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Life history of archimedes
Archimedes major accomplishments
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Archimedes was a Greek mathematician who created multiple inventions, formed new mathematical techniques, and made advances in geometry that we use in everyday mathematics. Regarded as one of the utmost mathematicians of all time (“Archimedes c.287 B.C.-212 B.C.”), he is responsible for improving the arithmetical meaning of infinity and how we use mathematical models in the real world (Noel, 28). He opened many doors in the world of geometry and math, making very important contributions to our lives today.
In 287 B.C, Archimedes was born in Syracuse, Sicily, where he grew up and lived all of his life. In the Greek times he grew up in, math was considered as a fine art (“Archimedes c.287 B.C.-212 B.C.”). This means it was a respected work of talented people who took joy in it. Decades before the time of Archimedes, mathematicians had to follow theoretical laws that restricted their studies and work. These “laws” were set by Plato, who believed that using tools was improper. In the later Greek years with Archimedes, these rules were disregarded and he was free to use any tools or methods he chose to use (Hasan, 41). He worked on his analyses and studies everywhere he could. In the absence of paper and blackboards, he would use his fingers or a long stick to draw geometric figures in sand, ashes, or even dust (“Archimedes”).
King Hiero II was a close acquaintance of Archimedes, so he asked him for assistance in various situations, including the production of war machines or for simple answers to complex problems (Zannos, 29). One war machine, called the iron claw, which would sink enemy ships that got too close to the walls of Syracuse. Archimedes is said to have also invented a way to burn ships at sea by angling mirrors at them....
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...vents, like “gravity, orbits, electric fields, and subatomic particles” (Hirshfield, 45).
Archimedes had a great passion for math, which partially led to his death. When Syracuse fell under siege during war, a Roman soldier was sent to take Archimedes away, but not harm or kill him. Archimedes is said to have been working on some problem, and refused to leave until he finished. Against his king’s wishes, the Roman soldier killed Archimedes anyway (“Archimedes”).
A great amount of Western science is based on Archimedes’ works (Noel, 29). Many scientists after Archimedes’ time based their work off of his, especially Galileo, who advanced many of Archimedes’ works (Noel, 27). The works and discoveries of Archimedes have made major contributions to modern mathematics and sciences. They have led modern society to better understand the mechanisms that make up the world.
Odysseus shows how clever he is in The Odyssey more than once, but one accomplishment stands out above them all.
Bragg, Melvyn, On Giants' Shoulders: Great Scientists and Their Discoveries from Archimedes to DNA. New York: John Wiley & Sons, 1998.
Geometry, a cornerstone in modern civilization, also had its beginnings in Ancient Greece. Euclid, a mathematician, formed many geometric proofs and theories [Document 5]. He also came to one of the most significant discoveries of math, Pi. This number showed the ratio between the diameter and circumference of a circle.
The life of Archimedes was one of intense and interesting significance. He was born in 287 BC in a seaport city of Syracuse called Sicily. Sicily was a self-governing colony in Magna Graecia, which was in Southern Italy. Plutarch wrote about Archimedes in his book Parallel Lives, which he said Archimedes was related to King Hiero ll, the ruler of Syracuse. There was said to be a biography of Archimedes written by his friend Heracleides, but it has been lost and thus making Archimedes life a bit unknown and obscure. Archimedes was brought up in what has now come to be known as the Hellenistic period. The word “Hellenistic” comes from the word Hellenes, which is greek word for “Greek.” This period of time started when Alexander the Great died in 323 BC, and it ended with Rome’s occupation of the last major Hellenistic kingdom in approximately 30 BC. During the Hellenistic period, the Greek influence of ideas and culture spread, and the language was used often for trading and commerce purpose. During this time period, life was very flourishing...
Archimedes spent most of his life in Sicily, near Syracuse except for his journeys to Alexandria. He never held any public office but he was faithful to his lifetime of research and experiment. At times, Archimedes became so immersed in his work that he would forget to eat. He used every surface available to do his work on, including oil on his skin to ashes from a fire. Many of Archimedes’ discoveries were put to the test during the Roman conquest of Sicily. His mechanical tools and machines were used, including the legendary catapult which he is credited for making. This was all for the protection of Syracuse.
