as_symmetric_product_forms - before change

as_covers/as_polyforms.sage

@@ -50,14 +50,8 @@ def as_symmetric_power_basis(AS, n, threshold = 8):
             indices_nonrepeating += [i]
     result = []
     for i in indices_nonrepeating:
-        tensor_form = [as_function(AS, B0[i[j]].form) for j in range(n)]
-        tensor_form2 = [B0[i[j]] for j in range(n)]
-        print(hash(tuple(tensor_form)))
-        print([tensor_form], tuple(tensor_form))
-        aux_dict = {}
-        aux_dict[tuple(list(tensor_form))] = 1
-        print(aux_dict)
-        result += [as_symmetric_product_forms([tensor_form], aux_dict)]
+        tensor_form = [B0[i[j]] for j in range(n)]
+        result += [tensor_form]
     print(binomial(g + n - 1, n), len(result))
     return result
 
@@ -222,4 +216,15 @@ class as_symmetric_product_forms:
         return as_tensor_product_forms(pairs_of_forms2, self.coeffs)
     
 def non_decreasing(L):
-    return all(x<=y for x, y in zip(L, L[1:]))
+    return all(x<=y for x, y in zip(L, L[1:]))
+
+def as_multiply_forms(list_of_forms):
+    n = len(list_of_forms)
+    AS = list_of_forms[0].curve
+    RxyzQ, Rxyz, x, y, z = AS.fct_field
+    aux_product = Rxyz(1)
+    for fct in list_of_forms:
+        aux_product = aux_product * fct.form
+    aux_product = as_function(AS, aux_product)
+    aux_product = as_polyform(aux_product, n)
+    return aux_product