Lun yi tsai biography of albert
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Lun-Yi-Tsai was Germany’s “Mathmaker of the Week” in August of 2008. Tsai increases the affect of this process by creating shades of dark tones at the beginning stages of degeneration and it progresses to lighter tones at the end. He is bilingual and speaks Chinese Mandarin fluently. The hourglass is made up of two full cylinders at the top left and two disjointed hourglasses at the bottom.
Lun-Yi-Tsai Algebraic Degeneration. 59
“Compelling collection of art with a conscience” by Matthew Kangas, Seattle Times, May 28, 2004
“Artists’ SoHo” by Richard Kostelanetz, NY Arts Magazine, November 2002, p. The colors, shapes and incorporation of additional hourglasses create a 3-D affect.
Tsai’s Algebraic Degeneration is somewhat of a paradoxical image as an hourglass is designed to keep time for one solo event.
Tsai creates this affect using the shape of an hourglass. His work is in private collections in Basel, Beijing, Berlin, Hong Kong, Los Angeles, Miami, Munich, New York, Oxford, Paris, Seattle, and Taipei.
Selected Bibliography:
Talk with Andreas Killen, "Histories Behind AI" in "Symposium: How AI is Changing Art and the Humanities and To What Ends," organized by Helen Koh, CUNY Graduate Center, New York City, October 30, 2024.
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“Lun-Yi Tsai: oil paintings” by Gongkai Pan, Di’an Fan, Changming Peng, Yuanyuan An, exhibition catalogue, The China Museum of Fine Arts, 2000
He started his professional career at the age of 9. He made his TV debut on CBS' hit series "How I Met Your Mother" in May 2013. Retrieved June 24, 2011 from web: http://www.ams.org/journals/bull/2010-47-04/S0273-0979-2010-01316-1/S0273-0979-2010-01316-1.pdf
Lun-Yi-Tsai. 906 – 907
“SoHo: The Rise and Fall of an Artists’ Colony” by Richard Kostelanetz, Routledge, 2003, pp.
Mathematical Perspectives. The core hourglass is supported by other hourglasses which gradually become dislodged over time.
You are free to use it as an inspiration or a source for your own work.
“Tsai attempts to convey to nonmathematicians those aspects of mathematics that mathematicians themselves find beautiful, e.g.,conceptual simplicity in the structure of a proof, or mutual interconnectedness of apriori diverse ideas (Asok, 2010).The artwork that I selected is by Lun-Yi-Tsai.
181 – 185
“Mathematical Impressions: Lun-Yi Tsai A92” by Laura Ferguson, Tufts Magazine, Fall 2004, p. This image is made up of several hourglasses which can either be interpreted as time within time, extended time or time never ending. 695 - 697
“Math, Art, and the Infinite: Mapping Reality,” by Lun-Yi Tsai, Tufts Magazine (cover story), Fall 2009, pp.16 – 21
“Local prof’s art adds up to German Honors” by Fabiola Santiago, Miami Herald, September 6, 2008
"Mathmaker of the Week Lun-Yi Tsai: The Bridge Builder,” Jahr der Mathematik 2008, August 25, 2008
Im Portrait (interview), Berlin Online TV – Freshmilk, by Bianca Welsch, July 5, 2008
“Transition Gadgets at SCC Gallery” by Jocelyn Robinson, The Enterprise, Seattle, WA, April 11, 2008
“Beautiful Math & Fantastic Reality,” interview by Megan Sukys for The Beat, NPR Radio KUOW 94.9 FM, Seattle, June 1, 2007
“Intuition + Math + Architecture = Drawing” by Sheila Farr, The Seattle Times, May 25, 2007, p.
The 39 x 24 design has a core figure of an hourglass. He enjoys traveling and has been to many different places in the United States, Canada, Europe, and Asia.
BornAugust 5, 2004
Lun-Yi-Tsai: Bridging the Divide Between Math and Art, Article Critique Example
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(2002).