Do reviewer suggestions again

Author: kwankyu

src/sage/rings/function_field/jacobian_base.py

@@ -656,14 +656,14 @@ def __call__(self, x):
             True
 
         If ``x`` is an effective divisor, it is checked that the degree
-        is equal to the degree of the base divisor. See :issue:38623.
+        is equal to the degree of the base divisor. See :issue:`38623`.
 
             sage: K.<x> = FunctionField(GF(7))
             sage: _.<t> = K[]
             sage: F.<y> = K.extension(t^2 - x^6 - 3)
             sage: O = F.maximal_order()
-            sage: D1 = (O.ideal(x + 1, y + 2)*O.ideal(x + 2, y + 2)).divisor()
-            sage: I = O.ideal(x + 3, y+5)*O.ideal(x + 4, y + 5)*O.ideal(x + 5, y + 5)
+            sage: D1 = (O.ideal(x + 1, y + 2) * O.ideal(x + 2, y + 2)).divisor()
+            sage: I = O.ideal(x + 3, y+5) * O.ideal(x + 4, y + 5) * O.ideal(x + 5, y + 5)
             sage: D2 = I.divisor()
             sage: J = F.jacobian(model='hess')
             sage: J(D1)

src/sage/rings/function_field/jacobian_hess.py

@@ -606,7 +606,7 @@ def _element_constructor_(self, x):
         """
         Construct an element of ``self`` from ``x``.
 
-        If ``x`` is an effective divisor, then it is assumed to be of
+        If ``x`` is an effective divisor, then it must be of
         degree `g`, the genus of the function field.
 
         EXAMPLES::