--- src/sage/combinat/crystals/alcove_path.py.orig	2019-01-14 17:16:01.000000000 -0700
+++ src/sage/combinat/crystals/alcove_path.py	2019-02-07 15:43:21.188614487 -0700
@@ -383,7 +383,7 @@ class CrystalOfAlcovePaths(UniqueReprese
 
         One can compute all vertices of the crystal by finding all the
         admissible subsets of the `\lambda`-chain  (see method
-        is_admissible, for definition).  We use the breath first
+        is_admissible, for definition).  We use the breadth first
         search algorithm.
 
         .. WARNING::
--- src/sage/combinat/crystals/kirillov_reshetikhin.py.orig	2019-01-14 17:16:01.000000000 -0700
+++ src/sage/combinat/crystals/kirillov_reshetikhin.py	2019-02-07 15:44:37.612978369 -0700
@@ -3443,7 +3443,7 @@ class CrystalOfTableaux_E7(CrystalOfTabl
     <sage.combinat.crystals.kirillov_reshetikhin.KR_type_E7>` `B^{7,s}`.
     """
     def module_generator(self, shape):
-        """
+        r"""
         Return the module generator of ``self`` with shape ``shape``.
 
         .. NOTE::
@@ -3496,7 +3496,7 @@ class KR_type_E7(KirillovReshetikhinGene
 
     @cached_method
     def A7_decomposition(self):
-        """
+        r"""
         Return the decomposition of ``self`` into `A_7` highest
         weight crystals.
 
--- src/sage/groups/perm_gps/permgroup_named.py.orig	2019-01-14 17:16:02.000000000 -0700
+++ src/sage/groups/perm_gps/permgroup_named.py	2019-02-07 15:51:38.530055246 -0700
@@ -3027,7 +3027,7 @@ class SuzukiGroup(PermutationGroup_uniqu
         return "The Suzuki group over %s" % self.base_ring()
 
 class ComplexReflectionGroup(PermutationGroup_unique):
-    """
+    r"""
     A finite complex reflection group as a permutation group.
 
     We can realize `G(m,1,n)` as `m` copies of the symmetric group
--- src/sage/homology/homology_group.py.orig	2019-01-14 17:16:03.000000000 -0700
+++ src/sage/homology/homology_group.py	2019-02-07 15:43:21.197614413 -0700
@@ -109,7 +109,7 @@ class HomologyGroup_class(AdditiveAbelia
             sage: from sage.homology.homology_group import HomologyGroup
             sage: H = HomologyGroup(7, ZZ, [4,4,4,4,4,7,7])
             sage: H._latex_()
-            'C_{4}^{5} \\times C_{7} \\times C_{7}'
+            'C_{4}^{5} \times C_{7} \times C_{7}'
             sage: latex(HomologyGroup(6, ZZ))
             \ZZ^{6}
         """
--- src/sage/rings/number_field/number_field.py.orig	2019-01-14 17:16:04.000000000 -0700
+++ src/sage/rings/number_field/number_field.py	2019-02-07 15:43:21.220614222 -0700
@@ -6622,7 +6622,7 @@ class NumberField_generic(WithEqualityBy
         return U
 
     def S_unit_solutions(self, S=[], prec=106, include_exponents=False, include_bound=False, proof=None):
-        """
+        r"""
         Return all solutions to the S-unit equation ``x + y = 1`` over K.
 
         INPUT: