In a prior post called Mixing Cosines I substituted a cosine term instead of the usual z to a power in the parallel resistor formula. The cosine added intricate detail to the fractal but if you looked around with this equation you probably noticed there were only z ^ 2 power minibrots in the fractal. Is it possible to increase the order of the minibrots without losing the intricate detail of the cosine? Here is a link to a web page with an image and a formula that attempts to do that:

The PAR file for the image is:

CosinesOfThree { ; Exported from Fracton.

 reset=2004 type=formula formulafile=fracton.frm

 formulaname=F_20121102_1610 passes=1 float=y

 center-mag=-0.3806336003340345/-3.816249585923092e\

 -14/53333334000/1/0/0

 params=-1/1/0/4/-1/0/1/0/0/0 maxiter=2000

 inside=0 periodicity=6

 colors=000C10O40ZA0hI0oS0ua0ym0zy0ym0ua0oS0hI0ZA0O\

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 0zy0ym0ua0oS0hI0ZA0O40C10 }

frm:F_20121102_1610 {

; Similar to the parallel resistance formula

a=real(p1),b=real(p2),d=imag(p1),f=imag(p2),

z=0,c1=pixel-p3,c2=pixel-p4:

z=1/(1/(a*z*(cos(z)-1)+c1)+1/(d*(z^f)+c2)),

|z|<100

}