Regression
Routines
2.1 Simple Linear Regression
Simple linear regression analysis
RONEResponse control by a fitted line
RINCFInverse prediction by a fitted line
RINPF2.2 Multivariate General Linear Model Analysis
2.2.1 Model Fitting
From raw data for a single dependent variable
RLSEFrom raw data without classification variables
RGIVNFrom raw data with classification variables
RGLMWith linear equality restrictions
RLEQU2.2.2 Statistical Inference and Diagnostics
Summary statistics for a fitted regression
RSTATVariance-covariance matrix of the estimated coefficients
RCOVBConstruction of a completely testable hypothesis
CESTISums of crossproducts for a multivariate hypothesis
RHPSSTests for the multivariate linear hypothesis
RHPTETest for lack of fit based on exact replicates
RLOFETest for lack of fit based on near replicates
RLOFNIntervals and diagnostics for individual cases
RCASEDiagnostics for outliers and influential cases
ROTIN2.2.3 Utilities for Classification Variables
Getting unique values of classification variables
GCLASGeneration of regressors for a general linear model
GRGLM2.3 Variable Selection
All best regressions via leaps-and-bounds algorithm
RBESTStepwise regression
RSTEPGeneralized sweep of a nonnegative definite matrix
GSWEPRetrieval of a symmetric submatrix from a symmetric matrix
RSUBM2.4 Polynomial Regression and Second-Order Models
2.4.1 Polynomial Regression Analysis
Polynomial fit of known degree
RCURVPolynomial regression analysis
RPOLY2.4.2 Second-Order Model Design
Generation of an orthogonal central composite design
RCOMP2.4.3 Utility Routines for Polynomial Models and Second-Order Models
Polynomial regression fit
RFORPSummary statistics for a fitted polynomial model
RSTAPCase statistics for a fitted polynomial model
RCASPGeneration of orthogonal polynomials
OPOLYCentering of variables and generation of crossproducts
GCSCPTransforming coefficients for a second order model
TCSCP2.5 Nonlinear Regression Analysis
Nonlinear regression fit
RNLIN2.6 Fitting Linear Models Based on Alternative Criteria
Least absolute value regression
RLAVLeast Lp norm regression
RLLPLeast maximum value regression
RLMVPartial Least Squares Regression
PLSRPublished date: 03/19/2020
Last modified date: 03/19/2020