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-rwxr-xr-xsrc/cython/test/test_alpha_complex.py84
1 files changed, 44 insertions, 40 deletions
diff --git a/src/cython/test/test_alpha_complex.py b/src/cython/test/test_alpha_complex.py
index e97f2530..24f8bf53 100755
--- a/src/cython/test/test_alpha_complex.py
+++ b/src/cython/test/test_alpha_complex.py
@@ -1,36 +1,25 @@
from gudhi import AlphaComplex, SimplexTree
-"""This file is part of the Gudhi Library. The Gudhi library
- (Geometric Understanding in Higher Dimensions) is a generic C++
- library for computational topology.
+""" This file is part of the Gudhi Library - https://gudhi.inria.fr/ - which is released under MIT.
+ See file LICENSE or go to https://gudhi.inria.fr/licensing/ for full license details.
+ Author(s): Vincent Rouvreau
- Author(s): Vincent Rouvreau
+ Copyright (C) 2016 Inria
- Copyright (C) 2016 Inria
-
- This program is free software: you can redistribute it and/or modify
- it under the terms of the GNU General Public License as published by
- the Free Software Foundation, either version 3 of the License, or
- (at your option) any later version.
-
- This program is distributed in the hope that it will be useful,
- but WITHOUT ANY WARRANTY; without even the implied warranty of
- MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
- GNU General Public License for more details.
-
- You should have received a copy of the GNU General Public License
- along with this program. If not, see <http://www.gnu.org/licenses/>.
+ Modification(s):
+ - YYYY/MM Author: Description of the modification
"""
__author__ = "Vincent Rouvreau"
__copyright__ = "Copyright (C) 2016 Inria"
-__license__ = "GPL v3"
+__license__ = "MIT"
def test_empty_alpha():
- alpha_complex = AlphaComplex(points=[[0,0]])
+ alpha_complex = AlphaComplex(points=[[0, 0]])
assert alpha_complex.__is_defined() == True
+
def test_infinite_alpha():
point_list = [[0, 0], [1, 0], [0, 1], [1, 1]]
alpha_complex = AlphaComplex(points=point_list)
@@ -41,18 +30,28 @@ def test_infinite_alpha():
assert simplex_tree.num_simplices() == 11
assert simplex_tree.num_vertices() == 4
-
- assert simplex_tree.get_filtration() == \
- [([0], 0.0), ([1], 0.0), ([2], 0.0), ([3], 0.0),
- ([0, 1], 0.25), ([0, 2], 0.25), ([1, 3], 0.25),
- ([2, 3], 0.25), ([1, 2], 0.5), ([0, 1, 2], 0.5),
- ([1, 2, 3], 0.5)]
- assert simplex_tree.get_star([0]) == \
- [([0], 0.0), ([0, 1], 0.25), ([0, 1, 2], 0.5),
- ([0, 2], 0.25)]
- assert simplex_tree.get_cofaces([0], 1) == \
- [([0, 1], 0.25), ([0, 2], 0.25)]
-
+
+ assert simplex_tree.get_filtration() == [
+ ([0], 0.0),
+ ([1], 0.0),
+ ([2], 0.0),
+ ([3], 0.0),
+ ([0, 1], 0.25),
+ ([0, 2], 0.25),
+ ([1, 3], 0.25),
+ ([2, 3], 0.25),
+ ([1, 2], 0.5),
+ ([0, 1, 2], 0.5),
+ ([1, 2, 3], 0.5),
+ ]
+ assert simplex_tree.get_star([0]) == [
+ ([0], 0.0),
+ ([0, 1], 0.25),
+ ([0, 1, 2], 0.5),
+ ([0, 2], 0.25),
+ ]
+ assert simplex_tree.get_cofaces([0], 1) == [([0, 1], 0.25), ([0, 2], 0.25)]
+
assert point_list[0] == alpha_complex.get_point(0)
assert point_list[1] == alpha_complex.get_point(1)
assert point_list[2] == alpha_complex.get_point(2)
@@ -60,6 +59,7 @@ def test_infinite_alpha():
assert alpha_complex.get_point(4) == []
assert alpha_complex.get_point(125) == []
+
def test_filtered_alpha():
point_list = [[0, 0], [1, 0], [0, 1], [1, 1]]
filtered_alpha = AlphaComplex(points=point_list)
@@ -76,11 +76,15 @@ def test_filtered_alpha():
assert filtered_alpha.get_point(4) == []
assert filtered_alpha.get_point(125) == []
- assert simplex_tree.get_filtration() == \
- [([0], 0.0), ([1], 0.0), ([2], 0.0), ([3], 0.0),
- ([0, 1], 0.25), ([0, 2], 0.25), ([1, 3], 0.25),
- ([2, 3], 0.25)]
- assert simplex_tree.get_star([0]) == \
- [([0], 0.0), ([0, 1], 0.25), ([0, 2], 0.25)]
- assert simplex_tree.get_cofaces([0], 1) == \
- [([0, 1], 0.25), ([0, 2], 0.25)]
+ assert simplex_tree.get_filtration() == [
+ ([0], 0.0),
+ ([1], 0.0),
+ ([2], 0.0),
+ ([3], 0.0),
+ ([0, 1], 0.25),
+ ([0, 2], 0.25),
+ ([1, 3], 0.25),
+ ([2, 3], 0.25),
+ ]
+ assert simplex_tree.get_star([0]) == [([0], 0.0), ([0, 1], 0.25), ([0, 2], 0.25)]
+ assert simplex_tree.get_cofaces([0], 1) == [([0, 1], 0.25), ([0, 2], 0.25)]