Source code for botorch.acquisition.predictive_entropy_search

#!/usr/bin/env python3
# Copyright (c) Meta Platforms, Inc. and affiliates.
#
# This source code is licensed under the MIT license found in the
# LICENSE file in the root directory of this source tree.

r"""
Acquisition function for predictive entropy search (PES). The code utilizes the
implementation designed for the multi-objective batch setting.

NOTE: The PES acquisition might not be differentiable. As a result, we recommend
optimizing the acquisition function using finite differences.

"""

from __future__ import annotations

from botorch.acquisition.multi_objective.predictive_entropy_search import (
    qMultiObjectivePredictiveEntropySearch,
)
from botorch.models.model import Model
from botorch.utils.transforms import concatenate_pending_points, t_batch_mode_transform
from torch import Tensor


[docs] class qPredictiveEntropySearch(qMultiObjectivePredictiveEntropySearch): r"""The acquisition function for Predictive Entropy Search. This acquisition function approximates the mutual information between the observation at a candidate point `X` and the optimal set of inputs using expectation propagation (EP). NOTES: (i) The expectation propagation procedure can potentially fail due to the unstable EP updates. This is however unlikely to happen in the single-objective setting because we have much fewer EP factors. The jitter added in the training phase (`ep_jitter`) and testing phase (`test_jitter`) can be increased to prevent these failures from happening. More details in the description of `qMultiObjectivePredictiveEntropySearch`. (ii) The estimated acquisition value could be negative. """ def __init__( self, model: Model, optimal_inputs: Tensor, maximize: bool = True, X_pending: Tensor | None = None, max_ep_iterations: int = 250, ep_jitter: float = 1e-4, test_jitter: float = 1e-4, threshold: float = 1e-2, ) -> None: r"""Predictive entropy search acquisition function. Args: model: A fitted single-outcome model. optimal_inputs: A `num_samples x d`-dim tensor containing the sampled optimal inputs of dimension `d`. We assume for simplicity that each sample only contains one optimal set of inputs. maximize: If true, we consider a maximization problem. X_pending: A `m x d`-dim Tensor of `m` design points that have been submitted for function evaluation, but have not yet been evaluated. max_ep_iterations: The maximum number of expectation propagation iterations. (The minimum number of iterations is set at 3.) ep_jitter: The amount of jitter added for the matrix inversion that occurs during the expectation propagation update during the training phase. test_jitter: The amount of jitter added for the matrix inversion that occurs during the expectation propagation update in the testing phase. threshold: The convergence threshold for expectation propagation. This assesses the relative change in the mean and covariance. We default to one percent change i.e. `threshold = 1e-2`. """ super().__init__( model=model, pareto_sets=optimal_inputs.unsqueeze(-2), maximize=maximize, X_pending=X_pending, max_ep_iterations=max_ep_iterations, ep_jitter=ep_jitter, test_jitter=test_jitter, threshold=threshold, )
[docs] @concatenate_pending_points @t_batch_mode_transform() def forward(self, X: Tensor) -> Tensor: r"""Evaluate qPredictiveEntropySearch on the candidate set `X`. Args: X: A `batch_shape x q x d`-dim Tensor of t-batches with `q` `d`-dim design points each. Returns: A `batch_shape'`-dim Tensor of Predictive Entropy Search values at the given design points `X`. """ return self._compute_information_gain(X)