I'm trying to improve the performance of some metric computations with Cython's prange. Here are my codes:
def shausdorff(float64_t[:,::1] XA not None, float64_t[:,:,::1] XB not None):
cdef:
Py_ssize_t i
Py_ssize_t n = XB.shape[2]
float64_t[::1] hdist = np.zeros(n)
#arrangement to fix contiguity
XB = np.asanyarray([np.ascontiguousarray(XB[:,:,i]) for i in range(n)])
for i in range(n):
hdist[i] = _hausdorff(XA, XB[i])
return hdist
def phausdorff(float64_t[:,::1] XA not None, float64_t[:,:,::1] XB not None):
cdef:
Py_ssize_t i
Py_ssize_t n = XB.shape[2]
float64_t[::1] hdist = np.zeros(n)
#arrangement to fix contiguity (EDITED)
cdef float64_t[:,:,::1] XC = np.asanyarray([np.ascontiguousarray(XB[:,:,i]) for i in range(n)])
with nogil, parallel(num_threads=4):
for i in prange(n, schedule='static', chunksize=1):
hdist[i] = _hausdorff(XA, XC[i])
return hdist
Basically, in each iteration the hausdorff metric is computed between XA and each XB[i]. Here is the signature of the _hausdorff function:
cdef inline float64_t _hausdorff(float64_t[:,::1] XA, float64_t[:,::1] XB) nogil:
...
my problem is that both the sequential shausdorff and the parallel phausdorff have the same timings. Furthermore, it seems that phausdorff is not creating any thread at all.
So my question is what is wrong with my code, and how can I fix it to get threading working.
Here is my setup.py:
from distutils.core import setup
from distutils.extension import Extension
from Cython.Build import cythonize
from Cython.Distutils import build_ext
ext_modules=[
Extension("custom_metric",
["custom_metric.pyx"],
libraries=["m"],
extra_compile_args = ["-O3", "-ffast-math", "-march=native", "-fopenmp" ],
extra_link_args=['-fopenmp']
)
]
setup(
name = "custom_metric",
cmdclass = {"build_ext": build_ext},
ext_modules = ext_modules
)
EDIT 1: Here is a link to the html generated by cython -a: custom_metric.html
EDIT 2: Here is an example on how to call the corresponding functions (you need to compile the Cython file first)
import custom_metric as cm
import numpy as np
XA = np.random.random((9000, 210))
XB = np.random.random((1000, 210, 9))
#timing 'parallel' version
%timeit cm.phausdorff(XA, XB)
#timing sequential version
%timeit cm.shausdorff(XA, XB)