An FE fractal-tree by dochtersions

Fractal • Abstract • posted on Mar 16, 2012

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Description

Hi friends, Inspired by Jenny and Badsue, and not to forget the info from Len, I made a quick FE, to try to place the parameters here. I hope it succeeds. Guido Limena 1 is the name of the formula I used. I call this a fractal tree. Do you see the brown trunk? Thank you very much! [DrawSize] X_Size=665 Y_Size=512 [Main] Renderer=Fractal Explorer 2.02 16-03-2012 Comment=no comments SignText=©miesdg FontName=Comic Sans MS FontSize=8 FontBold=0 FontUnderl=0 FontItalic=1 FontColor=16777215 BrushStyle=0 BrushColor=16777215 Position=5 [Fractal] LayerRed=33023 LayerGreen=33023 LayerBlue=33023 X_Coord=-0.509839277197711381 Y_Coord=0.0276817270165069809 W_Coord=1.57171029141257885E-5 X0_Coord=-2.20000004768371584 Y0_Coord=2.20000004768371584 W0_Coord=4.40000009536743168 Precision=2 P1real=-1.38999998569488525 P1imag=2.70000004768371582 P2real=0.5 P2imag=0.5 P3real=0 P3imag=0 P4real=0 P4imag=0 PJreal=0.66 PJimag=0 Function1=0 Function2=0 Rotation=10 Rotation_free=114 BailOut=529 F-Set=1 JulieSet=0 Inverted=1 Transformer=15 Filter=92 Strange=0.00300000002607703209 KeepBlk=0 NoOutside=0 Filter only=1 ST_Number=1 ConstructorA1=1 ConstructorB1=0 ConstructorC1=1 ConstructorD1=0 ConstructorE1=0 ConstructorF1=0 ConstructorG1=0 ConstructorH1=0 ConstructorI1=0 ConstructorJ1=0 ConstructorK1=0 ConstructorL1=0 ConstructorM1=0 Number=91 MaxIter=80 Smoothing=0 [Colors] Palette type=99 ColorOrder=0 Brightness=-14 Contrast=9 Saturation=97 Grayed=0 NewUFpalette=0 IterChanging=8 IterChanging1=8 UFDensity=31.9500007629394531 UFmappingMode=1 InfinityRed=98 InfinityGreen=82 InfinityBlue=79 [Standart palette] RedStep=5 RedShift=126 GreenStep=5 GreenShift=0 BlueStep=5 BlueShift=-255 [Linear palette] Red1=0 Red2=255 Green1=0 Green2=255 Blue1=128 Blue2=0 [Parabola palette] Red1=0 Red2=255 Green1=0 Green2=255 Blue1=255 Blue2=0 [Square palette] Red1=0 Red2=128 Green1=0 Green2=0 Blue1=0 Blue2=255 [UF palette] Count=17 Node0x=11 Node0r=65 Node0g=141 Node0b=87 Node1x=45 Node1r=54 Node1g=114 Node1b=54 Node2x=140 Node2r=71 Node2g=218 Node2b=208 Node3x=141 Node3r=255 Node3g=212 Node3b=179 Node4x=168 Node4r=38 Node4g=43 Node4b=16 Node5x=200 Node5r=253 Node5g=255 Node5b=250 Node6x=207 Node6r=239 Node6g=190 Node6b=33 Node7x=212 Node7r=217 Node7g=173 Node7b=76 Node8x=230 Node8r=92 Node8g=157 Node8b=163 Node9x=237 Node9r=130 Node9g=140 Node9b=163 Node10x=244 Node10r=71 Node10g=87 Node10b=107 Node11x=245 Node11r=33 Node11g=26 Node11b=31 Node12x=255 Node12r=87 Node12g=110 Node12b=87 Node13x=281 Node13r=255 Node13g=239 Node13b=152 Node14x=282 Node14r=255 Node14g=243 Node14b=49 Node15x=289 Node15r=157 Node15g=203 Node15b=38 Node16x=344 Node16r=250 Node16g=174 Node16b=109