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| Forum topic by Rick M. | posted 86 days ago | 475 views | 1 time favorited | 11 replies | ![]() |
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86 days ago |
Topic tags/keywords: golden rectangle fibonacci phi resource -- -- Rick M. |
11 replies so far
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#1 posted 86 days ago |
When I was a kid, I saw a charming b/w film on golden proportions, a bell would chime each time a rectangle was highlighted. Wish I could recall the name. |
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#2 posted 86 days ago |
Nice find, Great explanation. -- "some old things are lovely, warm still with life ... of the forgotten men who made them." - D.H. Lawrence Wake Up America!! Please read; http://www.commondreams.org/view/2009/01/26-0 |
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#3 posted 86 days ago |
I love math! This video just proves how math is everywhere … and without fractals cell phones would still have telescoping antennas! -- "I never met a board I didn't like!" |
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#4 posted 86 days ago |
I actually decided to use the Golden Ratio in a design of mine. And I was going to link Vihart’s vid as soon as I saw this and was glad to see he actually mentioned her vid in his video. |
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#5 posted 86 days ago |
Most excellent video Rick, thanks for posting. |
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#6 posted 85 days ago |
Way cool -- Joe |
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#7 posted 85 days ago |
Thanks for the post Rick. Good info. -- Improvidus, Apto quod Victum-- Improvise, Adapt, Overcome |
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#8 posted 85 days ago |
Another interesting video—thanks for posting, Rick. I was aware of Fibonacci numbers being in nature like sunflower seeds (but not about pine cones), but I was not aware that it was also the basis for the golden proportion. It’s interesting that 1.618 is also the conversion factor to convert km to miles (10k/1.618 = 6.2 miles). Coincidence? Maybe I’ll look for something to post about Lucas numbers . . . -- People say I hammer like lightning. It's not that I'm fast -- it's that I never hit the same place twice! |
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#9 posted 85 days ago |
I made this piece to match the design of a G&G drop front desk they did in white ash. The drawers are laid out in a golden mean progression, such that the top right drawer width is 1.618 x the left drawer width, and it’s height is 1/1.618 x height of the bottom drawer. -- Clint Searl.............We deserve what we tolerate |
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#10 posted 85 days ago |
My early training was in drafting so I was vaguely familiar with the golden ratio but this video filled in a lot of details. Going forward I’m going to use this more often. -- -- Rick M. |
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#11 posted 85 days ago |
That’s a very nice piece, Clint! -- jay, www.allaboutastro.com |
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