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Where did mathematics originate
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There are many claims as to when mathematics first developed into a definite science. Both Mesopotamia and Egypt have strong and arguable claims to its originality. As to China we still do not know as to how early this ancient civilization first had a concept of mathematics, but most experts believe that China may have developed its understanding of mathematics independently due to the fact that the Chinese mathematics differed from other civilizations. Many of the mathematicians in ancient china paved the way for many of the concepts that we have today, and without the breakthroughs we would not have the current level of understanding that we do today. The findings from ancient China are also necessary for basic concepts such as solving equations, …show more content…
The Chinese numbering system, which was developed by at least 2,000 B.C., used bamboo counting rods. In this process you would place them in a certain order to represent units 1 through 9. This decimal value system was noted as the first of its time. In establishing this system we are able to figure out complex equations much more quickly than before. Although advanced for its time, it had one flaw. There was not a zero which limited its usefulness. The abacus also known as the suanpan, “a counting device which was used for arithmetic operations”, was long thought to have originated in china but some references to its use have been seen in Mesopotamian, Egyptian and Greek culture. Another achievement in mathematics was the establishment of the magic squares or lo-Shu. It was written in a book called the I-king whose author is believed to be won-Wang, although experts are not entirely sure. The magic squares was once sought to be magical or spiritual, in which “the squares were written on the back of a tortoise and appeared to emperor Yu in 2,200 B.C.” (History of mathematics 29). The reason for the development of these mathematics was to meet the growing needs of the empire’s
Thoughts regarding math was on a very basic level and was simple for the Yupiaq. The Yupiaq do not think in additive or qualities of things. Since the Yupiaq were a tribe of hunter-gatherers, to use fish as an example, they would estimate what could fulfill their needs by acquiring enough that could fit in a box. They knew that the women could not clean any more fish than that in one day, so there was no need to take more than that. They also used math in the concept of time for traveling, basically how long it would
From 100 CE to 600 CE the Chinese had many cultural and political life changes and continuities. A political change was in the end of the Classical Chinese period when the Han Dynasty fell. A cultural change during 100 CE to 600 CE was the paper invention that led to passing down cultural rituals. Not only were there changes but there was also continuities in the Chinese political and cultural life. An example of a cultural continuity is the increasing power of Buddhism. A political continuity is the ruler of the Chinese wanting the people to be protected with for instance The Great Wall of China.
It was a time when seafaring European nations were actively seeking a route to the wealthy and powerful Asian civilizations. After Vasco da Gama’s expedition in 1498, Europe was linked to the East Asian nations. Lacking in resources and needing new markets, Europe eagerly began a quest to regulate and dominate the sea trading network. With ships and guns they forced their way into the trading network. Other Europeans were looking to gain Christian converts. Subsequently, also during this Early Modern Period of 1450-1750 the East Asian countries of China and Japan employed a variety of empire/state building strategies that proved to fend off the West.
Both rice and mathematics have a quality in common, and that is china. China is a country with a legacy of rice growing, with requires great concentration and hard work. To add on, mathematics also has these same traits. Another quality that rice and math have in common is culture. Asians have planted rice for many generations, also Asians are better with mathematics. “Countries whose students are willing to concentrate and sit still long enough to focus on answering every single question in an endless questionnaire are the same countries whose students do the best job of solving math problems.” (p.148)
China is located in East Asia. Ancient China is surrounded by Gobi Desert in the north, the Pacific Ocean in the east, the Himalayan Mountains in the southwest, and the Taklimakan desert in the west. This land has a wide variation of animals because of the different habitats provided for them. Most farming was done in the very fertile lands of the Yangtze valley. Present China is much bigger than Ancient China, which means that over time, the kings and different dynasties went gaining more and more land and wealth.
Daily life was influenced in both Ancient India and China because of religion and philosophies. Their well being, their beliefs, and their caste system were affected by religion and philosophies.
In 500 B.C. the abacus was first used by the Babylonians as an aid to simple arithmetic. In 1623 Wihelm Schickard (1592 - 1635) invented a "Calculating Clock". This mechanical machine could add and subtract up to 6 digit numbers, and warned of an overflow by ringing a bell. J. H. Mueller comes up with the idea of the "difference engine", in 1786. This calculator could tabulate values of a polynomial. Muellers attempt to raise funds fails and the project was forgotten. Scheutz and his son Edward produced a 3rd order difference engine with a printer in 1843 and their government agreed to fund their next project.
