Transformation Identity - Ric's Fractal Exhibition
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Topics: Identity. Please see
topics identity
.
It is assumed that terms like
mabrot, nova, zcLogisticMap, disc, zcSand
are known from this website.
Clicking on the thumbnail image, a large version is shown.
zcDumbbell
s=0.3
nova
s=1.0
zcDumbbell
s=0.3
zcSand
s=2.0
expRow
s=0.0
zcNova
s=2.0
\(\mathbf{\bf\: a10(zcDumbbell)}\)
\(\mathbf{\bf\: a5(nova)}\)
\(\mathbf{\bf\: acosh(cosh(zcDumbbell))}\)
\(\mathbf{\bf\: acosh(cosh(zcSand))}\)
\(\mathbf{\bf\: acot(cot(expRow))}\)
\(\mathbf{\bf\: acsch(csch(zcNova))}\)
nova
s=1.0
zcSand
s=2.0
blueDouble
s=0.0
expRow
s=0.0
expRow
s=0.0
moon
s=1.0
\(\mathbf{\bf\: asec(sec(nova))}\)
\(\mathbf{\bf\: asec(sec(zcSand))}\)
\(\mathbf{\bf\: asin(sin(blueDouble))}\)
\(\mathbf{\bf\: asin(sin(expRow))}\)
\(\mathbf{\bf\: asinh(sinh(expRow))}\)
\(\mathbf{\bf\: atan(tan(moon))}\)
moon
s=1.0
moon
s=1.0
nova
s=1.0
xNova
s=1.0
moon
s=1.0
zcDumbbell
s=0.3
\(\mathbf{\bf\: atan(tan(moon))}\)
\(\mathbf{\bf\: atan(tan(moon))}\)
\(\mathbf{\bf\: atan(tan(nova))}\)
\(\mathbf{\bf\: atanh(tanh(nova))}\)
\(\mathbf{\bf\: log(exp(moon))}\)
\(\mathbf{\bf\: log(exp(zcDumbbell))}\)