Bayesian Optimization Results Evaluation

I am trying to learn and understand Bayesian Optimization. My code is working like in the documentation page but what is the difference between best observed feasible point and best estimated feasible point? Which result should I consider? Thanks for the help.

 Réponse acceptée

Alan Weiss
Alan Weiss le 24 Mai 2018

1 vote

The difference is that the algorithm makes a model of the objective function, and this model assumes that observations can contain noise (errors). So the best observed feasible point is the one with the lowest returned value from objective function evaluations. The best estimated feasible point is the one that has the lowest estimated mean value according to the latest model of the objective function.
If your objective function is deterministic, then you can set the 'IsObjectiveDeterministic' name-value pair to true, and then these two points are likely to coincide.
Alan Weiss
MATLAB mathematical toolbox documentation

6 commentaires

MB
MB le 24 Mai 2018
Thank you very much.
muhamed ibrahim
muhamed ibrahim le 14 Août 2019
Does bayesian optimization in matlab consider observations are noisy by default? what can I do to run the bayesian optimizer in matlab cosidering the observations are noise free?
Alan Weiss
Alan Weiss le 14 Août 2019
Yes. See the IsObjectiveDeterministic option.
Alan Weiss
MATLAB mathematical toolbox documentation
muhamed ibrahim
muhamed ibrahim le 17 Août 2019
Thank You so much. I still need to have the bayesian optimization algorithm stop the iterations not after a specific number of iterations like (30 as default) but to stop when observed objective value reaches a specific value like 0.
Alan Weiss
Alan Weiss le 19 Août 2019
To stop an optimization early, use the OutputFcn name-value pair. For details, see Bayesian Optimization Output Functions.
Alan Weiss
MATLAB mathematical toolbox documentation
muhamed ibrahim
muhamed ibrahim le 30 Août 2019
Modifié(e) : muhamed ibrahim le 30 Août 2019
regardin what you typed "and this model assumes that observations can contain noise (errors).
"How does Matlab compute this amount of noise? is it an arbitarary value?

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