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A Study of Singularities on Rational Curves Via Syzygies
註釋Consider a rational projective curve $\mathcal{C}$ of degree $d$ over an algebraically closed field $\pmb k$. There are $n$ homogeneous forms $g_{1},\dots ,g_{n}$ of degree $d$ in $B=\pmb k[x,y]$ which parameterize $\mathcal{C}$ in a birational, base poin