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Math in our daily lives
Importance of mathematics in daily life
Importance of mathematics in daily life
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“He had a better mind and a more rigorous temperament than me; he thought logically, and then acted on the conclusion of logical thought. Whereas most of us, I suspect, do the opposite: we make an instinctive decision, then build up an infrastructure of reasoning to justify it. And call the result common sense.” This quote, by Julian Barnes, embodies the reason George Boole was my choice for my mathematician. I have always been fascinated by logic and reasoning, possibly because I constantly find myself in arguments which I prefer to call friendly debates. The first thing I did to determine my mathematician was turn to Amazon to find a good short book that I might find interesting from any of the options. After stumbling upon "The Mathematical Analysis of Logic: Being an essay towards a calculus of deductive reasoning" I realized I had found my Mathematician. George Boole was a highly influential logical mathematician who transcended mathematics and tied it into everything around us.
Mr. Boole was born 1815 in Lincolnshire, England. His father was a shoemaker by trade but known for having a passion for reading about science and technology, in this case the apple didn't fall far from the tree. Coming from a family with little means George didn't get a what one would call a top notch formal education, but he gain great knowledge from his father and the books he went on to read. Boole started working at age 16 as a school teacher and opened up his own school at 19. In 1849 he went on to become a professor at the newly created Queens University in Cork, Ireland. He was expected at an early age to help support his family and all while doing so became an esteemed mathematician and logician. In 1855 he married Mary Everest, the daught...
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...in symbolic logic. George passed too early to really see the full effects of his discovery's, technology has really been the big benefactor from Mr. Boole's work. Boolean algebra was used for electrical switch circuits in the 1930's, its the basis for all modern computer logic, he also has a center for research named after him at the University of College Cork.
Looking back at the impact of Mr. George Boole, we see how great of an impact he has made on the world we live in today. We have seen above why George was such an influential mathematician from being the first mathematician to win a Gold Medal from the Royal Society, to developing theories which would shape modern technology and computer logic. Coming from modest means, Boole epitomizes how sheer will and knowledge can overcome poverty to become one of the greatest mathematicians and logicians of all time.
The first generation of Bernoulli mathematicians include brothers Jacob I(James, Jacques) (1654-1705), Nicolaus (1662-1716), and Johann I(John, Jean) (1667-1748), second generation are brothers Daniel I (1700-1782), Johann II(1710-1790), and their cousin Nicolaus II (1687-1759), and the third generation are brothers Johann III(1746-1807) and Jacob II(1759-1789). It would be exhausting to discuss the accomplishments of all the Bernoulli mathematicians, so our focus will be on the brothers Jacob I and Johann I, who contributed a substantial amount to the fields of mathematics we know today as elementary calculus and the theory of probability.
... advances in cryptanalysis and computation developed by Alan Turing, enabling the breaking of The Air Force, Navy, Army, and High Command Enigma and Tunny ciphering machines, Cryptology and codes serve as pivotal instruments in the decisions of history.
John Napier was a mathematician during the Sixteenth and Seventeenth Centuries. He was known for the development of the decimal point, discovering exponential form, logarithms, and Napier’s Rods. All of his discoveries and developments gave him a place in history as one of the early, great mathematicians. His discoveries didn’t only help other mathematicians, but they also helped astronomers do their calculations more quickly and other science based studies. While his first loves were theology and astronomy, he excelled in mathematics. The world of science and math was made simpler by John Napier’s discoveries.
...ll heavily used today. His inventions were basically a gateway to additional inventions in the world of mathematics. Without his inventions, the world would very different today. It would be harder to manage your budget, it would be impossible to analyze data, and we would not have a way to display evidence.. It is safe to say that William Playfair changed the world beyond mathematics. His graphs/charts help scientist draw conclusions based on experiments that they have done. His books, atlas, and pamphlets helped many people live their lives at a comfortable financial level. Normal people get the title “philosopher” because they have helped changed the world. Philosopher William Playfair changed the world of mathematics. He is the best mathematical philosopher of all time, and his inventions continue to help make the world a better place for individuals to live in.
Many scientists and mathematicians have been overlooked for long even though they may have had many accomplishments. Many of them have made multiple accomplishments as for others as little as one. Many of them who have made one or more accomplishments, had an achievement that affected the world’s outcome. One of these scientists and mathematicians is Alan Turing, a mathematician, cryptologist, and early computer scientist. Similar to many other scientists and or mathematicians, he underwent many obstacles, many arguments, and many unsatisfied people. Although Alan Turing was greatly overlooked in the middle of the twentieth century, his design of his machine called the Bombe helped him become an influential figure in computer science by helping
Nasar, S. (2001).A beautiful mind: the life of mathematical genius and nobel laureate john nash.
