From the field of mathematics came Al-Kwarizmi's textbook on Algebra (document 4), which was used throughout Europe and beyond; and also Arabic numerals which were adopted from the Indians and used in a place-value system (document 4). These advancements were made possible because of the knowledge of both Indian and Greek mathematics, which were studied by Muslim scholars before the creation of any Islamic…
The life and brutal death of Hypatia of Alexandria has been a topic of debatable discussion since the 4th century C.E. She lived Alexandria, Egypt (the center of ancient knowledge) and while it is assumed that she learned the study of mathematics from her father, “Theon of Alexandria” it is known that she was the head geometry teacher of the Neo-Platonist school (Belenky, 2010). Hypatia is regarded as one of the first women that contributed in many ways to the field of mathematical findings that have forever changed the way we think and see the world today. One major way she contributed to the development of mathematics is by building on to the work of an earlier mathematician, an Egyptian named Diophantus. Diophantus worked with quadratic equations and equations having multiple solutions; these equations are known as indeterminate equations. For example, the problem of changing a one-hundred-dollar bill into twenties, tens, fives and ones leads to an indeterminate equation because there are multiple solutions available.…
Our first knowledge of mankind’s use of mathematics comes from the Egyptians and Babylonians. Both civilizations developed mathematics that was similar in scope but different in particulars. There can be no denying the fact that the totality of their mathematics was profoundly elementary2 , but their astronomy of later times did achieve a level comparable to the Greeks.…
Al-Khwarizmi wrote a book about algebra and geometry. He named it the Hisab al-jabr w’al-muquabala. The book consisted of mostly algebra, but some geometry. Today, the word algebra comes from “al-jabr”. In this book, “He only used words to describe his expressions, no symbols are used” (“Periodic”). So, instead of writing: 2+3=5, he wrote: two plus three equals five. Most of his math in the book was influenced by the Hindu mathematician Brahmagupta (Mac Tutor). In the book, he demonstrates that algebra and geometry are similar (Book Rags).…
References: Boyer, Carl B. (1991), A History of Mathematics (Second ed.). John Wiley & Sons, Inc. 3…
Throughout high school and college, many people may remember hearing the mathematic formula a2 + b2 = c2. Little do they know, this mathematical concept was made thousands of years ago and is still highly used in education and many careers all over the world today. This formula was actually originally created by a Greek mathematician named Pythagoras. The time period in which Pythagoras graced his presence on Earth happened so long ago that research on Pythagoras and his mathematical concept were not documented. This is important because many researchers argue if Pythagoras really came up with the Pythagorean Theorem or if it was just a legend or Greek story. After researching this topic, I have found that Pythagoras was more than just a “Greek story”.…
The history of science and math are interrelated. The people who shaped science are also important in mathematics. As in science, the early history of mathematics is sketchy. We know that the lunar and solar cycles were counted by the Babylonians and Egyptians in an organized fashion. Early Indian mathematicians are credited with many astronomical observations as well as the beginning of algebra. The use of decimals and numbers with 9 figures and a zero are also attributed to the Indians. Their work spread to the Arabic nations, where the term Arabic numbers (compared to Roman numerals) first emerged.…
Starting with early Egypt and Babylon, then on to classical Greece, and finally the 17th century through modern times; I will trace the need and development of mathematics. "Priority in the development of mathematics belongs to Babylon, where ancient land numeration, algebra, and geometry methods existed at least from the Hammurabi dynasty, around 1700 B. C .. ,,2 although "Neither Egypt nor Rome advanced beyond the level of elementary practical arithmetic and mensuration." ] These ancient civilizations developed mostly practical mathematics, but thier effect, even upon modern mathematics, is still enormous. I shall cover both the need and the methods used in this ancient mathematics. "There is little doubt that mathematics arose from necessity.…
Aryabhata (IAST: Āryabhaṭa; Sanskrit: आर्यभटः) (476–550 CE) was the first in the line of great mathematician-astronomers from the classical age of Indian mathematics and Indian astronomy. His most famous works are the Aryabhatiya (499 CE, when he was 23 years old) and the Arya-siddhanta.…
Srinivasa Ramanujan (1887-1920) introduced to the mathematical world. Born in South India, Ramanujan was a promising student, winning academic prizes in high school. But at age 16 his life took a decisive turn after he obtained a book titled A Synopsis of Elementary Results in Pure and Applied Mathematics. The book was simply a compilation of thousands of mathematical results, most set down with little or no indication of proof. It was in no sense a mathematical classic; rather, it was written as an aid to coaching English mathematics students facing the notoriously difficult [Tripos examination, which involved a great deal of wholesale memorization.] But in Ramanujan it inspired a burst of feverish mathematical activity, as he worked through the book's results and beyond. Unfortunately, his total immersion in mathematics was disastrous for Ramanujan's academic career: ignoring all his other subjects, he repeatedly failed his college exams.…
Aryabhata (Sanskrit: आर्यभट About this sound listen (help·info); IAST: Āryabhaṭa) or Aryabhata I[1][2] (476–550 CE)[3][4] was the first in the line of great mathematician-astronomers from the classical age of Indian mathematics and Indian astronomy. His works include the Āryabhaṭīya (499 CE, when he was 23 years old)[5] and the Arya-siddhanta.…
India and China prepared the main contributions in the past for mathematics that has influenced mathematics in today’s day and age, with numerous discoveries that would inspire the world of mathematics to an unimaginable degree. The period 213 BCE and 1425 CE is important to examine just because we believe that this was the approximate time of the Buddhist missionaries, were they travelled with their religion to many areas with in Asia including China and Tibet in the north. Through this journey the spread of religion and culture was performed. Giving birth to the opportunity to trade ideas and thoughts, allowing the migration of books and creation of new translation meant that a rise of innovative ways of problem solving and mathematical thinking was formed. Concepts like π and 0 were created and established, and was acknowledged widely across the globe when it inhabited different nations, in comparison to such concepts of infinity took considerably longer for mankind to accept. Commencing the comparisons and the contrasts between India and China’s religion, improvements in mathematics It can be said that the thinking between the two nations have been alike as discoveries in mathematics and ideology have been through each other’s history.…
Aryabhata (476 CE – 550 CE) was the first Hindu mathematician and astronomers from India. He wrote couple of treatise about mathematics and astronomy. Some of them were lost. His most famous works Aryabhatiya completed in 499 CE and the Arya-Siddhanta. Aryabhatiya consists of 108 verses, in which Aryabhata wrote about the mathematics and astronomy at the age of 23 in 499 CE. He was born in India at Asmaka or Kusumapura in 476 CE. There is no clear evidence of the place of birth (Indian Streams Research General, September 2012).…
During the Gupta period mathematics was developed to such an extent and more advanced than any other nation of antiquity. Quite early India devised a rudimentary algebra which led to more calculations than were…
• A model working or non working on any topic of mathematics of IX-X level.…