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Saturday, September 17, 2011

Essay on Aristotle

A polymath in his own right, Aristotle has been prolific in almost all scientific disciplines as a formidable student, researcher, teacher, and philosopher. He made a profound impact on the praxis of mathematics and sciences through the Aristotelian logic. It became the backbone of the natural sciences not only in the Greek era but for all of history.

As a student of Plato and teacher of Alexander the Great, we had writings on a spectrum of topics such as physics, metaphysics, poetry, theater, music, logic, rhetoric, linguistics, politics, government, ethics, biology, and zoology. He was considered alongside Plato and Socrates to be the biggest figures in the Western philosophy, conceptualizing a complex system on morality and aesthetics, logic and science, politics and metaphysics. All of his works continue to be used as pieces of literature today, though only a third of these were preserved.

The essay on Aristotle His views on the sciences greatly influenced the medieval academe and resonated well beyond the Dark Ages towards the Renaissance. With regard to his zoological observations, they were only proven accurate in the advent of the 19th century. On the other hand, Aristotelianism helped shape the course of metaphysics and the religions such as Islam, Judaism, and Catholicism in the Middle Ages.

His foundation of the Lyceum paved the way for the learning of natural sciences, logic, physics, astronomy, zoology, metaphysics, theology, politics, economics, ethics, rhetoric, poetics, and mathematics. His lectures notes were preserved for many years after his death either as instructional material or as published source.

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The essay on Aristotle should highlight his contributions in mathematics involved writings in trigonometry and Physics, a discussion of the infinite. A treatise titled On Indivisible Lines which disputed Xenocrates’ claim on the indivisibles was also attributed to Aristotle. His greatest work, meanwhile, would be Prior Analytics, which laid the groundwork for all mathematical study. Analytical methods, he believed, were necessary to make the axioms that could lead to discoveries based on syllogisms and proofs.

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