黄金比例-花

Ben Sparks made the excellent Numberphile video (above) with a similar applet to the one below. I made a new version that lets the user change more parameters than Ben's applet does.
[br]L_{1}=序列((x-((offse)/(20))-i ((shift)/(10000)))^(2)+y^(2)=(((radius)/(100)))^(2),i,1,n)[br]L_{2}=序列(旋转(元素(L_{1},i),i r*2 π,A),i,1,n)[br]L_{3}=L_{2}[br][img]data:image/png;base64,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[/img]
修改自:[url=https://www.geogebra.org/u/chiprollinson]Chip Rollinson[/url] 的 Golden Ratio - Flowers,https://www.geogebra.org/m/ApdBNNjN

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