Outcome Indistinguishability
Cynthia Dwork, Michael P. Kim, Omer Reingold, Guy N. Rothblum, and Gal Yona

TL;DR
This paper introduces Outcome Indistinguishability, a new concept inspired by cryptography, to evaluate the robustness of prediction algorithms against efficient refutation, with implications for algorithm auditing and fairness.
Contribution
It formalizes Outcome Indistinguishability, explores its hierarchy, constructs examples at all levels, and proves complexity lower bounds, advancing understanding of predictive model indistinguishability.
Findings
Outcome Indistinguishability behaves differently than previous notions.
Constructs exist at all hierarchy levels of Outcome Indistinguishability.
Hardness results suggest auditors need oracle access to predictors.
Abstract
Prediction algorithms assign numbers to individuals that are popularly understood as individual "probabilities" -- what is the probability of 5-year survival after cancer diagnosis? -- and which increasingly form the basis for life-altering decisions. Drawing on an understanding of computational indistinguishability developed in complexity theory and cryptography, we introduce Outcome Indistinguishability. Predictors that are Outcome Indistinguishable yield a generative model for outcomes that cannot be efficiently refuted on the basis of the real-life observations produced by Nature. We investigate a hierarchy of Outcome Indistinguishability definitions, whose stringency increases with the degree to which distinguishers may access the predictor in question. Our findings reveal that Outcome Indistinguishability behaves qualitatively differently than previously studied notions of…
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Taxonomy
TopicsExplainable Artificial Intelligence (XAI) · Benford’s Law and Fraud Detection · Computability, Logic, AI Algorithms
