resultFull

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

WITHOUT CLEARANCE "Wheel of Dreams": fractal image of part of the Mandelbrot Set. One of the properties of such fractal images is that their patterns are repeated endlessly, no matter at which magnification they are viewed. Fractal geometry is part of the mathematics of chaos, a study of turbulent (or non-linear) dynamic systems. NOT FOR POSTCARD USE; (KEYSTONE/SCIENCE PHOTO LIBRARY/GREGORY SAMS/SCIENCE PHOTO LIBRARY NOT FOR POSTCARD OR PRODUCT USE WITHOUT CLEARANCE)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

"Emerald Isle": fractal image of a highly- magnified portion of the Mandelbrot Set. One of the properties of such fractal images is that their patterns are repeated endlessly, no matter at which magnification they are viewed. Fractal geometry is part of the mathematics of chaos, a study of turbulent dynamic systems. (KEYSTONE/SCIENCE PHOTO LIBRARY/GREGORY SAMS/NOT FOR USE ON A PRODUCT WITHOUT CLEARANCE)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot fractal. Computer-generated image derived from a Mandelbrot Set. Fractal geometry is used to derive complex shapes as are often found in nature. The Mandelbrot Set, named after the mathematician Benoit B. Mandelbrot, is a group of complex numbers plotted using their real and imaginary parts as coordinates. Complex patterns are produced by a series of repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for real-world non-linear phenomena such as stock market prices, plant growth, the erosion of coastlines and fluid turbulence. (KEYSTONE/SCIENCE PHOTO LIBRARY/CHR 366 FRIEDRICH SAURER/SCIENCE PHOTO LIBRARY) === ===

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot fractal. Computer-generated image derived from a Mandelbrot Set. Fractal geometry is used to derive complex shapes as are often found in nature. The Mandelbrot Set, named after the mathematician Benoit B. Mandelbrot, is a group of complex numbers plotted using their real and imaginary parts as coordinates. Complex patterns are produced by a series of repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for real-world non-linear phenomena such as stock market prices, plant growth, the erosion of coastlines and fluid turbulence. (KEYSTONE/SCIENCE PHOTO LIBRARY/CHR 366 FRIEDRICH SAURER/SCIENCE PHOTO LIBRARY) === ===

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot fractal. Computer-generated image derived from a Mandelbrot Set. Fractal geometry is used to derive complex shapes as are often found in nature. The Mandelbrot Set, named after the mathematician Benoit B. Mandelbrot, is a group of complex numbers plotted using their real and imaginary parts as coordinates. Complex patterns are produced by a series of repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for real-world non-linear phenomena such as stock market prices, plant growth, the erosion of coastlines and fluid turbulence. (KEYSTONE/SCIENCE PHOTO LIBRARY/CHR 366 FRIEDRICH SAURER/SCIENCE PHOTO LIBRARY) === ===

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot fractal. Computer-generated image derived from a Mandelbrot Set. Fractal geometry is used to derive complex shapes as are often found in nature. The Mandelbrot Set, named after the mathematician Benoit B. Mandelbrot, is a group of complex numbers plotted using their real and imaginary parts as coordinates. Complex patterns are produced by a series of repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for real-world non-linear phenomena such as stock market prices, plant growth, the erosion of coastlines and fluid turbulence. (KEYSTONE/SCIENCE PHOTO LIBRARY/CHR 366 FRIEDRICH SAURER/SCIENCE PHOTO LIBRARY) === ===

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot fractal. Computer-generated image derived from a Mandelbrot Set. Fractal geometry is used to derive complex shapes as are often found in nature. The Mandelbrot Set, named after the mathematician Benoit B. Mandelbrot, is a group of complex numbers plotted using their real and imaginary parts as coordinates. Complex patterns are produced by a series of repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for real-world non-linear phenomena such as stock market prices, plant growth, the erosion of coastlines and fluid turbulence. (KEYSTONE/SCIENCE PHOTO LIBRARY/CHR 366 FRIEDRICH SAURER/SCIENCE PHOTO LIBRARY) === ===

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot fractal. Computer-generated image derived from a Mandelbrot Set. Fractal geometry is used to derive complex shapes as are often found in nature. The Mandelbrot Set, named after the mathematician Benoit B. Mandelbrot, is a group of complex numbers plotted using their real and imaginary parts as coordinates. Complex patterns are produced by a series of repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for real-world non-linear phenomena such as stock market prices, plant growth, the erosion of coastlines and fluid turbulence. (KEYSTONE/SCIENCE PHOTO LIBRARY/CHR 366 FRIEDRICH SAURER/SCIENCE PHOTO LIBRARY) === ===

