APS of all manifolds
From Apstheory
(Difference between revisions)
Current revision as of 08:44, 26 January 2007
[edit] Definition
The APS of all manifolds is defined as the following set-theoretic APS:
- The Failed to parse (Can't write to or create math temp directory): n^{th}
member is the set of all connected topological manifolds of dimension Failed to parse (Can't write to or create math temp directory): n
, upto topological homeomorphism
- The block concatenation map takes two topological manifolds and returns the product manifold
The APS of all manifolds is commutative. it is not clear whether it is cancellative.
