Subject: K-theory
Date: Thu, 16 Aug 2001 20:57:40 +0800
From: "pjz" <pjz@mail.math.ac.cn>
To: <dmd1@lehigh.edu>


Here is a question for topology list.

Given a projective variety M, is the Grothendieck group of
"vector bundles" over M the same as the topological K-theory
of M as a manifold?

Note that the notion of vector bundle over a variety is different
from that over a manifold.

Best

Jianzhong Pan