Lecture 3. Thales, the Originator of the Deductive Method

Total Page:16

File Type:pdf, Size:1020Kb

Lecture 3. Thales, the Originator of the Deductive Method Lecture 3. Thales, the Originator of the Deductive Method Figure 3.1 Thales of Miletus Thales Thales lived around 624 B.C.-547 B.C. Most consider him to be Milesian (Miletus, Asia Minor, and now Turkey). He came from a distinguished family. Thales was the first known Greek philosopher, scientist, mathematician, and also founder of the Ionian school of ancient Greek thinkers. Thales of Miletus was considered by Plato to be the first of the Seven Wise Men of ancient Greece, 1 the only mathematician to be thus honored. Very long time ago, it was believed that there were many gods; when they were pleased, they treat mankind well: good weather and peace, otherwise, they caused drought, wars, pestilence and other disaster and epidemics. For example, there were gods of love, of war, of the sun, of the oceans, of rain and thunderstorms. These were no way that people could understand these inscrutable gods and there was nothing people can do about it except waiting for the god's mercy. But with Thales of Miletus, that began to change. Thales 1Seven Wise Men: Although such listings differed widely, a usual one included Bias, Chillon, Cleobulus, Periander, Pittacus, and Solon. 18 developed the following point of views: natural follows consistent principles that could be deciphered. And so begun the long process of replacing the notion of the reign of gods with the concept of a universe that is governed by laws of nature, and created according to a blueprint we could someday learn to read. 2 From him, the idea of mathematical proof began to emerge. As pointed out by Aristotle, \to Thales the primary question was not what do we know, but how do we know it." Thales went to Egypt to study science and mathematics. When he came back to Miletus, his unusual mathematical abilities surprised his contemporaries; perhaps he had refined the Egyptian methods. The Ionian School The first of the classical Greek schools, the Ionian School, was founded by Thales in Miletus. We do not know detailed information about this school due to the lack of records, but we do know that Thales did have two pupils: the philosophers Anaximander (c.610-c.547 B.C.) 3 and Anaximenes (550-480 B.C.). Anaxagoras (500-428 B.C.) belonged to his school (see Chapter 6). Also, Pythagoras (585-500 B.C.) learned mathematics from Thales (see Chapter 4). Thales said: \I will be sufficiently rewarded if when telling it to others you will not claim the discovery as your own, but will say it was mine."4 Philosophy and water Thales' most important contribution to western civilization was his attempt to give rational explanations for physical phenomena. It was Thales' belief that there were explanations for all phenomena in the universe. What is the origin of the world? This is the first question of Greek philosophy. Thales thought it is water, and he is often credited with trying to explain everything in terms of water (either everything is made of water, or everything came from water). He said: \Water is the principle, or the element, of things. All things are water."5 Therefore, water is the origin of all things, and all things ultimately are water. The diversity of the world that we can see is the result of the modification of water to appear as something other than water. Somehow this process of modification (solidification and liquidification) causes earthquakes, whirlwinds and the movement of the stars. Later Aristotle attributed the following four views to Thales: 2Stephen Hawking and L. Mlodinow, The Grand Design, Bantom Books, New York, 2010, p.17. 3see Figure 4.2 in Chapter 4. 4Quoted in H Eves in Mathematical Circles (Boston 1969). 5Quoted in Plutarch, Placita Philosophorum. 19 • The earth rests on water. • Water is the arch^e(principle) of all things. • The magnet has a soul. • All things are full of gods. According to what Aristotle and other philosophers said about Thales' view, the rea- soning process behind his conclusion that water is the first material principle seems to be unknown, so that it becomes a matter of conjecture. Aristotle hypothesizes that the reason that Thales postulates that water is the first material principle is because water and heat are the basis of all life, and water is the basis of heat. Aristotle says that Thales arrived at his view \perhaps from seeing that the nutriment of all things is moist, and that heat itself is generated from the moist and kept alive by it. He got his notion from this fact, and from the fact that the seeds of all things have a moist nature, and that water is the origin of the nature of moist things." An astronomer Thales had predicted an eclipse of the Sun in 585 B.C., reported by the historian Herodotus (484-425 B.C.) in his History. There was a war between Lydians and Medes, which endured for five years. Thales predicted that, in the sixth year, a solar eclipse would occur on 28 May, 585 B.C. On that day, quoted from History, \Day was all of a sudden changed into night. This event had been foretold by Thales, the Milesian, who forewarned the Ionians of it, fixing for it the very year in which it took