Subject: question
From: adel george <adelgeorge1@yahoo.com>
Date: Thu, 28 Apr 2005 12:29:44 -0700 (PDT)

From:Dr.George,Adel A.
  I wish to post the following question to the list:
    Let G be a locally  compact topological group and
let {K(i)}be a family of left cosets of subgroups of G
.Let this family have the finite intersection
property.Does this family has a non-void intersection
?

From:Dr.George,Adel A.  
      I have the following question,please post it:
         Let X(i) be an inverse system of contractible
topological groups where for j>i the map
X(j)--->X(i)is a continuous surjection with
contractible fibers(but not neccessarily a group
homomorphism).I
wish to show that X(= the inverse limit of the X(i))
is nonempty?