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Fibonacci Ratio - Aurea Ratio
#5
For a golden rectangle, just input in the aspect ratio 1.618:1, and you will have the full area of the golden ratio
It could do both, sure the golden ratio because the golden rectangle is based on the golden ratio, but also the Fibonacci sequence as the ratio of two consecutive Fibonacci numbers tends to the golden ratio as n increases (the later is not from me but is what Wikipedia said)

   
Patrice
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Messages In This Thread
Fibonacci Ratio - Aurea Ratio - by Krikor - 05-08-2024, 02:13 PM
RE: Fibonacci Ratio - Aurea Ratio - by denzjos - 05-08-2024, 02:53 PM
RE: Fibonacci Ratio - Aurea Ratio - by rich2005 - 05-08-2024, 03:03 PM
RE: Fibonacci Ratio - Aurea Ratio - by sallyanne - 05-09-2024, 12:00 AM
RE: Fibonacci Ratio - Aurea Ratio - by PixLab - 05-09-2024, 03:57 AM
RE: Fibonacci Ratio - Aurea Ratio - by Krikor - 05-09-2024, 06:51 PM

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