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Some common techniques for generating fractals would be to use iterated function systems, strange attractors, escape-time fractals, and random fractals.

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When were fractals discovered?

Benoit Mandelbrot is the man who is usually credited to have discovered fractals in the year 1975. He was the first person to use this word and was also the first man to represent them in visual form. But history also shows that some facts about fractals were known to mathematicians as early as the 17th century.


What are 2 examples of fractals?

I am a kid, so I might not nail it, but some examples are the dragon curve and julia set.


What is a pre-fractal?

A pre-fractal is a geometric figure that exhibits some characteristics of fractals but does not fully satisfy the criteria to be classified as a true fractal. It typically displays self-similarity or recursive patterns at certain scales but may not possess the infinite complexity or detailed structure seen in true fractals. Pre-fractals can serve as stepping stones in understanding fractal geometry and often help illustrate the principles of self-similarity and scaling. Examples include shapes like the Koch curve before it is iteratively refined infinitely.


Why were fractals made?

Fractals are geometric shapes that you can break up into parts and each part has a property known as self similarity. This property simply means that each little part has the same general shape as the big part it came from. Fractals occur in nature so why cannot simply answer the question why were they made. One example is frost crystals that appear on a glass window. In math we create these patterns for many reasons. One is just because they are very pretty. But the also interest mathematicians. People who study calculus like them because they have certain very interesting properties. ( some of them do0. One example is that of being everywhere continuous but nowhere differentiable. It is not too important to understand exactly what it means, just to know that it is a very surprising result in math. It turns out that fractals are important in studying complex numbers too. Something that most people would never guess. There are fractals called Julia sets named after a mathematician with the last name Julia. I will post a link of a gallery of fractals. Many people enjoy looking at them. Now you know their beauty goes much deeper than just their looks!


What is the importance of algebra for generating sequences?

Some sequences are defined by rules and algebra is a mathematical way of describing rules.

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When were fractals discovered?

Benoit Mandelbrot is the man who is usually credited to have discovered fractals in the year 1975. He was the first person to use this word and was also the first man to represent them in visual form. But history also shows that some facts about fractals were known to mathematicians as early as the 17th century.


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They are used to model various situations where it is believed that some infinite "branching" effect best describes the geometry. For examples of how I have employed fractals as a theoretician, check out the "related links" included with this answer. I hope you like what you see.


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What are 2 examples of fractals?

I am a kid, so I might not nail it, but some examples are the dragon curve and julia set.


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