Mathematics – Algebraic Geometry
Scientific paper
1998-09-03
Mathematics
Algebraic Geometry
32 pages; LaTeX
Scientific paper
Let $S \subset \P^n$ be a smooth quartic hypersurface defined over a number
field $K$. If $n \ge 4$, then for some finite extension $K'$ of $K$ the set
$S(K')$ of $K'$-rational points of $S$ is Zariski dense.
Harris Joe
Tschinkel Yuri
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