FLASH.MATH.CREATIVITY

Algorithms of assembly.

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New for 2002, a small, but significant contribution to the new publication from Friends of Ed titled Flash Math Creativity.

My contribution includes the exploration of three highly adaptable algorithmic methods applied to four examples, each with seven variations. Topics include construction using nested iterations, construction using recursion, and the chaotic geometric plotting of the Lorenz attractor. All algorithms are specially constructed for efficient use within Macromedia’s Flash 5 development environment.

Source code, explanations, theory, and mathematics from these authors:

Manny Tan
Keith Peters
Jamie Macdonald
Glen Rhodes
David Hirmes
Lifaros
Brandon Williams

Paul Prudence
Gabriel Mülzer
Kip Parker
Ty Lettau
JD Hooge
Pavel Kaluzhny
Jared Tarbell

Edge to Edge full color. Thousands of generated forms. Intriguing personal styles. International authorship! See actual photographs of the book.

See images of personal explorations.

Images

Algorithms of assembly.

London, England

Construction through Iteration, Variations, Jan 2002
A series of expansive geometric constructions using the same iterative technique. Minor modifications from one set to the next produced the images above. Each assembles with some degree of randomness, enabling millions of unique designs to be generated.    jtarbell, author

Construction through Recursion I, Variations, Jan 2002
A series of expansive geometric constructions using the same iterative technique. Minor modifications from one set to the next produced the images above. Each assembles with some degree of randomness, enabling millions of unique designs to be generated.    jtarbell, author

Construction through Recursion II, Variations, Jan 2002
A series of expansive geometric constructions using the same iterative technique. Minor modifications from one set to the next produced the images above. Each assembles with some degree of randomness, enabling millions of unique designs to be generated.    jtarbell, author

The Lorenz Attractor, Deterministic Chaos,Jan 2002
Implementations of the quasi periodic attractor set as defined by the transformation equations of Edward Lorenz. Variations include rotation of viewing camera in three space, permutations of shape and size, and experimental written characters.    jtarbell, author

Photographs

Flash Math Creativity, Friends of Ed
London, England

chapter 1, Jamie Macdonald

chapter 2, Glen Rhodes

chapter 3, David Hirmes

chapter 4, Andrés Sabastián Yáñez Durán

chapter 4, Andrés Sabastián Yáñez Durán

chapter 5, Gabriel Mulzer

chapter 6, Paul Prudence

chapter 7, Kip Parker

chapter 8, Jared Tarbell

chapter 9, Keith Peters

chapter 10, Ken Jokol

chapter 11, Ty Lettau

chapter 12, Pavel Kaluzhny

chapter 13, JD Hooge

chapter 14, Manny Tan

chapter 15, Brandon Williams


Many thanks to Friends of Ed for imagining and then building such an incredibly beautiful book:

Content Architect
Ben Renow-Clarke

Designer
Katy Freer

Editors
Dan Britton
Ben Renow-Clarke

Technical Reviewers
Kristian Besley
John Flanagan
Matthew B. Hein

Author Agents
Jez Booker
Chris Matterface

Project Manager
Jennifer Harvey

Proofreader
Kristian Besley

Managing Editors
Dave Galloway
Mel Orgee

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Flash Math Creativity, paperback
272 pages | 1st edition (February 2002) | Friends of Ed | ISBN: 1903450500