s_LM | R Documentation |
Fit a linear model and validate it. Options include base lm()
, robust linear model using
MASS:rlm()
, generalized least squares using nlme::gls
, or polynomial regression
using stats::poly
to transform features
s_LM(
x,
y = NULL,
x.test = NULL,
y.test = NULL,
x.name = NULL,
y.name = NULL,
weights = NULL,
ifw = TRUE,
ifw.type = 2,
upsample = FALSE,
downsample = FALSE,
resample.seed = NULL,
intercept = TRUE,
robust = FALSE,
gls = FALSE,
polynomial = FALSE,
poly.d = 3,
poly.raw = FALSE,
print.plot = FALSE,
plot.fitted = NULL,
plot.predicted = NULL,
plot.theme = rtTheme,
na.action = na.exclude,
question = NULL,
verbose = TRUE,
trace = 0,
outdir = NULL,
save.mod = ifelse(!is.null(outdir), TRUE, FALSE),
...
)
x |
Numeric vector or matrix / data frame of features i.e. independent variables |
y |
Numeric vector of outcome, i.e. dependent variable |
x.test |
Numeric vector or matrix / data frame of testing set features
Columns must correspond to columns in |
y.test |
Numeric vector of testing set outcome |
x.name |
Character: Name for feature set |
y.name |
Character: Name for outcome |
weights |
Numeric vector: Weights for cases. For classification, |
ifw |
Logical: If TRUE, apply inverse frequency weighting
(for Classification only).
Note: If |
ifw.type |
Integer 0, 1, 2 1: class.weights as in 0, divided by min(class.weights) 2: class.weights as in 0, divided by max(class.weights) |
upsample |
Logical: If TRUE, upsample cases to balance outcome classes (for Classification only) Note: upsample will randomly sample with replacement if the length of the majority class is more than double the length of the class you are upsampling, thereby introducing randomness |
downsample |
Logical: If TRUE, downsample majority class to match size of minority class |
resample.seed |
Integer: If provided, will be used to set the seed during upsampling. Default = NULL (random seed) |
intercept |
Logical: If TRUE, fit an intercept term. |
robust |
Logical: if TRUE, use |
gls |
Logical: if TRUE, use |
polynomial |
Logical: if TRUE, run lm on |
poly.d |
Integer: degree of polynomial |
poly.raw |
Logical: if TRUE, use raw polynomials. Default, which should not really be changed is FALSE |
print.plot |
Logical: if TRUE, produce plot using |
plot.fitted |
Logical: if TRUE, plot True (y) vs Fitted |
plot.predicted |
Logical: if TRUE, plot True (y.test) vs Predicted.
Requires |
plot.theme |
Character: "zero", "dark", "box", "darkbox" |
na.action |
How to handle missing values. See |
question |
Character: the question you are attempting to answer with this model, in plain language. |
verbose |
Logical: If TRUE, print summary to screen. |
trace |
Integer: If higher than 0, will print more information to the console. |
outdir |
Path to output directory.
If defined, will save Predicted vs. True plot, if available,
as well as full model output, if |
save.mod |
Logical. If TRUE, save all output as RDS file in |
... |
Additional arguments to be passed to |
GLS can be useful in place of a standard linear model, when there is correlation among
the residuals and/or they have unequal variances.
Warning: nlme
's implementation is buggy, and predict
will not work
because of environment problems, which means it fails to get predicted values if
x.test
is provided.
robut = TRUE
trains a robust linear model using MASS::rlm
.
gls = TRUE
trains a generalized least squares model using nlme::gls
.
rtMod
E.D. Gennatas
train_cv for external cross-validation
Other Supervised Learning:
s_AdaBoost()
,
s_AddTree()
,
s_BART()
,
s_BRUTO()
,
s_BayesGLM()
,
s_C50()
,
s_CART()
,
s_CTree()
,
s_EVTree()
,
s_GAM()
,
s_GBM()
,
s_GLM()
,
s_GLMNET()
,
s_GLMTree()
,
s_GLS()
,
s_H2ODL()
,
s_H2OGBM()
,
s_H2ORF()
,
s_HAL()
,
s_Isotonic()
,
s_KNN()
,
s_LDA()
,
s_LMTree()
,
s_LightCART()
,
s_LightGBM()
,
s_MARS()
,
s_MLRF()
,
s_NBayes()
,
s_NLA()
,
s_NLS()
,
s_NW()
,
s_PPR()
,
s_PolyMARS()
,
s_QDA()
,
s_QRNN()
,
s_RF()
,
s_RFSRC()
,
s_Ranger()
,
s_SDA()
,
s_SGD()
,
s_SPLS()
,
s_SVM()
,
s_TFN()
,
s_XGBoost()
,
s_XRF()
x <- rnorm(100)
y <- .6 * x + 12 + rnorm(100) / 2
mod <- s_LM(x, y)
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