parameters: (c1, c2)
return_statement: return pu._div(legmul, c1, c2)
docstring: Divide one Legendre series by another.
  
      Returns the quotient-with-remainder of two Legendre series
      `c1` / `c2`.  The arguments are sequences of coefficients from lowest
      order "term" to highest, e.g., [1,2,3] represents the series
      ``P_0 + 2*P_1 + 3*P_2``.
  
      Parameters
      ----------
      c1, c2 : array_like
          1-D arrays of Legendre series coefficients ordered from low to
          high.
  
      Returns
      -------
      quo, rem : ndarrays
          Of Legendre series coefficients representing the quotient and
          remainder.
  
      See Also
      --------
      legadd, legsub, legmulx, legmul, legpow
  
      Notes
      -----
      In general, the (polynomial) division of one Legendre series by another
      results in quotient and remainder terms that are not in the Legendre
      polynomial basis set.  Thus, to express these results as a Legendre
      series, it is necessary to "reproject" the results onto the Legendre
      basis set, which may produce "unintuitive" (but correct) results; see
      Examples section below.
  
      Examples
      --------
      >>> from numpy.polynomial import legendre as L
      >>> c1 = (1,2,3)
      >>> c2 = (3,2,1)
      >>> L.legdiv(c1,c2) # quotient "intuitive," remainder not
      (array([3.]), array([-8., -4.]))
      >>> c2 = (0,1,2,3)
      >>> L.legdiv(c2,c1) # neither "intuitive"
      (array([-0.07407407,  1.66666667]), array([-1.03703704, -2.51851852])) # may vary
docstring_summary: Divide one Legendre series by another.
docstring_tokens: Divide one Legendre series by another .
function: def legdiv(c1, c2):
      """
      Divide one Legendre series by another.
  
      Returns the quotient-with-remainder of two Legendre series
      `c1` / `c2`.  The arguments are sequences of coefficients from lowest
      order "term" to highest, e.g., [1,2,3] represents the series
      ``P_0 + 2*P_1 + 3*P_2``.
  
      Parameters
      ----------
      c1, c2 : array_like
          1-D arrays of Legendre series coefficients ordered from low to
          high.
  
      Returns
      -------
      quo, rem : ndarrays
          Of Legendre series coefficients representing the quotient and
          remainder.
  
      See Also
      --------
      legadd, legsub, legmulx, legmul, legpow
  
      Notes
      -----
      In general, the (polynomial) division of one Legendre series by another
      results in quotient and remainder terms that are not in the Legendre
      polynomial basis set.  Thus, to express these results as a Legendre
      series, it is necessary to "reproject" the results onto the Legendre
      basis set, which may produce "unintuitive" (but correct) results; see
      Examples section below.
  
      Examples
      --------
      >>> from numpy.polynomial import legendre as L
      >>> c1 = (1,2,3)
      >>> c2 = (3,2,1)
      >>> L.legdiv(c1,c2) # quotient "intuitive," remainder not
      (array([3.]), array([-8., -4.]))
      >>> c2 = (0,1,2,3)
      >>> L.legdiv(c2,c1) # neither "intuitive"
      (array([-0.07407407,  1.66666667]), array([-1.03703704, -2.51851852])) # may vary
  
      """
      return pu._div(legmul, c1, c2)
function_tokens: def legdiv ( c1 , c2 ) : return pu . _div ( legmul , c1 , c2 )