Fig. 3.
Graphical model for the WSBM. Each weighted edge $A_{ij}$ (plate) is distributed according to the appropriate edge parameter $\theta _{z_i,z_j}$ for each observed interaction $(i,j)$. In our variational Bayes inference scheme, the WSBM's latent parameters $z,\theta $ are themselves modeled as random variables distributed according to $\mu ,\tau $, respectively. We highlight that the arrow from $z$ to $\theta _{z_i,z_j}$ hides the complex relational structure between each $z_i$.

Graphical model for the WSBM. Each weighted edge |$A_{ij}$| (plate) is distributed according to the appropriate edge parameter |$\theta _{z_i,z_j}$| for each observed interaction |$(i,j)$|⁠. In our variational Bayes inference scheme, the WSBM's latent parameters |$z,\theta $| are themselves modeled as random variables distributed according to |$\mu ,\tau $|⁠, respectively. We highlight that the arrow from |$z$| to |$\theta _{z_i,z_j}$| hides the complex relational structure between each |$z_i$|⁠.

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