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(Made using Inkscape)
So here's the beautiful original by Julie-Yan, and I would very much appreciate it if you would check that out, because that was what inspired me to recreate this in the first place. julie-yan.deviantart.com/art/R…
Also, here's this image without showing my use of the golden ratio. kieranaponte.deviantart.com/ar…
I found that in the Fibonacci spiral (the nautilus shell-looking thing), if a circle is circumscribed around every box (representing the units 1, 1, 2, 3, 5, 8, 13, etc. in the Fibonacci sequence) they all touch at approximately between the two 1-unit boxes (you can't see it too much here because of the gleam in her hair). Or rather, it's approaching that line as the spiral continues. And it's scary how many times it touches a corner of the pentagram. The pentagram can contain an infinite number of fractals, with the size of each diminishing by 1.618 times as it moves down each arm of the star or into the center of the pentagram. And if you take the length of the middle section of the star (where it intersects just above her nose) and multiply that by 1.618, it equates to the length of the arm of the star; that times 1.618 is the length of the star's middle section and the arm of the star. That times 1.618 makes the arm span of the star. There are three Fibonacci spirals in this picture, and each one has several aspects that coincide with the pentagram and with each other.
I think I made a mistake in the directions of the boxes, though.
So here's the beautiful original by Julie-Yan, and I would very much appreciate it if you would check that out, because that was what inspired me to recreate this in the first place. julie-yan.deviantart.com/art/R…
Also, here's this image without showing my use of the golden ratio. kieranaponte.deviantart.com/ar…
I found that in the Fibonacci spiral (the nautilus shell-looking thing), if a circle is circumscribed around every box (representing the units 1, 1, 2, 3, 5, 8, 13, etc. in the Fibonacci sequence) they all touch at approximately between the two 1-unit boxes (you can't see it too much here because of the gleam in her hair). Or rather, it's approaching that line as the spiral continues. And it's scary how many times it touches a corner of the pentagram. The pentagram can contain an infinite number of fractals, with the size of each diminishing by 1.618 times as it moves down each arm of the star or into the center of the pentagram. And if you take the length of the middle section of the star (where it intersects just above her nose) and multiply that by 1.618, it equates to the length of the arm of the star; that times 1.618 is the length of the star's middle section and the arm of the star. That times 1.618 makes the arm span of the star. There are three Fibonacci spirals in this picture, and each one has several aspects that coincide with the pentagram and with each other.
I think I made a mistake in the directions of the boxes, though.
Image size
2049x2080px 1.53 MB
© 2014 - 2024 KieranAponte
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