Differential equations, for starters, 1,2,3,5,8,13,21,34,55,89,144, are a series whereby each consecutive number seems to be the sum of a two before everything.
Sunflower seeds, cones, flower petals, and pineapple cells arranged according to the Fibonacci numbers are all examples of this mathematical law. Plants that describe the series are sometimes called phyllotaxis (Phyllotaxy).
Aidan Dwyer, a thirteen-year-old prodigy from New York, patented a new design layout for solar cells based on Fibonacci numbers that improves their performance. Students' attention was drawn to the fact that the leaves on the trees were arranged in the shape of a spiral that was repeated in strict mathematical order.
The fact that the mentioned arrangement leaves shot from the Fibonacci sequence: 1/2, 2/5, 1/3, 3/8, 5/13 was discovered by Swiss biologist Charles Bonnet in 1754.
Aidan was curious as to why nature chooses this mathematical method, and he hypothesized that the Fibonacci series enables you to get the most effective means of photosynthesis leaves. Then there's the student model, which is made of wood and has solar panels that are arranged according to the mathematical model.
Dwyer spent six months testing the efficacy of the invented configuration and came up with a promising result: in total, this arrangement of solar cells produces 20% more electricity, with 2.5 hours more solar energy produced every day.
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