25894: corrections on doctest layout

src/sage/tests/books/judson-abstract-algebra/actions-sage.py

@@ -42,7 +42,8 @@
 
     sage: D = DihedralGroup(8)
     sage: C = D.center(); C
-    Subgroup generated by [(1,5)(2,6)(3,7)(4,8)] of (Dihedral group of order 16 as a permutation group)
+    Subgroup generated by [(1,5)(2,6)(3,7)(4,8)]
+    of (Dihedral group of order 16 as a permutation group)
 
 ~~~~~~~~~~~~~~~~~~~~~~ ::
 

src/sage/tests/books/judson-abstract-algebra/homomorph-sage.py

@@ -84,12 +84,15 @@
 ~~~~~~~~~~~~~~~~~~~~~~ ::
 
     sage: K = phi.kernel(); K
-    Subgroup generated by [(1,5,9)(2,6,10)(3,7,11)(4,8,12)] of (Cyclic group of order 12 as a permutation group)
+    Subgroup generated by [(1,5,9)(2,6,10)(3,7,11)(4,8,12)]
+    of (Cyclic group of order 12 as a permutation group)
 
 ~~~~~~~~~~~~~~~~~~~~~~ ::
 
     sage: Im = phi.image(C12); Im
-    Subgroup generated by [(1,6,11,16)(2,7,12,17)(3,8,13,18)(4,9,14,19)(5,10,15,20)] of (Cyclic group of order 20 as a permutation group)
+    Subgroup generated by
+    [(1,6,11,16)(2,7,12,17)(3,8,13,18)(4,9,14,19)(5,10,15,20)]
+    of (Cyclic group of order 20 as a permutation group)
 
 ~~~~~~~~~~~~~~~~~~~~~~ ::
 
@@ -115,12 +118,16 @@
     sage: y = H.gen(1)
     sage: rho = PermutationGroupMorphism(G, H, [x, y])
     sage: rho.kernel()
-    Subgroup generated by [()] of (Dihedral group of order 10 as a permutation group)
+    Subgroup generated by
+    [()] of (Dihedral group of order 10 as a permutation group)
 
 ~~~~~~~~~~~~~~~~~~~~~~ ::
 
     sage: Im = rho.image(G); Im
-    Subgroup generated by [(1,5,9,13,17)(2,6,10,14,18)(3,7,11,15,19)(4,8,12,16,20), (1,20)(2,19)(3,18)(4,17)(5,16)(6,15)(7,14)(8,13)(9,12)(10,11)] of (Dihedral group of order 40 as a permutation group)
+    Subgroup generated by
+    [(1,5,9,13,17)(2,6,10,14,18)(3,7,11,15,19)(4,8,12,16,20),
+     (1,20)(2,19)(3,18)(4,17)(5,16)(6,15)(7,14)(8,13)(9,12)(10,11)]
+    of (Dihedral group of order 40 as a permutation group)
 
 ~~~~~~~~~~~~~~~~~~~~~~ ::
 

src/sage/tests/books/judson-abstract-algebra/permute-sage.py

@@ -231,7 +231,8 @@
     sage: sigma = A4("(1,2,4)")
     sage: sg = A4.subgroup([sigma])
     sage: sg
-    Subgroup generated by [(1,2,4)] of (Alternating group of order 4!/2 as a permutation group)
+    Subgroup generated by
+    [(1,2,4)] of (Alternating group of order 4!/2 as a permutation group)
 
 ~~~~~~~~~~~~~~~~~~~~~~ ::
 

src/sage/tests/books/judson-abstract-algebra/sylow-sage.py

@@ -54,7 +54,10 @@
 
     sage: G = DihedralGroup(18)
     sage: S2 = G.sylow_subgroup(2); S2
-    Subgroup generated by [(2,18)(3,17)(4,16)(5,15)(6,14)(7,13)(8,12)(9,11), (1,10)(2,11)(3,12)(4,13)(5,14)(6,15)(7,16)(8,17)(9,18)] of (Dihedral group of order 36 as a permutation group)
+    Subgroup generated by
+    [(2,18)(3,17)(4,16)(5,15)(6,14)(7,13)(8,12)(9,11),
+     (1,10)(2,11)(3,12)(4,13)(5,14)(6,15)(7,16)(8,17)(9,18)]
+    of (Dihedral group of order 36 as a permutation group)
 
