WEEK 2: Activity

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 Activity Reflection:



    3. The patterns or markings seen in a gourd when cut open likely result from natural growth processes. In botany and biophysics, many plants' growth is influenced by genetic factors and environmental conditions, which determine the distribution and shape of plant tissues. Similar to the natural patterns Kepler studied, the patterns inside a gourd may be a consequence of how cells divide and grow, governed by specific biochemical and physical laws. This internal patterning could be a natural manifestation of resource allocation, structural support, or physiological needs during growth. As Kepler noted in his work, many phenomena in nature can be understood by exploring fundamental mathematical and physical principles.

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WEEK 8：Activity

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  I was pleasantly surprised by the amazing performance I witnessed. It was not an easy feat to achieve, but the team pulled it off perfectly. The music they played in the background was also awesome and really matched the rhythm and beats of the performance. The structure they created was equally impressive. They did all these crazy moves like the portcullis, eight-point star, oxhead, and 8/4 lock, and they did them so fast and smooth! Every single person on the team was on point and their footwork and positioning were spot-on. Watching their performance actually got me thinking - why not do math on stage too? 
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       WEEK 8 Henle, J. (2021). Mathematics that dances.  The Mathematical Intelligencer, 43 (3), 73-79.  https://doi.org/10.1007/s00283-021-10091-9 Briefly Summary: The article "Mathematics That Dances" by Jim Henle explores the intriguing connections between dance and mathematics, focusing on the joy and aesthetic pleasure derived from mathematical structures within dance rather than their practical utility. Henle discusses various dances and mathematical concepts, including the Binasuan from the Philippines, which demonstrates properties of rotation akin to algebraic topology principles. He also touches upon the mathematical exploration of dance positions, motion, and specific dances like juggling, change ringing, challenge square dancing, and the "Boxtrot," highlighting their mathematical foundations and the curiosity they inspire. The piece is an invitation to see the beauty in the mathematical aspects of dance and the patterns and structures th...
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WEEK 6 Dylan Thomas & Doris Schattschneider (2011) Dylan Thomas: Coast Salish artist, Journal of Mathematics and the Arts, 5:4, 199-211,DOI:10.1080/17513472.2011.625346 Briefly Summary: The article profiles Dylan Thomas, a young Coast Salish artist whose work is deeply influenced by his cultural heritage, historical sources, other contemporary Coast Salish artists, and a profound appreciation for symmetry. It discusses his journey into art, highlighting the significant influences on his style and his experimentation with geometric elements within his artwork. Mathematician Doris Schattschneider provides insights into the mathematical aspects of Thomas's art, particularly focusing on symmetry and geometric patterns, showcasing how Thomas merges traditional Coast Salish themes with mathematical principles to create his unique artworks.   STOP 1 ： " Horizon expresses my feeling that the spiritual and physical worlds are not separate. Horizons have sometime...
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