place. The Medes and Lydians, when they observed the change, ceased fighting, and were alike anxious to have terms of peace agreed on." Thales' prediction spontaneously halted a battle in progress. Figure 3.2 Solar eclipse 20 Thales was extremely focused on astronomy. Plato told a story of how Thales was once walking and at the same time studying the stars when he fell into a well. A Thracian slave girl mocked him for being able to see stars in the sky but unable to see what was at his feet. This anecdote was often quoted in antiquity to illustrate the impractical nature of scholars. Wisdom and fortune Thales was a poor man in spite of his wisdom. He was questioned about the value of his philosophy: why his wisdom is good if it cannot pay the rent? \He was reproached for his poverty, which was supposed to show that philos- ophy is of no use. According to the story, he knew by his skills in the stars while it was yet winter that there would be a great harvest of olives in the coming year; so, having a little money, he gave deposits for the use of all olive-presses in Chios and Miletus, which he hired at a low price because no one bid against him. When the harvest time came, and many were wanted all at once and of a sudden, he let them out at any rate which he pleased, and made a quantity of money. Thus he showed the world that philosophers can be rich if they like, but that their ambition is of another sort." |{ [from Politics, Aristotle] Thales and the mule Another favorite story is related by Aesop. It appears that while transporting salt which was loaded on Thales's mules, one of the animals slipped in a stream. The mule's load of salt was slightly dissolved by the water so that it's load became lightened. The beast deliberately repeated the trick to get it's load lighter. Thales came up with a plan to break the mule of this bad habit. The mule was loaded with sponges and rags, which when the mule rolled over, absorbed the water and made the load heavier. This eventually cured the mule of it's troublesome habit.6 Figure 3.3 Calculation of the height of a pyramid 6cf. The History of Mathematics, David M. Burton, McGraw - Hill, 2007, p. 88. 21 Thales and mathematics Thales knew how to determine the height of a pyramid from the length of its shadow, and he was able to calculate the distance of a ship at sea from observations taken at two points on land. Thales has been credited with the discovery of five propositions: • A circle is bisected by its diameter. • The angles at the bases of any isosceles triangle are equal. • If two straight lines cut one another, the opposite angles are equal. • (ASA Theorem) If two angles and the included sides of two triangles are correspond- ingly equal, the two triangles are congruent. • A triangle inscribed in a semicircle has a right angle. Figure 3.4 ASA Theorem Thales proved that an isosceles triangle has two equal angles. When studying circles, Thelas was not trying to work out a numerical answer to a particular circle (as the Babylo- nians or the Egyptians had done before him). Instead, Thela wanted to make statement for \every circle in the world." In other words, he would study a whole class of objects. This was a great new idea and this is why he is called the first mathematician in history. Because there is a continuous line from Egyptian to Greek mathematics, all the above mathematical facts may have been known to the Egyptians. However Thales is usually designated as the father of geometry, or the first mathematician. At the very least, Thales did contribute to the organization of geometry; and he implemented the deductive method to give rigorous proofs for mathematical theorems. 22.
Recommended publications
  • Beginning Again: on Aristotle's Use of a Fable in the Meteorologica
    Beginning Again: On Aristotle’s Use of a Fable in the Meteorologica Doron Narkiss Foremost of false philosophies, The sea harangues the daft, The possessed logicians of romance. — Laura Riding Book Two, Chapter Three of Aristotle’s Meteorologica opens as follows: The sea’s saltiness is our next subject. This we must discuss, and also the question whether the sea remains the same all the time, or whether there was a time when it did not exist, or will be a time when it will cease to exist and disappear as some people think. It is, then, generally agreed that the sea had a beginning if the universe as a whole had, for the two are supposed to have come into being at the same time. So, clearly, if the universe is eternal we must suppose that the sea is too. The belief held by Democritus that the sea is decreasing and that it will in the end disappear is like something out of Aesop’s fables [mythos]. For Aesop has a fable about Charybdis in which he says that she took one gulp of the sea and brought the mountains into view, and a second one and the islands appeared, and that her last one will dry the sea up altogether. Α fable like this was a suitable retort for Aesop to make when the ferryman annoyed him, but is hardly suitable for those who are seeking the truth [aletheia].' (Met. II.iii.356b) I want to focus on Aristotle’s apparently casual use of “Aesop” here — Ae­ sop as a representative of a certain way of knowing, and of the knowledge thus implied.
