Examples of using Fractals in English and their translations into Turkish
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Computer
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Programming
Now, then, fractals.
The fractals Beta's always watching. The fractals!
Do you know what fractals are?
The fractals! The fractals Beta's always watching!
You know, in math, fractals.
Benoit Mandelbrot: Fractals and the art of roughness.
When I first saw those African fractals.
Fractals, matter… that there's a number screaming to tell us something.
Our blood vessels are organised like fractals.
Fractals, matter… that there's a number screaming to tell us something.
Our blood vessels are organized like fractals.
Fractals, matter… that there's a number screaming to tell us something.
The mechanism has the same pattern as the fractals.
Fractals, matter… that there's a number screaming to tell us something.
With its unique design created from mathematical fractals.
Fractals are geometric patterns which can often be generated procedurally.
He awakens able to draw mathematically accurate fractals by hand.
It's true that some African fractals are, as far as I'm concerned, just pure intuition.
Fractals have changed mathematicians' views of the universe and how it operates.
Now in the 1980s, I happenedto notice that if you look at an aerial photograph of an African village, you see fractals.
It is sometimes said that fractals are scale-invariant, although more precisely, one should say that they are self-similar.
So I got a Fulbright scholarship to just travel around Africa for a yearasking people why they were building fractals, which is a great job if you can get it.
Some fractals may have multiple scaling factors at play at once; such scaling is studied with multi-fractal analysis.
Turing's patterns, Belousov's reactions, and Mandelbrot's fractals are all signposts pointing to a deep underlying natural principle.
And finally, the fractals have self-similarity-- so they're similar to themselves, but they're not necessarily similar to each other-- you see very different uses for fractals.
Because I disproved Cook and Moore's half-baked theory about fractals not needing a Hausdorff dimension greater than their topological one?
And then in 1977, Benoit Mandelbrot, a French mathematician, realized that if you do computer graphics andused these shapes he called fractals, you get the shapes of nature.
How cool is itthere's a vegetable that grows in the ground that has fractals and at the same time we're discovering their importance in astrophysics?
Other new areas include, Laurent Schwartz's distribution theory, fixed point theory, singularity theory and René Thom's catastrophe theory, model theory,and Mandelbrot's fractals.
But the point is not to learn about fractals or cellular automata or Sierpinski, but to show that simple doodle games can lead to mathematical results so cool and beautiful that they're famous.