Estimates the parameters of a beta regression model with observation-specific dispersion governed by a second linear predictor. Both submodels are estimated jointly via maximum likelihood, using the complete likelihood with mixed censoring.
Arguments
- formula
A
Formula-style formula with two parts:y ~ x1 + x2 | z1 + z2.- data
Data frame.
- link
Mean link function (default
"logit").- link_phi
Dispersion link function (default
"logit").- hessian_method
Character:
"numDeriv"or"optim".- ncuts
Number of scale categories (default 100).
- lim
Uncertainty half-width (default 0.5).
- repar
Reparameterization scheme (default 2).
- method
Optimization method (default
"BFGS").
References
Lopes, J. E. (2023). Modelos de regressao beta para dados de escala. Master's dissertation, Universidade Federal do Parana, Curitiba. URI: https://hdl.handle.net/1884/86624.
Hawker, G. A., Mian, S., Kendzerska, T., and French, M. (2011). Measures of adult pain: Visual Analog Scale for Pain (VAS Pain), Numeric Rating Scale for Pain (NRS Pain), McGill Pain Questionnaire (MPQ), Short-Form McGill Pain Questionnaire (SF-MPQ), Chronic Pain Grade Scale (CPGS), Short Form-36 Bodily Pain Scale (SF-36 BPS), and Measure of Intermittent and Constant Osteoarthritis Pain (ICOAP). Arthritis Care and Research, 63(S11), S240-S252. doi:10.1002/acr.20543
Hjermstad, M. J., Fayers, P. M., Haugen, D. F., et al. (2011). Studies comparing Numerical Rating Scales, Verbal Rating Scales, and Visual Analogue Scales for assessment of pain intensity in adults: a systematic literature review. Journal of Pain and Symptom Management, 41(6), 1073-1093. doi:10.1016/j.jpainsymman.2010.08.016
Examples
# \donttest{
dat <- data.frame(
y = c(
0, 5, 20, 50, 75, 90, 100, 30, 60, 45,
10, 40, 55, 70, 85, 25, 35, 65, 80, 15
),
x1 = rep(c(1, 2), 10),
x2 = rep(c(0, 0, 1, 1), 5)
)
prep <- brs_prep(dat, ncuts = 100)
#> brs_prep: n = 20 | exact = 0, left = 1, right = 1, interval = 18
fit <- brs_fit_var(y ~ x1 | x2, data = prep)
print(fit)
#>
#> Call:
#> brs_fit_var(formula = y ~ x1 | x2, data = prep)
#>
#> Coefficients (mean model with logit link):
#> (Intercept) x1
#> 0.2732 -0.2310
#>
#> Phi coefficients (precision model with logit link):
#> (Intercept) x2
#> -0.3789 -0.0288
#>
# }
