For each fixed prime degree at least five, volume-weighted packets of totally real fields equidistribute to Haar measure as their multiplier-order discriminants grow, with no escape of mass, arbitrary local homothety type, and varying fields allowed.
For each fixed prime degree at least five, volume-weighted packets of totally real fields equidistribute to Haar measure as their multiplier-order discriminants grow, with no escape of mass, arbitrary local homothety type, and varying fields allowed.
For each fixed prime degree at least five, volume-weighted packets of totally real fields equidistribute to Haar measure as their multiplier-order discriminants grow, with no escape of mass, arbitrary local homothety type, and varying fields allowed.
If correct, establishes the prime-degree packet form of a higher-dimensional arithmetic equidistribution problem.
Do complete torus packets equidistribute in each fixed prime degree at least five?
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