Topology/Relative Homology
< Topology
Let the notation represent the singular chains for X then, for a subspace there exists a short exact sequence
meaning we can define the relative homology as .
This is the current revision of this page, as edited by Knittedbees (discuss | contribs) at 02:40, 11 April 2014. The present address (URL) is a permanent link to this version. |
Topology | ||
← Homology Groups | Relative Homology | Mayer-Vietoris Sequence → |
Let the notation represent the singular chains for X then, for a subspace there exists a short exact sequence
meaning we can define the relative homology as .
Topology | ||
← Homology Groups | Relative Homology | Mayer-Vietoris Sequence → |