Yes - as you "zoom in" on the sides of the snowflake, the same pattern occurs infinitely.
You can never draw a fractal because it is an infinitely replicating pattern. Unlike the decimal representation of a number, for example 1/3 where you can put a dot over the 3 to indicate the fact that the digit recurs infinitely many times, there is no short-cut available for fractals. To draw an approximation of a fractal, you start with some pattern in mind. You then replace some parts of the original pattern by similar but smaller versions of the pattern. Repeat again and again until the end of time - and beyond!
Numbers are not fractal so it is not possible to answer the question.
Yes.
2698x5=13,490
No, there is no relation between the two.
a event that occurs over and over
It is a shape that can be split into two parts and is one of those hipnotising patterns
Yes - as you "zoom in" on the sides of the snowflake, the same pattern occurs infinitely.
You can never draw a fractal because it is an infinitely replicating pattern. Unlike the decimal representation of a number, for example 1/3 where you can put a dot over the 3 to indicate the fact that the digit recurs infinitely many times, there is no short-cut available for fractals. To draw an approximation of a fractal, you start with some pattern in mind. You then replace some parts of the original pattern by similar but smaller versions of the pattern. Repeat again and again until the end of time - and beyond!
The cast of Pi Day - 2008 includes: Ben Bilodeau as Fractal Jessica Burylo as Fractal Michael Fenske as Fractal Joel Jahaye as Fractal Mike Kovac as Oswald Scott Mainwood as Fractal Leoni Ostermann as Fractal Justin Sproule as Roderick Michelle Van Campen as Fractal
Examples of fractals in everyday life would be for example a fern. A fern is a type of leaf with a certain pattern. This pattern is the fractal because as you zoom in on the fern the pattern remains the same. It is the same thing over and over again no matter how far you look into it. This happens because of the fractal dimension.
A hollow circle is not a fractal.
Fractal Records was created in 1994.
The Fractal Prince was created in 2012.
The population of Fractal Analytics is 250.
Fractal Analytics was created in 2000.