Abstract
Quadric hypersurfaces are well-known to satisfy the Hasse principle. However, this is no longer true in the case of the Hasse principle for integral points, where counter-examples are known to exist in dimension 1 and 2. This work explores the frequency that such counter-examples arise in a family of affine quadric surfaces defined over the integers.
| Original language | English |
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| Number of pages | 26 |
| Journal | arXiv |
| Publication status | Submitted - 2016 |