In mathematics, the Fibonacci sequence is...
a sequence in which each number is the sum of the two preceding ones.
There aren't many examples of shapes very similar to fractals in nature. True or false?
false
Fractals are phenomena of...
self-similarity
You can see fractals in the clouds. True or false?
Ture
Individual numbers in the Fibonacci sequence are known as Fibonacci numbers, commonly denoted...
Fn
The term fractal was coined in...
1975
Mathematics is the alphabet in which God wrote the universe. This is a sentence by ...
Galileo Galilei
The term fractal derives from ... and it means
the latin , it means Broken
Definition of a fractal
A fractal is a geometric object with internal homothety
What did Archimedes draw inspiration from to even write his treatise?
Ammonite
What's the title of Archimede's treatise?
On Spirals
The cell nucleus is made up of a...
long spiral chain
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When did Ammonite live?
three hundred million years ago
Thompson observed that the animal kingdom has a curious preference for particular numbers and spiral geometries. This theory he hypothesized could go back to the times of...
the ancient Egyptians
What did D’Arcy Thompson clearly see?
hat the strange numerology of the plant world has important implications for the developmental biology of plants
What is the name of our galaxy?
The Milky Way
In the logarithmic spiral the distances between the arms increase according to...
a geometric progression
In an Archimedean spiral the distance between the arms distances are...
constant.
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what is a golden spiral?
A golden spiral is a logarithmic spiral in which the constant ratio between consecutive radii (i.e two radii which differ by a right angle) is equal to the golden number.
How is the arrangement of the leaves of some plants, defined?
the arrangement of the leaves of some plants, defined as phyllotaxis
The Fibonacci numbers may be defined by the recurrence relation...
The Archimedean spiral can be described by the equation...
The Archimedean spiral has the property that any ray ...
from the origin intersects successive turnings of the spiral in points with a constant separation distance