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The first graph of the Mandelbrot set was achieved by Robert Brooks and Peter Matelski in 1978.




  o o o o o o o o o o o o o o o o o o o o o o o O O O O O O O O O O O O O O O o o o o o o o o o o o o o o o o o o . . . . . .
o o o o o o o o o o o o o o o o O O O O O O O O O O O O O O O O O O O O O O O O O O O O O o o o o o o o o o o o o . . . . .
o o o o o o o o o o o o O O O O O O @ @ @ @ @ @ @ @ @ O O O O O O O O O O O O O O O O O O O O O O o o o o o o o o o o . . .
o o o o o o o o o O O O O O @ @ @ @ . . . O o O . . @ @ @ @ @ O O O O O O O O O O O O O O O O O O O O O o o o o o o o o . .
o o o o o o O O O O O O @ @ @ @ @ . O O @ O O o o . . @ @ @ @ @ @ @ O O O O O O O O O O O O O O O O O O O O O o o o o o o .
o o o o O O O O O O @ @ @ @ @ . . o O o O O @ O o . . . . @ @ @ @ @ @ @ @ O O O O O O O O O O O O O O O O O O O O o o o o o
o o O O O O O O @ @ @ @ @ . . . o @ . O @ @ @ o . O o . . . @ @ @ @ @ @ @ @ @ O O O O O O O O O O O O O O O O O O O O o o o
o O O O O O O @ @ @ @ . . . . o O @ o @ @ @ @ @ O @ O o o o . . @ @ @ @ @ @ @ @ @ O O O O O O O O O O O O O O O O O O O o o
O O O O O O @ @ . . . o o o o O @ O @ @ @ @ @ @ . . @ O O o o o o . . @ @ @ @ @ @ @ @ O O O O O O O O O O O O O O O O O O O
O O O O O @ @ o O . O O O @ . O . . @ @ @ @ @ o o O @ . o . O O @ O o . . . . @ @ @ @ @ @ O O O O O O O O O O O O O O O O O
O O O O @ @ . @ O o O @ O @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ o o O o o . . . . . . @ @ @ @ O O O O O O O O O O O O O O O
O O O O @ . . o . @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ . @ o @ O o o o . . . . . . . . @ @ @ O O O O O O O O O O O O
O O O @ @ . o O @ O @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ . @ O o o o . . . . . . o o o . @ @ @ O O O O O O O O
O O @ @ @ . o o . O @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ . @ O O O O O . @ O O O @ . O o . . @ @ @ @ @ O O O
O O @ @ @ o @ O @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ o O . . . o O @ O O o . O @ O O o . . . . @ @ @ @ @ @
O O @ @ @ . O O @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ O @ O . . . @ @ @ @ @ @ . . O O o . . . . . @ @ @ @
O @ @ @ @ . o . @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ . @ o @ @ o . . . . . @ @ @
O @ @ @ @ . o O O @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ . . @ . o @ O o o o o . @
O @ @ @ @ . . o O O @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ . o O o @ @ @ @ O O
O @ @ @ @ . . o O . @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ O o O o . @ . @ @ @
O @ @ @ @ . o O @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ o o . . o @ O O o o o o @
O @ @ @ @ . o . @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ . @ @ @ @ @ @ @ @ @ @ o @ o @ @ @ o . . . . . @ @
O @ @ @ @ . O . @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ O @ @ @ @ O @ @ o . O O o . . . . . @ @ @ @
O O @ @ @ o O O @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ O O o . . o o @ O @ O o . o o O o . . . . @ @ @ @ @ @
O O @ @ @ . o @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ O . @ O O O O @ o @ O O O @ o O o . . @ @ @ @ @ O O O
O O O @ @ . o O @ @ o @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ . @ O o o o o . . . . o o o o . @ @ @ O O O O O O O O
O O O @ @ . . o . o @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ . o @ O o o o . . . . . . . . . @ @ O O O O O O O O O O O O
O O O O @ @ . O O o O O @ O @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ . @ @ . . O o o . . . . . . . @ @ @ @ O O O O O O O O O O O O O O
O O O O O @ @ o o . O O @ . o @ @ O O o @ @ . @ @ @ o @ o . O . @ o O o . . . @ @ @ @ @ @ O O O O O O O O O O O O O O O O O
O O O O O O @ @ . . o o o o O O @ O O @ @ @ @ @ . . @ O O O o o o . . @ @ @ @ @ @ @ @ O O O O O O O O O O O O O O O O O O O
O O O O O O O @ @ @ . . . . . o O @ @ @ @ @ @ @ @ @ O o o o . . . @ @ @ @ @ @ @ @ O O O O O O O O O O O O O O O O O O O O o
o o O O O O O O @ @ @ @ @ . . . o o o O @ o . @ o O o . . . @ @ @ @ @ @ @ @ @ O O O O O O O O O O O O O O O O O O O O o o o
o o o o O O O O O O @ @ @ @ @ . . o @ o @ O @ O o . . . . @ @ @ @ @ @ @ @ O O O O O O O O O O O O O O O O O O O O o o o o o
o o o o o o O O O O O @ @ @ @ @ @ o @ @ . @ o o o . . @ @ @ @ @ @ @ @ O O O O O O O O O O O O O O O O O O O O o o o o o o .
o o o o o o o o o O O O O O @ @ @ @ . . o O @ O . . @ @ @ @ @ @ O O O O O O O O O O O O O O O O O O O O o o o o o o o o . .
o o o o o o o o o o o o O O O O O @ @ @ @ . . @ @ @ @ @ O O O O O O O O O O O O O O O O O O O O O o o o o o o o o o o . . .
o o o o o o o o o o o o o o o o O O O O O O O O O O O O O O O O O O O O O O O O O O O O O o o o o o o o o o o o o o . . . .
o o o o o o o o o o o o o o o o o o o o o o O O O O O O O O O O O O O O O O O o o o o o o o o o o o o o o o o o . . . . . .

imagCount:38

realCount:2356

arggCount:29581





The Mandelbrot set is the set of values of c in the complex plane for which the orbit of 0 under iteration of the complex quadratic polynomial z*n+1 = z*n2 + c remains
bounded. That is, a complex number, c, is part of the Mandelbrot set if, when starting with z*0 = 0 and applying the iteration repeatedly, the absolute value of z*n
never exceeds a certain number (that number depends on c) however large n gets.