What is the smallest possible $\delta$-invariant of a non-planar Gorenstein curve singularity?
For the sake of concreteness, let's say that a curve singularity is a $1$-dimensional quotient of $k[[x_1, \dots, x_n]]$.
What is the smallest possible $\delta$-invariant of a non-planar Gorenstein curve singularity?
For the sake of concreteness, let's say that a curve singularity is a $1$-dimensional quotient of $k[[x_1, \dots, x_n]]$.