The History of Mathematics Essay

The Pythagorean School, for example, contributed many ideas to the mathematic community, among them, studies of geometry and the theory of proof.5 Euclid also lived in the time of ancient Greece and became a prominent mathematician, as well as author of a book about geometry called, The Elements, considered the second best-selling book of all time.6 The works of Pythagoras and Euclid have become fundamental building blocks for any person with an eighth-grade understanding mathematics. With these advancements, as well as innovations from Archimedes and Apollonius of Perga, Islamic scholars translated their works and contributed even more, growing the worldwide understanding of mathematics.7 Greek progressions in geometry as well as the theory of proof contributed greatly to our ultimate understanding of contemporary mathematics, without which, our modern society would be

Arabic numerals arose from the transferring of ideas from Hindu scholarship into Islamic caliphates of the Golden Age, and from there, into European culture. One thing from Indian culture that transcended into Islamic culture was the concept of zero. This was something that was not considered in earlier mathematic studies. It reads in "Math Roots: Zero: A Special Case," "the Arabs recognized the value of the Hindu system, adapted the numerals and computation, and spread the ideas in their travels." The Arabic people saw the power in this numbering system because there

To begin with, what is history? The answer to this question varies depending on whom is being inquired. Predominantly, history is regarded as the study of the evolution of ideas or events in chronological order. History is frequently applied to study topics such as economics, culture, politics and society. However, it can also be utilized to clarify alternative topics such as science, ideology, technology and more. The challenging aspect of history is to obtain documents and sources that are not biased or are coherent enough to trust.

For some time, the only form of writing material was exported from Egypt; papyrus was a rough substance that was made from a plant and used to write on. After the capture of a couple of Chinese, the Abbasid society was allowed to boom as the introduction of paper, a strong, durable, and economical material spread through Baghdad. More efficient methods of creating gunpowder, silk and poetry, and alchemy were also learnt from the Chinese. From India, the field of mathematics was greatly improved as the concept of zero and Indian numerals made mathematics much more comprehensible. Muhammad Ibn Musa Al Khwarizmi who is known as the father of algebra conveyed this mathematical system of reckoning. From the Persians, disciplines of administration such as the secretarial staff and their genre of writing were introduced, along with methods of agriculture and irrigation. Scientists such as Ibn Sina revolutionized the field of medicine with his works, one of which is the book, the Canon of Medicine. Another scientists is Al Battani, whose work helped with the measurement of Earth’s axis, which led to further improvements of the geocentric model. And finally, Jabir Ibn Hayyan brought to light several key principles of Chemistry; he is often referred to as the father of

According to document 4, Al-Khwarizmi, a Muslim mathematician wrote a textbook in the 800’s about algebra which was later adopted throughout Europe. Muslim mathematicians also adopted Arabic numerals from Indians and used them in place-value system. (Doc. 4) These mathematical advances also led to the creation of simple yet complicated structures. Also, after using their observations and their understanding of mathematics, Muslim scholars were able to make an advancement in mapmaking. They used astrolabe and armillary sphere to help study skies and make calculations for calendars and maps. (Doc.

Muslims greatly advanced the study of mathematics. Arabic numerals, the numbers the Western World uses today, were developed by the Muslims. Compared to earlier systems, such as Roman numerals, they made it easier for people to do calculations and check their work. Muslims also spread the Indian concept of zero. Zero also made it easier to write large numbers. Muslim scholar, Al-Khwarizmi, is best known as the “the father of Algebra”. Al-Khwarizmi’s famous book on algebra was translated into

The Greeks made several inventions, most notably in the subject of math, which are still studied today and taught in school. Mathematician Euclid is often credited as the “Father of Geometry” for all his work and studies in this subject, which are compiled in his books called The Elements. He organized known geometrical statements called theorems and logically proved all of them. He proved the theorem of Pythagoras (another Greek mathematician), which stated that the equation (c2 = a2 + b2) is true for every right triangle.

