- /* View allows to select the fisheye views. Because
- of the fixed size of the window that shows the graph, we normally
- can only see a small amount of a large graph. If we shrink the graph
- such that it fits into the window, we cannot recognize any detail
- anymore. Fisheye views are coordinate transformations: the view onto
- the graph is distort, to overcome this usage deficiency. The polar
- fisheye is easy to explain: assume a projection of the plane that
- contains the graph picture onto a spheric ball. If we now look onto
- this ball in 3 D, we have a polar fisheye view. There is a focus
- point which is magnified such that we see all details. Parts of the
- plane that are far away from the focus point are demagnified very
- much. Cartesian fisheye have a similar effect; only the formula for
- the coordinate transformation is different. Selecting cfish means
- the cartesian fisheye is used which demagnifies such that the whole
- graph is visible (self adaptable cartesian fisheye). With fcfish,
- the cartesian fisheye shows the region of a fixed radius around the
- focus point (fixed radius cartesian fisheye). This region might be
- smaller than the whole graph, but the demagnification needed to show
- this region in the window is also not so large, thus more details
- are recognizable. With pfish the self adaptable polar fisheye is
- selected that shows the whole graph, and with fpfish the fixed
+ /* View allows to select the fisheye views. Because
+ of the fixed size of the window that shows the graph, we normally
+ can only see a small amount of a large graph. If we shrink the graph
+ such that it fits into the window, we cannot recognize any detail
+ anymore. Fisheye views are coordinate transformations: the view onto
+ the graph is distort, to overcome this usage deficiency. The polar
+ fisheye is easy to explain: assume a projection of the plane that
+ contains the graph picture onto a spheric ball. If we now look onto
+ this ball in 3 D, we have a polar fisheye view. There is a focus
+ point which is magnified such that we see all details. Parts of the
+ plane that are far away from the focus point are demagnified very
+ much. Cartesian fisheye have a similar effect; only the formula for
+ the coordinate transformation is different. Selecting cfish means
+ the cartesian fisheye is used which demagnifies such that the whole
+ graph is visible (self adaptable cartesian fisheye). With fcfish,
+ the cartesian fisheye shows the region of a fixed radius around the
+ focus point (fixed radius cartesian fisheye). This region might be
+ smaller than the whole graph, but the demagnification needed to show
+ this region in the window is also not so large, thus more details
+ are recognizable. With pfish the self adaptable polar fisheye is
+ selected that shows the whole graph, and with fpfish the fixed