def _next(self, expr):
if self.deep is True and expr.is_Indexed:
return expr.indices
elif q_leaf(expr):
return ()
else:
return expr.args
def _next(self, expr):
if self.deep is True and expr.is_Indexed:
return expr.indices
elif q_leaf(expr):
return ()
else:
return expr.args
def pow_to_mul(expr):
if q_leaf(expr) or isinstance(expr, Basic):
return expr
elif expr.is_Pow:
base, exp = expr.as_base_exp()
if exp > 10 or exp < -10 or int(exp) != exp or exp == 0:
# Large and non-integer powers remain untouched
return expr
elif exp == -1:
# Reciprocals also remain untouched, but we traverse the base
# looking for other Pows
return expr.func(pow_to_mul(base), exp, evaluate=False)
elif exp > 0:
return Mul(*[base] * int(exp), evaluate=False)
else:
# SymPy represents 1/x as Pow(x,-1). Also, it represents
# 2/x as Mul(2, Pow(x, -1)). So we shouldn't end up here,
# but just in case SymPy changes its internal conventions...
posexpr = Mul(*[base] * (-int(exp)), evaluate=False)
return Pow(posexpr, -1, evaluate=False)
else:
return expr.func(*[pow_to_mul(i) for i in expr.args], evaluate=False)
def _next(self, expr):
return [] if q_leaf(expr) else expr.args
