Omnipredictors
Parikshit Gopalan, Adam Tauman Kalai, Omer Reingold, Vatsal Sharan,, Udi Wieder

TL;DR
The paper introduces omnipredictors, a new paradigm allowing the creation of predictors that can be post-processed to optimize any loss function within a family, independent of the loss used during training.
Contribution
It proposes the concept of (${ ext{L}}, ext{C}$)-omnipredictors, connecting loss-agnostic learning with multicalibration, and demonstrates their application in multi-group loss minimization and fairness.
Findings
Omnipredictors enable post-hoc loss optimization.
Connection established between multicalibration and loss-oblivious learning.
Omnipredictors can be used for multi-group fairness.
Abstract
Loss minimization is a dominant paradigm in machine learning, where a predictor is trained to minimize some loss function that depends on an uncertain event (e.g., "will it rain tomorrow?''). Different loss functions imply different learning algorithms and, at times, very different predictors. While widespread and appealing, a clear drawback of this approach is that the loss function may not be known at the time of learning, requiring the algorithm to use a best-guess loss function. We suggest a rigorous new paradigm for loss minimization in machine learning where the loss function can be ignored at the time of learning and only be taken into account when deciding an action. We introduce the notion of an ()-omnipredictor, which could be used to optimize any loss in a family . Once the loss function is set, the outputs of the predictor can be…
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