Pepe,

Yes, I get no error with the script using jQt, so I can explore more.
Your descriptions of the graphs helped me a great deal. Now maybe I can
explore better.
Thank you very much for your clear explanations.


​[snip]

> I do not recall modifying Andrew's script in any way (apart from using just
> a portion).  Perhaps, other members can verify whether it works, or does
> not, on Linux and Windows.
>
> Incidentally, the first graph "z, identity" (]) illustrates how the domain
> coloring technique displays the complex plane (the straight lines are the
> isophase lines (separating eight shades of the colors of the spectrum, from
> red to violet, in the usual anticlockwise phase/angle order); the
> circumferences are the isomagnitude lines.  Together, the isomagnitude and
> isophase lines, form a mesh similar to a spider web.
>
> This graph can be used as a key when trying to interpret the domain
> coloring of other complex functions; for example, Andrew's second graph
> "Exponent" (^) can be thought of as transforming the spider web coloring of
> the complex plane into a quadrangular mesh: the horizontal lines must be
> the isophase lines (because they separate (eight) shades of the spectrum);
> consequently the vertical lines must be the iso magnitude lines (and they
> are evenly spaced because,
>
> NB. Magnitude blocks are logarithmic and have light gradient toward
> NB. increase.
>
> ).  (It is interesting to note that the transformed isomagnitude and
> isophase lines are still perpendicular at their intersections.)
>
> The ccEnhPhGray graphs also use shading intensity to convey information
> about the image of a complex function; for example, the neibourhood around
> the pole (in the center) of Andrew's second ccEnhPhGray graph looks
> different from the zeros.
>
> I hope that you can be able to run eventually Andrew's script without any
> errors and these hints can help you when your spouse is not around.
>
>
>
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