Carl Friedrich Gauss (1777-1855)
Introduction:
Carl Friedrich Gauss is considered one of the greatest mathematicians of all time. He is a creator in the logical-mathematical domain as he contributed many ideas to the fields of mathematics, astronomy, and physics. Being a math education major, I have come into contact with Gauss’ work quite a few times. He contributed greatly to the different areas of mathematics like linear algebra, calculus, and number theory. Creativity can be seen when a person makes or discovers substantially new ideas that dramatically impact the domain in which the person is working. Gauss’ work should be considered creative because he contributed so many new theorems and ideas to mathematics, astronomy, and physics.
Unlike some of the creators Gardner studied, Gauss seemed to be a truly decent man. He never tried to criticize his rivals or make himself stand above the rest. He solved problems because he loved math. Some theorems that we credit to being solved by someone else were really discovered earlier by Gauss. He did not publish everything because he did not have time to finish it all. That is why I hold Gauss higher than some of the other creators we read about. He was a decent man who worked for the love of math. I also greatly admire his work. Any mathematician who can prove so many different ideas in so many different areas of mathematics is truly a genius.
Relation to Gardner’s Triad:
As a child, Gauss was a prodigy. This event happened just before Gauss turned three years old.
“One Saturday Gerhard Gauss (his father) was making out the weekly payroll for the laborers under his charge, unaware that his young son was following the proceedings with critical atten...
... middle of paper ...
...had been braver and published his ideas on a non-Euclidean geometry, then he would have fit Gardner’s model almost perfectly. Instead he chose to publish works that would not raise a lot of political controversy. Although Gauss is considered one of the greatest mathematicians of all time, he would have been in a class by himself if he would have published everything he had discovered.
Works Cited
Bell, E.T. Men of Mathematics. New York: Simon and Schuster, 1986.
Bretscher, Otto. Linear Algebra with Applications. Upper Saddle River, New Jersey: Prentice-Hall, Inc., 1997.
Burton, David M. The History of Mathematics, an Introduction. Newton, Massachusetts: Allyn and Bacon, Inc., 1985.
O’Conner, J.J. and E.F. Robertson. “Johann Carl Friedrich Gauss.” (Dec. 1996). 26 November, 2001
http://www-groups.dcs.st-andrews.ac.uk/~history/Mathematicians/Gauss.html
Their Eyes Were Watching God is a story about identity and reality to say the least. Each stage in Janie's life was a shaping moment. Her exact metamorphosis, while ambiguous was quite significant. Janie's psychological identification was molded by many people, foremost, Nanny, her grandmother and her established companions. Reality, identity, and experience go hand in hand in philosophy, identity is shaped by experience and with experience you accept reality. Life is irrefutably the search for identity and the shaping of it through the acceptance of reality and the experiences in life.
Through her use of southern black language Zora Neale Hurston illustrates how to live and learn from life’s experiences. Janie, the main character in Hurston’s Their Eyes Were Watching God, is a woman who defies what people expect of her and lives her life searching to become a better person. Not easily satisfied with material gain, Janie quickly jumps into a search to find true happiness and love in life. She finally achieves what she has searched for with her third marriage.
Their Eyes Were Watching God is a story centered on the idea of life cycles. The experiences that Janie faces and struggles through in her life represent the many cycles that she has been present for. Each cycle seem to take place with the start of each new relation ship that she faces. Each relationship that Janie is involved in not just marriages, blooms and withers away like the symbol of Janie's life the pear tree from her childhood.
Many women in the 1930s were striving to to make a name for themselves and find their place in this ever changing world. In the book Their Eyes Were Watching God, written by Zora Neale Hurston, Janie Crawford is a middle-aged black woman who is searching to find her place. Janie was raised by her grandmother, a very stern woman who felt strongly about her ideals of a proper life for Janie. Janie has three husbands throughout the book, Logan, Joe, and Tea Cake, two of whom die. Like most people, Janie goes through many ups and downs in her life, but she uses every experience to grow. Throughout the whole book Janie is searching for her own identity, Joe, Tea Cake, and Nanny all have an effect on Janie and her quest.
