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David Hilbert was a German mathematician whose research and study of geometry, physics, and algebra revolutionized mathematics and went on to introduce the mathematic and scientific community with a series of mathematical equations that have yet to be solved. Furthermore, his study of mathematics laid the groundwork for a variety of ongoing mathematic analyses, which continue to influence the world today. David Hilbert was born in Konigsberg, Prussia on January 23, 1862 and went on to pursue

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Math is often referred to as “the science of rigorous proof,” which means that in order to find out if something is certain, you have to check for any problems that can occur in proving a theory. However, proofs alone are not enough to make sure that a concept is true. In order to consider if a mathematical statement is true or not, we can use the formal system, developed by Euclid. This model of reasoning includes three key elements: axioms, deductive reasoning, and theorems. To reason formally

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of a sphere.[8][how?] Medieval[edit] Indian mathematicians gave a semi-rigorous method of differentiation of some trigonometric functions. In the Middle East, Alhazen derived a formula for the sum of fourth powers. He used the results to carry out what would now be called an integration, where the formulae for the sums of integral squares and fourth powers allowed him to calculate the volume of a paraboloid.[9] In the 14th century, Indian mathematician Madhava of Sangamagrama and the Kerala school

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know human civilizations, people realized the importance of finding the exact value of π for practical reasons. Even by todays standards, we still only need to know the exact value of π to a few decimal place values, although that hasn’t stopped mathematicians from pursuing a more accurate representation for its value throughout time. The earliest know approximations for the value of π have been identified on ancient clay tablets, dated 1900-1650 BC, from the Babylonian civilization which states

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a career in mathematics, their research was sometimes viewed as questionable. I will defend the fact that, "Women have the same capabilities of achieving in mathematics than men do." However, you probably have heard of more male mathematicians than female mathematicians because historically, the male is labeled to be smarter in the subject of mathematics. In many cases this is not true. Women were viewed upon as equal in mathematical ability when they began making amazing discoveries in mathematics

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Abstract: - The many concepts we currently have in the field of mathematics are thanks to great mathematicians from different cultures throughout time. An important era when great mathematical discoveries were made was during Medieval Times, or the Middle Ages. In this paper we discuss important discoveries and contributions that were made by three famous mathematicians of this time period including French Nicole Oresme, German Jordanus Nemorarius and Italian Leonardo Pisano, better known for his

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used it to find the volume of a sphere.[2] In AD 499 the Indian mathematician Aryabhata used the notion of infinitesimals and expressed an astronomical problem in the form of a basic differential equation.[4] This equation eventually led Bhāskara II in the 12th century to develop an early derivative representing infinitesimal change, and he described an early form of "Rolle's theorem".[5] Around AD 1000, the Islamic mathematician Ibn al-Haytham (Alhazen) was the first to derive the formula for

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ability, you would think that the field is equally occupied by both genders. Many people have thought about a seemingly simply asked question and have failed to come up with a practical answer why it is so. The question, "How come you know more male mathematicians than female?" is one that I, previously uninformed on this subject plan to supply data that may help to lead to one clearly defined answer. One reason why women are out numbered is that the females were shunned from society throughout history

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Grace Chisholm Young from England at the turn of the century, to Mary Fairfax Somerville from the Imperialist English, and Maria Gaetana Agnesi from Modern Enlightenment in Italy have all contributed in major ways to the growth of mathematics. A mathematician is not defined by a persons gender, but what they have to offer the our world of discovery in the past, present and future. Hypatia is known as one of the earliest mothers of mathematics. She lived from 370 to 415 B.C. in Alexandria, Greece.

