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Tantes de nos qui alleen het lelijke kan taalprobleem hebben zeker $Y$ with a finite number $k$ of points, $p_1, \ldots, p_k \in Y$, there exists a very ample linear system $L$ on $Y$, such that for generic $s \in L^*$, the curve $C_s$ passes through $p_1, \ldots, p_k$.

This result is the same as Theorem $theorem-dz$ (b), but we prove it again here using Theorem $theorem-sb$.

We start with the embedding $f:X\to {{\mathbf P}}^g$. We embed the curve $C_s$, after possibly subdividing $Y$, into ${{\mathbf P}}^g$ as the union of its irreducible components $C_s=C_1 \cup \ldots \cup C_l$, together with $f^{ -1}(p_1), \ldots, f^{ -1}(p_k)$, where $p_i$ is a point of $C_i$. Then we obtain a linear system $|L|$ on $Y$, by Proposition $proposition-prop$. Now we take a generic element $s \in L^*$, and we obtain a generically smooth $1$-cycle $\Gamma_s$ of degree $d_s$ in $X$, which coincides with $C_s$ on the general curve in the linear system $|L|$.

Now we can apply Theorem $theorem-sb$, yielding a generically smooth $2$-cycle $\Gamma=\bigcup_{s \in L^*} \Gamma_s$, which is of degree $d$ on the general curve in $|L|$, and which coincides with $C_s$, for a generic $s \in L^*$, on the general curve in the linear system $|L|$.

This completes the proof of (b)$\Rightarrow$(a).

Similarly we can prove:

$corollary-coro$ Let $X$ be a smooth projective connected curve, and $L$ a very ample linear system on $X$.