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Run Entries
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- name
- run name
- title
- run title, if any
- model
- model name
- p
- for GARCH models, order of GARCH parameters; for
ARIMA models order of AR parameters
- q
- for ARCH and GARCH models, order of ARCH parameters;
for ARIMA models order of MA parameters
- d
- for ARIMA models, order of differencing
- estimate
- parameter estimates
- parnames
- parameter labels
- parlist
- parameter type
- rcode
- NLP return code for this estimation run
- aic
- AIC statistic
- bic
- BIC statistic
- lrs
- likelihood ratio statistic
- numobs
- number of observations
- covpar
- approximate covariance matrix of parameters
- climits
- confidence limits
- indvars
- labels of independent variables for this run
- tsfcst
- forecasts of time series
- cvfcst
- forecasts of conditional variances and covariances, if any
- covtype
- type of covariance matrix,
- 1
- computed from Hessian of log-likelihood
- 2
- computed from cross-product of first derivatives of log-likelihood
- 3
- quasi-maximum likelihood covariance matrix
- inftype
- type of inference used in computing confidence limits
- 0
- computed from covariance matrix of parameters
- 1
- computed by inversion of Wald statistic
- -1
- confidence limits not computed
- pdcovpar
- if constrainPDCOvPar has been called with argument "ON",
the NLP output global _nlp_PDA is stored here
- indeqs
- matrix of zeros and ones with number of rows equal to the number of time
series and columns equal to the number of independent variables;
a indicates that a coefficient is computed for the corresponding independent
variable on the corresponding dependent variable
- cvindeqs
- matrix of zeros and ones with number of rows equal to the number of time
series and columns equal to the number of independent variables;
a indicates that a coefficient is computed for the corresponding independent
variable on the conditional variance for the corresponding
dependent variable
Each of these entries is initialized to a missing value, and is then filled
with the appropriate information as it becomes available.
R. Schoenberg
1999-03-29
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