http://de.evo-art.org/index.php?action=history&feed=atom&title=Geometry_and_Computation_of_Houndstooth_%28Pied-de-poule%29 2026-05-06T03:49:14Z Versionsgeschichte dieser Seite in de_evolutionary_art_org MediaWiki 1.27.4 http://de.evo-art.org/index.php?title=Geometry_and_Computation_of_Houndstooth_(Pied-de-poule)&diff=3978&oldid=prev 2015-01-28T20:53:10Z

<p>Die Seite wurde neu angelegt: „ == Reference == Loe M. G. Feijs: <a href="/index.php?title=Geometry_and_Computation_of_Houndstooth_(Pied-de-poule)" title="Geometry and Computation of Houndstooth (Pied-de-poule)">Geometry and Computation of Houndstooth (Pied-de-poule)</a>. In: <a href="/index.php?title=Bridges_2012" title="Bridges 2012">Bridges 2012</a>. Pages 299–306 == DOI == == Abstract …“</p> <p><b>Neue Seite</b></p><div><br /> <br /> == Reference ==<br /> Loe M. G. Feijs: [[Geometry and Computation of Houndstooth (Pied-de-poule)]]. In: [[Bridges 2012]]. Pages 299–306 <br /> <br /> == DOI ==<br /> <br /> == Abstract ==<br /> We apply a variety of geometric and computational tools to improve our understanding of the Houndstooth (Pied de<br /> poule) pattern. Although the pattern must have been known for centuries, it was made famous mostly by Christian<br /> Dior and is still frequently used in many variations. It is a non-exhaustible source of inspiration for fashion designers.<br /> <br /> == Extended Abstract ==<br /> <br /> == Bibtex == <br /> <br /> == Used References ==<br /> [1] Gerdes, P. African Basketry: Interweaving Art and Mathematics in Mozambique, Proc. Bridges (Coimbra) 2011.<br /> <br /> [2] Gerdes, P. African Basketry: A Gallery of Twill-Plaited Designs and Patterns Lulu.com, (2008).<br /> <br /> [3] Kolmogorov, A. (1968). ”Logical basis for information theory and probability theory”. IEEE Transactions on<br /> Information Theory 14 (5): 662 -664.<br /> <br /> [4] M.C. Escher, the graphic work. Taschen 2001.<br /> <br /> [5] Doris Schattschneider. M.C. Escher: Visions of Symmetry. W. H. Freeman (1992).<br /> <br /> [6] Feijs,L. and Bartneck,C. (2009) Teaching Geom. Principles to Design Students. Dig. Cult.&amp;Educ., 1(2), 104-115.<br /> <br /> [7] Fejes T ́oth, L. (1964). Regular figures. New York,: Macmillan.<br /> <br /> [8] Heesch, H. and Kienzle, O. (1963). Fl ̈achenschluss; System der Formen l ̈uckenlos aneinanderschliessender<br /> Flachteile. Berlin,: Springer.<br /> <br /> [9] Verhoeff, T. 3D Turtle Geometry: Artwork, Theory, Program Equivalence and Symmetry. Int. J. of Arts and<br /> Technology, 3(2/3):288319 (2010).<br /> <br /> [10] Seymour Papert. Mindstorms: children, computers, and powerful ideas. 2nd edition, 1993, Basic Books.<br /> <br /> <br /> == Links ==<br /> === Full Text === <br /> http://archive.bridgesmathart.org/2012/bridges2012-299.pdf<br /> <br /> [[intern file]]<br /> <br /> === Sonstige Links ===<br /> http://archive.bridgesmathart.org/2012/bridges2012-299.html</div>

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