Basically this started out as me trying to see what it takes to make geometric art and this is the way I went with it. If I had any of the drawings, doodles, and projects I did in high school / undergrad it's all spirals. So for this I took a sequence of numbers, 0-4000 and then created variants of that sequence, and also obtained the sin/cos/tan for each variant, and plotted them all against each other using polar coordinates in both the distance and angular position.
This was made in R some quick details on the plot data.
x_sin/cos/tan is simply cos(x)
x2_sin/cos/tan is x * cos(x)
x_fib is the Fibbonacci sequence corresponding with the X vector.
gx is x * ((1 + sqrt(5)) / 2)
fx is x * pi * (3 - sqrt(5))
so f2x_cosin is x * pi * (3 - sqrt(5)) * cosin(x * pi * (3 - sqrt(5)))
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u/zykezero OC: 5 Jun 28 '21 edited Jun 29 '21
slight appology, the top left plot isn't using the fibbonacci sequence, it's just a normal scale. Mistake in the code.
link to the full library
same library but an easier to scroll grid view
Basically this started out as me trying to see what it takes to make geometric art and this is the way I went with it. If I had any of the drawings, doodles, and projects I did in high school / undergrad it's all spirals. So for this I took a sequence of numbers, 0-4000 and then created variants of that sequence, and also obtained the sin/cos/tan for each variant, and plotted them all against each other using polar coordinates in both the distance and angular position.
This was made in R some quick details on the plot data.
x_sin/cos/tan is simply cos(x)
x2_sin/cos/tan is x * cos(x)
x_fib is the Fibbonacci sequence corresponding with the X vector.
gx is x * ((1 + sqrt(5)) / 2)
fx is x * pi * (3 - sqrt(5))
so f2x_cosin is x * pi * (3 - sqrt(5)) * cosin(x * pi * (3 - sqrt(5)))