History of Calculus Essay Example | Topics and Well Written Essays - 500 words

History of Calculus - Essay Examplescovery of calculus is endowed to ii amazing mathematicians who were Isaac newton, a noteworthy British mathematician and scientist, and the self taught scholar of mathematics, the renowned German mathematician Gottfried Leibniz, in the latter(prenominal) half of the 17th century (Ferreiros & canescent 22). The issues as to which mathematician should be held responsible for the discovery of calculus, the scholars happen to be divided. It was both Newton and Leibniz who registered noteworthy discoveries in calculus to be known as being the originators of calculus. As far as Newtons discovery of calculus is concerned, it was more of an outcome of the need for a practical use of calculus, as he needed a discipline like calculus to realize the pressing problems in geometry and physics (Ferreiros & Gray 72). It was Newtons endeavor to use calculus as a mathematical discipline that facilitated the solution of the scientific problems he delved on that made calculus possible. In contrast when one considers Leibniz, it was his fascination pertaining to the tangent line problem that made calculus possible (Ferreiros & Gray 72).The notion as to the creation of calculus gave way to one of the most ardently contested rivalries in the world of mathematics that was between Newton and Leibniz. However, the thing that needs to be understood is that calculus as people know it today is the outcome of the work of a number of mathematicians. Although Newton published his Philosophiae Naturalis Principia math on 5 July 1687, yet the later mathematicians did make many contributions to calculus. The later day addition to the rule of calculus like differential equations and calculus of variations were published a little time after Newton and Leibniz did register their contributions, by mathematicians like Euler, Jakob and Johann Bernoulli (Ferreiros & Gray 72). It was the manuscript published by Bishop Berkley that enunciated the limitations inh erent in the whole kit and caboodle of Leibniz and Newton.