Definition
Let A be a subset family of a topological space X. A is said to be order locally finite if there is
a linear ordering "<" in A such that for each B in A,
is locally finite at each point of A.
Let A be a subset family of a topological space X. A is said to be order locally finite if there is
a linear ordering "<" in A such that for each B in A,
is locally finite at each point of A.