data(est3pl)
coef
var
linkp
to obtain a matrix with elements equal to the
number of common items between different forms. Item parameters are given under the parameterization used in the ltm
package.
Under this parameterization, the three-parameter logistic model is as follows
$$\pi_i = c_i + (1 - c_i) \frac{\exp(\beta_{1i} + \beta_{2i} z)}{1 +
\exp(\beta_{1i} + \beta_{2i} z)},$$ where
$\pi_i$ denotes the conditional probability of responding correctly to the $i$th item given $z$,
$c_i$ denotes the guessing parameter, $\beta_{1i}$ is the easiness parameter,
$\beta_{2i}$ is the discrimination parameter, and $z$ denotes the
latent ability.
Furthermore, the guessing parameters are given under this parameterization
$$c_i = \frac{\exp(c_i^*)}{1+\exp(c_i^*)}. $$
linkp
, modIRT
data(est3pl)
est3pl$coef
est3pl$var
linkp(coef = est3pl$coef)
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