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Thursday Challenge - 12th February

PostPosted: Tue Feb 10, 2009 9:10 pm
by reddishtiger
This weeks Totally Informal Transglobal Challenge is

"Fibonacci"

you'll have to research this one, but there is plenty of scope for variety.....

have fun!

Lee and Bev
:D

Re: Thursday Challenge - 12th February

PostPosted: Tue Feb 10, 2009 9:50 pm
by beverley_h
and we wanna know....who had to research this? :twisted:

bev n lee
xx

Re: Thursday Challenge - 12th February

PostPosted: Tue Feb 10, 2009 9:51 pm
by johnwaine
Which shape of pasta is this? :lol:

Re: Thursday Challenge - 12th February

PostPosted: Tue Feb 10, 2009 10:17 pm
by clickaway
so which books did Lee take on holiday with him? :?:

Re: Thursday Challenge - 12th February

PostPosted: Tue Feb 10, 2009 10:28 pm
by servoshot
:wink: The golden section in nature, art, geometry, architecture, music, .....

Grtz, Marc

Re: Thursday Challenge - 12th February

PostPosted: Tue Feb 10, 2009 10:28 pm
by ed_preston
I did, and I'm still not sure what I will do, but I'll post something! :-)

(after all, I'm a big wheel and I go around in circles!)

Re: Thursday Challenge - 12th February

PostPosted: Tue Feb 10, 2009 10:38 pm
by sbbish
Oh, now this should be FUN!

Re: Thursday Challenge - 12th February

PostPosted: Tue Feb 10, 2009 11:21 pm
by texces
I looked it up and still so danged confused! HELP!!!!!!!!!!!!!!!!!!!!!!!!!!

Re: Thursday Challenge - 12th February

PostPosted: Tue Feb 10, 2009 11:58 pm
by mairead

Re: Thursday Challenge - 12th February

PostPosted: Wed Feb 11, 2009 1:18 am
by corypdot
Can we have an alternate challenge for those of us who are Math Impaired?? :?

Re: Thursday Challenge - 12th February

PostPosted: Wed Feb 11, 2009 2:14 am
by cocameli
Great topic!!!!!!!!!!!!!!!!!!!!!!!!!! I'll start thinking. :)

Re: Thursday Challenge - 12th February

PostPosted: Wed Feb 11, 2009 5:27 am
by camera0bug
Here you go Brainiacs:

Fibonacci numbers, series, or sequence,
the continuous series or sequence of numbers 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144, in which each number is the sum of the preceding two numbers.
Ex. The number of spiral floret formations visible in many sunflowers ... and segments on the surface of a pineapple have been found to match Fibonacci numbers (Time). To make a C-major chord, you can play the third note of the octave (E), the fifth note (G), and the eighth note (C). So your chord is made up of notes 3, 5, and 8, a Fibonacci series (Diane Sherman).

Image

Re: Thursday Challenge - 12th February

PostPosted: Wed Feb 11, 2009 5:46 am
by cits_4_pets
does this work_ a shot of those 8 babies (that a wacko lady had in California.).... her 6 previous kids plus 2 parents=8 too many

camera0bug wrote:Here you go Brainiacs:

Fibonacci numbers, series, or sequence,
the continuous series or sequence of numbers 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144, in which each number is the sum of the preceding two numbers.
Ex. The number of spiral floret formations visible in many sunflowers ... and segments on the surface of a pineapple have been found to match Fibonacci numbers (Time). To make a C-major chord, you can play the third note of the octave (E), the fifth note (G), and the eighth note (C). So your chord is made up of notes 3, 5, and 8, a Fibonacci series (Diane Sherman).

Image

Re: Thursday Challenge - 12th February

PostPosted: Wed Feb 11, 2009 5:27 pm
by coastalva
camera0bug wrote:Here you go Brainiacs:

Fibonacci numbers, series, or sequence,
the continuous series or sequence of numbers 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144, in which each number is the sum of the preceding two numbers.
Ex. The number of spiral floret formations visible in many sunflowers ... and segments on the surface of a pineapple have been found to match Fibonacci numbers (Time). To make a C-major chord, you can play the third note of the octave (E), the fifth note (G), and the eighth note (C). So your chord is made up of notes 3, 5, and 8, a Fibonacci series (Diane Sherman).

Image


:shock: :?
I think I like johnwaine's pasta idea :P

Re: Thursday Challenge - 12th February

PostPosted: Wed Feb 11, 2009 7:31 pm
by barbara_heide
The key Fibonacci ratio of 61.8% - also referred to as "the golden ratio" or "the golden mean" - is found by dividing one number in the series by the number that follows it. For example: 8/13 = 0.6153, and 55/89 = 0.6179.

The 38.2% ratio is found by dividing one number in the series by the number that is found two places to the right. For example: 55/144 = 0.3819.

The 23.6% ratio is found by dividing one number in the series by the number that is three places to the right. For example: 8/34 = 0.2352.



no comment!!!