Muhammad Ibn Mūsā al-Khwārizmī developed algebra and algorithms. Spherical trigonometry and the “addition of the decimal point notation to the Arabic numerals” (Islamic Golden Age) were introduced by the Muslim mathematician Sind Ibn Ali. Al-Kindi introduced cryptanalysis, frequency analysis, algebraic calculus, and proof by mathematical induction. Ibn al-Haytham developed “analytic geometry and the earliest general formula for infinitesimal and integral calculus” (Islamic Golden Age). Symbolic algebra which is used today in computer sciences was developed by Abū al-Hasan Ibn Alī al-Qalasādī. “Arabs picked up two concepts essential to the evolution of mathematics: the place value digit and zero. Both of these were vital to being able to do much more complex calculations than the old system of using letters to represent numbers” (Butler). Although Muslims made many technological, medical, as well as other advancements, they also endured a great amount of

History is defined as the study of the science of humanity in the past. It's a broad subject that spans over countless people groups throughout the years that the world has been around. Even before the times we have written word history was still being made, and it is still extremely important. We tend to forget that in our average day to day lives we are still making history. That all over the globe everyone is taking part in what might be in a history book someday.

The reason to why their number system is truly their most remarkable achievement is because it would already be hard to make a number and then have to give it a name of what you or anyone would call it. Not only did they make their own number system, but they also understood. It can be very difficult to make your own language or number system and understand it. It is also very remarkable because at their time not a lot of cultures had the knowledge of the zero, they did.

This abstract mathematical concept was conceived in the 17th century in order to drastically decrease the amount of time required for the multiplication of large numbers. The first to publish ideas on this particular subject is a Scottish mathematician named John Napier in his text Description of the Marvelous Canon of Logarithms in the year 1614. Years later, a Swiss mathematician named Joost Bürg published his work Arithmetic and Geometric Progression Tables which directly connected geometric and arithmetic

The mathematics had been developed for four thousand years, and Muslim inherited mathematics from Egyptian, Mesopotamians, Sumerian and Babylonian. Greek geometry and Hindu arithmetic and algebra reached at an early stage in Muslim lands and were translated in centers such as Gondeshapur and Baghdad. Starting out at intellectual center of Islam, they soon criticizing those concepts and formulation by finding inaccurate and inconsistent information and adapt their own ideas. At the same period in Western Europe, they still use Roman numerals and abacus to calculate numbers. The Babylonian already had concept of bases sixty computation with place value numerals. Muslim then developed a decimal arithmetic based on place value and joint concept of zero. In the ninth century, Banu Musa brothers who were three gifted sons of Musa, Muhammad, Ahmad, and Hassan ibn Musa lived in Baghdad studied problems in constructing interrelated geometrical figures. Later the characteristic of those line, space of geometrical shape was given intense study and utilized sophisticated geometry in designing waterwheels, in improving farming equipment, in developing new type of weapon used at war. Another person who make significant contribution on mathematics is Muhammad ibn al-Khwarizmi, a Persian born in the eighth century. He was the first person who originated both terms “algebra”, and

Omar was also a poet, philosopher, and astronomer. Omar’s works were translated in 1851, which was research on Euclid’s axioms. In the medieval period, he expanded on Khwarizmi’s and the Greeks mathematic works. He only worked with cubic equations only and focused on geometric and algebraic solutions of equations. In 1145AD, Al-Khwarizmi’s book was translated by Robert Chester, which made it possible for algebra to be introduced to Europe. After algebra was introduced in Europe, European mathematicians developed and expanded on algebra concepts. Even though algebra began in the Arabic countries, once European mathematicians obtained the information of algebra, they became the leaders of mathematical discoveries in the world (“Mathematics”).

The Egyptians used sums of unit fractions (a), supplemented by the fraction B, to express all other fractions. For example, the fraction E was the sum of the fractions 3 and *. Using this system, the Egyptians were able to solve all problems of arithmetic that involved fractions, as well as some elementary problems in algebra. In geometry, the Egyptians calculated the correct areas of triangles, rectangles, and trapezoids and the volumes of figures such as bricks, cylinders, and pyramids. To find the area of a circle, the Egyptians used the square on U of the diameter of the circle, a value of about 3.16-close to the value of the ratio known as pi, which is about 3.14. The Babylonian system of numeration was quite different from the Egyptian system. In the Babylonian system-which, when using clay tablets, consisted of various wedge-shaped marks-a single wedge indicated 1 and an arrowlike wedge stood for 10 (see table). Numbers up through 59 were formed from these symbols through an additive process, as in Egyptian mathematics. The number 60, however, was represented by the same symbol as 1, and from this point on a positional symbol was used. That is, the value of one of the first 59 numerals depended henceforth on its position in the total numeral. For example, a numeral consisting of a symbol for 2 followed by one for 27 and ending in one for 10 stood for 2 × 602 + 27 × 60 + 10.

History is the study of past events leading up to the present day. It is a research, a narrative, or an account of past events and developments that are commonly related to a person, an institution, or a place. It is a branch of knowledge that records and analyzes