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## WHAT IS IT?
This model illustrates how sequential Bayesian inference can be applied to models where the state of the world being measured is dynamic.
## HOW IT WORKS
The predator has a neurone that fires a spike on a time step with probability Pr(S|D), as outlined in the manuscript. Given this conditional probability, which is plotted at the bottom of the screen, and a prior distribution Pr(D), we can infer the prey location Pr(D|S) by Bayes' rule. By letting the posterior distribution Pr(D|S) become the prior on the next time step, we can perform Bayes' rule recursively in time.
However, the prey deterministically drifts closer to the predator after every time step. When the state of the world is dynamic, we need to calculate the posterior using a two-step recursion as outlined in the text. After a time step, the posterior shifts with the prey and is then updated given the spiking output of the neurone. The process then repeats.
## HOW TO USE IT
Just click 'setup' and 'go.'
## THINGS TO NOTICE
The notes that appear during the model's running time point out key observations. |
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