Description Usage Arguments Details Value Note Author(s) References See Also Examples
Parameter inference for classic nonliner regression. It work same as parInfer method of nl.fitt, calculate covariance matrix of parameters and their confidence interval using gradient as design matrix.
1 | pInf(object, confidence = 0.95)
|
object |
Object type |
confidence |
Confidence probability. |
For computing the covariance matrix of a nonlinear regression parameter, the gradient of function with respect to parameters is consider as design matrix and linear regression formulas apply for computing covariances and confidence intervals.
covmat: |
Covariance matrix of nonlinear model function parameters. |
corrmat |
Correlation matrix of nonlinear model function parameters. |
parstdev: |
Standard deviation of nonlinear model function parameter. It is square root of diagonal of |
CI: |
Confidence interval for nonlinear model function parameter. |
This function implemented for calling for non object purpose, for example computing covarianc matrix for Weighted M-estimate stored as nl.fitt.rgn but using classic covariance computation using gradinet, instead parInfer which use convergence properties (Lim et al. 2010)
This function call by nlr, for compatibility it is better to call from nlr rather than directly by user.
Hossein Riazoshams, Jan 2010. Email: riazihosein@gmail.com URL http://www.riazoshams.com/nlr/
Seber, G., A. F. and Wild, C. J. (2003). Nonlinear Regression. New York: John Wiley & Sons, Inc.
Lim, C., Sen, P. K., Peddada, S. D. (2010). Statistical inference in nonlinear regression under heteroscedasticity. Sankhya B 72:202-218.
nl.fitt, nl.fitt.gn, nl.fitt.rob, nl.fitt.rgn
1 2 | ## The function is currently defined as
"pInf"
|
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