The example given in `examples/alphashapes/alphashapes.py`

takes a
filename containing points in 2D or 3D on the command line. It generates the
alpha shape filtration of those points, and computes its persistence. It then
outputs the persistence diagram in the format of a point (dimension, birth,
death) per line.

```
# Computes the persistence diagram of the alpha shapes in both 2D and 3D
# (decided dynamically based on the input file)
from dionysus import Filtration, StaticPersistence, data_dim_cmp, vertex_cmp, \
fill_alpha3D_complex, fill_alpha2D_complex, points_file
from sys import argv, exit
from math import sqrt
if len(argv) < 2:
print "Usage: %s POINTS" % argv[0]
exit()
points = [p for p in points_file(argv[1])]
f = Filtration()
if len(points[0]) == 2: # 2D
fill_alpha2D_complex(points, f)
elif len(points[1]) == 3: # 3D
fill_alpha3D_complex(points, f)
print "Total number of simplices:", len(f)
f.sort(data_dim_cmp)
print "Filtration initialized"
p = StaticPersistence(f)
print "StaticPersistence initialized"
p.pair_simplices()
print "Simplices paired"
print "Outputting persistence diagram"
smap = p.make_simplex_map(f)
for i in p:
if i.sign():
b = smap[i]
if i.unpaired():
print b.dimension(), sqrt(b.data[0]), "inf"
continue
d = smap[i.pair()]
print b.dimension(), sqrt(b.data[0]), sqrt(d.data[0])
```

After the points are read into the list `points`

, the functions
fill_alpha*_complex fill the `Filtration`

with the
simplices of the Delaunay triangulation. Each one has its `data`

attribute set to the tuple consisting of its alpha shape value (the minimum value of the squared
distance function on its dual Voronoi cell) and whether the simplex is regular
or critical.

The filtration then sorts the simplices with
respect to their data and dimension (via `data_dim_cmp()`

):

```
f = Filtration()
fill_alpha*_complex(points, f)
f.sort(data_dim_cmp)
```

We initialize `StaticPersistence`

, and pair the simplices:

```
p = StaticPersistence(f)
p.pair_simplices()
```

Iterating over the `StaticPersistence`

, we output the points of the
persistence diagram (dimension, birth, death) in the last for loop. If the
simplex is unpaired (`i.unpaired()`

), the class it creates survives till infinity.