linksrm_convert(params, abc=TRUE)TRUE (default), then the input value of params is that of the abc parameterisation. See Details for further explanation.abc parameterisation.abc parameterisation.abc parameterisation.abc == TRUE, the conditional intensity for the $i$th region is assumed to have the form
$$\lambda_g(t,i | {\cal H}_t) = \exp\left{ a_i + b_i\left[t - \sum_{j=1}^n c_{ij} S_j(t)\right]\right}$$
with params$= (a_1, \cdots, a_n, b_1, \cdots, b_n, c_{11}, c_{12}, c_{13}, \cdots, c_{nn})$.If abc == FALSE, the conditional intensity for the $i$th region is assumed to have the form
$$\lambda_g(t,i | {\cal H}_t) = \exp\left{ \alpha_i + \nu_i\left[\rho_i t - \sum_{j=1}^n \theta_{ij} S_j(t)\right]\right}$$
where $\theta_{ii}=1$ for all $i$, $n = \sqrt{\code{length(params)} + 1} - 1$, and
params$$= (\alpha_1, \cdots, \alpha_n, \nu_1, \cdots, \nu_n, \rho_1, \cdots, \rho_n, \theta_{12}, \theta_{13}, \cdots, \theta_{1n}, \theta_{21}, \theta_{23}, \cdots, \theta_{n,n-1}).$$
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