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot fractal. Computer artwork of a part of the Mandelbrot Set, a pattern generated using a simple repeating mathematical process. The process of repetition (called iteration) is applied to a set of complex numbers. The patterns formed are infinitely complicated, appearing qualitatively the same on whatever scale they are viewed. Amagnification, however large, of any part of the image, produces an image which looks very similar. Such repetition and fractional dimensionality is seen here. The study of such chaotic mathematical behaviour is used as a means of modelling real- world processes from stock market prices to population dynamics and fluid turbulence. (KEYSTONE/SCIENCE PHOTO LIBRARY/PASIEKA) === ===

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot fractal. Computer artwork of a part of the Mandelbrot Set, a pattern generated using a simple repeating mathematical process. The process of repetition (called iteration) is applied to a set of complex numbers. The patterns formed are infinitely complicated, appearing qualitatively the same on whatever scale they are viewed. Amagnification, however large, of any part of the image, produces an image which looks very similar. Such repetition and fractional dimensionality is seen here. The study of such chaotic mathematical behaviour is used as a means of modelling real- world processes from stock market prices to population dynamics and fluid turbulence. (KEYSTONE/SCIENCE PHOTO LIBRARY/PASIEKA) === ===

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot fractal. Computer artwork of the Mandelbrot Set, a group of complex numbers plotted using their real and imaginary parts as coordinates. Each point is assigned a colour depending upon its behaviour under a series of simple, but repeated, mathematical operations. The patterns are infinitely complicated, appearing qualitatively the same on whatever scale they are viewed. A magnification, however large, of any part of the image, produces an image which looks very similar. The study of such "chaotic" mathematical behaviour is becoming important as a means of modelling real-world processes from stock market prices to population dynamics and fluid turbulence(KEYSTONE/SCIENCE PHOTO LIBRARY/Alfred Pasieka) === ===

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Fractal geometry: Mandelbrot set. A computer graphics image of the Mandelbrot set, a group of complex numbers plotted using their real and imaginary parts as coordinates. Each point is assigned a color depending upon its behavior under a series of simple, but repeated, mathematical operations or mappings. The patterns are infinitely complicated, but appear to repeat themselves on whatever scale they are viewed. A magnification, however large, of any part of the image, produces an image which looks very similar. The study of such 'chaotic' mathematical behavior is becoming increasingly important is a means of modeling real world processes form stock market prices to population dynamics and fluid turbulence. (KEYSTONE/SCIENCE PHOTO/Stephen Gerard) === ===

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Crop formation in the form of the 'Mandelbrot Set', the basic image of fractal geometry, at Ickleton, near Cambridge, England. The formation appeared in August 1991. Crop formations are patterns of flattened plants in crops such as wheat or barley. They started appearing frequently in the mid-1980s in south-west England. Their cause is unknown. Theories range from science- based physical explanations such as the 'plasma vortex' theory to suggestions that they are created by alien intelligences. The Mandlebrot Set results from a mathematical method of repeated subdivision, and is a fundamental example of the modern theory of chaos. (KEYSTONE/SCIENCE PHOTO LIBRARY/DAVID PARKER)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Fractal geometry: computer graphics representation of a detail from the Mandelbrot Set, plotted from complex number coordinates. A number is described as complex when it is made up of two parts, historically called real and imaginary. The Mandelbrot set, named after the mathematician Benoit B. Mandelbrot, is a form of fractal geometry, the mathematical study of forms having a fractional dimension. Fractal patterns demonstrate order and presence of pattern in apparently highly irregular systems. For example, fractals have been applied to model coastlines. (KEYSTONE/SCIENCE PHOTO LIBRARY/DR FRED ESPENAK)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Fractal geometry: computer graphics representation of a detail from the Mandelbrot Set, plotted from complex number coordinates. A number is described as complex when it is made up of two parts, historically called real and imaginary. The Mandelbrot set, named after the mathematician Benoit B. Mandelbrot, is a form of fractal geometry, the mathematical study of forms having a fractional dimension. Fractal patterns demonstrate order and presence of pattern in apparently highly irregular systems. For example, fractals have been applied to model coastlines. (KEYSTONE/SCIENCE PHOTO LIBRARY/DR FRED ESPENAK)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Fractal geometry: computer graphics representation of a detail from the Mandelbrot Set, plotted from complex number coordinates. A number is described as complex when it is made up of two parts, historically called real and imaginary. The Mandelbrot set, named after the mathematician Benoit B. Mandelbrot, is a form of fractal geometry, the mathematical study of forms having a fractional dimension. Fractal patterns demonstrate order and presence of pattern in apparently highly irregular systems. For example, fractals have been applied to model coastlines. (KEYSTONE/SCIENCE PHOTO LIBRARY/DR FRED ESPENAK)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot fractal. Computer artwork of a fractal derived from the Mandelbrot Set. Fractal geometry is used to derive complex shapes as are often found in nature. The Mandelbrot Set, named after the mathematician Benoit B. Mandelbrot, is a group of complex numbers plotted using their real and imaginary parts as coordinates. Complex patterns are produced by a series of repeated mathematical operations or mappings. Fractals are used to create models for real-world non-linear phenomena such as stock market prices, plant growth, the erosion of coastlines and fluid turbulence. (KEYSTONE/SCIENCE PHOTO LIBRARY/STEVE ALLEN/SCIENCE PHOTO LIBRARY)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot fractal. Computer artwork of a fractal derived from the Mandelbrot Set. Fractal geometry is used to derive complex shapes as are often found in nature. The Mandelbrot Set, named after the mathematician Benoit B. Mandelbrot, is a group of complex numbers plotted using their real and imaginary parts as coordinates. Complex patterns are produced by a series of repeated mathematical operations or mappings. Fractals are used to create models for real-world non-linear phenomena such as stock market prices, plant growth, the erosion of coastlines and fluid turbulence. (KEYSTONE/SCIENCE PHOTO LIBRARY/STEVE ALLEN/SCIENCE PHOTO LIBRARY)

