src/sage/rings/number_field: More block tags

Author: Matthias Koeppe

src/sage/rings/number_field/galois_group.py

@@ -98,11 +98,13 @@ def __eq__(self, other):
             sage: G = GaloisGroup_v1(K.absolute_polynomial().galois_group(pari_group=True), K)
             ...DeprecationWarning: GaloisGroup_v1 is deprecated; please use GaloisGroup_v2
             See https://github.com/sagemath/sage/issues/28782 for details.
-            sage: L = QQ[sqrt(2)]                                                       # needs sage.symbolic
-            sage: H = GaloisGroup_v1(L.absolute_polynomial().galois_group(pari_group=True), L)      # needs sage.symbolic
-            sage: H == G                                                                # needs sage.symbolic
+
+            sage: # needs sage.symbolic
+            sage: L = QQ[sqrt(2)]
+            sage: H = GaloisGroup_v1(L.absolute_polynomial().galois_group(pari_group=True), L)
+            sage: H == G
             False
-            sage: H == H                                                                # needs sage.symbolic
+            sage: H == H
             True
             sage: G == G
             True
@@ -127,11 +129,13 @@ def __ne__(self, other):
             sage: G = GaloisGroup_v1(K.absolute_polynomial().galois_group(pari_group=True), K)
             ...DeprecationWarning: GaloisGroup_v1 is deprecated; please use GaloisGroup_v2
             See https://github.com/sagemath/sage/issues/28782 for details.
-            sage: L = QQ[sqrt(2)]                                                       # needs sage.symbolic
-            sage: H = GaloisGroup_v1(L.absolute_polynomial().galois_group(pari_group=True), L)      # needs sage.symbolic
-            sage: H != G                                                                # needs sage.symbolic
+
+            sage: # needs sage.symbolic
+            sage: L = QQ[sqrt(2)]
+            sage: H = GaloisGroup_v1(L.absolute_polynomial().galois_group(pari_group=True), L)
+            sage: H != G
             True
-            sage: H != H                                                                # needs sage.symbolic
+            sage: H != H
             False
             sage: G != G
             False

src/sage/rings/number_field/number_field.py

@@ -4614,27 +4614,29 @@ def _gap_init_(self):
 
         EXAMPLES::
 
+            sage: # needs sage.libs.gap
             sage: z = QQ['z'].0
             sage: K.<zeta> = NumberField(z^2 - 2)
-            sage: K._gap_init_()  # the following variable name $sage1 represents the F.base_ring() in gap and is somehow random                                # needs sage.libs.gap
+            sage: K._gap_init_()  # the following variable name $sage1 represents the F.base_ring() in gap and is somehow random
             'CallFuncList(function() local z,E; z:=Indeterminate($sage1,"z"); E:=AlgebraicExtension($sage1,z^2 - 2,"zeta"); return E; end,[])'
-            sage: k = gap(K); k                                                         # needs sage.libs.gap
+            sage: k = gap(K); k
             <algebraic extension over the Rationals of degree 2>
-            sage: k.GeneratorsOfDivisionRing()                                          # needs sage.libs.gap
+            sage: k.GeneratorsOfDivisionRing()
             [ zeta ]
 
         The following tests that it is possible to use a defining
         polynomial in the variable ``E``, even though by default
         ``E`` is used as a local variable in the above GAP
         ``CallFuncList``::
 
+            sage: # needs sage.libs.gap
             sage: P.<E> = QQ[]
             sage: L.<tau> = NumberField(E^3 - 2)
-            sage: l = gap(L); l                                                         # needs sage.libs.gap
+            sage: l = gap(L); l
             <algebraic extension over the Rationals of degree 3>
-            sage: l.GeneratorsOfField()                                                 # needs sage.libs.gap
+            sage: l.GeneratorsOfField()
             [ tau ]
-            sage: gap(tau)^3                                                            # needs sage.libs.gap
+            sage: gap(tau)^3
             !2
         """
         if not self.is_absolute():