Functionzc - Ric's Fractal Exhibition

Topics: Functionzc. Please see topics Functionzc.

It is assumed that terms like mabrot, nova, zcLogisticMap, disc, zcSand are known from this website.

Used functions:
inverse(z)=1/z
sqr(z)=z^2
divide(z,c)=z/c

Clicking on the thumbnail image, a large version is shown.

nova s=0.0	zcMabrot s=0.0	zcLogistic s=0.5	zcLogistic s=0.5	zcMabrot s=0.0	mabrot s=0.0
$\mathbf{\bf\: tan(nova-3.0)+c}$	$\mathbf{\bf\: log(zcMabrot-0.76)+c}$	$\mathbf{\bf\: sin(zcLogistic-7.0)+c}$	$\mathbf{\bf\: sqrt(zcLogistic+1.0)+c}$	$\mathbf{\bf\: log(atan(zcMabrot+2.0))+c}$	$\mathbf{\bf\: exp(atan(mabrot-1.0))+c}$
moon s=0.0	desertTri s=0.0	mabrot s=infinity	nova s=1.0	zcLogistic s=0.5	blueDouble s=0.0
$\mathbf{\bf\: log(c*moon+c)}$	$\mathbf{\bf\: cosh(log(desertTri+1.0+c))}$	$\mathbf{\bf\: divide(sqr(z);mabrot)}$	$\mathbf{\bf\: inverse(nova)}$	$\mathbf{\bf\: inverse(zcLogistic-1.7+c)))}$	$\mathbf{\bf\: divide(blueDouble;mabrot+0.5))}$
mabrot s=0.0	expRow s=0.0	expRow s=0.0	desertTri s=0.0	blueDouble s=0.0	bigFoot s=0.0
$\mathbf{\bf\: catan(mabrot(z;sqr(c))+c)))}$	$\mathbf{\bf\: log(expRow(z;sqr(c))-0.13+c)}$	$\mathbf{\bf\: sqr(log(expRow+c))}$	$\mathbf{\bf\: sqr(desertTri+c)))}$	$\mathbf{\bf\: sqr(log(blueDouble+c)))}$	$\mathbf{\bf\: log(bigFoot+c)}$