| − | 控制论学者、民族数学家罗恩·埃格拉什 Ron Eglash认为分形几何和数学在非洲艺术、游戏、占卜、贸易和建筑中应用很普遍。如圆形房屋是一环套一环的,矩形房屋是一连串的矩形等等。 这种缩放图案也可以在非洲的纺织品、雕塑、甚至发型中找到。.<ref name="African art">{{cite web |url=http://www.rpi.edu/~eglash/eglash.dir/afractal/afractal.htm |first=Ron |last=Eglash |title=African Fractals: Modern Computing and Indigenous Design |location=New Brunswick |publisher=Rutgers University Press |year=1999 |accessdate=2010-10-17 |archive-url=https://web.archive.org/web/20180103005701/http://homepages.rpi.edu/~eglash/eglash.dir/afractal/afbook.htm |archive-date=January 3, 2018 |url-status=dead }}</ref><ref>Nelson, Bryn; [http://www.sfgate.com/cgi-bin/article.cgi?file=/chronicle/archive/2000/02/23/MN36684.DTL ''Sophisticated Mathematics Behind African Village Designs Fractal patterns use repetition on large, small scale''], San Francisco Chronicle, Wednesday, February 23, 2009</ref>霍克基·西通基尔 Hokky Situngkir还建议在印度尼西亚传统艺术、蜡染和传统房屋的装饰品中运用分形的图案。<ref>Situngkir, Hokky; Dahlan, Rolan (2009). ''Fisika batik: implementasi kreatif melalui sifat fraktal pada batik secara komputasional''. Jakarta: Gramedia Pustaka Utama.ISBN|978-979-22-4484-7</ref><ref>{{cite news |last=Rulistia |first=Novia D. |date=October 6, 2015 |title=Application maps out nation's batik story |url=http://www.thejakartapost.com/news/2015/10/06/application-maps-out-nation-s-batik-story.html |newspaper=The Jakarta Post |access-date=2016-09-25}}</ref> | + | 控制论学者、民族数学家罗恩·埃格拉什 Ron Eglash认为分形几何和数学在非洲艺术、游戏、占卜、贸易和建筑中应用很普遍。如圆形房屋是一环套一环的,矩形房屋是一连串的矩形等等。 这种缩放图案也可以在非洲的纺织品、雕塑、甚至发型中找到。<ref name="African art">{{cite web |url=http://www.rpi.edu/~eglash/eglash.dir/afractal/afractal.htm |first=Ron |last=Eglash |title=African Fractals: Modern Computing and Indigenous Design |location=New Brunswick |publisher=Rutgers University Press |year=1999 |accessdate=2010-10-17 |archive-url=https://web.archive.org/web/20180103005701/http://homepages.rpi.edu/~eglash/eglash.dir/afractal/afbook.htm |archive-date=January 3, 2018 |url-status=dead }}</ref><ref>Nelson, Bryn; [http://www.sfgate.com/cgi-bin/article.cgi?file=/chronicle/archive/2000/02/23/MN36684.DTL ''Sophisticated Mathematics Behind African Village Designs Fractal patterns use repetition on large, small scale''], San Francisco Chronicle, Wednesday, February 23, 2009</ref>霍克基·西通基尔 Hokky Situngkir还建议在印度尼西亚传统艺术、蜡染和传统房屋的装饰品中运用分形的图案。<ref>Situngkir, Hokky; Dahlan, Rolan (2009). ''Fisika batik: implementasi kreatif melalui sifat fraktal pada batik secara komputasional''. Jakarta: Gramedia Pustaka Utama.ISBN|978-979-22-4484-7</ref><ref>{{cite news |last=Rulistia |first=Novia D. |date=October 6, 2015 |title=Application maps out nation's batik story |url=http://www.thejakartapost.com/news/2015/10/06/application-maps-out-nation-s-batik-story.html |newspaper=The Jakarta Post |access-date=2016-09-25}}</ref> |
| − | 在1996年对迈克尔 · 西尔弗布拉特 Michael Silverblatt的采访中,福斯特·华莱士 David Foster Wallace承认他给编辑迈克尔 · 皮奇 Michael Pietsch的《无尽的玩笑 Infinite Jest》第一稿的结构灵感来自于分形,特别是谢尔宾斯基三角形,但是经过修改后的小说“更像是一个侧面的谢尔宾斯基垫片”。<ref name="novel">{{cite web |url=http://www.kcrw.com/etc/programs/bw/bw960411david_foster_wallace |first=David Foster |last=Wallace |title=Bookworm on KCRW |date=August 4, 2006 |publisher=Kcrw.com |accessdate=2010-10-17 }}</ref> | + | 在1996年对迈克尔 · 西尔弗布拉特 Michael Silverblatt的采访中,福斯特·华莱士 David Foster Wallace承认他给编辑迈克尔·皮奇 Michael Pietsch的《无尽的玩笑 Infinite Jest》第一稿的结构灵感来自于分形,特别是谢尔宾斯基三角形,但是经过修改后的小说“更像是一个侧面的谢尔宾斯基垫片”。<ref name="novel">{{cite web |url=http://www.kcrw.com/etc/programs/bw/bw960411david_foster_wallace |first=David Foster |last=Wallace |title=Bookworm on KCRW |date=August 4, 2006 |publisher=Kcrw.com |accessdate=2010-10-17 }}</ref> |