How concerns of commerce and business spur on the development of Essay

How concerns of commerce and backing spur on the information of mathematics - Essay ExampleThe term mathematic was derived from the Greek word mathema to loaded an instructional content. Mathematical methods were progress refined by Greek mathematics and that lead to expansion of the subject matter. The value system was a contribution by Chinese mathematics whereas the numeral system and its practicable rules were from the Hindu (Kline 200). The roots of mathematics lie within the concepts of magnitude, number and form. The number concept has been gradually evolving with sequence and has lots of support from languages existence that provide distinction between numbers like one and cardinal or many (Menninger 77). The most ancient demonstration of bloom numbers and sequences is thought to have been from the Ishango bone, which was erect in Congo near the Nile river headwaters (Avner 87). That bone was approximately 20,000 years old and it had a series of cut tally marks runn ing in three columns as per the bone length. There are arguments that the prime number concept came after division concept. It has also been claimed that, geometric designs were represented pictorially in fifth millennium BC. Other geometric ideas like ellipses, circles and Pythagorean triples were incorporated in England and Scotland monuments (Menninger 77). The history of mathematics is explained further by the contribution of different countries believed to have been involved in its development. Babylonian mathematics defines mathematics of Sumerians, heap from Mesopotamia (Hoyningen et al. 42). Its name relates with Babylons central role of study. Sumerians who drafted tables of multiplication on clay tablets, solved division problems and geometric exercises evidenced written mathematics (Avner 87). Most of the clay tablets that were recovered included cubic and quadratic equations, fractions, algebra and calculations of pairs of reparation reciprocal. Quadratic and linear equations solutions were also included. Egyptian mathematics is defined as mathematics in Egyptian language (Avner 87). The Rhind papyrus is its extensive text and it is a manual of instructions for students in geometry and arithmetic. It gives multiplication methods, sphere of influence formulas, working out unit fractions and division. It also shows knowledge of composite, prime numbers, and arithmetic. It also describes how geometric series and linear equations are solved (Hoyningen et al. 42). Greek mathematics is also called Hellenistic mathematics. It was more complicated than other numeric genres. Others used inductive cogitate and repeated observations for rule establishment but Greeks used deductive reasoning (Mumford 105). Calculations of volumes and areas of curvilinear figures were introduced and great advancement in geometry reached. The Euclidean geometry theorem introduced subjects of the time as algebra, number theorem and solid geometry (Kline 200).This theorem proved infinity of many prime numbers and the irrationality of the square root of two. This theorem was also thorough on subjects such as optics, conic sections, mechanics and spherical geometry (Hoyningen et al. 42). In Chinese and Middle Eastern advances, on that point was pie estimation by circumscribed and inscribed polygons. They were also particular in notation of the decimal system, development of the Chinese algebra and