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|    Message 1,298 of 1,954    |
|    Michael Harrison to All    |
|    Concerning dynamic Bayesian networks    |
|    22 Jan 07 21:35:14    |
      From: mlh496@gmail.com              Hey everyone,              I'm a big fan of graphical models. It is my understanding that there       are 2 broad classes of graphical models: dynamic and static. I have       begun to wonder if there could possibly be a third class: continuous.       Here is how I think it differs from dynamic models. In the literature,       it seems that dynamic graphical models typically assume a fixed time       increment dt. Now suppose you decide to go completely real-time where       instruments may provide data at fixed intervals, but there are other       exogenous events and data that arrive sporadically. When constructing       the learning agent, does one typically pick a fine-enough dt and then       lump the event in the closest time slice? Or are there models where       you use the data as it arrives and execute your training algorithm on       demand? (i.e. continuous)              I know there are extreme complexities with this approach. In a dynamic       model you generally have 2 models: a static model and a transition       model. If the gap between time slices is variable, then you may not be       able to supply a meaningful prior to the parameters of the transition       model.              If anyone can convince me this is a dead-end, or point me to some       literature that picks up on this topic, I'd be most appreciative.              -Michael              [ comp.ai is moderated ... your article may take a while to appear. ]              --- SoupGate-Win32 v1.05        * Origin: you cannot sedate... all the things you hate (1:229/2)    |
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