MklComponentsCatalog Class
Definition
Important
Some information relates to prerelease product that may be substantially modified before it’s released. Microsoft makes no warranties, express or implied, with respect to the information provided here.
Collection of extension methods for RegressionCatalog.RegressionTrainers, BinaryClassificationCatalog.BinaryClassificationTrainers, and TransformsCatalog to create MKL (Math Kernel Library) trainer and transform components.
public static class MklComponentsCatalog
type MklComponentsCatalog = class
Public Module MklComponentsCatalog
- Inheritance
-
MklComponentsCatalog
Methods
Ols(RegressionCatalog+RegressionTrainers, OlsTrainer+Options) |
Create OlsTrainer with advanced options, which predicts a target using a linear regression model. |
Ols(RegressionCatalog+RegressionTrainers, String, String, String) |
Create OlsTrainer, which predicts a target using a linear regression model. |
SymbolicSgdLogisticRegression(BinaryClassificationCatalog+BinaryClassificationTrainers, String, String, Int32) |
Create SymbolicSgdLogisticRegressionBinaryTrainer, which predicts a target using a linear binary classification model trained over boolean label data. Stochastic gradient descent (SGD) is an iterative algorithm that optimizes a differentiable objective function. The SymbolicSgdLogisticRegressionBinaryTrainer parallelizes SGD using symbolic execution. |
SymbolicSgdLogisticRegression(BinaryClassificationCatalog+BinaryClassificationTrainers, SymbolicSgdLogisticRegressionBinaryTrainer+Options) |
Create SymbolicSgdLogisticRegressionBinaryTrainer with advanced options, which predicts a target using a linear binary classification model trained over boolean label data. Stochastic gradient descent (SGD) is an iterative algorithm that optimizes a differentiable objective function. The SymbolicSgdLogisticRegressionBinaryTrainer parallelizes SGD using symbolic execution. |
VectorWhiten(TransformsCatalog, String, String, WhiteningKind, Single, Int32, Int32) |
Takes column filled with a vector of random variables with a known covariance matrix into a set of new variables whose covariance is the identity matrix, meaning that they are uncorrelated and each have variance 1. |