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What else can I help you with?
Who invented the dragon curve fractal?
The dragon curve was first described by Benoit Mandelbrot.
The Koch Curve has a finite length?
false
Who discovered fractals?
Benoît B. Mandelbrot[ is a French mathematician, best known as the father of fractal geometry
What is the fractal dimension of an hollow circle?
A hollow circle is not a fractal.
What is difference between robots and fractal robots?
a robot is only a machine and fractal is reconfigurable machine.
What fractal is created when each line segment is bent up at the middle so that its length is increased by?
koch curve
What fractal is created when each line segment is bent up at the middle so that its length is increased by 1-3 infinitely repeated?
4
What fractal is created when each line segment is bent up at the middle so that its length is increased by one third infinitely repeated?
Koch Curve APEX :)
A Koch curve has length?
A Koch curve has INFINITE length.
How do you work out the perimeter of the Koch snowflake fractal?
Technically, you can't. The Koch snowflake is self-similar. So the perimeter is infinity.
What is a ''Fractal''?
A fractal is a rough or fragmented geometric shape that can be split into parts, each of which is (at least approximately) a reduced-size copy of the whole (self similar). The term "fractal" was coined by Benoît Mandelbrot in 1975 and was derived from the Latin fractus meaning "broken" or "fractured." A mathematical fractal is based on an equation that undergoes iteration, a form of feedback based on recursion.
Who invented the dragon curve fractal?
The dragon curve was first described by Benoit Mandelbrot.
Why is a koch curve infinite?
The Koch curve is considered infinite because it is created through an iterative process that adds infinitely many segments to its structure. Starting with a straight line, each iteration replaces the middle third of each line segment with two segments that form a triangle, increasing the total length without bound. As this process continues indefinitely, the curve's length approaches infinity, while the overall shape remains a finite area. Thus, the Koch curve exemplifies a fractal, showcasing complexity and infinity within a finite space.
What is the name of the most famous fractal triangle?
Either the koch snowflake or the Sierpinski triangle
What is special characteristic of koch snowflake?
It is a fractal: each enlargement of the snowflake is an identical image.
How do you use fractal in a sentence?
A fractal is a geometric curve or figure such that each part of it has the same statistical character as the whole. An alternative definition is a curve which appears the same at any level of magnification.
A Koch curve has what length?
infinate
