arch.univariate.base.ARCHModelFixedResult¶
- class arch.univariate.base.ARCHModelFixedResult(params: ndarray[tuple[int], dtype[float64]], resid: ndarray[tuple[int], dtype[float64]], volatility: ndarray[tuple[int], dtype[float64]], dep_var: Series, names: list[str], loglikelihood: float, is_pandas: bool, model: ARCHModel)[source]¶
Results for fixed parameters for an ARCHModel model.
- Parameters:¶
- params: ndarray[tuple[int], dtype[float64]]¶
Estimated parameters.
- resid: ndarray[tuple[int], dtype[float64]]¶
Residuals from model. Residuals have same shape as original data and contain nan-values in locations not used in estimation.
- volatility: ndarray[tuple[int], dtype[float64]]¶
Conditional volatility from model.
- dep_var: Series¶
Dependent variable.
- names: list[str]¶
Model parameter names.
- loglikelihood: float¶
Loglikelihood at specified parameters.
- is_pandas: bool¶
Whether the original input was pandas.
- model: ARCHModel¶
The model object used to estimate the parameters.
Notes
The results are created by
ARCHModel.fix. The arguments of the constructor are not validated.Methods
arch_lm_test([lags, standardized])Perform an ARCH LM test for conditional heteroskedasticity.
forecast([params, horizon, start, align, ...])Construct forecasts from estimated model.
hedgehog_plot([params, horizon, step, ...])Plot forecasts from estimated model.
hill_estimator([k])Compute the Hill tail-index estimator of standardized residuals.
plot([annualize, scale])Plot standardized residuals and conditional volatility.
summary()Construct a summary of the results from a fit model.
var_ratio([level])Compute the ratio of Gaussian VaR to model-distribution VaR.
Properties
Akaike Information Criteria.
Schwarz/Bayesian Information Criteria.
Estimated conditional volatility.
Sample excess kurtosis of standardized residuals.
Model loglikelihood.
Model instance used to produce the fit.
Number of data points used to estimate model.
Number of parameters in model.
Model parameters.
Model residuals.
Standardized residuals, the residuals divided by the conditional volatility.