The Ramsey-to-canonical Ramsey conjecture for configurations

Let $\mathcal{S}\subseteq\mathbb{E}^n$ be a configuration. It is Ramsey if for every $r\in\mathbb{N}$ there exists a dimension $n=n(\mathcal{S},r)$ such that $\mathbb{E}^n\overset{r}{\rightarrow}\mathcal{S}$. A configuration exhibits the canonical Ramsey property if, for every $r\in\mathbb{N}$ and all sufficiently large dimensions, every $r$-coloring of the ambient Euclidean space contains a monochromatic or rainbow congruent copy of $\mathcal{S}$. Ramsey-to-canonical Ramsey conjecture. If $\mathcal{S}$ is Ramsey, then $\mathcal{S}$ exhibits the canonical Ramsey property. This would unify the known canonical Ramsey results for rectangles, triangles, and certain simplices; determining whether all simplices have the canonical Ramsey property remains open.