Create a graded response model
For outcomes k in 0 to K, slope vector a, intercept vector c, and latent ability vector theta, the response probability function is
P(pick=0|a,c,th) = 1-P(pick=1|a,c_1,th)
P(pick=k|a,c,th) = 1/(1+exp(-(a th + c_k))) - 1/(1+exp(-(a th + c_(k+1))))
P(pick=K|a,c,th) = 1/(1+exp(-(a th + c_K)))
rpf.grm(outcomes = 2, factors = 1, multidimensional = TRUE)
outcomes |
The number of choices available |
factors |
the number of factors |
multidimensional |
whether to use a multidimensional model.
Defaults to |
The graded response model was designed for a item with a series of
dependent parts where a higher score implies that easier parts of
the item were surmounted. If there is any chance your polytomous
item has independent parts then consider rpf.nrm
.
If your categories cannot cross then the graded response model
provides a little more information than the nominal model.
Stronger a priori assumptions offer provide more power at the cost
of flexibility.
an item model
spec <- rpf.grm() rpf.prob(spec, rpf.rparam(spec), 0)
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