03253952

DEUTSCHLAND, BONN - 10. JULI: Das Arithmeum, Forschungsinstitut für diskrete Mathematik, mit einer Sammlung von mehr als 10.000 Exponaten mechanischer Rechenmaschinen am 10. Juli 2022 in Bonn, Deutschland. Karl VI. stellte diese prächtig verzierte Rechenmaschine in seiner Kunstkammer in der Wiener Hofburg aus. [automatische àœbersetzung aus dem Englischen] (KEYSTONE/SUEDDEUTSCHE ZEITUNG PHOTO/Ulrich Baumgarten)

03253934

DEUTSCHLAND, BONN - 10. JULI: Das Arithmeum, Forschungsinstitut für diskrete Mathematik, mit einer Sammlung von mehr als 10.000 Exponaten mechanischer Rechenmaschinen am 10. Juli 2022 in Bonn, Deutschland. [automatische àœbersetzung aus dem Englischen] (KEYSTONE/SUEDDEUTSCHE ZEITUNG PHOTO/Ulrich Baumgarten)

0HX060606D005

06.06.2006, Flensburg, Schleswig-Holstein, Deutschland - Vorlesung im Fachbereich Angewandte Mathematik. Mathematik-Dozentin Dr. Ursula Heller an der Fachhochschule Flensburg. (QF, europäisch, Studiengebühren, Studienplätze, Universität) 0HX060606D005CARO.JPG (KEYSTONE/CARO/Caro / Seeberg)

PRIMARY SCHOOLBOY COUNTING ON FINGERS IN CLASSROOM

Primary schoolboy counting on fingers in classroom (KEYSTONE/IMAGE SOURCE/RUSS ROHDE)

PRIMARY SCHOOL TEACHER TEACHING EQUATIONS TO BOYS AT CLASSROOM BLACKBOARD

Primary school teacher teaching equations to boys at classroom blackboard (KEYSTONE/IMAGE SOURCE/RUSS ROHDE)

PORTRAIT OF CUTE PRIMARY SCHOOLGIRL GIGGLING IN CLASSROOM

Portrait of cute primary schoolgirl giggling in classroom (KEYSTONE/IMAGE SOURCE/RUSS ROHDE)

PRIMARY SCHOOL TEACHER EXPLAINING EQUATION ON CLASSROOM BLACKBOARD

Primary school teacher explaining equation on classroom blackboard (KEYSTONE/IMAGE SOURCE/RUSS ROHDE)

REAR VIEW OF PRIMARY SCHOOLBOY ANSWERING EQUATION ON CLASSROOM BLACKBOARD

Rear view of primary schoolboy answering equation on classroom blackboard (KEYSTONE/IMAGE SOURCE/RUSS ROHDE)