Janie is later tested on what she learns from each husband when she is forced to sacrifice her love of Tea Cake for her safety and his health, something she would be unable to do without confidence, courage, and selflessness. Zora Neale Hurston’s Their Eyes Were Watching God showcases the struggles faced by Janie Crawford. The novel particularly brings attention to the struggles she faces due to her three marriages. However, Janie learns essential lessons from each of her marriages. Her rough life gives her the opportunity that she needs to
Newton’s inventive years with mathematics were from 1664 to 1696. Even though his companions also had likely various elements of the calculus, Newton summed everything up and included these ideas of his while developing new and more exact methods. The necessary elements of his thought were on hand in three tracts, De analysi (On Analysis), which went unpublished until 1711. In 1671, Newton developed a more absolute account of his course of infinitesimals, which appeared nine years after his death as “Methodus fluxionum et serierum infinitarum”.
...everyone who loves space and math connects and make future hypothesis and make the world a better place. I think of him as one of the best people to work with math there is. The correlation he made between math and science is something that had never been seen before and maybe the best that there will ever be. I think he changed the way people looked at math for the rest of time.
...ortions. This drawing also emphasizes the value of the combination of science, art, and mathematics in the life of this great genius. Therefore, I believe that he should be considered the great genius of all times for his ability to combine elements to create magnificent pieces.
The technique of Porter’s Five Forces Model is discussed in this essay and in applied in the model for shaping strategy of a new and small-size firm in the stockbroker industry. The weakest point in the industry may be local adviser-based brokers and the needed-based positioning may be the suitable strategy for the firm to survive in the fierce competitive market.
Born in the Netherlands, Daniel Bernoulli was one of the most well-known Bernoulli mathematicians. He contributed plenty to mathematics and advanced it, ahead of its time. His father, Johann, made him study medicine at first, as there was little money in mathematics, but eventually, Johann gave in and tutored Daniel in mathematics. Johann treated his son’s desire to lea...
There were many substantial mathematical advances that Niels Henrik Abel discovered in his short but productive life. The young Norwegian was obviously smart and many of his accomplishments in math are still used today. His condition, life, and age make it even more incredible when considering how much he contributed. His life had many ups and downs that restricted him from becoming a absolutely superior mathematician. However it is very evident that Niels Henrik Abel did indeed greatly contribute to mathematics.
Rene Descartes may have been most famous However, mathematics appealed to him the most for its innate truthfulness and application to other branches of knowledge. Later in his life, he developed both mathematical and philosophical concepts that are still used widely today. Overall, Rene Descartes should be considered one of the most influential mathematicians of all time for his work in analytic geometry, which set the foundation for algebraic, differential, discrete, and computational geometry, as well as his application of mathematics into philosophy.
As you can see, Euler provided a great deal to the world of mathematics. From developing notation, formulas, and important constants, to proving formulas and equations that stumped most other mathematicians of his day, there was almost nothing he could not do that involved mathematics. He was an instrumental figure in developing the future of modern mathematics and is credited in help developing pre-calculus, calculus, and differential equations. While he is not a household name, he is very easily the greatest mathematician to have ever lived.
...em. He may have been remembered for more though if he would have only taken the time to write down what he said. However, even if he did write down other theorems I am sure that his secret society would have hid them away along with the documents containing details about the last forty years of his life. This is why Pythagoras is considered to be the foolish genius.
If you have ever heard the phrase, “I think; therefore I am.” Then you might not know who said that famous quote. The author behind those famous words is none other than Rene Descartes. He was a 17th century philosopher, mathematician, and writer. As a mathematician, he is credited with being the creator of techniques for algebraic geometry. As a philosopher, he created views of the world that is still seen as fact today. Such as how the world is made of matter and some fundamental properties for matter. Descartes is also a co-creator of the law of refraction, which is used for rainbows. In his day, Descartes was an innovative mathematician who developed many theories and properties for math and science. He was a writer who had many works that explained his ideas. His most famous work was Meditations on First Philosophy. This book was mostly about his ideas about science, but he had books about mathematics too. Descartes’ Dream: The World According to Mathematics is a collection of essays talking about his views of algebra and geometry.