One classical incarnation of Stone duality is an anti-equivalence between the categories of profinite sets and Boolean algebras respectively. In this talk, we will discuss how this can be extended to a fully faithful embedding of condensed sets into fpqc sheaves over any base field. The resulting algebro-geometric spaces are not as pathological as one might expect, and many properties of a condensed set reflect in terms of algebro-geometric properties on the other side.