Abstract
We analyze irreducible plane sextics whose fundamental group factors to $\mathbb{D}_{14}$. We produce explicit equations for all curves and show that, in the simplest case of the set of singularities $3\mathbf{A}_6$, the group is $\mathbb{D}_{14} \times \mathbb{Z}_3$.
Information
Digital Object Identifier: 10.2969/aspm/05610093