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Beautiful Jack Frost at the Window - feather patterns - fractals in nature

Beautiful Jack Frost at the Window - feather patterns - fractals in nature

Word Problems 

Word Problems 

Nautilus Spiral - 
I think it is fair to say I have been drawn to and fascinated by the appearance of spirals, their balance, strength, and beauty, and been drawn to them ever since I was a very young child.  
"The Fibonacci numbers are Nature’s numbering system. They appear everywhere in Nature, from the leaf arrangement in plants, to the pattern of the florets of a flower, the bracts of a pinecone, or the scales of a pineapple. The Fibonacci numbers are therefore applicable to the growth of every living thing, including a single cell, a grain of wheat, a hive of bees, and even all of mankind.” — Stan Grist

Nautilus Spiral -

I think it is fair to say I have been drawn to and fascinated by the appearance of spirals, their balance, strength, and beauty, and been drawn to them ever since I was a very young child.  

"The Fibonacci numbers are Nature’s numbering system. They appear everywhere in Nature, from the leaf arrangement in plants, to the pattern of the florets of a flower, the bracts of a pinecone, or the scales of a pineapple. The Fibonacci numbers are therefore applicable to the growth of every living thing, including a single cell, a grain of wheat, a hive of bees, and even all of mankind.” — Stan Grist

Sand Dollar - George Hart

Sand Dollar - George Hart

Dear Math, … - T-Shirt

Dear Math, … - T-Shirt

M.C. Escher - Twon

M.C. Escher - Twon

Di - numbers  (DI - senjor blad)

Di - numbers  (DI - senjor blad)

Fractal Arts - Jack Cooler - CC Attribution 

Fractal Arts - Jack Cooler - CC Attribution 

The Buddhabrot is a special rendering of the Mandelbrot set, which resembles, to some extent, certain depictions of the Buddha. Mathematically, the set consists of the set of points c in the complex number plane for which the iteratively defined sequence
with z0 = 0 does not tend to infinity.

The Buddhabrot is a special rendering of the Mandelbrot set, which resembles, to some extent, certain depictions of the Buddha. Mathematically, the set consists of the set of points c in the complex number plane for which the iteratively defined sequence

z_{n+1} = {z_n}^2 + c

with z0 = 0 does not tend to infinity.