diff --git a/meanas/fdfd/farfield.py b/meanas/fdfd/farfield.py
index b4b9dbe..d0ec008 100644
--- a/meanas/fdfd/farfield.py
+++ b/meanas/fdfd/farfield.py
@@ -6,7 +6,7 @@ import numpy
 from numpy.fft import fft2, fftshift, fftfreq, ifft2, ifftshift
 from numpy import pi
 
-from .. import fdfield_t
+from ..fdmath import fdfield_t
 
 
 def near_to_farfield(E_near: fdfield_t,
diff --git a/meanas/fdmath/__init__.py b/meanas/fdmath/__init__.py
index f70634f..cf5e7d8 100644
--- a/meanas/fdmath/__init__.py
+++ b/meanas/fdmath/__init__.py
@@ -88,7 +88,7 @@ and
 
   where \\( \\hat{g} \\) and \\( \\tilde{g} \\) are located at \\((m,n,p)\\)
   with components at  \\( (m \\pm \\frac{1}{2},n,p) \\) etc.,
-  while \\( \\hat{h} \\) and \\( \\tilde{h} \\) are located at \\((m \pm \\frac{1}{2}, n \\pm \\frac{1}{2}, p \\pm \\frac{1}{2})\\)
+  while \\( \\hat{h} \\) and \\( \\tilde{h} \\) are located at \\((m \\pm \\frac{1}{2}, n \\pm \\frac{1}{2}, p \\pm \\frac{1}{2})\\)
   with components at \\((m, n \\pm \\frac{1}{2}, p \\pm \\frac{1}{2})\\) etc.
 
 TODO: Explain fdfield_t vs vfdfield_t  / operators vs functional