Fractal Case Study

Figure 1: The table above demonstrates the data collected from the final week of the experiment that was conducted using eight separate plots. The first four plots were given pesticides and are thus listed under “Treatment” as yes and the control groups, plots five through eight, were not given any pesticides (no). Then to determine the amount of healthy individuals in the plots, the percentage of sick was used.

I thought that the Axial Seamount was very interesting. One fact that I learned is that researchers found out about the 2011 eruption by accident. The thought of finding something like that out is funny. Another thing I found interesting is that if a ship was going over the seamount and it erupted, no one on the ship would probably happen. I think it is crazy to have something big like that happening under you, and you would have no idea it was happening.

Facial structure, drawing from imagination, and local color are extremely important in my major. I really need to get used to creating texture, I plan on practicing a lot. But I imagine that I will learn even more next quarter when I take Life

There are many fractals in Brave New World. Fractals are self-similar never-ending patterns. The mathematical roots of fractals date back to the 17th century. Fractals were first studied in the seventeenth century by Leibniz, who looked at recursion. Later in 1883, Georg Cantor published fractals known as subsets of Cantor sets.

The video, Fractals: The Colors of Infinity and Mandelbrot’s Discovery is a very informative video explaining what exactly fractal geometry is and what a Mandelbrot set is. First, the Mandelbrot set is a very simple equation that repeats or feeds itself integers from . The equation is , with this equation you can zoom in or out as much as you like and there will be infinite patterns. This equation does not make normal shapes that we are used to seeing in everyday life, instead it plots points repeatedly creating a very intricate design. Benoit Mandelbrot created fractal geometry to be able to describe what a cloud looks like using a mathematical equation. A fractal is a geometrical structure that has detail on all levels of magnification.

Electricity is really just organized lightning. -George Carlin One very significant discovery that Is prominent would be electricity.

Geography, it is a subject that most people think is to find the different cities or countries located on the map. But a person who named Ronald Ward, he is my geography professor in college. He had completely changed my viewpoint on geography. He is my guiding light that lead me to the right path and help really understanding

Vortex energy is a fabulous example of IT. Electrical, magnetic or balanced vortexes are located where ley lines intersect,

Albrecht Durer, Paolo Uccello, Polykleitos, and Brunelleschi, are just a few renowned people inspired by Mathematics to create Beauty in Music and Art. However, this essay will focus on the one and only Leonardo da Vinci, the sculptor, painter, engineer, architect, and naturalist. Leonardo Da Vinci, the quintessence of the Renaissance Man, is certainly not the first to apply the concepts and designs of geometric order and patterns to art, but he is perhaps the most famous. In much of Da Vinci’s artwork, he uses mathematical concepts like linear perspective, proportion and geometry to express his many masterpieces.

In conclusion, M.C. Escher was a great artist an extraordinary artist he was incredible. When it came to art and mathematics look at some like him answers the question. What is geometry good for? Despite what children may think if a man from a big family the youngest out of five can take math and create amazing works of art.Then there is an answer for what geometry is good for. Iknow there is because M.C. Escher without even being here taught it to me. The answer is mapping, sketching, navigating, medicine, surveying, astronomy, the world is made Tessellations affect every part of our lives they are all around us. The answer is art the art of the world so teach it.

Lots of artists and architects used mathematics and geometry to plan their work. They realized that all the objects in nature have a certain proportion, for example like in the shape of a leaf or the form of buildings. The discovered ways to make paintings look 3D! They did that by using muted colors and showing depths, which is more like 3D. The sculpture they made had relative amounts which made them look more realistic. By the late 16th century artists were well aware that distant objects could be shown smaller than those close at

The one I found most interesting was linguistic archaeology. I think it is interesting knowing one language does not allow a person to predict how another language will categorize and name the world.

The subject of the volcanoes attracts me, since they are natural phenomena that can not be predicted. We are currently studying this topic in science class and I really like it. Volcanoes are dangerous but can be predicted, since before they start their eruption they have a series of characteristics that can alert

the one that seems to be the most prevalent is coding. Uses of coding can be found on countless

During my high school years, genetics caught my interest. In genetics, we determined how genes can be passed from parents to offspring and how mutations on specific chromosomes can cause long lasting