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+ ECHELLE DISPERSION FUNCTION FITTING KEYS
+
+
+CURSOR KEY SUMMARY
+
+? Help c Print coordinates d Delete point
+f Fit dispersion o Fit with fixed order offset q Quit
+r Redraw graph u Undelete point w Window graph
+x Set ordinate y Set abscissa I Interrupt
+
+
+COLON COMMAND SUMMARY
+
+:show :function [value] :highreject [value] :lowreject [value]
+:niterate [value] :xorder [value] :yorder [value]
+
+
+CURSOR KEYS
+
+? Print this list of cursor keys
+c Print cursor coordinates
+d Delete the nearest undeleted point to the cursor
+f Fit dispersion function including determining the order offset
+o Fit dispersion function with the order offset fixed
+q Quit and return to the spectrum display
+r Redraw the graph
+u Undelete the nearest deleted point to the cursor (may be outside the window)
+w Window the graph (type ? to the window prompt for more help)
+x Set the quantity plotted along the ordinate (x axis)
+y Set the quantity plotted along the abscissa (y axis)
+I Interrupt the task immediately
+
+
+COLON COMMANDS
+
+:show Print current function and orders
+:function [value] Print or set the function type (chebyshev|legendre)
+:highreject [value] Print or set high rejection limit
+:lowreject [value] Print or set high rejection limit
+:niterate [value] Print or set number of rejection iterations
+:xorder [value] Print or set the order for the dispersion dependence
+:yorder [value] Print or set the order for the echelle order dependence
+
+
+The dispersion function fitted is given by a two dimensional function
+(either chebyshev or legendre) of the pixel position along the
+dispersion of an order (called x) and the order number (called y). The
+order number is determined from the aperture number by an offset and
+direction of increasing order number. The basic order dependence is
+separated from the surface function as given below.
+
+ y = offset +/- aperture
+ wavelength = f (x, y) / y