Sign inGet started
Paper · arXiv

Geometric Causal Models

Scientists often seek to draw causal inferences from structured data that is not independently and identically distributed, such as spatial data, network data, or molecular data. We develop geometric causal models (GCMs), a framework for causal inference from dependent data that exploits underlying symmetries of the data generating process. For example, in spatial data, we consider processes that are symmetric under translations, or in graph data, symmetric under permutations of the nodes. We show how symmetries, formalized with group theory, can enable causal identification and estimation. We deploy ergodic theory for amenable groups to establish identification, and combine geometric dee...

AuthorsEli N. Weinstein, David M. Blei
Primary categorystat.ML
Published6 July 2026
Last updated at source11 July 2026
stat.MLcs.LGq-bio.BM
Embed this entry
<iframe src="https://silytics.si/embed/item/8bfab06c-a2fa-4ce0-b495-e99337fbfe8b" width="420" height="190" style="border:0" loading="lazy" title="Silytics entry"></iframe>

Free, no tracking. More about feeds and embeds.

Silytics shows public metadata from arXiv and links to the original. Information may be incomplete or out of date. Last refreshed 17 October 2026. Licenses and terms of the original apply to the work itself. Not financial, legal or professional advice.