Interface | Description |
---|---|
DataTransform |
A pre-processing step may be desirable before training.
|
FastICA.NegEntropyFunc |
The FastICA algorithm requires a function f(x) to be used iteratively in
the algorithm, but only makes use of the first and second derivatives of
the algorithm.
|
InPlaceInvertibleTransform |
This interface behaves exactly as
InPlaceTransform specifies, with
the addition of an in-place "reverse" method that can be used to alter any
given transformed data point back into an approximation of the
original vector, without having to new vector object, but altering the one
given. |
InPlaceTransform |
An In Place Transform is one that has the same number of categorical and
numeric features as the input.
|
InvertibleTransform |
A InvertibleTransform is one in which any given transformed vector can be
inverse to recover an approximation of the original vector when using
a transform that implements this interface.
|
Class | Description |
---|---|
AutoDeskewTransform |
This transform applies a shifted Box-Cox transform for several fixed values
of λ, and selects the one that provides the greatest reduction in the
skewness of the distribution.
|
DataModelPipeline |
A Data Model Pipeline combines several data transforms and a base Classifier
or Regressor into a unified object for performing classification and
Regression with.
|
DataTransformBase |
This abstract class implements the Parameterized interface to ease the
development of simple Data Transforms.
|
DataTransformProcess |
Performing a transform on the whole data set before training a classifier can
add bias to the results.
|
DenseSparceTransform |
Dense sparce transform alters the vectors that store the numerical values.
|
FastICA |
Provides an implementation of the FastICA algorithm for Independent Component
Analysis (ICA).
|
Imputer |
Imputes missing values in a dataset by finding reasonable default values.
|
InsertMissingValuesTransform |
This transform mostly exists for testing code.
|
InverseOfTransform |
Creates a new Transform object that simply uses the inverse of an
InvertibleTransform as a regular transform. |
JLTransform |
The Johnson-Lindenstrauss (JL) Transform is a type of random projection down
to a lower dimensional space.
|
LinearTransform |
This class transforms all numerical values into a specified range by a linear
scaling of all the data point values.
|
NominalToNumeric |
This transform converts nominal feature values to numeric ones be adding a
new numeric feature for each possible categorical value for each nominal
feature.
|
NumericalToHistogram |
This transform converts numerical features into categorical ones via a simple
histogram.
|
PCA |
Principle Component Analysis is a method that attempts to create a basis of
the given space that maintains the variance in the data set while eliminating
correlation of the variables.
|
PNormNormalization |
PNormNormalization transformation performs normalizations of a vector x by
one its p-norms where p is in (0, Infinity)
|
PolynomialTransform |
A transform for applying a polynomial transformation on the data set.
|
RemoveAttributeTransform |
This Data Transform allows the complete removal of specific features from the
data set.
|
StandardizeTransform |
This transform performs standardization of the data, which makes each column
have a mean of zero and a variance of one.
|
UnitVarianceTransform |
Creates a transform to alter data points so that each attribute has a
standard deviation of 1, which means a variance of 1.
|
WhitenedPCA |
An extension of
PCA that attempts to capture the variance, and make
the variables in the output space independent from each-other. |
WhitenedZCA |
An extension of
WhitenedPCA , is the Whitened Zero Component Analysis. |
ZeroMeanTransform |
A transformation to shift all numeric variables so that their mean is zero
|
Enum | Description |
---|---|
FastICA.DefaultNegEntropyFunc |
A set of default negative entropy functions as specified in the original
FastICA paper
|
Imputer.NumericImputionMode | |
JLTransform.TransformMode |
Determines which distribution to construct the transform matrix from
|
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