Finding Textile Patterns from Mathematics
Remember, nearly all of our work with point sets are mathematically generated using my Raptor bundle's:
blueprint_size+=$input
i = {R.. ∫x}
for i in {1..$blueprint_size}
do
echo "$blueprint" to blueprint
So take your time and get to know each pattern naturally found in nature. Take a moment to notice how the wave-oscillation effect of angles (y:θ, z:ψ ) change the patterns observed at x:φ, these will be our favorite angles to reference when applying 1=cos^2x+sin^2x to our i^4, scalar-gears a b c ... , affixed to blueprint x:φ according to the radii between the abscissa, ordinate, and height limits of the graph found in our Mech A Notebook. By positioning our scalar-gears according to the scalar container cube-structure, m^3, to fulfill our sin(α)F(m^4)^0.5 time unit converting blueprint x:φ into the mechanical torque requirement for blueprint y:θ, z:ψ to complete as the mechanical output of our to-scale cube-structure, m^3, operating at the speed of sin(α)F(m^4)^0.5 determined by each vector field + differential step in our blueprint instructions for F.
Generating these graphs is quintessential to every successful job output by Mankind in the history of mathematics and architecture. Therefore, if you have a moment, sit back and meditate visually on the origins of the quintessence in beauty of nature like I did by reading A Beautiful Question and Siddhartha.
xoxo
Gabriel