Every form is composed by 20 items and presents 10 items in common
with adjacent forms. Furthermore, forms 1 and 5 present 10 common items.
Use 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 Rasch model is as follows
$$\pi_i = \frac{\exp(\beta_{1i} + z)}{1 + \exp(\beta_{1i} + z)},$$
where \(\pi_i\) denotes the conditional probability of responding correctly to the \(i\)th item given \(z\),
\(\beta_{1i}\) is the easiness parameter, and \(z\) denotes the
latent ability.