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supported by the sibling associations ACADIA, CAADRIA, eCAADe, SIGraDi, ASCAAD and CAAD futures

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id caadria2010_003
authors Vaughan, Josephine and Michael J. Ostwald
year 2010
title Refining a computational fractal method of analysis: testing Bovill’s architectural data
doi https://doi.org/10.52842/conf.caadria.2010.029
source Proceedings of the 15th International Conference on Computer Aided Architectural Design Research in Asia / Hong Kong 7-10 April 2010, pp. 29-38
summary In 1996 Bovill applied Mandelbrot’s fractal method for calculating the approximate visual complexity of images to architecture. This method is one of only a limited number of quantifiable approaches to provide a measure of the relative complexity of an architectural form. However, the method has rarely been tested despite many scholars uncritically repeating Bovill’s conclusions. While Bovill’s original work was calculated manually, a software program, Archimage, is presently being developed by the authors as a tool to assist architectural designers and researchers to understand the visual complexity of building designs. The present research returns to Bovill’s original architectural data (elevations of famous buildings) and re-calculates the results published therein using Archimage and the commercial software Benoit. These results are then compvared with those produced by Bovill (1996) and Lorenz (2003), to determine if any consistency can be found between the sets. The level of consistency will assist in determining the validity of Bovill’s method and provide important data in the ongoing process to refine the Archimage software and the analytical method.
keywords Computational analysis tools; design analysis; visual complexity
series CAADRIA
email
full text file.pdf (190,640 bytes)
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100%; open Burkle-Elizondo, G. and Valdez-Cepeda, R. D. (2006) Find in CUMINCAD Fractal analysis of Mesoamerican pyramids , Nonlinear dynamics, psychology, and life sciences, 10,105–122

100%; open Capo, D. (2004) Find in CUMINCAD The fractal nature of the architectural orders , Nexus network journal, 6, 30–40

100%; open Gozubuyuk, G., Cagdas, G. and Ediz, O. (2006) Find in CUMINCAD Fractal based design model for different architectural languages , The architecture co-laboratory: GameSetandMatch II, Episode Publishers, Rotterdam, 280–286

100%; open Lorenz, W. E. (2003) Find in CUMINCAD Fractals and fractal architecture , Department of Computer Aided Planning and Architecture, Vienna University of Technology, Vienna

100%; open Mandelbrot, B. B. (1982) Find in CUMINCAD The fractal geometry of nature , Freeman, San Francisco

100%; open Ostwald, M. J., and Vaughan, J. (2008) Find in CUMINCAD Determining the fractal dimension of the architecture of Eileen Gray , ANZAScA 2008, Newcastle, Australia, 9–16

100%; open Ostwald, M. J., and Vaughan, J. (2009) Find in CUMINCAD Calculating visual complexity in Peter Eisenman’s architecture , CAADRIA 2009, Taiwan, 75–84

100%; open Ostwald, M. J., Vaughan, J. and Chalup, S. (2009) Find in CUMINCAD A computational investigation into the fractal dimensions of the architecture of Kazuyo Sejima , Design principles and practices: an international journal, 3, 231–244

100%; open Ostwald, M. J., Vaughan, J. and Tucker, C. (2008) Find in CUMINCAD Characteristic visual complexity: fractal dimensions in the architecture of Frank Lloyd Wright and Le Corbusier , Nexus VII: architecture and mathematics, Kim Williams Books, Turin, 217–231

100%; open Sala, N. (2002) Find in CUMINCAD Fractals in architecture: some examples , Fractals in biology and medicine volume III, Birkhäuser, Basel, 347–358

100%; open Vaughan, J. and Ostwald, M. J. (2009) Find in CUMINCAD A quantitative comparison between the formal complexity of Le Corbusier’s pre-modern (1905–1912) and early modern (1922–1928) architecture , Design principles and practices: an international journal, 3, 359–372

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