RE: Ideal Form - The Golden Ratio ( Part I )

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Ideal Form - The Golden Ratio ( Part I )

in hive-174578 •  5 years ago 

It's great to see such a significant topic talked about on here. The golden ratio is a profoundly vital element of creation and a ratio towards which I believe all life everywhere strives towards. From the depth of your article, I will assume you know your fair bit about this topic, so I will not repeat what you know to you but will try to propose something you might not have come across.

It is true that the Fibonacci sequence strives towards Phi, not quite getting there, ever, but getting closer and closer each time, but so is the case for any random sequence of numbers, given that we follow the rule of adding the last and the current numbers together like in the Fibonacci sequence.

Take for example 1 and 56.

This sequence would go like this: 1, 56, 57, 113, 170, 283, 453, 736, 1189....

Now, if we divide each number by the previous we get this:

56/1 = 56
57/56 = 1.0178571429
113/57 = 1.9824561404
170/113 = 1.5044247788
283/170 = 1.6647058824
453/283 = 1.6007067138
736/453 = 1.6247240618
1189/736 = 1.6154891304

In just a few divisions we manage to get fairly close to Phi, which is pretty remarkable considering that this can be done with any 2 numbers. What are your thoughts on this?

Thanks for sharing this information. I cannot wait to read more and hear back from you.

Luka.

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Woow! Thank you on your comment. I think this is interesting topic that is everywhere around us. I didnt knew exactly about your example with 56. Something new for me. ✌️ Thanks again and enjoy your day.

Atim.

You're welcome! It actually works with any 2 numbers, given that you apply the same rules to the creation of the sequence and then division.

Thank you, you too!

Luka.