-\n Our <b>TUI Scripts</b> show how to use
-\ref tui_measurement_tools_page "Measurement Tools" with <b>TUI
-commands</b>.
-
-\n <em>To use measurement tools:</em>
-\par
-In the <b>Main menu</b> select \b Measures submenu.
-
-\anchor point_coord_anchor
-<br><h2>Point coordinates</h2>
-
-\n Returns the coordinates of a point.
-
-\n <b>Result:</b> Point coordinates (X, Y, Z) in 3D space in the form of Python Tuple.
-\n <b>TUI Command:</b> <em>geompy.PointCoordinates(Point),</em>
-where \em Point is a point whose coordinates are inquired.
-
-\image html measures1.png
-
-\anchor basic_prop_anchor
-<br><h2>Basic properties</h2>
-
-\n Returns the properties (Length, Surface & Volume) for the selected
-geometrical object.
-
-\n <b>Result:</b> Display Length, Surface & Volume in the form of
-Python Tuple.
-\n <b>TUI Command:</b> <em>geompy.BasicProperties(Shape),</em> where
-\em Shape is a shape whose properties are inquired.
-
-\image html neo-basicprop.png
-
-\anchor center_mass_anchor
-<br><h2>Center of mass</h2>
-
-\n Calculates and returns the coordinates of the gravity center for
-the selected geometrical object.
-
-\n <b>Result:</b> GEOM_Object (vertex).
-\n <b>TUI Command:</b> <em> geompy.MakeCDG(Shape),</em> where \em Shape is
-the shape for which a center of gravity is computed.
-
-\image html measures3.png
-
-\anchor vertex_by_index
-<br><h2>Get Vertex by Index</h2>
-
-\n It is possible to get the first or the last vertex from an edge or a wire, depending on
-its direction (orientation), or to find the vertex by the index inside the wire.
-The numeration of vertexes starts from 0. This function has only a TUI implementation)
-
-\n <b>Result:</b> GEOM_Object (vertex).
-\n <b>TUI Command:</b> <em> geompy.GetVertexByIndex(Shape, Index),</em>
-<em> geompy.GetFirstVertex(Shape),</em>
-<em> geompy.GetLastVertex(Shape),</em> where \em Shape must be Wire or Edge.
-
-\anchor inertia_anchor
-<br><h2>Inertia</h2>
-
-Returns the axial moments of inertia for the selected geometrical object.
-
-\n <b>Result:</b> Displays the matrix of the own moments of inertia and
-the relative moments of inertia in the form of Python Tuple
- <center>(I11, I12, I13,</center>
- <center>I21, I22, I23,</center>
- <center>I31, I32, I33,</center>
- <center>Ix, Iy, Iz).</center>
-\n <b>TUI Command:</b> <em>geompy.Inertia(Shape),</em> where \em Shape is
-a shape for which the own matrix of inertia and the relative moments of inertia are
-returned.
-
-\image html measures4.png
-
-\anchor normale_anchor
-<br><h2>Normal to a Face</h2>
-
-\n Calculates the normal vector to the selected \b Face. The \b Point
-is a point of the \b Face, where the Normal should be calculated.
-
-\image html normaletoface.png
-
-\anchor boundaries_anchor
-<br><h2>Check Free Boundaries</h2>
-
-\n Detects and highlights wires and edges that are not shared between
-two faces and are considered a shape's boundary.
-
-\n <b>TUI Command:</b> <em>(NoError, ClosedWires, OpenWires) =
-geompy.GetFreeBoundary(Shape),</em> where \em Shape is a shape to be
-checked, \em NoError is false if an error occurred while checking free
-boundaries, \em ClosedWires is a list of closed free boundary wires,
-\em OpenWires is a list of open free boundary wires.
-
-\image html repair9.png
-
-\anchor faces_anchor
-<br><h2>Check Free Faces</h2>
-
-\n Highlights all free faces of a given shape. A free
-face is a face which is not shared between two objects of the shape.
-
-\n \b NOTE: This functionality works only in VTK viewer.
-
-\n \b Result: a list of IDs of all free faces, containing in the shape.
-\n <b>TUI Command:</b> <em>GetFreeFacesIDs(Shape),</em> where \em Shape is
-a shape to be checked.
-
-\image html repair10.png
-
-\anchor bounding_box_anchor
-<br><h2>Bounding box</h2>
-
-Returns the dimensions of the bounding box for the selected
-geometrical object.
-
-\b NOTE: In order to take into account any possible distortion of a shape
-that affects the resulting bounding box, the algorithm enlarges
-the bounding box to the value of the maximum deflection value of
-faces (by iterating through all faces of a shape).
-This functionallity is implemented in such a way in order to have
-satisfactory performance.