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authorMathieuCarriere <mathieu.carriere3@gmail.com>2020-04-28 13:48:45 -0400
committerMathieuCarriere <mathieu.carriere3@gmail.com>2020-04-28 13:48:45 -0400
commit4923f2bd8a18d2f66288f39c08309cb7cafa5627 (patch)
tree0f9572654e52fc0b0bc7994f07aee1a874c2a45a /src/python/doc/persistent_cohomology_sum.inc
parent39b6731486838b8f2e608e5b5738c12e1c83266f (diff)
parent0fb22e4c499b665ad505e5d9d2c325f7561f69c4 (diff)
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.. table::
- :widths: 30 50 20
+ :widths: 30 40 30
+-----------------------------------------------------------------+-----------------------------------------------------------------------+-----------------------------------------------+
| .. figure:: | The theory of homology consists in attaching to a topological space | :Author: Clément Maria |
| ../../doc/Persistent_cohomology/3DTorus_poch.png | a sequence of (homology) groups, capturing global topological | |
- | :figclass: align-center | features like connected components, holes, cavities, etc. Persistent | :Introduced in: GUDHI 2.0.0 |
+ | :figclass: align-center | features like connected components, holes, cavities, etc. Persistent | :Since: GUDHI 2.0.0 |
| | homology studies the evolution -- birth, life and death -- of these | |
- | Rips Persistent Cohomology on a 3D | features when the topological space is changing. Consequently, the | :Copyright: MIT |
+ | Rips Persistent Cohomology on a 3D | features when the topological space is changing. Consequently, the | :License: MIT |
| Torus | theory is essentially composed of three elements: topological spaces, | |
| | their homology groups and an evolution scheme. | |
| | | |