REAR VIEW OF PRIMARY SCHOOLGIRL ANSWERING EQUATION ON CLASSROOM BLACKBOARD

Rear view of primary schoolgirl answering equation on classroom blackboard (KEYSTONE/IMAGE SOURCE/RUSS ROHDE)

PRIMARY SCHOOLGIRL SCRATCHING HER HEAD AT EQUATION ON CLASSROOM BLACKBOARD

Primary schoolgirl scratching her head at equation on classroom blackboard (KEYSTONE/IMAGE SOURCE/RUSS ROHDE)

SCIENTIST USING CALCULATOR WRITING IN NOTEBOOK

Scientist using calculator writing in notebook (KEYSTONE/IMAGE SOURCE/Matt Lincoln)

HUMAN KALEIDOSCOPE

Human kaleidoscope (KEYSTONE/IMAGE SOURCE/Pete Saloutos)

HUMAN KALEIDOSCOPE

Human kaleidoscope (KEYSTONE/IMAGE SOURCE/Pete Saloutos)

HUMAN KALEIDOSCOPE

Human kaleidoscope (KEYSTONE/IMAGE SOURCE/Pete Saloutos)

HUMAN KALEIDOSCOPE

Human kaleidoscope (KEYSTONE/IMAGE SOURCE/Pete Saloutos)

HUMAN KALEIDOSCOPE

Human kaleidoscope (KEYSTONE/IMAGE SOURCE/Pete Saloutos)

HUMAN KALEIDOSCOPE

Human kaleidoscope (KEYSTONE/IMAGE SOURCE/Pete Saloutos)

HUMAN KALEIDOSCOPE

Human kaleidoscope (KEYSTONE/IMAGE SOURCE/Pete Saloutos)

WRITING MATHEMATIC EQUATION ON WHITEBOARD

Writing mathematic equation on whiteboard (KEYSTONE/PHOTOALTO/Michele Constantini)

MAN WRITING EQUATION ON WHITEBOARD

Man writing equation on whiteboard (KEYSTONE/PHOTOALTO/Michele Constantini)

MATH TEACHER, PORTRAIT

Math teacher, portrait (KEYSTONE/PHOTOALTO/Michele Constantini)

MAN SMILING AT CAMERA, DIAGRAM DRAWN ON BLACKBOARD IN THE BACKGROUND

Man smiling at camera, diagram drawn on blackboard in the background (KEYSTONE/PHOTOALTO/Ale Ventura)

MAN USING CELL PHONE, CLOSE-UP

Man using cell phone, close-up (KEYSTONE/PHOTOALTO "S/Sanna Lindberg)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Fractal image entitled 'High Peaks'. Fractal images are created by repeatedly applying simple mathematical equations (such as the Mandelbrot and Julia equations) to build patterns in a plane. The patterns produced are repeated at ever- increasing magnifications. Such images can be computer-enhanced and coloured to give the effect of 3-dimensional landscapes as seen here. Fractal images are part of chaos mathematics, a tool for modelling real-life 'random' processes as diverse as fluid turbulence and stock market prices. (KEYSTONE/SCIENCE PHOTO LIBRARY/GREGORY SAMS)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot fractal. Computer graphic showing a three-dimensional fractal image derived from the Mandelbrot Set. Fractals geometry is used to derive complex shapes as often occur in nature. The Mandelbrot Set, named after the mathematician Benoit B. Mandelbrot, is a group of complex numbers plotted under a series of simple but repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for real-world non-linear phenomena such as stock market prices, weather forecasting, plant growth, erosion of coastlines and fluid turbulence. (KEYSTONE/SCIENCE PHOTO LIBRARY/PASIEKA)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot fractal. Computer graphic showing a three-dimensional fractal image derived from the Mandelbrot Set. Fractals geometry is used to derive complex shapes as often occur in nature. The Mandelbrot Set, named after the mathematician Benoit B. Mandelbrot, is a group of complex numbers plotted under a series of simple but repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for real-world non-linear phenomena such as stock market prices, weather forecasting, plant growth, erosion of coastlines and fluid turbulence. (KEYSTONE/SCIENCE PHOTO LIBRARY/PASIEKA)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

NOT FOR POSTCARD USE: 'Let's Twist Again': fractal image of part of the Mandelbrot Set. One of the properties of such fractal images is that their patterns are repeated endlessly, no matter at which magnification they are viewed. Fractal geometry is part of the mathematics of chaos, a study of turbulent (or non-linear) dynamic systems. (KEYSTONE/SCIENCE PHOTO LIBRARY/GREGORY SAMS)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

