Evaluation of Active Feature Acquisition Methods for Time-varying
Feature Settings
- URL: http://arxiv.org/abs/2312.01530v2
- Date: Thu, 7 Dec 2023 18:47:53 GMT
- Title: Evaluation of Active Feature Acquisition Methods for Time-varying
Feature Settings
- Authors: Henrik von Kleist, Alireza Zamanian, Ilya Shpitser, Narges Ahmidi
- Abstract summary: Machine learning methods often assume input features are available at no cost.
In domains like healthcare, where acquiring features could be expensive or harmful, it is necessary to balance a feature's acquisition against its predictive cost.
We present a problem of active feature acquisition performance evaluation (AFAPE)
- Score: 6.645033437894859
- License: http://creativecommons.org/licenses/by/4.0/
- Abstract: Machine learning methods often assume input features are available at no
cost. However, in domains like healthcare, where acquiring features could be
expensive or harmful, it is necessary to balance a feature's acquisition cost
against its predictive value. The task of training an AI agent to decide which
features to acquire is called active feature acquisition (AFA). By deploying an
AFA agent, we effectively alter the acquisition strategy and trigger a
distribution shift. To safely deploy AFA agents under this distribution shift,
we present the problem of active feature acquisition performance evaluation
(AFAPE). We examine AFAPE under i) a no direct effect (NDE) assumption, stating
that acquisitions don't affect the underlying feature values; and ii) a no
unobserved confounding (NUC) assumption, stating that retrospective feature
acquisition decisions were only based on observed features. We show that one
can apply offline reinforcement learning under the NUC assumption and missing
data methods under the NDE assumption. When NUC and NDE hold, we propose a
novel semi-offline reinforcement learning framework, which requires a weaker
positivity assumption and yields more data-efficient estimators. We introduce
three novel estimators: a direct method (DM), an inverse probability weighting
(IPW), and a double reinforcement learning (DRL) estimator.
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