Equalized Odds
Equalized odds is a way of checking whether a machine learning model treats different groups of people fairly by comparing how often the model makes correct and incorrect predictions for each group. The idea is that the model's error rates should be similar across protected groups (for example, groups defined by attributes such as race or gender), rather than being much worse for one group than another. It is one of several competing fairness measures, and satisfying it does not guarantee that a model is fair in every other sense.
Equalized odds, also referred to as conditional procedure accuracy equality and disparate mistreatment, is a statistical (group-level) fairness criterion for classification. As commonly defined, it requires that a model's error and success rates—typically its true positive and false positive rates, and correspondingly its false negative and true negative rates—be equal across protected groups. Because it conditions on the true outcome, it constrains the model's performance to be comparably accurate across groups, distinguishing it from criteria such as demographic parity that condition only on the prediction. It is one of multiple, often mutually incompatible, statistical fairness notions, so its applicability and appropriateness are context-dependent and it does not by itself establish that a system is non-discriminatory across all definitions of fairness.
Why it matters
Equalized odds matters because it directly addresses a concern that is often invisible in aggregate model performance metrics: a model can appear accurate overall while making its mistakes disproportionately at the expense of a particular protected group. By conditioning on the true outcome and requiring comparable error rates—typically true positive and false positive rates—across groups, equalized odds targets whether the burden of a model's errors is distributed equitably. This makes it a useful diagnostic in settings where the consequences of false positives and false negatives fall differently on different populations, such as lending, hiring, or clinical decision support.
At the same time, equalized odds is only one of several competing statistical fairness criteria, and these notions are often mutually incompatible—a model cannot generally satisfy all of them simultaneously except in special cases. As a result, choosing equalized odds is itself a normative decision about which kind of fairness a system should prioritize, and satisfying it does not establish that a system is non-discriminatory under other definitions or under applicable legal standards. Practitioners should treat it as evidence about a specific, well-defined property rather than as a certificate of overall fairness.
For governance and model risk purposes, the value of equalized odds lies in making a particular fairness trade-off explicit and measurable, so that it can be documented, reviewed, and challenged. It does not eliminate bias-related risk; it helps surface and manage one dimension of it. Its appropriateness is context-dependent, and its selection over alternative criteria such as demographic parity should be justified relative to the specific decision context and the harms at stake.
Who it's relevant to
Inside Equalized Odds
Common questions
Answers to the questions practitioners most commonly ask about Equalized Odds.