Odysseus the one mortal to conquer and defy all odds against him no matter what was thrown his way. To get back home to his wife and child. Odysseus was told by poseidon and many other that he will not make it home and was left with nothing with no direction at all. and in the end he was right when he told the gods “Do you see gods of sea and sky I conquered troy, me Odysseus a mortal man of flesh and blood and bone and mind. I do not need you now I can do anything”
The concept of impossible constructions in mathematics draws in a unique interest by Mathematicians wanting to find answers that none have found before them. For the Greeks, some impossible constructions weren’t actually proven at the time to be impossible, but merely so far unachieved. For them, there was excitement in the idea that they might be the first one to do so, excitement that lay in discovery. There are a few impossible constructions in Greek mathematics that will be examined in this chapter. They all share the same criteria for constructability: that they are to be made using solely a compass and straightedge, and were referred to as the three “classical problems of antiquity”. The requirements of using only a compass and straightedge were believed to have originated from Plato himself. 1
Galileo used this great invention to report astronomical facts such as the moon is cover with craters instead of being smooth, the Milky Way is composed of millions of stars, and Jupiter have four moons. Perhaps the most famous discovery is the Earth revolves around the Sun and the Earth is not the center of the universe (even though he was discredited at the time).
Euclid and Archimedes are two of the most important scientists and mathematicians of all time. Their achievements and discoveries play a pivotal role in today’s mathematics and sciences. A lot of the very basic principles and core subjects of mathematics, physics, engineering, inventing, and astronomy came from the innovations, inventions, and discoveries that were made by both Euclid and Archimedes.
Historically speaking, ancient inventors of Greek origin, mathematicians such as Archimedes of Syracuse, and Antiphon the Sophist, were the first to discover the basic elements that translated into what we now understand and have formed into the mathematical branch called calculus. Archimedes used infinite sequences of triangular areas to calculate the area of a parabolic segment, as an example of summation of an infinite series. He also used the Method of Exhaustion, invented by Antiphon, to approximate the area of a circle, as an example of early integration.
The Scientific Revolution was sparked through Nicolaus Copernicusí unique use of mathematics. His methods developed from Greek astr...
The foundations of mathematics are strongly rooted in the history and way of life of the Egyptian people, dating back to the fourth millennium B.C. in Egypt. Egyptian mathematics was elementary. It was generally arrived at by trial and error as a way to obtain desired results. As such, early Egyptian mathematics were primarily arithmetic, with an emphasis on measurement, surveying, and calculation in geometry. The development of arithmetic and geometry grew out of the need to develop land and agriculture and engage in business and trade. Over time, historians have discovered records of such transactions in the form of Egyptian carvings known as hieroglyphs.
The 17th Century saw Napier, Briggs and others greatly extend the power of mathematics as a calculator science with his discovery of logarithms. Cavalieri made progress towards the calculus with his infinitesimal methods and Descartes added the power of algebraic methods to geometry. Euclid, who lived around 300 BC in Alexandria, first stated his five postulates in his book The Elements that forms the base for all of his later Abu Abd-Allah ibn Musa al’Khwarizmi, was born abo...
Humbled at last by his enemies, the father of modern science wasn’t wholly subdued. His discoveries impacted the world as we see it. Without his sacrifice and motive to fight for what he believed in, we wouldn’t be as advanced as we are today in modern science. Although society advanced by increased knowledge, having more scientific answers, and increased new developments because of the freedom to deviate from established theories, there were some negative effects. Society had lost their innocence and belief in their traditional faith. Galileo’s battle against the Church was worthwhile for generations to come. Without his inventions, theories, or introduction to the concept of theory experimenting, the world of modern science wouldn’t exist as we know it today.
Euclid, also known as Euclid of Alexandria, lived from 323-283 BC. He was a famous Greek mathematician, often referred to as the ‘Father of Geometry”. The dates of his existence were so long ago that the date and place of Euclid’s birth and the date and circumstances of his death are unknown, and only is roughly estimated in proximity to figures mentioned in references around the world. Alexandria was a broad teacher that taught lessons across the world. He taught at Alexandria in Egypt. Euclid’s most well-known work is his treatise on geometry: The Elements. His Elements is one of the most influential works in the history of mathematics, serving as the source textbook for teaching mathematics on different grade levels. His geometry work was used especially from the time of publication until the late 19th and early 20th century Euclid reasoned the principles of what is now called Euclidean geometry, which came from a small set of axioms on the Elements. Euclid was also famous for writing books using the topic on perspective, conic sections, spherical geometry, number theory, and rigor.