  We study quasi-locally complete locally convex spaces and generalize this
concept to quasi-locally Baire locally convex spaces. It is shown that an
inductive limit of strictly webbed spaces is regular if it is quasi-locally
Baire. This extends Qiu's theorem on regularity. Additionally, if each step is
strictly webbed and quasi-locally Baire, then the inductive limit is
quasi-locally Baire if it is regular. Relevant examples are provided.