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Copernicus Nicolaus Copernicus was a renaissance mathematician and astronomer. Born on February 19th 1473 in Torun, Poland. The youngest child born to Nicolaus Copernicus Sr. and Barbara Watzenrode. When Copernicus was 10 years of age, his father passed away. His uncle Lucas Watzenrode took up the parental role to ensure that Copernicus would get the best education possible for him. ` In 1491, Copernicus entered the University of Cracow, where he studied painting and mathematics. Although Copernicus

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was not developed in Europe. Algebra was actually discovered (or developed) in the Arab countries along side geometry. Many mathematicians worked and developed the system of math to be known as the algebra of today. European countries did not obtain information on algebra until relatively later years of the 12th century. After algebra was discovered in Europe, mathematicians put the information to use in very remarkable ways. Also, algebraic and geometric ways of thinking were considered to be two

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world be without fractals. Although there are thousands of mathematicians who have greatly contributed to the world of math, none have quite changed the way we see the world as much as Benoit Mandelbrot. His proven theories on the way we perceive matter and the way everything is formed have influenced many who study the field of mathematics. Without his contributions, we might not be where we are today. Throughout his life as a mathematician Benoit Mandelbrot has accomplished a great deal in the world

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for the area of triangles and slopes of pyramid and an octagon. The third page contains 24 problems that include multiplication of algebraic fractions among others. There are many African American mathematicians in the world who have studied and gotten degrees in the study of African math. One mathematician who has made many accomplishments would have to be Dudley Weldon Woodard. Woodard was born on October 3, 1881. Woodard had a pre-doctoral degree and a doctoral degree from the University of Pennsylvania

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Among the best known and most influential mathematicians who studied and taught at Alexandria were Euclid, Archimedes and many others. During the late 4th and early 3rd Century BCE, Euclid was the great chronicler of the mathematics of the time, and one of the most influential teachers in history. Archimedes spent most of his life in Syracuse, Sicily, but also studied for a while in Alexandria, he is now considered of one of the greatest pure mathematicians of all time. Plato played an important role

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to develop computer science into the field of study that it is today. Computers were born of lazy mathematicians. Perhaps not lazy. More so, they were mathematicians who were looking to make the process of complicated arithmetic more time efficient. In the general history of computer science, most of the individuals who paved the way for the field now were mathematicians. One such mathematician was Charles Babbage. Born in 1791 England, Babbage would pave the way for what is now the general use

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Nijatullah Arman Emma Cummings Microeconomics 22 November 2015 John Nash, 'a Beautiful Mind ' Mathematician John F. Nash shared the 1994 Nobel Prize with John Harsanyi and Reinhard Selten in economics for their work on the theory of non-cooperative games, in other words John Nash received a Nobel Prize for his work in Game theory. Except for one course in economics that he took as an undergraduate, Nash had not any formal training in economics. John Nash had a Ph.D. in mathematics

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EUCLID: The Man Who Created a Math Class Euclid of Alexandria was born in about 325 BC. He is the most prominent mathematician of antiquity best known for his dissertation on mathematics. He was able to create “The Elements” which included the composition of many other famous mathematicians together. He began exploring math because he felt that he needed to compile certain things and fix certain postulates and theorems. His book included, many of Eudoxus’ theorems, he perfected many of Theaetetus's

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Introduction A beautiful mind is a movie based on the life of Mathematician Dr. John Nash. Through Dr. Nash, I will explore the causes, effects, and treatment of paranoid schizophrenia. To begin to understand this disorder of paranoid Schizophrenia we need to know how this debilitating mental disorder works. Schizophrenia is a long-lasting, severe and disabling mental disorder. Normally, schizophrenia victims experience non-existent external voices. At times people suffering from this condition may

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Mathematicians not only play an important role in society today, but all the brilliant math minds from the past helped shape every mathematical theory we know, study, and learn today. Math is used every single day, in every continent, every country, every state, and every city. It is the way we solve everyday problems. It is the way we calculate the distance from sun to earth, the way we determine amount of miles one drives from their home to work, the way we estimate our grocery bill before approaching

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Classical Greek mathematicians (such as Euclid and Archimedes) studied the properties of chordsand inscribed angles in circles, and proved theorems that are equivalent to modern trigonometric formulae, although they presented them geometrically rather than algebraically. Claudius Ptolemyexpanded upon Hipparchus' Chords in a Circle in his Almagest.[7] The modern sine function was first defined in the Surya Siddhanta, and its properties were further documented by the 5th centuryIndian mathematician and astronomer

