compare absolute value of error against k for Huber noise model
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@ -629,7 +629,7 @@ namespace gtsam {
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/**
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* The mEstimator name space contains all robust error functions.
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* It mirrors the exposition at
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* http://research.microsoft.com/en-us/um/people/zhang/INRIA/Publis/Tutorial-Estim/node24.html
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* https://members.loria.fr/MOBerger/Enseignement/Master2/Documents/ZhangIVC-97-01.pdf
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* which talks about minimizing \sum \rho(r_i), where \rho is a residual function of choice.
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*
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* To illustrate, let's consider the least-squares (L2), L1, and Huber estimators as examples:
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@ -681,7 +681,7 @@ namespace gtsam {
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/*
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* This method is responsible for returning the weight function for a given amount of error.
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* The weight function is related to the analytic derivative of the residual function. See
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* http://research.microsoft.com/en-us/um/people/zhang/INRIA/Publis/Tutorial-Estim/node24.html
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* https://members.loria.fr/MOBerger/Enseignement/Master2/Documents/ZhangIVC-97-01.pdf
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* for details. This method is required when optimizing cost functions with robust penalties
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* using iteratively re-weighted least squares.
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*/
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@ -776,7 +776,7 @@ namespace gtsam {
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Huber(double k = 1.345, const ReweightScheme reweight = Block);
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double weight(double error) const {
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return (error < k_) ? (1.0) : (k_ / fabs(error));
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return (std::abs(error) < k_) ? (1.0) : (k_ / fabs(error));
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}
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void print(const std::string &s) const;
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bool equals(const Base& expected, double tol=1e-8) const;
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