🦇 BAT: Bayesian-estimate Adjustment Time in Nonlinear dynamic for decision #19
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I think it's difficult for a classifier to identify chaos from a single run. It might be possible to compute some kind of fingerprint (like a fractal dimension) but that would normally require a much longer time series than we typically have in an SD model of a real problem. It's a very interesting question to consider if we want to cover dynamic systems very generally. |
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@tomfid Regarding our discussion on inferring structure from reference mode, Yaman's following mapping of Major three dynamics: management of diffusion, inventory (time-chain), prey-predator (space-chain). |
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Below are relevant Gönenç's pattern recognition and behavior space exploration. Edali M, Yücel G. 2020. Analysis of an individual-based influenza epidemic model using random forest metamodels and adaptive sequential sampling. Systems Research and Behavioral Science. :1–23. |
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Regarding David's "then prediction of where a boundary will be is only possible by calculating the full fractal" from https://statmodeling.stat.columbia.edu/2013/02/06/the-fractal-nature-of-scientific-revolutions/, instead of predicting global boundaries, algorithms that keep agents from crossing the boundary (e.g. tolerance decrease rate proportional to perceived uncertainty increase rate) and having many agents delineate the boundary might be a usable approximation? You may ask how we know the boundary; scaling law i.e. information pooling across different organisms / fields can give hints. |
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a. do you view point (9, 6) as chaos?
b. could we define non-identifiability in dynamic model using BATS (e.g. \exists two different neighboring pattern classes) so that its existence can be iff condition for chaos?
c. how to set the segment/time horizon/aggregation level that enables this identifiability (p.46, 36 of actionable workflow slides are related and I believe this should be reverse engineered, unlike current convention of using default)
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