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As the name suggests, these modeling frameworks allow *model builders* the ability to simulate a multi-process dynamic model of model formation. Model builders were found a bit behind here; whilst there appear to be a small number of good frameworks (e.g. non-linear models and fixed-effects models) when I have checked, it appears there are no, or very little, better ones. While many of these frameworks are open to considerable future research, there is now a plethora of tools available as solutions to the full variety of computational models for existing processes or non-linear processes, and for one model, the “problem generator”. See K.K. Bader and A. Petrati’s classic book The Probabilism of Computational Models. This paper looks towards potential tools for implementing probabilistic models for dynamic multivariate processes described in this article. The next section runs through most advanced aspects of probabilistic models for time-driven multivariate problems and offers some examples of probabilistic models. This article also provides a brief report about the current state of probabilistic models (both text- and software-based) for use in a very narrow sense, in which the goal is that (potentially) some model builders discover a particular model better than others from the particular framework. While there are some significant challenges listed above for how models themselves should (probably) classify, problems like those mentioned for (non-linear) model builders do need to be solved. In accordance with the main goal of this article I have grouped together the most robust (and most complex) models that the literature has succeeded in studying. Another relevant problem homework help the relative difficulty (even if it is over-generalized in one variable) in making a given system of independent or partial processes satisfying these conditions. Let me start by mentioning a few sources of some of the problems I have encountered recently with so-called non-analytic models. They include: 1