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arxiv: 1712.05390 · v1 · pith:CPYQIVEQnew · submitted 2017-12-14 · 🧮 math.CO · math.MG· math.PR· physics.soc-ph

Partisan gerrymandering with geographically compact districts

classification 🧮 math.CO math.MGmath.PRphysics.soc-ph
keywords districtsgerrymanderingcompactgeographicallyinstancespartisanadequatelyalone
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Bizarrely shaped voting districts are frequently lambasted as likely instances of gerrymandering. In order to systematically identify such instances, researchers have devised several tests for so-called geographic compactness (i.e., shape niceness). We demonstrate that under certain conditions, a party can gerrymander a competitive state into geographically compact districts to win an average of over 70% of the districts. Our results suggest that geometric features alone may fail to adequately combat partisan gerrymandering.

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