Let consider a nonsingular cubic surface on $\mathbb{P}^3$, $S=\mathcal{V}(G)$, where G is an homogeneous polynomial of degree 3.
I want to prove that S does not contain three not coplanar concurrent lines.
Thanks for your help!
Let consider a nonsingular cubic surface on $\mathbb{P}^3$, $S=\mathcal{V}(G)$, where G is an homogeneous polynomial of degree 3.
I want to prove that S does not contain three not coplanar concurrent lines.
Thanks for your help!
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