diff --git a/Packages/Triangulation_3/doc_tex/TriangulationDS_3/TDS3.tex b/Packages/Triangulation_3/doc_tex/TriangulationDS_3/TDS3.tex
index fb4b627bc58..0c5d7379b15 100644
--- a/Packages/Triangulation_3/doc_tex/TriangulationDS_3/TDS3.tex
+++ b/Packages/Triangulation_3/doc_tex/TriangulationDS_3/TDS3.tex
@@ -207,7 +207,7 @@ The set {\Large $\sigma$}$_4$ of permutations of
 $(0,1,2,3)$ has cardinality 24, and the set of positive permutations
 $A_4$ has cardinality 12. Thus, for a given orientation, there
 are up to 12 different orderings of the four vertices of a cell. Note
-that circular permutations are negative and so do not preserve the
+that cyclic permutations are negative and so do not preserve the
 orientation of a cell.
 
 \begin{figure}[htbp]
diff --git a/Packages/Triangulation_3/doc_tex/basic/TriangulationDS_3/TDS3.tex b/Packages/Triangulation_3/doc_tex/basic/TriangulationDS_3/TDS3.tex
index fb4b627bc58..0c5d7379b15 100644
--- a/Packages/Triangulation_3/doc_tex/basic/TriangulationDS_3/TDS3.tex
+++ b/Packages/Triangulation_3/doc_tex/basic/TriangulationDS_3/TDS3.tex
@@ -207,7 +207,7 @@ The set {\Large $\sigma$}$_4$ of permutations of
 $(0,1,2,3)$ has cardinality 24, and the set of positive permutations
 $A_4$ has cardinality 12. Thus, for a given orientation, there
 are up to 12 different orderings of the four vertices of a cell. Note
-that circular permutations are negative and so do not preserve the
+that cyclic permutations are negative and so do not preserve the
 orientation of a cell.
 
 \begin{figure}[htbp]