    [Show full text]
  • An Archaic Marble Block with an Artemis Relief Found in the Vicinity of Notion1
    Colloquium Anatolicum 2018 / 17 An Archaic Marble Block with an Artemis Relief Found in the Vicinity of Notion1 Özden ÜRKMEZ2 Keywords: Archaic Sculpture, Artemis, Notion/Claros, Doric Temple, Triglyph-Metope A marble architectural block was discovered in 2011 next to Ales River that passes through the perimeter of the ancient city of Notion localized in Ahmetbeyli Township in Izmir province. The block was a spe- cimen of triglyph-metope from a marble archaic temple built in Doric order. The present study proposes the thesis that, although the block was found at a close distance to Notion, it most probably belonged to a temple in Claros Sacred Site. This temple should be the Archaic Artemis Temple, of which only the foun- dations survive today. The figure that coul d be observed at the front of the block on the metope section as a low relief is the Goddess Artemis. The figure depicting an archer-hunter was dated back to 535-530 bc. If the theory proposed in the present study is accurate, the finding is significant as an evidence of the existence of the marble Artemis Temple built in Doric order during the Archaic Period and as the most visual ruin found remaining from the temple. Anahtar Kelimeler: Arkaik Heykeltraşlık, Artemis, Notion/Klaros, Dorik Tapınak, T riglif- Metop 2011 yılında, İzmir’in Ahmetbeyli İlçesi’nde lokalize edilmiş Notion Kenti’nin yanından geçen Ales Irmağı’nın dibinde mermerden mimari bir blok ortaya çıkmıştır. Blok, dorik düzende inşa edilmiş mermerden Arkaik bir tapınağa ait triglif-methop örneğidir. Bloğun Notion’a çok yakın biz mesafe- de bulunmasına karşın, aslında çok büyük bir olasılıkla Klaros Kutsal Alanı’ndaki bir tapınağa ait olduğu tezi ortaya konulmuştur.
    [Show full text]
  • A Cardinal Sin: the Infinite in Spinoza's Philosophy
    Macalester College DigitalCommons@Macalester College Philosophy Honors Projects Philosophy Department Spring 2014 A Cardinal Sin: The nfinitI e in Spinoza's Philosophy Samuel H. Eklund Macalester College, [email protected] Follow this and additional works at: http://digitalcommons.macalester.edu/phil_honors Part of the Philosophy Commons Recommended Citation Eklund, Samuel H., "A Cardinal Sin: The nfinitI e in Spinoza's Philosophy" (2014). Philosophy Honors Projects. Paper 7. http://digitalcommons.macalester.edu/phil_honors/7 This Honors Project is brought to you for free and open access by the Philosophy Department at DigitalCommons@Macalester College. It has been accepted for inclusion in Philosophy Honors Projects by an authorized administrator of DigitalCommons@Macalester College. For more information, please contact [email protected]. A Cardinal Sin: The Infinite in Spinoza’s Philosophy By: Samuel Eklund Macalester College Philosophy Department Honors Advisor: Geoffrey Gorham Acknowledgements This thesis would not have been possible without my advisor, Professor Geoffrey Gorham. Through a collaborative summer research grant, I was able to work with him in improving a vague idea about writing on Spinoza’s views on existence and time into a concrete analysis of Spinoza and infinity. Without his help during the summer and feedback during the past academic year, my views on Spinoza wouldn’t have been as developed as they currently are. Additionally, I would like to acknowledge the hard work done by the other two members of my honors committee: Professor Janet Folina and Professor Andrew Beveridge. Their questions during the oral defense and written feedback were incredibly helpful in producing the final draft of this project.
