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Beispieldateien
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Fractals
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Distribution.par
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2000-10-04
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Black_Hole {
; *.par file generated by ChaosPro
; An old fractal coming from the Amiga...
Type=Mandel24
PalName=B1
WinWidth=320
WinHeight=256
DisplayDepth=8
Corners=-1.027436912228875/-1.02743691221796/0.361302386793887/0.361302386804801
params=0.0/0.0
MaxIter=+5000
}
Dynamite {
; Author: Martin Pfingstl
; Date: Oct 1998
; during a long, long night I searched...
Type=Tiera_Mandel
PalName=Chroma
WinWidth=320
WinHeight=256
Corners=-0.12754822/-0.12746277/0.88292033/0.88300273
params=0.0/0.0/0.0/0.0
MaxIter=+1179
Bailoutest=+7
BailoutVar=-1.100000000000000
Analysis=+3
Operation=+19
Colorseparation=+2
Factor1=+1
Factor2=+10
Factor3=+1
}
EmeraldMandel { ; *.par file generated by ChaosPro
; Note: Fractal types Julia24/Mandel24 has been speeded up
; to obtain the best performace from a Pentium processor
; So don't wonder why other fractals are so slow...
reset type=Mandel24
corners=-0.742207373345152/-0.742207373265270/-0.143795807116563/-0.143795807056629
maxiter=2000
}
Face2Face {
; Author: Martin Pfingstl
; Date: Oct 1998
; Originally Hypnotoeyes, now a strange version...
; Bailouttest=lauw and BailoutVar near -1 is the secret...
Type=Julia
PalName=Vertigo
PalOffset=49.900
WinWidth=320
WinHeight=257
Corners=-0.1624/0.1748/0.7344/0.9849
params=0.258919/0.000000176951/0.0/0.0
Bailout=+1000.000000000000000
Insidemult=+100.000000000000000
Bailoutest=+7
BailoutVar=-0.900000000000000
}
Fantasia { ; Author: Martin Pfingstl
; Date: Oct 1998
; do YOU know a good name for this one?
Type=Tiera_Julia
PalName=Tier
WinWidth=320
WinHeight=256
Corners=0.0192394/0.01952315/0.00170582/0.00191863
params=0.230949256391926/-0.54046333275481/0.0/0.0
MaxIter=+250
Bailoutest=and
BailoutVar=+0.1
Analysis=+2
Operation=+10
Factor2=+1.5
Factor3=+0.9
}
Galaxy {
; Autor: Martin Pfingstl
; Datum: 7.3.1998
Type=Mandel24
PalName=Default
WinWidth=320
WinHeight=256
Corners=-0.6983003839/-0.6983000501/0.3608918055/0.3608921274
params=0.0/0.0
ColormodeType=+2
ColormodeSpeed=+4.770000000000000
ColormodeAccel=+7.700000000000000
MaxIter=+9310
}
GoldenBuddha { ; *.par file generated by ChaosPro
reset type=mandel24
corners=-0.74634241494000/-0.74634241264000/+0.0989061898400/+0.0989061915600
maxiter=4000
}
IFS_Fern {
Type=IFS
PalName=< Default >
WinWidth=320
WinHeight=256
DisplayDepth=8
Corners=-4.96/5.039/-0.976/11.023
MaxIter=+400000
Formula=fern
}
Lyapunov {
Type=Lyapunov
PalName=Jute
WinWidth=320
WinHeight=256
DisplayDepth=8
Corners=3.4173/3.9173/2.4809/2.8559
Angle=+31.230000000000000
Settle=+100
MaxIter=+200
Chaos=+1
ChaosColor=+100.000000000000000
Sequence=BABAABA
}
Mandel {
; Simple mandelbrot set
; well, too simple...
; So I decided to 3D transform it.
; Not enough, I decided to overlay it with a plasma fractal to
; get a nice effect (3D mandelbrot set with a nice plasma texture...)
; So please first calculate Plasma fractal in the list, after
; that calculate this fractal...
