Type: Preprint
Publication Date: 2024-07-30
Citations: 0
DOI: https://doi.org/10.48550/arxiv.2407.20781
Given a totally real number field $F$, we show that there are only finitely many totally real extensions of $K$ of a fixed degree that admit a universal quadratic form defined over $F$. We further obtain several explicit classification results in the case of relative quadratic extensions.
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