Abstract
Causal domain adaptation approaches aim to find statistical relations in a source domain, that will still hold in a target domain, using the assumption that a common causal graph underlies both domains. For many such problems, the available information is insufficient to uniquely identify the target domain distribution, and we find a set of distributions instead. We propose to use a worst-case approach, picking an action that performs well against all distributions in this set. In this paper, we study a specific diagnostic instance of this problem, and find a sufficient and necessary condition that characterizes the worst-case distribution in the target domain. We find that the Brier and logarithmic scores lead to different distributions, and consequently to different recommendations for the decision maker.
| Original language | English |
|---|---|
| Title of host publication | Proceedings of the Eleventh International Symposium on Imprecise Probabilities: Theories and Applications |
| Editors | Jasper De Bock, Cassio P. de Campos, Gert de Cooman, Erik Quaeghebeur, Gregory Wheeler |
| Publisher | PMLR |
| Pages | 424-429 |
| Volume | 103 |
| Publication status | Published - Jun 2019 |
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