NOT FOR POSTCARD USE Fractal geometry. A computer graphics image entitled Candy Pillars. The image was derived from the Mandelbrot Set, a group of complex numbers plotted using their real & imaginary parts as coordinates. Each point is assigned a colour depending upon its behaviour under a series of simple, but repeated, mathematical operations or mappings. The patterns are infinitely complicated, but appear to repeat themselves on whatever scale they are viewed. The study of such 'chaotic' behaviour is now used as a means of modelling real-world processes. (KEYSTONE/SCIENCE PHOTO LIBRARY/GREGORY SAMS)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

NOT FOR POSTCARD USE Fractal geometry. A computer graphics image, entitled Solar Particle, showing a Julia Set, one of a class of shapes plotted from complex number coordinates. Each point is assigned a colour depending upon its behaviour under a series of simple, but repeated, mathematical operations or mappings. The Julia Set was invented and studied during World War I by the French mathematicians Gaston Julia and Pierre Fatou. The better-known Mandelbrot Set arose as a result of attempts, made in the 1970's, to rationalise the massive variety of forms of the Julia Set. (KEYSTONE/SCIENCE PHOTO LIBRARY/GREGORY SAMS)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

NOT FOR POSTCARD USE Fractal geometry. A computer graphics image entitled Circle Squared. The image was derived from the Mandelbrot Set, a group of complex numbers plotted using their real & imaginary parts as coordinates. Each point is assigned a colour depending upon its behaviour under a series of simple, but repeated, mathematical operations or mappings. The patterns are infinitely complicated, but appear to repeat themselves on whatever scale they are viewed. The study of such 'chaotic' behaviour is now used as a means of modelling real-world processes. (KEYSTONE/SCIENCE PHOTO LIBRARY/GREGORY SAMS)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot set. (KEYSTONE/SCIENCE SOURCE/Scott Camazine)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot set. (KEYSTONE/SCIENCE SOURCE/Scott Camazine)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot set. (KEYSTONE/SCIENCE SOURCE/Scott Camazine)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot set. (KEYSTONE/SCIENCE SOURCE/Scott Camazine)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Fractal image. Mandlebrot set. (KEYSTONE/SCIENCE SOURCE/Scott Camazine)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot set. (KEYSTONE/SCIENCE SOURCE/Scott Camazine)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Mandelbrot set. (KEYSTONE/SCIENCE SOURCE/Scott Camazine)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Graphical represetation of the Mandelbrot set. (KEYSTONE/SCIENCE SOURCE/John Kaprielian)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Computer-generated Mandelbrot fractal. The Mandelbrot set is a set of points in the complex plane, the boundary of which forms a fractal. (KEYSTONE/SCIENCE SOURCE/Scott Camazine)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Computer-generated Mandelbrot fractal. The Mandelbrot set is a set of points in the complex plane, the boundary of which forms a fractal. (KEYSTONE/SCIENCE SOURCE/Scott Camazine)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Computer-generated Mandelbrot fractal. The Mandelbrot set is a set of points in the complex plane, the boundary of which forms a fractal. (KEYSTONE/SCIENCE SOURCE/Scott Camazine)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Computer-generated image derived from a fractal Set. Fractal geometry is used to derive complex shapes as are often found in nature. Complex patterns are produced by a series of repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for real-world non-linear phenomena. (KEYSTONE/SCIENCE SOURCE/Ted Kinsman)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Computer-generated image derived from a fractal Set. Fractal geometry is used to derive complex shapes as are often found in nature. Complex patterns are produced by a series of repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for real-world non-linear phenomena. (KEYSTONE/SCIENCE SOURCE/Ted Kinsman)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Computer-generated image derived from a fractal Set. Fractal geometry is used to derive complex shapes as are often found in nature. Complex patterns are produced by a series of repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for real-world non-linear phenomena. (KEYSTONE/SCIENCE SOURCE/Ted Kinsman)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Computer-generated image derived from a fractal Set. Fractal geometry is used to derive complex shapes as are often found in nature. Complex patterns are produced by a series of repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for real-world non-linear phenomena. (KEYSTONE/SCIENCE SOURCE/Ted Kinsman)

WISSENSCHAFT MANDELBROT FRAKTALE GEOMETRIE

Computer-generated image derived from a fractal Set. Fractal geometry is used to derive complex shapes as are often found in nature. Complex patterns are produced by a series of repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for real-world non-linear phenomena. (KEYSTONE/SCIENCE SOURCE/Ted Kinsman)