The golden rectangle and spiral represent this best to me. The whole is found in the parts, infinitely, the further you iterate, like looking down a well and seeing all the way to the bottom. It's gratifying to conceive of more by doing less. I wish I were better with words, but I do feel φ's beauty somehow boils down to efficiency of representation.
Golden Ratio
31–40 of 50 posts
Re: Golden Ratio
#32Should have 'in Design' in the title [but I should've guessed from the domain].
Re: Golden Ratio
#33To me the connection between the golden ratio and beauty is tied to iterated function systems, and fractals. I feel like it boils down to efficiency of representation of a larger system. If a complex, balanced system can be represented efficiently by a small number of values, variables, and operations, then it's favored by the universe somehow, and by our mind's eye. It "snaps into place" more easily, it aligns with…
Also, to be 100% accurate, I should say that technically evolution is a form of a genetic algorithm which is slightly different and more constrained than a pure random search, but it's not that big of a deal with respect to this conversation.
Re: Golden Ratio
#34To me the connection between the golden ratio and beauty is tied to iterated function systems, and fractals. I feel like it boils down to efficiency of representation of a larger system. If a complex, balanced system can be represented efficiently by a small number of values, variables, and operations, then it's favored by the universe somehow, and by our mind's eye. It "snaps into place" more easily, it aligns with…
Re: Golden Ratio
#35> Let’s imagine that you need to start your design by creating a line. Next, you copy it and divide it into two parts, getting two shapes a) the first line, and b) the second one.
What does this even mean? What are the constraints between these two lines that leads to that ratio to be the golden ratio?!?
Re: Golden Ratio
#36Earlier quoted context omitted.
That reminds me of the classic proportions described by Jay Hambridge in The Elements of Dynamic Symmetry (1926). He was an art historian who argued that the Greco-Roman art and architecture was based on root rectangles . https://en.wikipedia.org/wiki/Dynamic_rectangle#Jay_Hambidge I just noticed that Wersin is mentioned right after him! Hambridge's theories were quite controversial, but the book is an enjoyable read…
Have you found any utility in this stuff with your work? I mostly just use frameworks that think about this stuff for me while working hard to keep consistency in spacing (padding, margins, etc) which functional ones like basscss and tachyons do a good job of pushing you towards (much more than Bootcamp and others).
Re: Golden Ratio
#37To me the connection between the golden ratio and beauty is tied to iterated function systems, and fractals. I feel like it boils down to efficiency of representation of a larger system. If a complex, balanced system can be represented efficiently by a small number of values, variables, and operations, then it's favored by the universe somehow, and by our mind's eye. It "snaps into place" more easily, it aligns with…
With a large enough population, you are going to end up with the same representation (structure of neurons, glial cells etc) in some subset of brains.
As a painter, I am very aware that taste is not as universal as is constantly advertised. Some people like the shades of blue I use and some don't or are indifferent. Why I chose that blue and why they liked that blue is cause we probably share, in some small corner of a trillion brain cells, a small clump of structure that's exactly alike.
Re: Golden Ratio
#38Re: Golden Ratio
#39Re: Golden Ratio
#40"Golden Ratio is a natural ratio found everywhere. From flowers to shells, from our fingers to the galaxy, this mathematical ratio makes all forms look visually balanced and gratifying." Both of those claims have been broadly debunked, and the so-called golden ratio is grossly oversold.