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are made with supercomputers, there has to be a mathematical theory which instructs the computer what is to be done, so allowing it to apply its capacity for speed and accuracy. • The development of computers was initiated in this country by mathematicians and logicians, who continue to make important contributions to the theory of computer science. • The next generation of software requires the latest methods from what is called category theory, a theory of mathematical structures which has given

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is that they had names for every number up to one billion. The Vedic texts also show that they managed to calculate irrational numbers, such as√3, very accurately (Whitfield, Traditions 42). Another accomplishment of theirs is that an Indian mathematician invented the zero very early on, but he remains unknown to us. In the early Indian classical age, they created something else: a decimal place-value system. This assigned ten symbols to the numbers zero through nine. Any number could be made with

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Rene Descartes: An Author Study Rene Descartes was a 17th Century mathematician and French Philosopher whose life's work focused on providing a new prospective on the human perception of reality. The definition of this reality is seen as Descartes greatest life goal. Coined as the "Father of Modern Philosophy," (Cunningham & Reich, 2010, p. 385), Descartes laid the groundwork the philosophy and reality as we perceive it today. Descartes autobiography, Discourse on the Method of Rightly Conducting

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1. The Pascaline was one of the earliest mechanical calculating devices invented in 1642. It was invented by French philosopher and mathematician Blaise Pascal. The Pascaline involved a set of gears that works somewhat like a clock and it was designed to only perform addition. 2. A) The Stepped Reckoner was supposed to perform addition, subtraction, multiplication, and division. It was also supposed to calculate square roots. B) The device was unreliable because of mechanical parts that tended to

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John Charles Fields John Charles Fields is perhaps one of the most famous Canadian Mathematicians of all time. He was born on May 14, 1863 in Hamilton Ontario, and died August 9, 1932 in Toronto, Ontario (Young, 1998). He graduated from the University of Toronto at the age of 21 with a B.A in Mathematics and went on to get his Ph.D. at John Hopkins University in 1887. Fields was very interested to study at John Hopkins University because apparently it was the only university in North America which

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reproduce the 17 plane symmetry groups as described by Polya (M. C. Escher: Artist or Mathematician?, 1997). He began to include these geometric entities in his artworks, openly admitting that he failed to comprehend the abstract concepts associated with the shapes. He once said, “Although I am absolute innocent of training or knowledge in the exact sciences, I often seen to have more in common with mathematicians than my fellow artist” (Totally Tessellated: Escher Biography & Timeline, 1998).

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Christian Klein was born on April 25, 1849 (O’Conner and Robertson). Felix Klein was born in Düsseldorf, Prussia, which is now present day Germany. Also, known as Felix Klein, he was a mathematician known for his research in non-Euclidean geometry, group theory, and function theory (Felix Klein German Mathematician). Felix Klein’s father was part of the Prussian government. His father was secretary to the head of the government. After Felix Klein graduated from the gymnasium in Düsseldorf, he went

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Women Mathematicians: Why So Few? The great field of mathematics stretches back in history some 8 millennia to the age of primitive man, who learned to count to ten on his fingers. This led to the development of the decimal scale, the numeric scale of base ten (Hooper 4). Mathematics has grown greatly since those primitive times, in the present day there are literally thousands of laws, theorems, and equations which govern the use of ten simple symbols representing the ten base numbers. The

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I. Greek Mathematicians Thales of Miletus Birthdate: 624 B.C. Died: 547-546 B. C. Nationality: Greek Title: Regarded as “Father of Science” Contributions: * He is credited with the first use of deductive reasoning applied to geometry. * Discovery that a circle is bisected by its diameter, that the base angles of an isosceles triangle are equal and that vertical angles are equal. * Accredited with foundation of the Ionian school of Mathematics that was a centre of learning and research

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this article related to solving a cubic equation. The noteworthy mathematicians and their contributions to the solution and their understanding of the cubic equation is included. Also included is an example of a cubic equation solved using Descartes’ Factor Theorem. Index Terms—complex number, cubic equation, Descartes, Riehmen Sphere, Tartaglia Introduction Building on the successes of their ancient predecessors the mathematicians of the European Renaissance searched for an algebraic solution to

