WinBugs Conditional Formulation



I realize that this should be probably be an easy question, but I'm
drawing a mental block. Any suggestions on the following problem
would be appreciated.

Problem: I have a large simulation program that, given a set of fixed
input conditions, provides a random response D.

The general problem is structured: P(D|a,g,h) P(g) P(h) P(a | b) P(b|
c) P( c) . G, H, C are random variables with random statistical
charateristics, e.g. mean and variance are random variables. Once C is
sampled, I know P(b|c) and P(a|b) [fixed probabilities]. One goal of
the analysis is to characterize the CDF of P(D| c) .

It seems to me that this should be relatively easy to setup in
Winbugs, but I seem to be making it more complicated than it should
be. Can I treat the parameters P(a | b) and P(b|c) as just weights?
Any suggestions on a WinBugs formulation would be very welcome.


Jean

.



Relevant Pages

  • Re: WinBugs Conditional Formulation
    ... I have a large simulation program that, ... e.g. mean and variance are random variables. ... I know Pand P[fixed probabilities]. ... Any suggestions on a WinBugs formulation would be very welcome. ...
    (sci.stat.math)
  • Re: Statistical signal processing question
    ... and I have a pretty easy question for anyone that cares to ... two random variables, then this is equal to the double integral over ... is the random variable 'P' which corresponds to ... correspond to different random variables(the distribution of the random ...
    (comp.dsp)
  • Statistical signal processing question
    ... and I have a pretty easy question for anyone that cares to ... two random variables, then this is equal to the double integral over ... is the random variable 'P' which corresponds to ... correspond to different random variables(the distribution of the random ...
    (comp.dsp)
  • Martingales, how to find them?
    ... This may seem to be an easy question for some but how to determine if ... Where H and d are random variables independent of each other, ... conditions that have to be met for such expressions to be a martingale ...
    (sci.math)