Tuesday, June 15, 2010
Day 11: Final Reflection
Over the past 2 - 3 Weeks, i was in a class called Digital Photography: Patterns of Nature class. In this class, we would not only take pictures but also examine nature with a mathematical point of view. Everything around us has something to do with math. Thats the lesson i can take away from these 3 weeks in this class; math is truly everywhere, especially in photography. In photography, we focus on the patterns in the picture, the symmetry, the reflection, and what makes the picture unique and intriguing. I did not really have any problem with anything except staying awake or paying attention when they have us watch a movie. They show the movies after teaching us the same material that is shown in the video. My favorite trip in the class was our hike to Dimond Canyon, our hike to Golden Gate Park and our hike to Fort Funston at the Beach. My favorite game that we played was SET. It taught us to examine each of the shapes, patterns, and colors. My favorite lesson in the class was learning about the Mandelbrot Set. I found it intriguing how the default shape iterates itself so that each time you zoom in, it looks exactly the same.
Day 10: Mountain View Cemetary
Day 9: Golden Gate Park
Day 8: Dimond Canyon & Optical Illusions




Thursday, June 10, 2010
Day 7: Patterns in Milk & Cellular Automata

Wednesday, June 9, 2010
Day 6: San Francisco Ferry & Fountains
Well, this is a picture of Mr. Roberts (I think he needs to shave). I thought i would get extra credit, i doubt it, but its worth a try. I chose this picture because of the building behind him. The building really caught my attention because of the pattern that it displays. Instead of being a regular building, this building reminded me of a pyramid in 3D. This is a simple building that is complex at the same time.
Tuesday, June 8, 2010
Day 5: Leona Gorge & Mandlebrot Set

Day 4: Fort Funston at the Beach
Day 3: Sierpinski Triangle & Oakland Museum
I found this picture unique because of how simple it was. Although it was simple, it shows a pattern that is ultimately one of my favorites; self similarity. All of the leaves are exactly the same and the pattern continues throughout the plant.
This unique piece of art is called a Sierpinski Triangle. The Sierpinski Triangle was named after the Polish mathematician, Waclaw Sierpinski. Inside this triangle, are thousands of mor triangles. And inside those triangles are thousands and thousans more triangles. This piece of art is a fractal and shows self-similarity as it continues to look like itself.

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