The era of his college years was also in interesting period in the realm of mathematics. Many things were and had been already changing. Mathematics was finding itself and it seemed that its rules could be fully used to find the solution to any problem. Unfortunately a known mathematician by the name of Kurt “Gödel, had proven that the axioms of mathematics never could be complete as well as consistent. This was a hard blow to many mathematicians that had been convinced that mathematics was a universal and complete system.” 2 And furthermore, there remained the question of decidability, that is, whether there was a method for deciding a mathematical statement to be provable or not.
George Boole is a successful mathematician. Not only was George Boole a mathematician but a philosopher and logician as well. George Boole worked on algebraic logic and differential equations. George Boole was English and was born on November 2, 1815 and passed away on December 8, 1864. Boole was born in the city of Lincoln in the United Kingdom. Boole’s family was a very average family. Boole’s father was a shoemaker and Boole’s mom was a ladies maid. Boole’s father also was interested in science and was considered an amateur scientist.
Sir William Rowan Hamilton was born on August 4, 1805 in Dublin, Ireland. His remarkable intelligence developed at the early age of 3, and he made many successful contributions in math and science. Hamilton excelled in the dynamics of the math and science world such as geometrical optics, quaternions, Cayley-Hamilton theorem, and Hamiltonian mechanics.
George Boole and Sophie Germain played a major role in how math is looked at today. They were able to prove many factors, but it definitely was not easy for them. They did not give up and found themselves with many successes throughout their journey.
Bernard Bolzano (1781-1848), presently a logician and mathematician of international repute, worked from 1805-1819 as a theological professor at the Prague University. This post he received immediately after he ended his mathematics and theology studies. In this period he had already published his first scientific study Betrachtungen über einige Gegenstände der Elementargeometrie (A reflection on some elementary geometry questions), which was his final dissertation study. In the study Lebensbeschreibung des Dr. B. Bolzano (Biography of Dr. B. Bolzano), he remembers, that it was not easy to dec...
Carl Friedrich Gauss was born April 30, 1777 in Brunswick, Germany to a stern father and a loving mother. At a young age, his mother sensed how intelligent her son was and insisted on sending him to school to develop even though his dad displayed much resistance to the idea. The first test of Gauss’ brilliance was at age ten in his arithmetic class when the teacher asked the students to find the sum of all whole numbers 1 to 100. In his mind, Gauss was able to connect that 1+100=101, 2+99=101, and so on, deducing that all 50 pairs of numbers would equal 101. By this logic all Gauss had to do was multiply 50 by 101 and get his answer of 5,050. Gauss was bound to the mathematics field when at the age of 14, Gauss met the Duke of Brunswick. The duke was so astounded by Gauss’ photographic memory that he financially supported him through his studies at Caroline College and other universities afterwards. A major feat that Gauss had while he was enrolled college helped him decide that he wanted to focus on studying mathematics as opposed to languages. Besides his life of math, Gauss also had six children, three with Johanna Osthoff and three with his first deceased wife’s best fri...
Ada Lovelace was the daughter of famous poet at the time, Lord George Gordon Byron, and mother Anne Isabelle Milbanke, known as “the princess of parallelograms,” a mathematician. A few weeks after Ada Lovelace was born, her parents split. Her father left England and never returned. Women received inferior education that that of a man, but Isabelle Milbanke was more than able to give her daughter a superior education where she focused more on mathematics and science (Bellis). When Ada was 17, she was introduced to Mary Somerville, a Scottish astronomer and mathematician who’s party she heard Charles Babbage’s idea of the Analytic Engine, a new calculating engine (Toole). Charles Babbage, known as the father of computer invented the different calculators. Babbage became a mentor to Ada and helped her study advance math along with Augustus de Morgan, who was a professor at the University of London (Ada Lovelace Biography Mathematician, Computer Programmer (1815–1852)). In 1842, Charles Babbage presented in a seminar in Turin, his new developments on a new engine. Menabrea, an Italian, wrote a summary article of Babbage’s developments and published the article i...
Burton, D. (2011). The History of Mathematics: An Introduction. (Seventh Ed.) New York, NY. McGraw-Hill Companies, Inc.
The Nature of Mathematics Mathematics relies on both logic and creativity, and it is pursued both for a variety of practical purposes and for its basic interest. The essence of mathematics lies in its beauty and its intellectual challenge. This essay is divided into three sections, which are patterns and relationships, mathematics, science and technology and mathematical inquiry. Firstly, Mathematics is the science of patterns and relationships. As a theoretical order, mathematics explores the possible relationships among abstractions without concern for whether those abstractions have counterparts in the real world.