3 problems

Let ${\mathcal H}$ be a non-trivial hereditary property of graphs, and call $p\in[0,1]$ an accumulation point when the edit-distance function of ${\mathcal H}$ is not locally deter…

Let ${\mathcal H}$ be a non-trivial hereditary property of graphs, and call $p\in[0,1]$ an accumulation point when the edit-distance function of ${\mathcal H}$ is not locally deter…

Let $s,t\in\mathbb{N}$. Forbidding the complete bipartite graph $K_{s,t}$ defines the hereditary property $\operatorname{Forb}(K_{s,t})$, and an accumulation point is a parameter…