Prime ideal races can be biased purely by unequal counts of higher-order (2p-th) roots, with sharp minimal Galois group orders 96 (p=3) and 320 (p=5).
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On the role of higher roots in prime ideal races
Prime ideal races can be biased purely by unequal counts of higher-order (2p-th) roots, with sharp minimal Galois group orders 96 (p=3) and 320 (p=5).