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Evelyn Boyd Granville was one of the first African Americans to be a Mathematician. She was well educated by schools that helped her become a teacher (Professor) and has a background of her family whom also helped. Evelyn was born on May 1, 1924 in Washington, DC. Her father, William Boyd, had many jobs to help support her family. Her mother, Julia Boyd, was a secretary and also support her family. When she was just five years old, she and her family lived through the Great Depression which caused

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straightedge and a geometrical compass. Not until the 19th century, however, was it shown that the three problems mentioned above could never have been solved using those instruments alone. In the latter part of the 5th century BC, an unknown mathematician discovered that no unit of length would measure both the side and diagonal of a square. That is, the two lengths are incommensurable. This means that no counting numbers n and m exist whose ratio expresses the relationship of the side to the diagonal

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time zero was used in English language was in 1598. One of the many debates by mathematicians, even in our perspectives classroom is if zero was invented or discovered. “Zero’s path through time and thought has been as full of intrigue, disguise and mistaken identity as were the career of the traveller who first brought it to the west” (Kaplan, The Nothing That Is: A Natural History of Zero). Other debates by mathematicians are if zero is a placeholder or if it is a real number. The way our world functions

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of physical laws, and in discovering new laws. Calculus breaks into two categories one of those categories is Integral calculus. Integral is a vital form of mathematics. It is used everyday to advance and improve our everyday lives. Besides mathematicians, the use of integral calculus is used in many other disciplines. These disciplines include engineers, statisticians, physicists, and many others. In physics its uses of integral calculus include motion, electricity, heat, light, harmonics, acoustics

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Results Mattia Janigro 21 February 2015 Who needs mathematical rigor? Some mathematicians at some times, but by no means all mathematicians at all times. [1] Philip Kitcher Introduction Early mathematical methods of the Egyptians and Babylonians solved problems on a case-by-case basis - there were no general statements about mathematics and results were assumed to be true simply because they worked. The earliest mathematicians made no eort to generalize statements or back them up with logical explanations

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century mathematician and philosopher, Blaise Pascal. However, several other mathematicians knew about and utilized the triangle before Pascal’s birth in 1623. In the twelfth century, both Persian and Chinese mathematicians were trying to create an arithmetical triangle that is easy to construct and that gives the coefficients of the expansion of the algebraic expression expression (a + b)n for different integer values of n. Pascal’s Triangle was first discovered by Chinese mathematician, Yang Hui

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Euler was a pioneering Swiss Mathematician and Physicist (someone who practices medicine). He made important diverse and simple discoveries in the mathematical field. He also introduced much of the modern mathematical terminology. Although, Leonhard is mostly known for his work and accomplishments in Calculus, he loved to write, and many of his works have been published. Born April 15, 1707 in Basel, Switzerland to Paul Euler, the pastor of the Reformed Church, and Marguerite Brucker, who happened

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Background: The Pythagorean Theorem was discovered and first proven by the Greek mathematician, Pythagoras. The Pythagorean Theorem states that the sum of the squares of the two legs of a right triangle equals the square of the hypotenuse of the triangle. In simpler words, when looking at the right triangle below, a²+b²=c². This major discovery in the history of mathematics lead to the accomplishments of many other basic things we do in life. The Pythagorean Theorem does not just stop at the famous

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Rojas, Mariana Mgf1107 4/12/2015 History project: Mathematician Anders Celsius. Temper Scale Did you ever stop and wonder about how the weather channel can tell us how hot or cold the day will be? or what are the chances of rain will be? Ever wonder how a child or an adult get there temperature read or how we can get the temperature of a refrigerator and record it to the daily reviews to make sure that things are being preserved at right temperatures? How about comparing the temperature

