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Francesco Polizzi
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You can look at the short paper by Conte, Marchisio end Murre On the k-unirationality of the cubic complexOn the k-unirationality of the cubic complex (2007).

It contains a proof of the unirationality of $V_6$ over a field $k$ of any characteristic $\neq 2,3$, under the assumption that $V_6$ has a $k$-rational point $p$ and that one of the two planes through $p$ on the quadric is also rational over $k$.

The paper is freely available onIn the webintroduction, the authors write "we follow closely Enriques construction, our only contribution being to fully explain and justify his statements".

You can look at the short paper by Conte, Marchisio end Murre On the k-unirationality of the cubic complex (2007).

It contains a proof of the unirationality of $V_6$ over a field $k$ of any characteristic $\neq 2,3$, under the assumption that $V_6$ has a $k$-rational point $p$ and that one of the two planes through $p$ on the quadric is also rational over $k$.

The paper is freely available on the web.

You can look at the short paper by Conte, Marchisio end Murre On the k-unirationality of the cubic complex (2007).

It contains a proof of the unirationality of $V_6$ over a field $k$ of any characteristic $\neq 2,3$, under the assumption that $V_6$ has a $k$-rational point $p$ and that one of the two planes through $p$ on the quadric is also rational over $k$.

In the introduction, the authors write "we follow closely Enriques construction, our only contribution being to fully explain and justify his statements".

Source Link
Francesco Polizzi
  • 66.3k
  • 5
  • 180
  • 283

You can look at the short paper by Conte, Marchisio end Murre On the k-unirationality of the cubic complex (2007).

It contains a proof of the unirationality of $V_6$ over a field $k$ of any characteristic $\neq 2,3$, under the assumption that $V_6$ has a $k$-rational point $p$ and that one of the two planes through $p$ on the quadric is also rational over $k$.

The paper is freely available on the web.