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1:1.618033988749895 (Read 13757 times)

Sprintcyclist Moderator Offline OzPolitic Posts: 40716 Gender:	1:1.618033988749895 Dec 4^th, 2008 at 8:57am The perfect ratio. Happens in all sorts of places, just looks right.
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mozzaok Gold Member Offline OzPolitic Posts: 6741 Melbourne Gender:	Re: 1:1.618033988749895 Reply #1 - Dec 4^th, 2008 at 9:03am I will have to be a pauline here sprint. "Please Explain"
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Sprintcyclist

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Re: 1:1.618033988749895
Reply #2 - Dec 4^th, 2008 at 9:28am

Off the top of my hat (so this could well be wrong) the perfect ratio crops up in many areas.

In art often, the ratio of flowers leaves/flowers width to length, seeds, ratio of galaxies length to their breath, the sculpture of David has many perfect ratios, in music for timing and tones, fibonacci sequences, ancient Greek buildings ................

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muso Gold Member Offline Posts: 13151 Gladstone, Queensland Gender:	Re: 1:1.618033988749895 Reply #3 - Dec 4^th, 2008 at 9:54am Have you been reading the Davinci Code again , Sprint. Phi, the Fibonacci series and all that jazz. It's not as universal as it's made out to be: http://www.abc.net.au/catalyst/stories/s1692237.htm
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Sprintcyclist Moderator Offline OzPolitic Posts: 40716 Gender:	Re: 1:1.618033988749895 Reply #4 - Dec 4^th, 2008 at 9:58am Muso - I read it a few years ago. great read. The invert of 1.618 = 0.618. Just leave the 1 off !!!
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muso

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Re: 1:1.618033988749895
Reply #5 - Dec 4^th, 2008 at 2:41pm

Sprintcyclist wrote on Dec 4^th, 2008 at 9:58am:

Muso - I read it a few years ago. great read.

The invert of 1.618 = 0.618.
Just leave the 1 off !!!

The square of x.5 is 0.25 + x times (x+1)

So 6.5 squared is 42.25

I like numbers too.

What was that quotation about phi from the student again? Phi is an H of a lot sexier than pi. I think that's it Wink

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tallowood Gold Member Offline Australian Politics Posts: 6007	Re: 1:1.618033988749895 Reply #6 - Dec 4^th, 2008 at 3:38pm 0*x=0/x=0^x= 0^-x Also when two 0 fornicate they produce infinity like so ∞
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