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Fermat’s Last Theorem The year is 1637. Pierre de Fermat sits in his library, huddled over a copy of Arithmetica written by the Greek mathematician Diaphantus in the third century A. D. Turning the page, Fermat comes across the Pythagorean equation: x 2 + y 2 = z 2. He leans back in his chair to think and wonders if this property is limited to the power of two only. He bends over the book again, scanning ahead through the pages to look for any clues. Suddenly, he begins writing intensely

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Niels Abel and some of his work Many innovational mathematicians come and go, but only a few remembered for their great accomplishments. Niels Henrik Abel is one of the greatest mathematicians that have influenced modern mathematics, solving and creating theorems, like the Abelian-Ruffini theorem and Abel's theorem, and formulas/equations, like the abel equation, Abel’s inequality. He started discovering and creating these at a young age. Niels Abel was born in Norway, in a neighborhood parish

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Linearity A “Scholarly” Article by The Community of Mathematicians Authors: CJ Gordon, Thomas Heitritter, Caleb Horsley, Kristian Leppke, Alex Vander Stoep What is a differential? (Thomas Heitritter and Alex Vander Stoep) What is a differential? The question of what is a differential, can be answered very concisely even though it is a question many calculus students share. To put it simply, a differential is any function that relates a given function to its derivatives. However, do not let this relationship

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was also a very important time of development for mathematics. One of the mathematicians who had the greatest influence during this time was Gabriel Cramer, best known for his treatise on algebraic curves, published in 1750. Some of the others include Count Fagnano and .Antoine Parent. Ultimately, all three of these mathematicians somewhat revolutionized math during this time period. Gabriel Cramer was a Swiss mathematician born in Geneva in 1704. His father was Jean Isaac Cramer, who was a medical

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The Important Role of Mathematicians in Society Thesis Statement This report will focus on the professional field of mathematicians. It will highlight some of the history, responsibilities, opportunities, and requirements of this occupation. Outline I. Introduction A. A condensed history of mathematics B. Famous mathematicians and their accomplishments II. Body A. Opportunities for mathematicians B. Education and training C. Requirements D. Earnings III. Conclusion

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training in an atmosphere of artists and mathematicians studying and learning together (Emmer 2). People also suggest that the art of the future will depend on new technologies, computer graphics in particular (Emmer 1). There are many mathematical advantages to using computer graphics. They can help to visualize phenomena and to understand how to solve new problems (Emmer 2). “The use of ‘visual computers’ gives rise to new challenges for mathematicians. At the same time, computer graphics might

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IaOng Moua Professor McLeod Math 451: Axiomatic Geometry Research Paper 12/13/16 History of Hyperbolic Geometry The discovery of non-Euclidean geometry is credited to nineteenth-century mathematicians Carl Friedrich Gauss, Nikolai Ivanovich Lobachevsky, and János Bolyai because they are first to recognize that the negation of Euclid’s Fifth Postulate as an axiom produced another geometry that was as rich and solid as that of Euclidean geometry (Venema, 2012). However, several concepts of Hyperbolic

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History of Symmetry by Ian Stewart is in depth on how mathematicians came about symmetry. Instead of coming across symmetry by geometry as someone today might think, Stewart shows how it became an idea by algebra. Most of the book is told in chronological order from the early Egyptians and Babylonians discovery of the quadratic equation and leading up to the impossibility to solve the quintic equation. Through each chapter we see how mathematicians get one step closer to solving the quintic, and their

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Abstract: - The contributions of Islamic mathematicians can be summarized as the consolidation of mathematical knowledge of the ancient cultures. But such limited description would ignore the innovations and developments that extended the knowledge acquired from Greek mathematicians and that served to lay the foundation for European Mathematicians. This paper will provide a brief summary of the contributions of Islamic mathematicians, with particular attention to The Father of Algebra and his contributions

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depicting how mathematics was spurred and developed in early civilizations. Dunham focuses primarily on the works’ and achievements’ of early Egypt, Mesopotamia, and Greece in this section. These ancient societies, as they developed, produced mathematicians such as; Thales, Pythagoras, and Hippocrates, who turned a basic human intuition for space and quantity into applicable everyday mathematics. The primary influences driving the development of early mathematics were the issues of growing civilizations

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