Type=Mandel24
Dims=1
PalName=<Default>
WinWidth=320
WinHeight=256
DisplayDepth=8
Corners=-2.1/0.7/-1.35/1.35
params=0.0/0.0
Drawmode=+0
Overlay=+1
OvlName=Plasma
OvlFactor2=+0.005000000000000
Knotx2=+8.000000000000000
Knotx3=+13.000000000000000
Knotx4=-10000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000.000000000000000
Knotx5=+28.000000000000000
Knotx6=+33.000000000000000
Knotx7=+40.000000000000000
Knotx8=+75.000000000000000
Knotx9=+80.000000000000000
Knotx10=+89.000000000000000
Knotx11=+128.000000000000000
Knotx12=+133.000000000000000
Knotx13=+141.000000000000000
Knotx14=+147.000000000000000
Knotx15=-10000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000.000000000000000
Knoty2=+46.578862833279970
Knoty3=+49.797622871827997
Knoty4=-10000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000.000000000000000
Knoty5=+39.641651236248826
Knoty6=+39.644676808384510
Knoty7=+39.648912609374477
Knoty8=+39.670091614324292
Knoty9=+39.673117186459983
Knoty10=+39.678563216304219
Knoty11=+39.702162678962587
Knoty12=+39.705188251098278
Knoty13=+39.710029166515376
Knoty14=+40.015611952220148
Knoty15=-10000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000.000000000000000
}
Pfau {
; Autor: Martin Pfingstl
; Datum: 7.3.1998
; strange animals are lying in fractals...
Type=Tiera_Mandel
PalName=Matisse
WinWidth=320
WinHeight=256
DisplayDepth=24
Corners=-0.742661/-0.737192/0.180285/0.185559
params=0.0/0.0/0.0/0.0
ColormodeType=+2
ColormodeSpeed=+0.710000000000000
ColormodeAccel=+4.260000000000000
MaxIter=+250
Analysis=+8
Operation=+11
Factor1=+5.000000000000000
Factor2=+5.000000000000000
Factor3=+5.000000000000000
}
Plasma {
; This fractal just calculates plasma
; It is ment for fractal "Mandel", as "Mandel"
; needs this fractal to get the effect...
; so please calculate this fractal, and after
; that, calculate Mandel
Type=Plasma
PalName=Earth
PalOffset=241.600
WinWidth=320
WinHeight=256
DisplayDepth=8
RotateX=+0.000000000000000
RotateY=+0.000000000000000
ColormodeSpeed=+3.814000000000000
ColormodeAccel=+1.000600000000000
Drawmode=+0
Overlay=+1
OvlName=Plasma
Knotx1=-387.000000000000000
Knotx2=-281.000000000000000
Knotx3=-120.000000000000000
Knotx4=-70.000000000000000
Knotx5=-10000000000.000000000000000
Knotx6=-10000000000.000000000000000
Knotx7=-10000000000.000000000000000
Knotx8=-10000000000.000000000000000
Knoty1=+295.720720720720750
Knoty2=+248.873873873873860
Knoty3=+65.126613099586081
Knoty4=+52.729080431783146
Knoty5=-10000000000.000000000000000
Knoty6=-10000000000.000000000000000
Knoty7=-10000000000.000000000000000
Knoty8=-10000000000.000000000000000
}
Snowflake_Color {
Type=LSystem
PalName=< Default >
WinWidth=320
WinHeight=256
DisplayDepth=8
Corners=-0.608/6.172/-4.746/2.011
MaxIter=+4
Formula=SnowflakeColor
}
Spinnennetz {
; Author: Martin Pfingstl
; Date: Oct 1998
; discovered while searching for a bug...
; (the bug in the web? )
Type=Tiera_Julia
PalName=B1
WinWidth=320
WinHeight=256
DisplayDepth=24
Corners=-0.00254/0.001999/-0.00133/0.002074
params=0.230949256391926/-0.54046333275481/0.0/0.0
MaxIter=+250
Bailin=+0.020000000000000
Analysis=+2
Operation=+6
Factor1=+100.000000000000000
Factor2=+100.000000000000000
Factor3=+100.000000000000000
}
StringsAttached { ; *.par file generated by ChaosPro
reset type=mandel24
corners=-0.747702075694142/-0.747702075580349/-0.0790796606892147/-0.0790796606022925
maxiter=5000
}
Surrounding { ; *.par file generated by ChaosPro
reset type=mandel24
corners=-1.02743691229965183/-1.02743691229419464/+0.361302386798869/+0.361302386804326
maxiter=5000
}
SV2creature { ; *.par file generated by ChaosPro
reset type=mandel24
corners=-1.252265512077/-1.252265431264/-0.037538493517/-0.037538554096
maxiter=1000
}