Quantile Regression
Estimate a quantile regression model using iterative reweighted least squares.
| Parameters: | endog : array or dataframe
exog : array or dataframe
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Notes
The Least Absolute Deviation (LAD) estimator is a special case where quantile is set to 0.5 (q argument of the fit method).
The asymptotic covariance matrix is estimated following the procedure in Greene (2008, p.407-408), using either the logistic or gaussian kernels (kernel argument of the fit method).
References
General:
Kernels (used by the fit method):
Bandwidth selection (used by the fit method):
Keywords: Least Absolute Deviation(LAD) Regression, Quantile Regression, Regression, Robust Estimation.
Methods
| fit([q, vcov, kernel, bandwidth, max_iter, ...]) | Solve by Iterative Weighted Least Squares |
| fit_regularized([method, maxiter, alpha, ...]) | Return a regularized fit to a linear regression model. |
| from_formula(formula, data[, subset]) | Create a Model from a formula and dataframe. |
| hessian(params) | The Hessian matrix of the model |
| information(params) | Fisher information matrix of model |
| initialize() | |
| loglike(params) | Log-likelihood of model. |
| predict(params[, exog]) | Return linear predicted values from a design matrix. |
| score(params) | Score vector of model. |
| whiten(data) | QuantReg model whitener does nothing: returns data. |
Attributes
| df_model | The model degree of freedom, defined as the rank of the regressor matrix minus 1 if a constant is included. |
| df_resid | The residual degree of freedom, defined as the number of observations minus the rank of the regressor matrix. |
| endog_names | |
| exog_names |