 ~~~~~~~~~~~~~~~~~~~~~~ ::
 
@@ -79,7 +82,10 @@
 
     sage: G = DihedralGroup(18)
     sage: S3 = G.sylow_subgroup(3); S3
-    Subgroup generated by [(1,7,13)(2,8,14)(3,9,15)(4,10,16)(5,11,17)(6,12,18), (1,15,11,7,3,17,13,9,5)(2,16,12,8,4,18,14,10,6)] of (Dihedral group of order 36 as a permutation group)
+    Subgroup generated by
+    [(1,7,13)(2,8,14)(3,9,15)(4,10,16)(5,11,17)(6,12,18),
+     (1,15,11,7,3,17,13,9,5)(2,16,12,8,4,18,14,10,6)]
+    of (Dihedral group of order 36 as a permutation group)
 
 ~~~~~~~~~~~~~~~~~~~~~~ ::
 
@@ -110,7 +116,10 @@
     sage: S2 = G.sylow_subgroup(2)
     sage: S3 = G.sylow_subgroup(3)
     sage: N2 = G.normalizer(S2); N2
-    Subgroup generated by [(2,18)(3,17)(4,16)(5,15)(6,14)(7,13)(8,12)(9,11), (1,10)(2,11)(3,12)(4,13)(5,14)(6,15)(7,16)(8,17)(9,18)] of (Dihedral group of order 36 as a permutation group)
+    Subgroup generated by
+    [(2,18)(3,17)(4,16)(5,15)(6,14)(7,13)(8,12)(9,11),
+     (1,10)(2,11)(3,12)(4,13)(5,14)(6,15)(7,16)(8,17)(9,18)]
+    of (Dihedral group of order 36 as a permutation group)
 
 ~~~~~~~~~~~~~~~~~~~~~~ ::
 
@@ -120,7 +129,12 @@
 ~~~~~~~~~~~~~~~~~~~~~~ ::
 
     sage: N3 = G.normalizer(S3); N3
-    Subgroup generated by [(2,18)(3,17)(4,16)(5,15)(6,14)(7,13)(8,12)(9,11), (1,2)(3,18)(4,17)(5,16)(6,15)(7,14)(8,13)(9,12)(10,11), (1,7,13)(2,8,14)(3,9,15)(4,10,16)(5,11,17)(6,12,18), (1,15,11,7,3,17,13,9,5)(2,16,12,8,4,18,14,10,6)] of (Dihedral group of order 36 as a permutation group)
+    Subgroup generated by
+    [(2,18)(3,17)(4,16)(5,15)(6,14)(7,13)(8,12)(9,11),
+     (1,2)(3,18)(4,17)(5,16)(6,15)(7,14)(8,13)(9,12)(10,11),
+     (1,7,13)(2,8,14)(3,9,15)(4,10,16)(5,11,17)(6,12,18),
+     (1,15,11,7,3,17,13,9,5)(2,16,12,8,4,18,14,10,6)]
+    of (Dihedral group of order 36 as a permutation group)
 
 ~~~~~~~~~~~~~~~~~~~~~~ ::
 
@@ -140,7 +154,11 @@
 
     sage: N = G.normalizer(H)
     sage: N
-    Subgroup generated by [(1,2)(3,18)(4,17)(5,16)(6,15)(7,14)(8,13)(9,12)(10,11), (1,5)(2,4)(6,18)(7,17)(8,16)(9,15)(10,14)(11,13), (1,13,7)(2,14,8)(3,15,9)(4,16,10)(5,17,11)(6,18,12)] of (Dihedral group of order 36 as a permutation group)
+    Subgroup generated by
+    [(1,2)(3,18)(4,17)(5,16)(6,15)(7,14)(8,13)(9,12)(10,11),
+     (1,5)(2,4)(6,18)(7,17)(8,16)(9,15)(10,14)(11,13),
+     (1,13,7)(2,14,8)(3,15,9)(4,16,10)(5,17,11)(6,18,12)]
+    of (Dihedral group of order 36 as a permutation group)
 
 ~~~~~~~~~~~~~~~~~~~~~~ ::