Fibonacci Series

Fn = Fn-1 + Fn-2,  F0 = 0,  F1 = 1

  1. ohfuckrightoff:

“Math is the language of the universe.” #fibonacci (Taken with instagram)
    ohfuckrightoff:

“Math is the language of the universe.” #fibonacci (Taken with instagram)

    ohfuckrightoff:

    “Math is the language of the universe.” #fibonacci (Taken with instagram)

  2. oh-insanity:

The Fibonacci pinwheel made from 16 Fibonacci spirals.
    oh-insanity:

The Fibonacci pinwheel made from 16 Fibonacci spirals.

    oh-insanity:

    The Fibonacci pinwheel made from 16 Fibonacci spirals.

  3. rainquin:

El arte no existe. 

I’ve got the first 100,000 digits in a text file if someone wants a copy.
    rainquin:

El arte no existe. 

I’ve got the first 100,000 digits in a text file if someone wants a copy.

    rainquin:

    El arte no existe. 

    I’ve got the first 100,000 digits in a text file if someone wants a copy.

  4. matthen:

How would you arrange 100 dots so that no two were too close, but no dot was too far from the centre.  The answer would be useful in nature, where the dots might correspond to growing structures which can’t be overcrowded.  One solution that evolution has found is the Fibonacci spiral, in e.g. a sunflower head.  This animation shows the output of a program which tries to find a good solution. At the start the dots are placed randomly, then each dot is moved in turn to a better position in the image.   [code]
    matthen:

How would you arrange 100 dots so that no two were too close, but no dot was too far from the centre.  The answer would be useful in nature, where the dots might correspond to growing structures which can’t be overcrowded.  One solution that evolution has found is the Fibonacci spiral, in e.g. a sunflower head.  This animation shows the output of a program which tries to find a good solution. At the start the dots are placed randomly, then each dot is moved in turn to a better position in the image.   [code]

    matthen:

    How would you arrange 100 dots so that no two were too close, but no dot was too far from the centre.  The answer would be useful in nature, where the dots might correspond to growing structures which can’t be overcrowded.  One solution that evolution has found is the Fibonacci spiral, in e.g. a sunflower head.  This animation shows the output of a program which tries to find a good solution. At the start the dots are placed randomly, then each dot is moved in turn to a better position in the image.   [code]

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