http://de.evo-art.org/index.php?action=history&feed=atom&title=Some_Monohedral_Tilings_Derived_From_Regular_PolygonsSome Monohedral Tilings Derived From Regular Polygons - Versionsgeschichte2026-06-20T14:53:34ZVersionsgeschichte dieser Seite in de_evolutionary_art_orgMediaWiki 1.27.4http://de.evo-art.org/index.php?title=Some_Monohedral_Tilings_Derived_From_Regular_Polygons&diff=4133&oldid=prevGbachelier: Die Seite wurde neu angelegt: „ == Reference == Paul Gailiunas: Some Monohedral Tilings Derived From Regular Polygons. In: Bridges 2007. Pages 9–14 == DOI == == Abstract == Some…“2015-01-30T19:08:34Z<p>Die Seite wurde neu angelegt: „ == Reference == Paul Gailiunas: <a href="/index.php?title=Some_Monohedral_Tilings_Derived_From_Regular_Polygons" title="Some Monohedral Tilings Derived From Regular Polygons">Some Monohedral Tilings Derived From Regular Polygons</a>. In: <a href="/index.php?title=Bridges_2007" title="Bridges 2007">Bridges 2007</a>. Pages 9–14 == DOI == == Abstract == Some…“</p>
<p><b>Neue Seite</b></p><div><br />
== Reference ==<br />
Paul Gailiunas: [[Some Monohedral Tilings Derived From Regular Polygons]]. In: [[Bridges 2007]]. Pages 9–14 <br />
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== DOI ==<br />
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== Abstract ==<br />
Some tiles derived from regular polygons can produce spiral tilings of the plane [1]. This paper considers some<br />
more general classes of tilings with tiles derived from regular polygons, some have central symmetry, many<br />
have periodic symmetry, some have both, and a few have no symmetry at all. Any of these tiling patterns could<br />
be the basis for some interesting mathematical art, for example by colouring or decorating the tiles.<br />
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== Extended Abstract ==<br />
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== Bibtex == <br />
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== Used References ==<br />
[1] Gailiunas P., "Spiral Tilings" Bridges 2000, pp.133-140.<br />
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[2] US Patent 4,620,998, 1986, cited in Lalvani H., Meta Archtecture, in Architecture and Science<br />
(ed. Di Cristina G.), Wiley Academy, 2001.<br />
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[3] Stock D.L. and Wichmann B.A., "Odd Spiral Tilings", Mathematics Magazine vol.73, no.5, Dec<br />
2000, pp.339-347.<br />
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[4] Hatch G. "Tessellations with Equilateral Reflex Polygons", Mathematics Teaching, no.84,<br />
Sept.1978, p.32.<br />
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[5] Simonds D.R., "Central Tessellations with an Equilateral Pentagon", Mathematics Teaching,<br />
no.81, Dec. 1977, p.36.<br />
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[6] Grünbaum B., and Shephard G.C., "Spiral Tilings and Versatiles", Mathematics Teaching, no.88,<br />
Sept. 1979, pp.50−1.<br />
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[7] Rice M. and Schattschneider D., "The Incredible Pentagonal Versatile", Mathematics Teaching,<br />
no.93, Dec. 1980, pp.52−3.<br />
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== Links ==<br />
=== Full Text === <br />
http://archive.bridgesmathart.org/2007/bridges2007-9.pdf<br />
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[[intern file]]<br />
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=== Sonstige Links ===<br />
http://archive.bridgesmathart.org/2007/bridges2007-9.html</div>Gbachelier