original_docstring: 	
      h = SphericalHankelIn_pOnly(n, z)
      
      Computes a spherical Hankel function of the second kind 
      (incoming in this paper's lingo).
      Identical to SphericalHankelIn but does not compute the derivative.
      
docstring: h = SphericalHankelIn_pOnly(n, z)
  Computes a spherical Hankel function of the second kind
  (incoming in this paper's lingo).
  Identical to SphericalHankelIn but does not compute the derivative.
docstring_tokens: h = SphericalHankelIn_pOnly ( n z ) Computes a spherical Hankel function of the second kind ( incoming in this paper ' s lingo ) . Identical to SphericalHankelIn but does not compute the derivative .
code: def spherical_hankel_in_p0_only(n, z):
      '''	
      h = SphericalHankelIn_pOnly(n, z)
      
      Computes a spherical Hankel function of the second kind 
      (incoming in this paper's lingo).
      Identical to SphericalHankelIn but does not compute the derivative.
      '''
  
      h = spherical_jn(n,z,False) - 1j*spherical_yn(n,z,False)
      return h
code_tokens: def spherical_hankel_in_p0_only ( n , z ) : h = spherical_jn ( n , z , False ) - 1j * spherical_yn ( n , z , False ) return h
short_docstring: h = SphericalHankelIn_pOnly(n, z)
  Computes a spherical Hankel function of the second kind
  (incoming in this paper's lingo).
short_docstring_tokens: h = SphericalHankelIn_pOnly ( n z ) Computes a spherical Hankel function of the second kind ( incoming in this paper ' s lingo ) .
comment: '''	
      h = SphericalHankelIn_pOnly(n, z)
      
      Computes a spherical Hankel function of the second kind 
      (incoming in this paper's lingo).
      Identical to SphericalHankelIn but does not compute the derivative.
      '''