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The Fractal Geometry of Nature Hardcover – January 1, 1982

4.6 4.6 out of 5 stars 143 ratings

Editorial Reviews

Amazon.com Review

Imagine an equilateral triangle. Now, imagine smaller equilateral triangles perched in the center of each side of the original triangle--you have a Star of David. Now, place still smaller equilateral triangles in the center of each of the star's 12 sides. Repeat this process infinitely and you have a Koch snowflake, a mind-bending geometric figure with an infinitely large perimeter, yet with a finite area. This is an example of the kind of mathematical puzzles that this book addresses.

The Fractal Geometry of Nature is a mathematics text. But buried in the deltas and lambdas and integrals, even a layperson can pick out and appreciate Mandelbrot's point: that somewhere in mathematics, there is an explanation for nature. It is not a coincidence that fractal math is so good at generating images of cliffs and shorelines and capillary beds.

Review

“A rarity: a picture book of sophisticated contemporary research ideas in mathematics.” ―Douglas Hofstadter, author of Godel, Escher, Bach

Product details

  • Publisher ‏ : ‎ Times Books; 2nd prt. edition (January 1, 1982)
  • Language ‏ : ‎ English
  • Hardcover ‏ : ‎ 468 pages
  • ISBN-10 ‏ : ‎ 0716711869
  • ISBN-13 ‏ : ‎ 978-0716711865
  • Item Weight ‏ : ‎ 2.48 pounds
  • Dimensions ‏ : ‎ 8.28 x 1.41 x 9.33 inches
  • Customer Reviews:
    4.6 4.6 out of 5 stars 143 ratings

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Customer reviews

4.6 out of 5 stars
4.6 out of 5
143 global ratings
Natural anomalies within our aberrant universe
5 Stars
Natural anomalies within our aberrant universe
We are in 1982, Mandelbrot got a computer and is showing us the geometry nature has been using. Have a good look through that window. Euclid’s geometry works for human made stuff (before 3D printers) but fails with clouds, trees, your hair (in that reflection) and so on. Nature is ingenious using a blend of chance, scale and repetition creating regular irregularities here called fractals. Being a maverik, Mandelbrot introduced the fractal dimension assuming that "to see is to believe". Lucky us. There are plenty of puzzling plots in this book. Some even defined as nondifferentiable monsters, say a snowflake (Koch’s monster). What a show! But Madelbrot’s erudition and eccentricity makes this book a fractal itself. Often diverging and sharing bits of history and biographical notes. But always discussing typical anomalies within our aberrant universe.
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Roberto Rigolin F Lopes
5.0 out of 5 stars Natural anomalies within our aberrant universe
Reviewed in Germany on August 13, 2018
Customer image
Roberto Rigolin F Lopes
5.0 out of 5 stars Natural anomalies within our aberrant universe
Reviewed in Germany on August 13, 2018
We are in 1982, Mandelbrot got a computer and is showing us the geometry nature has been using. Have a good look through that window. Euclid’s geometry works for human made stuff (before 3D printers) but fails with clouds, trees, your hair (in that reflection) and so on. Nature is ingenious using a blend of chance, scale and repetition creating regular irregularities here called fractals. Being a maverik, Mandelbrot introduced the fractal dimension assuming that “to see is to believe”. Lucky us. There are plenty of puzzling plots in this book. Some even defined as nondifferentiable monsters, say a snowflake (Koch’s monster). What a show! But Madelbrot’s erudition and eccentricity makes this book a fractal itself. Often diverging and sharing bits of history and biographical notes. But always discussing typical anomalies within our aberrant universe.
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Berchiesi Gianfrancesco
5.0 out of 5 stars Da una idea brillante ad una matematica complessa
Reviewed in Italy on June 14, 2018
Adrian Murariu
5.0 out of 5 stars I love it so much I will read 1million times
Reviewed in the United Kingdom on December 30, 2017
3 people found this helpful
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jeremy whitehorn
5.0 out of 5 stars Five Stars
Reviewed in Canada on May 18, 2015
srl38
5.0 out of 5 stars Excellent ouvrage sur les fractales
Reviewed in France on February 25, 2013