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Subject: The splendor of true
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Date: Sat, 08 Mar 25 23:54:02 +0000
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From: Richard Hachel <r.hachel@tiscali.fr>
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A nice contributor pointed out that the imaginary universe based on i, 
which is an interesting idea to find roots to equations that do not have 
any, that is to say, roughly, to find the roots of the symmetric curve 
pointed at $(0,y) in the Hachel system.

Although physicists use incorrect complex products, since for me, the real 
part of a complex product is (aa'+bb'), and not (aa'-bb'), they 
nevertheless manage to find pretty figures.

So I wondered, what would happen if, instead of working with their 
equations, we worked with mine.

Into what strange world would we fall, if, instead of using 
Z=aa'-bb'+i(ab'+a'b), we used the much more logical and natural equation 
Z=aa'+bb'+i(ab'+a'b).

How would the "Mandelbrot" or the "Julia" obtained be less pretty?

Isn't beauty the splendor of truth?

R.H. 
(suivi sci.math)