In this talk, I’ll explain a new approach to K-theory of analytic adic spaces via condensed mathematics. Its main advantage is that it allows us to define K-theory in that context as the (continuous) K-theory of a certain dualizable stable \infty-category associated to an analytic adic space (as opposed to previous constructions that produced the K-theory spectrum somewhat indirectly). In particular, it makes the study of its general properties much more feasible; for instance, it’s possible to prove a very general descent statement without any restrictive hypotheses on the adic space.