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Object common:Generic common:Formula common:DivergentFormula mt:MT_PopcornJulia
class
Mark Townsend, May 2008
class MT_PopcornJulia(common.ulb:DivergentFormula) { ; ; Mark Townsend, May 2008 ; public: complex func Init(complex pz) return pz endfunc complex func Iterate(complex pz) float x = real(pz) float y = imag(pz) float xx = x x = x - @h * sin(y + tan(3 * y)) y = y - @h * sin(xx + tan(3 * xx)) return (x + flip(y)) endfunc default: title = "Popcorn Julia" param p_power visible = false endparam float param h caption = "Step Size" default = (0.05) endparam float param p_bailout caption = "Bailout value" default = 4 min = 1.0 exponential = true endparam }
Constructor Summary | |
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MT_PopcornJulia()
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Method Summary | |
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complex |
Init(complex pz)
Set up for a sequence of values |
complex |
Iterate(complex pz)
Produce the next value in the sequence |
Methods inherited from class common:DivergentFormula |
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GetUpperBailout, IsBailedOut |
Methods inherited from class common:Formula |
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GetLowerBailout, GetPrimaryExponent |
Methods inherited from class common:Generic |
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GetParent |
Methods inherited from class Object |
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Constructor Detail |
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public MT_PopcornJulia()
Method Detail |
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public complex Init(complex pz)
DivergentFormula
This function will be called at the beginning of each sequence of values (e.g. at the beginning of each fractal orbit).
Init
in class DivergentFormula
pz
- seed value for the sequence; for a normal fractal formula, this will be #pixel
public complex Iterate(complex pz)
Formula
As long as the sequence has not bailed out, this function will be continually called to produce sequence values.
Iterate
in class Formula
pz
- previous value in the sequence; corresponds to #z in a fractal formula. Note that you should always use this value for computing the next iteration, rather than a saved value, as the calling code may modify the returned value before passing it back to the next Iterate() call.
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