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steve-wang-images-mood [2022/12/29 03:18] – renick | steve-wang-images-mood [2023/10/20 20:39] (current) – yu.lee | ||
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Made by: [[steve-wang|Steve Wang]] | Made by: [[steve-wang|Steve Wang]] | ||
+ | ====== Essay about destressing images ====== | ||
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+ | Stress is a big part of everyone' | ||
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+ | First, I want to know more about colors because we can display most colors that humans can see on a screen. So, if we can find out what particular shade, brightness, opacity, and many more factors determine color, we can easily help reduce stress. According to (1), blue and green are two great colors to improve mood. There are many types of blue and green. Finding the right type would be ideal and can improve the quality of our calming images by a lot. | ||
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+ | Second, we should research patterns (repetitive shapes) because using code, we can use a lot of complex patterns that would not be possible to make manually. According to the same article by (1), repeating patterns are associated with positive psychological experiences, | ||
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+ | Lastly, another thing that could be very useful is the 'oddly satisfying' | ||
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+ | In conclusion, I believe researching color, patterns, and satisfying and addicting internet trends will allow us to create great images that destress people and will make them watch them for a long time so that they stay calm for as long as possible. Doing this will hopefully reduce the amount of mental and physical issues caused by stress. However, to do this well we will need to do a lot of research and many test subjects. | ||
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+ | ===== Citation ===== | ||
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+ | 1. [[https:// | ||
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+ | ====== Second essay about destressing images and presentation ====== | ||
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+ | The World Health Organization has named stress the Health Epidemic of the 21st century because many people find themselves living in cities where there are very few natural fractals (Smith, 2020). To combat this health epidemic, we have to understand one of the greatest counters of stress, the fractal patterns, how it calms the mind, and how it can be made. | ||
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+ | To put it simply, a fractal is a pattern in a pattern in another pattern (What is fractal?, 2016). The patterns repeat infinitely but keep getting smaller. Some examples include clouds, mountains, coastlines, cauliflowers and ferns (Challoner, 2010). Some examples of fractal patterns: | ||
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+ | {{: | ||
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+ | //Plant fractal.// (Locke, 2016) | ||
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+ | {{: | ||
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+ | //Square fractal.// (Vort, 2016) | ||
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+ | Before understanding how fractal patterns help with relaxation, it is essential to understand the term, fractal dimension. The fractal dimension is the index gauge of how complex or detailed a fractal pattern is (Wikipedia, 2022). For example, a smooth line has D(fractal dimension) of 1, whereas an area fills in a two-dimension region has D=2 (Salingaros, | ||
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+ | {{: | ||
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+ | //Fractal dimensions explanation.// | ||
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+ | In a research done by Salingaros, it is recorded that humans respond best to " | ||
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+ | One of the ways to generate patterns is the l-system is a method to generate sentences using a set of rules. There are three important parts. The alphabet, axiom, and rules. The alphabet is the valid letters that are allowed to be used. So, in programming terms, you have defined these three letters and they can be used. The axiom is the starting letter of the system. So, it will be the first letter in the whole combination. The rules are the deciding factor of how the combination changes between generations. So, if the valid alphabets are A and B and the axiom which is the starting point is A. The rules are (A-> AB) (B->A). So, generation 0 will only be the axiom which is A. In generation 2 it will be AB because A has transformed in the AB. That transformation happened because of the (A-> AB) rule. For the second generation, it transformed into ABA because the A from the last generation has turned into AB and the B from the last generation has turned into A which results in the new generation becoming ABA (Harzallah, 2020). Below is everything that has been explained in picture form. | ||
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+ | Alphabet: A B | ||
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+ | Axiom: A | ||
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+ | Rules (A->AB) (B->A) | ||
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+ | {{: | ||
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+ | //L-system explanation.// | ||
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+ | Another system called the Mandelbrot set is also generated by iteration. Meaning to repeat a process over and over again. In mathematics, | ||
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+ | {{: | ||
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+ | //L-system example.// (Nevit, 2013) | ||
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+ | In conclusion, fractal patterns are great for relaxation and the l-system and the Mandelbrot are great ways to generate them. I believe that if the code for generating fractals can be tweaked so that the fractal dimension is between 1.3 and 1.5, and the fractals are using the correct colors, these " | ||
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+ | {{: | ||
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+ | // | ||
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+ | ==== Citation ===== | ||
+ | 1. Smith, J., Rowland, C., Moslehi, S., Taylor, R., Lesjak, A., Lesjak, M., ... & Himes, J. (2020). Relaxing floors: Fractal fluency in the built environment. Nonlinear Dynamics, Psychology, and Life Sciences, 24(1), 127-141. | ||
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+ | 2. Challoner, J. (2010, October 18). How Mandelbrot’s fractals changed the world. BBC News. https:// | ||
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+ | 3. Gdawiec, K. (2017). Fractal patterns from the dynamics of combined polynomial root finding methods. Nonlinear Dynamics, 90(4), 2457-2479. | ||
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+ | 4. Harzallah, H. (2020, November 7). L-systems: Draw your first Fractals. Medium. https:// | ||
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+ | 5. Wikipedia. (2022). Fractal dimension. In Wikipedia. https:// | ||
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+ | 6. Salingaros, N. A. (2012). Fractal Art and Architecture Reduce Physiological Stress. 19. | ||
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+ | 7. Devaney, R. (2006). Unveiling the Mandelbrot set. Plus [Online]. | ||
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+ | 8. Nevit. (2013). English: L-systems Fractal. Axiom: F++F++F Rule: F=F--F++F++F--F Angle: 60. Own work. https:// | ||
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+ | 9. Vort. (2016). English: Procedural texture obtained by computing the XOR (exclusive OR) function. own work. https:// | ||
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+ | 10. Locke, M. (2007). Natural patterns [Photo]. https:// | ||
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+ | 11. Brotter121. (2019). English: Illustration of surface fractality. Self affine surfaces (left) and surface profiles (right) showing increasing D_f. Own work. https:// | ||
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+ | 12. Beyer, W. (n.d.). English: Mandelbrot set. Initial image of a zoom sequence: Mandelbrot set with continuously colored environment. Own work. Retrieved November 16, 2022, from https:// | ||
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+ | 13. What is fractal? - Definition from WhatIs.com. (2016, August). WhatIs.Com. https:// | ||
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- | (coming soon) |