The Ancient Chinese civilizations have played a significant role in the developments of culture and technology that has been expanded and advanced throughout the centuries of time. Ancient China has heavily influenced modern society in a variety of ways. In my opinion, the most important attribute of Ancient Chinese civilizations is writing. They are also the creators of many other commonly used advances in our society such as the compass, herbal remedies, and paper. Without the Ancient Chinese culture, the development of technology, trade, medicine, and art wouldn’t be as advanced and thriving as it is today. The Ancient Chinese civilizations have helped shaped our knowledge and everyday life.
The Kushan Empire was from 20 to 280 AD. It started as a branch of the Yuezhi. Yuezhi is a confederation of culturally Indo-Europeans travelers who lived in Eastern Central Asia. Around the twentieth and thirtieth CE, the Kushan’s were the ancestors of the Huns. They established an independent empire in modern Afghanistan, Bactria, where they conquered the Scythians and the local Indo-Greek kingdoms.
The Sumerians invented and developed a type of arithmetic by using different numbering systems including an alternating base of 10 and 6. Around 4000BC the Sumerians developed a method of measurement that resulted in the creation of arithmetic, geometry and algebra. They were the first to use a place value numeral system and the first to find the area of a triangle in addition how to determine the volume of a cube. Approximately 2600BC the Sumerians wrote multiplication tables on clay tablets with the first abacus appearing in 2300BC.
The history of mathematics has its roots on the African continent. The oldest mathematical object was found in Swaziland Africa. The oldest example of arithmetic was found in Zaire. The 4000 year old, Moscow papyrus, contains geometry, from the Middle Kingdom of Egypt, Egypt was the cradle of mathematics. The great Greek mathematicians, including Pythagoras, Thales, and Exodus all acquired much of their mathematics from Egypt, including the notion of zero. This paper will discuss a brief history of mathematics in Africa. Starting with the Lebombo bone and the Ishango Bone, I will then present Egyptian mathematics and end with a discourse on Muslim mathematics in African. “Most histories of mathematics devote only a few pages to Africa and Ancient Egypt... Generally they ignore the history of mathematics in Africa … and give the impression that this history either did not exist or, at least …is not knowable.”
Burton, D. (2011). The History of Mathematics: An Introduction. (Seventh Ed.) New York, NY. McGraw-Hill Companies, Inc.
The history of the computer dates back all the way to the prehistoric times. The first step towards the development of the computer, the abacus, was developed in Babylonia in 500 B.C. and functioned as a simple counting tool. It was not until thousands of years later that the first calculator was produced. In 1623, the first mechanical calculator was invented by Wilhelm Schikard, the “Calculating Clock,” as it was often referred to as, “performed it’s operations by wheels, which worked similar to a car’s odometer” (Evolution, 1). Still, there had not yet been anything invented that could even be characterized as a computer. Finally, in 1625 the slide rule was created becoming “the first analog computer of the modern ages” (Evolution, 1). One of the biggest breakthroughs came from by Blaise Pascal in 1642, who invented a mechanical calculator whose main function was adding and subtracting numbers. Years later, Gottfried Leibnez improved Pascal’s model by allowing it to also perform such operations as multiplying, dividing, taking the square root.
The history of math has become an important study, from ancient to modern times it has been fundamental to advances in science, engineering, and philosophy. Mathematics started with counting. In Babylonia mathematics developed from 2000B.C. A place value notation system had evolved over a lengthy time with a number base of 60. Number problems were studied from at least 1700B.C. Systems of linear equations were studied in the context of solving number problems.
The pre- science phase unrolled in the ancient years. In those years science appeared in Egypt, Greece, India, etc. These ancient researchers put the bases for the development of science and gave to the society very important information about astronomy, mathematics, physics and medicine. In this phase we could report that the ideas were not very systematic. The theoretical development was in a very low level and so was the development in mathematics. The importance of this phase was the primitive discoveries that took place. (Dr. Nedeva Maria, Lecture “The story of science”, 2006)