    [Show full text]
  • Looking for Interpreter Zero: the Irony of Themistocles
    Looking for Interpreter Zero: The Irony of Themistocles Themistocles and his historians reflect a range of attitudes to language, identity and loyalty, giving us a sense of attitudes towards interpreters far back in time and memory. Christine ADAMS. Published: March 1, 2019 Last updated: March 1, 2019 Themistocles was a rare example of a Greek who could speak a foreign language …[1] This sense of a common tongue was the decisive criterion for determining who were Greeks [2] Herodotus (484-425 BCE) tells the story of the cradle of western civilisation in The Histories of the Persian Wars, relating the stories of the Greeks and their neighbours - those they called Barbarians - and giving detailed information about the peoples of the Mediterranean as well as the lead up to the wars, before giving an account of the wars themselves. “By combining oral accounts of the past with his own observation of surviving monuments, natural phenomena and local customs, he produced a prose narrative of unprecedented length, intellectual depth and explanatory power.”[3] Histories shows an awareness of the need for language intermediaries, drawing a distinction between linguists and the ‘interpreters’ of dreams or oracular pronouncements and citing instances of interpreters at work. There were Greek-speaking communities in Egypt, for instance. The Pharaoh Psammetichus had allowed them to settle and had honoured all of his commitments to them. He had even “intrusted to their care certain Egyptian children whom they were to teach the language of the Greeks.
    [Show full text]
  • The Satrap of Western Anatolia and the Greeks
    University of Pennsylvania ScholarlyCommons Publicly Accessible Penn Dissertations 2017 The aS trap Of Western Anatolia And The Greeks Eyal Meyer University of Pennsylvania, [email protected] Follow this and additional works at: https://repository.upenn.edu/edissertations Part of the Ancient History, Greek and Roman through Late Antiquity Commons Recommended Citation Meyer, Eyal, "The aS trap Of Western Anatolia And The Greeks" (2017). Publicly Accessible Penn Dissertations. 2473. https://repository.upenn.edu/edissertations/2473 This paper is posted at ScholarlyCommons. https://repository.upenn.edu/edissertations/2473 For more information, please contact [email protected]. The aS trap Of Western Anatolia And The Greeks Abstract This dissertation explores the extent to which Persian policies in the western satrapies originated from the provincial capitals in the Anatolian periphery rather than from the royal centers in the Persian heartland in the fifth ec ntury BC. I begin by establishing that the Persian administrative apparatus was a product of a grand reform initiated by Darius I, which was aimed at producing a more uniform and centralized administrative infrastructure. In the following chapter I show that the provincial administration was embedded with chancellors, scribes, secretaries and military personnel of royal status and that the satrapies were periodically inspected by the Persian King or his loyal agents, which allowed to central authorities to monitory the provinces. In chapter three I delineate the extent of satrapal authority, responsibility and resources, and conclude that the satraps were supplied with considerable resources which enabled to fulfill the duties of their office. After the power dynamic between the Great Persian King and his provincial governors and the nature of the office of satrap has been analyzed, I begin a diachronic scrutiny of Greco-Persian interactions in the fifth century BC.
    [Show full text]
  • The Roles of Solon in Plato's Dialogues
    The Roles of Solon in Plato’s Dialogues Dissertation Presented in partial fulfillment of the requirements for the Degree Doctor of Philosophy in the Graduate School of The Ohio State University By Samuel Ortencio Flores, M.A. Graduate Program in Greek and Latin The Ohio State University 2013 Dissertation Committee: Bruce Heiden, Advisor Anthony Kaldellis Richard Fletcher Greg Anderson Copyrighy by Samuel Ortencio Flores 2013 Abstract This dissertation is a study of Plato’s use and adaptation of an earlier model and tradition of wisdom based on the thought and legacy of the sixth-century archon, legislator, and poet Solon. Solon is cited and/or quoted thirty-four times in Plato’s dialogues, and alluded to many more times. My study shows that these references and allusions have deeper meaning when contextualized within the reception of Solon in the classical period. For Plato, Solon is a rhetorically powerful figure in advancing the relatively new practice of philosophy in Athens. While Solon himself did not adequately establish justice in the city, his legacy provided a model upon which Platonic philosophy could improve. Chapter One surveys the passing references to Solon in the dialogues as an introduction to my chapters on the dialogues in which Solon is a very prominent figure, Timaeus- Critias, Republic, and Laws. Chapter Two examines Critias’ use of his ancestor Solon to establish his own philosophic credentials. Chapter Three suggests that Socrates re- appropriates the aims and themes of Solon’s political poetry for Socratic philosophy. Chapter Four suggests that Solon provides a legislative model which Plato reconstructs in the Laws for the philosopher to supplant the role of legislator in Greek thought.
