Remove projective from point_of_jacobian_of_projective_curve method

src/sage/schemes/elliptic_curves/ell_point.py

@@ -2338,7 +2338,7 @@ def ate_pairing(self, Q, n, k, t, q=None):
         ret = ret**e
         return ret
 
-    def point_of_jacobian_of_projective_curve(self):
+    def point_of_jacobian_of_curve(self):
         r"""
         Return the point in the Jacobian of the curve.
 
@@ -2358,13 +2358,13 @@ def point_of_jacobian_of_projective_curve(self):
             (a : 2*a + 4 : 1)
             sage: P.order()
             8
-            sage: p = P.point_of_jacobian_of_projective_curve()
+            sage: p = P.point_of_jacobian_of_curve()
             sage: p
             [Place (x + 4*a, y + 3*a + 1)]
             sage: p.order()
             8
             sage: Q = 3*P
-            sage: q = Q.point_of_jacobian_of_projective_curve()
+            sage: q = Q.point_of_jacobian_of_curve()
             sage: q == 3*p
             True
             sage: G = p.parent()

src/sage/schemes/hyperelliptic_curves/jacobian_morphism.py

@@ -515,7 +515,7 @@ def scheme(self):
         """
         return self.codomain()
 
-    def point_of_jacobian_of_projective_curve(self):
+    def point_of_jacobian_of_curve(self):
         r"""
         Return the point in the Jacobian of the curve.
 
@@ -534,7 +534,7 @@ def point_of_jacobian_of_projective_curve(self):
             sage: jacobian_order = sum(H.frobenius_polynomial())
             sage: jacobian_order
             234
-            sage: p = D.point_of_jacobian_of_projective_curve(); p
+            sage: p = D.point_of_jacobian_of_curve(); p
             [Place (1/x0, 1/x0^3*x1 + 1)
              + Place (x0 + 10, x1 + 6)]
             sage: p  # Jacobian point represented by an effective divisor