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Mandelbrot set
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The Mandelbrot set is a two-dimensional mathematical set that is defined in the complex plane as the numbers for which the function does not diverge to infinity when iterated starting at . It was first defined and drawn by Robert W. Brooks and Peter Matelski in 1978, as part of a study of Kleinian groups, with Benoit Mandelbrot obtaining the first high-quality visualizations of the set two years later. Images of the Mandelbrot set exhibit an infinitely complicated boundary that reveals progressively ever-finer recursive detail at increasing magnifications; mathematically, the boundary of the Mandelbrot set is a fractal curve. The Mandelbrot set is well-known outside mathematics and is commonly cited as an example of mathematical beauty. These images, generated by a computer program, show an area of the Mandelbrot set known as "seahorse valley", which is centred on the point , at increasing levels of magnification.Image credit: Wolfgang Beyer


"And happiness is thought to depend on leisure; for we are busy that we may have leisure, and make war that we may live in peace."
Aristotle, Nicomachean Ethics, Book X Chapter 7


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Unity Consciousness

The seventh state, is said to be the perception that all aspects of life are nothing but expressions of Being, or pure consciousness. All of the diversity in life, from the gross to the subtle, is seen as the self-interacting dynamics of Being. The outer and inner realities of life are bridged in Unity Consciousness. One sees the Self in all aspects of creation.
Theory Of Consciousness