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Products

RSK version 1.16 - downloadable version ($30 – US)

  • Flexible and full-featured
  • Easy to learn.  Includes construction sequence examples. Click on an image to find out how to create that image from scratch
  • Exports to .bmp, .jpg, .png and .obj file formats
  • Buy now

Features of RSK

  • Getting Started Tutorial
  • Construction Sequences
    • Complete, sequencial instructions for creating basic shapes to get started quickly. 
    • For example, to create a Julia set (right-handed):
  • Select Remote button [MS 2D]
    Select Menu Command: Type/Julia
    Select Menu Command: Image/Set All Plane Parameters Equal
    Select Menu Command: Image/RSK-Rxy

  • Built in Formulas
    • z²+c --- the standard Mandelbrot or Julia set
    • cz(1-z) --- the self-squared dragon set
    • c(z-1/z) --- alternate Mandelbrot or Julia set
    • z²+j+kzn --- Phoenix curve (Ushiki)
    • z³+c --- cubic Mandelbrot or Julia set
    • z^exp+c --- Exponential Mandelbrot set; exp may be complex using the exp_imag variable (in Parameters window) as its imaginary component
    • Loxodromic -- a Mandelbrot set based on logarithmic spirals, by Thomas Kromer
    • Sinus -- a loxodromic MS variation by Thomas Kromer

    • Verhulst's donor -- Donor formula based on Verhulst's bifurcation

    • Popcorn -- the "time discrete dynamical system" used as an iterative formula, by Clifford A Pickover

    • Newton -- Newton's method applied to z=z^exp-c, where exp (in Parameters window) is a complex number; abs(exp_real)<=99 and abs(exp_imag)<=20

    • Newton Sine -- Newton's method applied to z=sin(z)-c

  • User-defined formulas
  • 3D Quaternion exports:
    • Wavefront object format [OBJ]
    • Lightflow mesh [LFM]
    • Virtual reality [WRL]
    • Triangle object [POV]
    • AutoCad [DXF]
  • Easy color adjustments
  • Animation tutorial
  • Integrated video routines allow easy morphing and rotating between key frames
  • Hot Keys
  • PDF (printable) Manual
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Theory of the 42's

Morph in 10-d Space-Time

Features of RSK

Fractal Science Gallery

Fractal Art Gallery

Why?