multinomial mixed logit model mlogit r-package

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一整个雨季
一整个雨季 2021-02-10 11:51

I discovered the mlogit-package for multinomial logit models in search of estimating a multinomial mixed logit model. After reading the excellent vignette I discove

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  • 2021-02-10 12:07

    The rpar argument accepts only alternative-specific variables. There is no need to specify the person-specific id in the model formula -- this is handled by including id.var = something in the mlogit.data command. For example, if you had an alternative specific covariate acov, you could allow random slopes for acov across a panel:

    N = 200
    dat <- data.frame(personID = as.factor(sample(1:4, N, replace=TRUE)),
                   decision = as.factor(sample(c("Q","U", "other"), N, replace=TRUE)),
                   syllable = as.factor(sample(1:4, N, replace=TRUE)),
                   acov.Q = rnorm(N), acov.U = rnorm(N), acov.other = rnorm(N))
    dataMod <- mlogit.data(dat, shape="wide", choice="decision", id.var="personID", varying = 4:6)
    mlogit(formula = decision ~ acov|syllable, rpar = c(acov = "n"), panel = T, data = dataMod)
    

    It seems you are trying to fit a model with a random, person-specific intercept for each alternative (not random slopes). Unfortunately, I don't think you can do so in mlogit (but see this post).

    One option that would work to fit random intercepts in the absence of alternative-specific covariates is MCMCglmm.

    library(MCMCglmm)
    priors = list(R = list(fix = 1, V = 0.5 * diag(2), n = 2),
                  G = list(G1 = list(V = diag(2), n = 2)))
    m <- MCMCglmm(decision ~ -1 + trait + syllable,
                  random = ~ idh(trait):personID,
                  rcov = ~ us(trait):units,
                  prior = priors,
                  nitt = 30000, thin = 20, burnin = 10000,
                  family = "categorical",
                  data = dat)
    

    Relevant issues are prior selection, convergence of Markov chains, etc. Florian Jaeger's lab's blog has a short tutorial on multinomial models via MCMCglmm that you might find helpful, in addition to the MCMCglmm documentation.

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