure between covariates
Description
Sequential linear regression based on a recursive structural equation model (explicit correlations). It permits to face highly correlated datasets.
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Install
install.packages('CorReg')
Monthly Downloads
156
Version
0.14.3
License
CeCILL
Maintainer
Clement THERY
Last Published
March 13th, 2014
Functions in CorReg (0.14.3)
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correg
Estimates the response variable using a structure
cleanZR2
To clean Z based on R2
density_estimation
BIC of estimated marginal gaussian mixture densities
recursive_tree
decision tree in a recursive way
hatB
Estimates B matrix
BicZ
Compute the BIC of a given structure
readZ
read the structure and explain it
Y_generator
Response variable generator with a linear model
readY
a summary-like function
ProbaZ
Probability of Z without knowing the dataset. It also gives the exact number of binary nilpotent matrices of size p.
CVMSE
Cross validation
cleanZ
clean Z (if BIC improved)
WhoIs
Give the partition implied by a structure
cleanYtest
Selection method based on p-values (coefficients)
compare_sign
compare signs of the coefficients in two vectors
MSE_loc
simple MSE function
R2Z
Estimates R2 of each subression
Winitial
initialization based on a wheight matrix (correlation or other)
searchZ
MCMC algo to find a structure between the covariates
confint_coef
plot and give confidence intervals on the coefficients estimated in a model or for proportions
CorReg-package
Algorithms for regression with correlated covariates
compare_zero
compare 0 values in two vectors
compare_struct
To compare structures (Z)
showdata
show the missing values of a dataset
cleancolZ
clean Z columns (if BIC improved)
MSEZ
Computes the MSE on the joint distribution of the dataset
BicZcurve
Curve of the BIC for each possible p2 with a fixed Z and truncature of Z
OLS
Ordinary Least Square efficiently computed with SEM for missing values
searchZ_sparse
Sparse structure research
mixture_generator
Gaussiam mixture dataset generator with regression between the covariates