docs_gen.py now shows more docs errors.

polyhedra.scad

@@ -42,7 +42,7 @@ function _unique_groups(m) = [
 //
 // Description:
 //   Creates a regular polyhedron with optional rounding.  Children are placed on the polyhedron's faces.
-//   
+//   .
 //   **Selecting the polyhedron:**
 //   You constrain the polyhedra list by specifying different characteristics, that must all be met
 //   * `name`: e.g. `"dodecahedron"` or `"pentagonal icositetrahedron"`
@@ -54,13 +54,13 @@ function _unique_groups(m) = [
 //   * hasfaces: The list of vertex counts for faces; at least one listed type must appear:
 //     * `hasfaces = 3`: polygon has at least one triangular face
 //     * `hasfaces = [5,6]`: polygon has a hexagonal or a pentagonal face
-//   
+//   .
 //   The result is a list of selected polyhedra.  You then specify `index` to choose which one of the
 //   remaining polyhedra you want.  If you don't give `index` the first one on the list is created.
 //   Two examples:
 //   * `faces=12, index=2`:  Creates the 3rd solid with 12 faces
 //   * `type="archimedean", faces=14`: Creates the first archimedean solid with 14 faces (there are 3)
-//   
+//   .
 //   **Choosing the size of your polyhedron:**
 //   The default is to create a polyhedron whose smallest edge has length 1.  You can specify the
 //   smallest edge length with the size option.  Alternatively you can specify the size of the
@@ -70,18 +70,18 @@ function _unique_groups(m) = [
 //   For the platonic solids every face meets the inscribed sphere and every corner touches the
 //   circumscribed sphere.  For the Archimedean solids the inscribed sphere will touch only some of
 //   the faces and for the Catalan solids the circumscribed sphere meets only some of the corners.
-//   
+//   .
 //   **Orientation:**
 //   Orientation is controled by the facedown parameter.  Set this to false to get the canonical orientation.
 //   Set it to true to get the largest face oriented down.  If you set it to a number the module searches for
 //   a face with the specified number of vertices and orients that face down.
-//   
+//   .
 //   **Rounding:**
 //   If you specify the rounding parameter the module makes a rounded polyhedron by first creating an
 //   undersized model and then expanding it with `minkowski()`.  This only produces the correct result
 //   if the in-sphere contacts all of the faces of the polyhedron, which is true for the platonic, the
 //   catalan solids and the trapezohedra but false for the archimedean solids.
-//   
+//   .
 //   **Children:**
 //   The module places children on the faces of the polyhedron.  The child coordinate system is
 //   positioned so that the origin is the center of the face.  If `rotate_children` is true (default)
@@ -90,7 +90,7 @@ function _unique_groups(m) = [
 //   With `repeat=false` each child is used once.  You can specify `draw=false` to suppress drawing of
 //   the polyhedron, e.g. to use for `difference()` operations.  The module sets various parameters
 //   you can use in your children (see the side effects list below).
-//   
+//   .
 //   **Stellation:**
 //   Technically stellation is an operation of shifting the polyhedron's faces to produce a new shape
 //   that may have self-intersecting faces.  OpenSCAD cannot handle self-intersecting faces, so we
@@ -99,7 +99,7 @@ function _unique_groups(m) = [
 //   no stellation is performed.  Otherwise stellate gives the pyramid height as a multiple of the
 //   edge length.  A negative pyramid height can be used to perform excavation, where a pyramid is
 //   removed from each face.
-//   
+//   .
 //   **Special Polyhedra:**
 //   These can be selected only by name and may require different parameters, or ignore some standard
 //   parameters.
@@ -112,7 +112,7 @@ function _unique_groups(m) = [
 //     * `h`: Distance from the center to the apex.
 //     * `r`: Radius of the polygon that defines the equatorial vertices.
 //     * `d`: Diameter of the polygon that defines the equatorial vertices.
-//   
+//   .
 //   * Named stellations: various polyhedra such as the Kepler-Poinsot solids are stellations with
 //    specific pyramid heights.  To make them easier to generate you can specify them by name.
 //    This is equivalent to giving the name of the appropriate base solid and the magic stellate