fixing doctests

Author: fchapoton

src/sage/modular/drinfeld_modform/tutorial.py

@@ -213,7 +213,7 @@
 
     sage: M = DrinfeldModularForms(K, 4, has_type=True)
     sage: M.gens()
-    [g1, g2, g3, h4]
+    (g1, g2, g3, h4)
     sage: h4 = M.3
     sage: h4.weight()
     40

src/sage/modular/modform_hecketriangle/readme.py

@@ -1015,12 +1015,12 @@
       sage: QF = QuasiWeakModularForms(n=8, k=10/3, ep=-1)
       sage: QF.default_prec(1)
       sage: QF.quasi_part_gens(min_exp=-1)
-      [q^-1 + O(q),
+      (q^-1 + O(q),
        1 + O(q),
        q^-1 - 9/(128*d) + O(q),
        1 + O(q),
        q^-1 - 19/(64*d) + O(q),
-       q^-1 + 1/(64*d) + O(q)]
+       q^-1 + 1/(64*d) + O(q))
       sage: QF.default_prec(QF.required_laurent_prec(min_exp=-1))
       sage: QF.q_basis(min_exp=-1)    # long time
       [q^-1 + O(q^5),
@@ -1042,9 +1042,9 @@
       3
       sage: MF.default_prec(2)
       sage: MF.gens()
-      [1 - 37/(200*d)*q + O(q^2),
+      (1 - 37/(200*d)*q + O(q^2),
        1 + 33/(200*d)*q + O(q^2),
-       1 - 27/(200*d)*q + O(q^2)]
+       1 - 27/(200*d)*q + O(q^2))
 
 
 - **Coordinate vectors for (quasi) holomorphic modular forms and (quasi) cusp forms:**
@@ -1135,16 +1135,16 @@
       sage: MF.dimension()
       2
       sage: MF.gens()
-      [1 + 240*q^2 + 2160*q^4 + O(q^5), q - 8*q^2 + 28*q^3 - 64*q^4 + O(q^5)]
+      (1 + 240*q^2 + 2160*q^4 + O(q^5), q - 8*q^2 + 28*q^3 - 64*q^4 + O(q^5))
       sage: E4(i)
       1.941017189...
       sage: E4.order_at(-1)
       1
 
       sage: MF = (E2/E4).reduced_parent()
       sage: MF.quasi_part_gens(order_1=-1)
-      [1 - 40*q + 552*q^2 - 4896*q^3 + 33320*q^4 + O(q^5),
-       1 - 24*q + 264*q^2 - 2016*q^3 + 12264*q^4 + O(q^5)]
+      (1 - 40*q + 552*q^2 - 4896*q^3 + 33320*q^4 + O(q^5),
+       1 - 24*q + 264*q^2 - 2016*q^3 + 12264*q^4 + O(q^5))
       sage: prec = MF.required_laurent_prec(order_1=-1)
       sage: qexp = (E2/E4).q_expansion(prec=prec)
       sage: qexp

src/sage/modular/pollack_stevens/manin_map.py

@@ -315,13 +315,13 @@ def __getitem__(self, B):
             sage: from sage.modular.pollack_stevens.fund_domain import ManinRelations
             sage: S = Symk(0,QQ)
             sage: MR = ManinRelations(37); MR.gens()
-            [
+            (
             [1 0]  [ 0 -1]  [-1 -1]  [-1 -2]  [-2 -3]  [-3 -1]  [-1 -4]  [-4 -3]
             [0 1], [ 1  4], [ 4  3], [ 3  5], [ 5  7], [ 7  2], [ 2  7], [ 7  5],
             <BLANKLINE>
             [-2 -3]
             [ 3  4]
-            ]
+            )
 
             sage: data  = {M2Z([-2,-3,5,7]): S(0), M2Z([1,0,0,1]): S(0), M2Z([-1,-2,3,5]): S(0), M2Z([-1,-4,2,7]): S(1), M2Z([0,-1,1,4]): S(1), M2Z([-3,-1,7,2]): S(-1), M2Z([-2,-3,3,4]): S(0), M2Z([-4,-3,7,5]): S(0), M2Z([-1,-1,4,3]): S(0)}
             sage: D = OverconvergentDistributions(2, 37, 40)
@@ -354,13 +354,13 @@ def compute_full_data(self):
             sage: from sage.modular.pollack_stevens.fund_domain import ManinRelations
             sage: S = Symk(0,QQ)
             sage: MR = ManinRelations(37); MR.gens()
-            [
+            (
             [1 0]  [ 0 -1]  [-1 -1]  [-1 -2]  [-2 -3]  [-3 -1]  [-1 -4]  [-4 -3]
             [0 1], [ 1  4], [ 4  3], [ 3  5], [ 5  7], [ 7  2], [ 2  7], [ 7  5],
             <BLANKLINE>
             [-2 -3]
             [ 3  4]
-            ]
+            )
 
             sage: data  = {M2Z([-2,-3,5,7]): S(0), M2Z([1,0,0,1]): S(0), M2Z([-1,-2,3,5]): S(0), M2Z([-1,-4,2,7]): S(1), M2Z([0,-1,1,4]): S(1), M2Z([-3,-1,7,2]): S(-1), M2Z([-2,-3,3,4]): S(0), M2Z([-4,-3,7,5]): S(0), M2Z([-1,-1,4,3]): S(0)}
             sage: f = ManinMap(S,MR,data)

src/sage/modular/quasimodform/element.py

@@ -52,9 +52,9 @@ class QuasiModularFormsElement(ModuleElement):
 
         sage: QM = QuasiModularForms(1)
         sage: QM.gens()
-        [1 - 24*q - 72*q^2 - 96*q^3 - 168*q^4 - 144*q^5 + O(q^6),
+        (1 - 24*q - 72*q^2 - 96*q^3 - 168*q^4 - 144*q^5 + O(q^6),
         1 + 240*q + 2160*q^2 + 6720*q^3 + 17520*q^4 + 30240*q^5 + O(q^6),
-        1 - 504*q - 16632*q^2 - 122976*q^3 - 532728*q^4 - 1575504*q^5 + O(q^6)]
+        1 - 504*q - 16632*q^2 - 122976*q^3 - 532728*q^4 - 1575504*q^5 + O(q^6))
         sage: QM.0 + QM.1
         2 + 216*q + 2088*q^2 + 6624*q^3 + 17352*q^4 + 30096*q^5 + O(q^6)
         sage: QM.0 * QM.1