I'm getting a ZeroDivisionError
from the following code:
#stacking the array into a complex array allows np.unique to choose
#truely unique points. We also keep a handle on the unique indices
#to allow us to index `self` in the same order.
unique_points,index = np.unique(xdata[mask]+1j*ydata[mask],
return_index=True)
#Now we break it into the data structure we need.
points = np.column_stack((unique_points.real,unique_points.imag))
xx1,xx2 = self.meta['rcm_xx1'],self.meta['rcm_xx2']
yy1 = self.meta['rcm_yy2']
gx = np.arange(xx1,xx2+dx,dx)
gy = np.arange(-yy1,yy1+dy,dy)
GX,GY = np.meshgrid(gx,gy)
xi = np.column_stack((GX.ravel(),GY.ravel()))
gdata = griddata(points,self[mask][index],xi,method='linear',
fill_value=np.nan)
Here, xdata
,ydata
and self
are all 2D numpy.ndarray
s (or subclasses thereof) with the same shape and dtype=np.float32
. mask
is a 2d ndarray
with the same shape and dtype=bool
. Here's a link for those wanting to peruse the scipy.interpolate.griddata
documentation.
Originally, xdata
and ydata
are derived from a non-uniform cylindrical grid that has a 4 point stencil -- I thought that the error might be coming from the fact that the same point was defined multiple times, so I made the set of input points unique as suggested in this question. Unfortunately, that hasn't seemed to help. The full traceback is:
Traceback (most recent call last):
File "/xxxxxxx/rcm.py", line 428, in <module>
x[...,1].to_pz0()
File "/xxxxxxx/rcm.py", line 285, in to_pz0
fill_value=fill_value)
File "/usr/local/lib/python2.7/site-packages/scipy/interpolate/ndgriddata.py", line 183, in griddata
ip = LinearNDInterpolator(points, values, fill_value=fill_value)
File "interpnd.pyx", line 192, in scipy.interpolate.interpnd.LinearNDInterpolator.__init__ (scipy/interpolate/interpnd.c:2935)
File "qhull.pyx", line 996, in scipy.spatial.qhull.Delaunay.__init__ (scipy/spatial/qhull.c:6607)
File "qhull.pyx", line 183, in scipy.spatial.qhull._construct_delaunay (scipy/spatial/qhull.c:1919)
ZeroDivisionError: float division
For what it's worth, the code "works" (No exception) if I use the "nearest" method.