Package: ComRiskModel 0.2.0
ComRiskModel: Fitting of Complementary Risk Models
Evaluates the probability density function (PDF), cumulative distribution function (CDF), quantile function (QF), random numbers and maximum likelihood estimates (MLEs) of well-known complementary binomial-G, complementary negative binomial-G and complementary geometric-G families of distributions taking baseline models such as exponential, extended exponential, Weibull, extended Weibull, Fisk, Lomax, Burr-XII and Burr-X. The functions also allow computing the goodness-of-fit measures namely the Akaike-information-criterion (AIC), the Bayesian-information-criterion (BIC), the minimum value of the negative log-likelihood (-2L) function, Anderson-Darling (A) test, Cramer-Von-Mises (W) test, Kolmogorov-Smirnov test, P-value and convergence status. Moreover, some commonly used data sets from the fields of actuarial, reliability, and medical science are also provided. Related works include: a) Tahir, M. H., & Cordeiro, G. M. (2016). Compounding of distributions: a survey and new generalized classes. Journal of Statistical Distributions and Applications, 3, 1-35. <doi:10.1186/s40488-016-0052-1>.
Authors:
ComRiskModel_0.2.0.tar.gz
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ComRiskModel.pdf |ComRiskModel.html✨
ComRiskModel/json (API)
# Install 'ComRiskModel' in R: |
install.packages('ComRiskModel', repos = c('https://imranshakoor.r-universe.dev', 'https://cloud.r-project.org')) |
This package does not link to any Github/Gitlab/R-forge repository. No issue tracker or development information is available.
Last updated 2 years agofrom:d0b795e97f. Checks:OK: 7. Indexed: yes.
Target | Result | Date |
---|---|---|
Doc / Vignettes | OK | Nov 05 2024 |
R-4.5-win | OK | Nov 05 2024 |
R-4.5-linux | OK | Nov 05 2024 |
R-4.4-win | OK | Nov 05 2024 |
R-4.4-mac | OK | Nov 05 2024 |
R-4.3-win | OK | Nov 05 2024 |
R-4.3-mac | OK | Nov 05 2024 |
Exports:data_acfailuredata_acfailureunitdata_actuarialmdata_acutebcancerdata_airbornedata_guineapigsdCB12BiodCB12GeodCB12NBdCBXBiodCBXGeodCBXNBdCEEBiodCEEGeodCEENBdCEWBiodCEWGeodCEWNBdCExpBiodCExpGeodCExpNBdCFBiodCFGeodCFNBdCLBiodCLGeodCLNBdCWBiodCWGeodCWNBmCB12BiomCB12GeomCB12NBmCBXBiomCBXGeomCBXNBmCEEBiomCEEGeomCEENBmCEWBiomCEWGeomCEWNBmCExpBiomCExpGeomCExpNBmCFBiomCFGeomCFNBmCLBiomCLGeomCLNBmCWBiomCWGeomCWNBpCB12BiopCB12GeopCB12NBpCBXBiopCBXGeopCBXNBpCEEBiopCEEGeopCEENBpCEWBiopCEWGeopCEWNBpCExpBiopCExpGeopCExpNBpCFBiopCFGeopCFNBpCLBiopCLGeopCLNBpCWBiopCWGeopCWNBqCB12BioqCB12GeoqCB12NBqCBXBioqCBXGeoqCBXNBqCEEBioqCEEGeoqCEENBqCEWBioqCEWGeoqCEWNBqCExpBioqCExpGeoqCExpNBqCFBioqCFGeoqCFNBqCLBioqCLGeoqCLNBqCWBioqCWGeoqCWNBrCB12BiorCB12GeorCB12NBrCBXBiorCBXGeorCBXNBrCEEBiorCEEGeorCEENBrCEWBiorCEWGeorCEWNBrCExpBiorCExpGeorCExpNBrCFBiorCFGeorCFNBrCLBiorCLGeorCLNBrCWBiorCWGeorCWNB
Dependencies:AdequacyModel