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Computes linear regression of given point set using selected M-estimator for outlier suppression.
| Namespace: | Avl | 
|---|---|
| Assembly: | AvlNet.dll | 
Syntax
C++
C#
public static void LinearRegression_M ( List<float> inYValues, Optional<List<float>> inXValues, Avl.MEstimator inOutlierSuppression, float inClippingFactor, int inIterationCount, Optional<Avl.LinearFunction> inInitialLinearFunction, out Avl.LinearFunction outLinearFunction, List<float> outEstimatedValues, List<float> outResiduals, Optional<List<float>> outYInliers, Optional<List<float>> outXInliers )
Parameters
| Name | Type | Range | Default | Description | |
|---|---|---|---|---|---|
![]()  | inYValues | System.Collections.Generic.List<float> | Sequence of ordinates. | ||
![]()  | inXValues | Atl.Optional<System.Collections.Generic.List<float>> | Sequence of abscissae, or {0, 1, 2, ...} by default. Default value: atl::NIL. | ||
![]()  | inOutlierSuppression | Avl.MEstimator | |||
![]()  | inClippingFactor | float | <0.675f, 6.0f> | 2.5f | Multitude of standard deviation within which points are considered inliers. Default value: 2.5f. | 
![]()  | inIterationCount | int | <0, INF> | 5 | Number of iterations of outlier suppressing algorithm. Default value: 5. | 
![]()  | inInitialLinearFunction | Atl.Optional<Avl.LinearFunction> | Initial approximation of the output linear function (if available). Default value: atl::NIL. | ||
![]()  | outLinearFunction | Avl.LinearFunction | Linear function approximating the given point set. | ||
![]()  | outEstimatedValues | System.Collections.Generic.List<float> | The result of application of the computed function to the X values. | ||
![]()  | outResiduals | System.Collections.Generic.List<float> | Difference between an input Y value and the corresponding estimated value. | ||
![]()  | outYInliers | Atl.Optional<System.Collections.Generic.List<float>> | Coordinate of the inlying points of the best line. | ||
![]()  | outXInliers | Atl.Optional<System.Collections.Generic.List<float>> | Coordinate of the inlying points of the best line. | 


