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R = CRR(S) computes the radius of the mean-centered interval, circle, or sphere with 95% probability given S, which is either a vector of standard deviations or a covariance matrix from a multivariate normal distribution. If S is a real, symmetric, positive semidefinite matrix, CRR(S) is equivalent to CRR(SQRT(EIG(S))). Scalar S is treated as a standard deviation.
R = CRR(S,P) computes the confidence region radius with probability P instead of the default, which is 0.95.
R = CRR(S,P,TOL) uses a quadrature tolerance of TOL instead of the default, which is 1e-15. Larger values of TOL may result in fewer function evaluations and faster computation, but less accurate results. Use [] as a placeholder to obtain the default value of P.
R = CRR(S,P,TOL,M) performs a bootstrap validation with M normally distributed random samples of size 1e6. Use [] as a placeholder to obtain the default value of TOL.
R = CRR(S,P,TOL,[M N]) performs a bootstrap validation with M normally distributed random samples of size N.
Citation pour cette source
Tom Davis (2026). Confidence Region Radius (https://fr.mathworks.com/matlabcentral/fileexchange/10526-confidence-region-radius), MATLAB Central File Exchange. Extrait(e) le .
Remerciements
Inspiré par : SEP - An Algorithm for Converting Covariance to Spherical Error Probable
A inspiré : Rectangular Confidence Regions
Informations générales
- Version 1.0.0.0 (59,3 ko)
Compatibilité avec les versions de MATLAB
- Compatible avec toutes les versions
Plateformes compatibles
- Windows
- macOS
- Linux
| Version | Publié le | Notes de version | Action |
|---|---|---|---|
| 1.0.0.0 | updated contact information |
