mlr_acqfunctions_stochastic_cb | R Documentation |
Lower / Upper Confidence Bound with lambda sampling and decay.
The initial \lambda
is drawn from an uniform distribution between min_lambda
and max_lambda
or from an exponential distribution with rate 1 / lambda
.
\lambda
is updated after each update by the formula lambda * exp(-rate * (t %% period))
, where t
is the number of times the acquisition function has been updated.
While this acquisition function usually would be used within an asynchronous optimizer, e.g., OptimizerAsyncMbo, it can in principle also be used in synchronous optimizers, e.g., OptimizerMbo.
This AcqFunction can be instantiated via the dictionary
mlr_acqfunctions or with the associated sugar function acqf()
:
mlr_acqfunctions$get("stochastic_cb") acqf("stochastic_cb")
"lambda"
(numeric(1)
)
\lambda
value for sampling from the exponential distribution.
Defaults to 1.96
.
"min_lambda"
(numeric(1)
)
Minimum value of \lambda
for sampling from the uniform distribution.
Defaults to 0.01
.
"max_lambda"
(numeric(1)
)
Maximum value of \lambda
for sampling from the uniform distribution.
Defaults to 10
.
"distribution"
(character(1)
)
Distribution to sample \lambda
from.
One of c("uniform", "exponential")
.
Defaults to uniform
.
"rate"
(numeric(1)
)
Rate of the exponential decay.
Defaults to 0
i.e. no decay.
"period"
(integer(1)
)
Period of the exponential decay.
Defaults to NULL
, i.e., the decay has no period.
This acquisition function always also returns its current (acq_lambda
) and original (acq_lambda_0
) \lambda
.
These values will be logged into the bbotk::ArchiveBatch of the bbotk::OptimInstanceBatch of the AcqOptimizer and
therefore also in the bbotk::Archive of the actual bbotk::OptimInstance that is to be optimized.
bbotk::Objective
-> mlr3mbo::AcqFunction
-> AcqFunctionStochasticCB
new()
Creates a new instance of this R6 class.
AcqFunctionStochasticCB$new( surrogate = NULL, lambda = 1.96, min_lambda = 0.01, max_lambda = 10, distribution = "uniform", rate = 0, period = NULL )
surrogate
(NULL
| SurrogateLearner).
lambda
(numeric(1)
).
min_lambda
(numeric(1)
).
max_lambda
(numeric(1)
).
distribution
(character(1)
).
rate
(numeric(1)
).
period
(NULL
| integer(1)
).
update()
Update the acquisition function. Samples and decays lambda.
AcqFunctionStochasticCB$update()
reset()
Reset the acquisition function.
Resets the private update counter .t
used within the epsilon decay.
AcqFunctionStochasticCB$reset()
clone()
The objects of this class are cloneable with this method.
AcqFunctionStochasticCB$clone(deep = FALSE)
deep
Whether to make a deep clone.
Snoek, Jasper, Larochelle, Hugo, Adams, P R (2012). “Practical Bayesian Optimization of Machine Learning Algorithms.” In Pereira F, Burges CJC, Bottou L, Weinberger KQ (eds.), Advances in Neural Information Processing Systems, volume 25, 2951–2959.
Egelé, Romain, Guyon, Isabelle, Vishwanath, Venkatram, Balaprakash, Prasanna (2023). “Asynchronous Decentralized Bayesian Optimization for Large Scale Hyperparameter Optimization.” In 2023 IEEE 19th International Conference on e-Science (e-Science), 1–10.
Other Acquisition Function:
AcqFunction
,
mlr_acqfunctions
,
mlr_acqfunctions_aei
,
mlr_acqfunctions_cb
,
mlr_acqfunctions_ehvi
,
mlr_acqfunctions_ehvigh
,
mlr_acqfunctions_ei
,
mlr_acqfunctions_ei_log
,
mlr_acqfunctions_eips
,
mlr_acqfunctions_mean
,
mlr_acqfunctions_multi
,
mlr_acqfunctions_pi
,
mlr_acqfunctions_sd
,
mlr_acqfunctions_smsego
,
mlr_acqfunctions_stochastic_ei
if (requireNamespace("mlr3learners") &
requireNamespace("DiceKriging") &
requireNamespace("rgenoud")) {
library(bbotk)
library(paradox)
library(mlr3learners)
library(data.table)
fun = function(xs) {
list(y = xs$x ^ 2)
}
domain = ps(x = p_dbl(lower = -10, upper = 10))
codomain = ps(y = p_dbl(tags = "minimize"))
objective = ObjectiveRFun$new(fun = fun, domain = domain, codomain = codomain)
instance = OptimInstanceBatchSingleCrit$new(
objective = objective,
terminator = trm("evals", n_evals = 5))
instance$eval_batch(data.table(x = c(-6, -5, 3, 9)))
learner = default_gp()
surrogate = srlrn(learner, archive = instance$archive)
acq_function = acqf("stochastic_cb", surrogate = surrogate, lambda = 3)
acq_function$surrogate$update()
acq_function$update()
acq_function$eval_dt(data.table(x = c(-1, 0, 1)))
}
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