/**
* Create a coordinate-parallel brick from the two diagonally opposite
- * corner points @p p1 and @p p2. The number of vertices in coordinate
+ * corner points @p p1 and @p p2 and subdivide each cell into simplices.
+ *
+ * The number of vertices in coordinate
* direction @p i is given by <tt>repetitions[i]+1</tt>.
*
- * @note This function connects internally 4/8 vertices to
- * quadrilateral/hexahedral cells and subdivides these into 2/5
- * triangular/tetrahedral cells.
+ * @note This function takes the mesh produced by subdivided_hyper_rectangle()
+ * and further subdivides each cell into 2 triangles (for @p dim 2) or
+ * 5 tetrahedra (for @p dim 3), respectively.
*
* @note Currently, this function only works for `dim==spacedim`.
*
/**
* Initialize the given triangulation with a hypercube (square in 2d and
- * cube in 3d) consisting of @p repetitions cells in each direction.
+ * cube in 3d) consisting of @p repetitions cells in each direction with
+ * each cell divided into simplices.
+ *
* The hypercube volume is the tensor product interval
* $[left,right]^{\text{dim}}$ in the present number of dimensions, where
* the limits are given as arguments. They default to zero and unity, then
* producing the unit hypercube.
*
- * @note This function connects internally 4/8 vertices to
- * quadrilateral/hexahedral cells and subdivides these into 2/5
- * triangular/tetrahedral cells.
+ * @note This function takes the mesh produced by subdivided_hyper_cube()
+ * and further subdivides each cell into 2 triangles (for @p dim 2) or
+ * 5 tetrahedra (for @p dim 3), respectively.
*
* Also see
* @ref simplex "Simplex support".