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On the Bourbaki Degree of Plane Projective Curves
Let $F$ be a reduced plane projective curve defined over an algebraically closed field $k$. The Bourbaki degree of $F$, denoted by $\mathrm{Bour}(F)$, measures its freeness and was introduced in \cite{JNS2024}. It is defined as the degree of $R/I_ε$, where $R = k[x,y,z]$ and $I_ε\subseteq R$ is the
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