text stringlengths 571 40.6k | label int64 0 1 |
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Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
Let \(K=k(C)\) be the function field of an algebraic curve \(C\) over an algebraically closed ground field \(k\). Let \(\Gamma/K\) be a smooth projective curve of genus \(g>0\) with a \(K\)-rational point \(O\in\Gamma(K)\). There is a smooth projective algebraic surface \(S\) with genus \(g\) fibration \(f:S\to C\) whi... | 0 |
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