2 Mar
2002
2 Mar
'02
7:44 a.m.
Hello Cat community, I have been reading beginning Sheaf theory. The definition of a sheaf varies somewhat from Goldblatt to others. h A----------->B \ / \ / \ / f \ / g \ / \/ v X where A, B, and X are topological spaces and X is fixed Goldblatt: An object is an ordered pair (A, f) where A is a topological space and f is continuous and an etale/local homeomorphism Other books: The continuity requirement for "f" is dropped. Why the difference? I don't see that "etaleness" => continuity. Regards, Bill Halchin