  We prove that an inductive limit of aperiodic noncommutative Cartan
inclusions is a noncommutative Cartan inclusion whenever the connecting maps
are injective, preserve normalisers and entwine conditional expectations. We
show that under the additional assumption that the inductive limit Cartan
subalgebra is either essentially separable, essentially simple or essentially
of Type I we get an aperiodic inclusion in the limit. Consequently, we subsume
the case where the building block Cartan subalgebras are commutative and
provide a proof of a theorem of Xin Li without passing to twisted \'etale
groupoids.
