Sierpinski Carpet: Fractal Dimension
Автор: Euler's Academy
Загружено: 2022-11-15
Просмотров: 5072
Fractal Playlist: • Fractals
This video continues with the Sierpinski Carpet by determining the fractal dimension of the object.
Video on Fractal Dimension: • Fractal Dimension
The general process for creating this fractal is to start with a square, divide it into 9 smaller, equally sized squares, and then remove the middle square. This process will then be repeated on the remaining 8 smaller squares. The Sierpinski Carpet is created after carrying out this process infinitely times.
The Sierpinski Carpet has a fractal dimension equal to approximately 1.89 and has an area equal to zero. These topics will be explored in later videos.
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