    [Show full text]
  • Herodotus' Histories for the Atlantis Problem
    The Importance of Herodotus' Histories for the Atlantis problem Thorwald C. Franke Independent Researcher, Germany ABSTRACT In 2006 the first systematic analysis of Herodotus' Histories under the aspect of the Atlantis problem has been published (Franke 2006). This paper presents a short overview of the scope and the results of this German-language analysis in English language. INTRODUCTION Herodotus of Halicarnassus, the "Father of History" (Cicero leg. I 5), mentions Atlantis with not a single word. However his historical work is crucial for the Atlantis problem. Why this? First of all Herodotus lived very near in time and space to the persons and places related to the assumed historical tradition of the Atlantis account: Around 450 BC Herodotus travelled to Egypt and came by the city of Sais, where he visited the temple of the goddess Neith. From this temple Solon is said to have brought the Atlantis account to Greece around 140 years before Herodotus' visit. Plato most probably has been to Egypt, too, around 50 years after Herodotus' visit to Egypt. When Plato composed the Atlantis account as we know it today a further 40 years later, Herodotus' Histories were known to everybody. So they contributed heavily to Plato's geographical and historical background, which could help to explain Plato's understanding and interpretation of the Atlantis account. Herodotus did not only visit the temple of Neith in Saitic Egypt at a time when the historical tradition from Solon to Plato still had been in progress, but Herodotus also touches a wide variety of topics, which have a key position for answering the question of Atlantis: Herodotus describes in detail a map of all regions and countries of the whole world known at his time.
    [Show full text]
  • The Influence of Achaemenid Persia on Fourth-Century and Early Hellenistic Greek Tyranny
    THE INFLUENCE OF ACHAEMENID PERSIA ON FOURTH-CENTURY AND EARLY HELLENISTIC GREEK TYRANNY Miles Lester-Pearson A Thesis Submitted for the Degree of PhD at the University of St Andrews 2015 Full metadata for this item is available in St Andrews Research Repository at: http://research-repository.st-andrews.ac.uk/ Please use this identifier to cite or link to this item: http://hdl.handle.net/10023/11826 This item is protected by original copyright The influence of Achaemenid Persia on fourth-century and early Hellenistic Greek tyranny Miles Lester-Pearson This thesis is submitted in partial fulfilment for the degree of Doctor of Philosophy at the University of St Andrews Submitted February 2015 1. Candidate’s declarations: I, Miles Lester-Pearson, hereby certify that this thesis, which is approximately 88,000 words in length, has been written by me, and that it is the record of work carried out by me, or principally by myself in collaboration with others as acknowledged, and that it has not been submitted in any previous application for a higher degree. I was admitted as a research student in September 2010 and as a candidate for the degree of PhD in September 2011; the higher study for which this is a record was carried out in the University of St Andrews between 2010 and 2015. Date: Signature of Candidate: 2. Supervisor’s declaration: I hereby certify that the candidate has fulfilled the conditions of the Resolution and Regulations appropriate for the degree of PhD in the University of St Andrews and that the candidate is qualified to submit this thesis in application for that degree.
    [Show full text]
  • A Centennial Celebration of Two Great Scholars: Heiberg's
    A Centennial Celebration of Two Great Scholars: Heiberg’s Translation of the Lost Palimpsest of Archimedes—1907 Heath’s Publication on Euclid’s Elements—1908 Shirley B. Gray he 1998 auction of the “lost” palimp- tains four illuminated sest of Archimedes, followed by col- plates, presumably of laborative work centered at the Walters Matthew, Mark, Luke, Art Museum, the palimpsest’s newest and John. caretaker, remind Notices readers of Heiberg was emi- Tthe herculean contributions of two great classical nently qualified for scholars. Working one century ago, Johan Ludvig support from a foun- Heiberg and Sir Thomas Little Heath were busily dation. His stature as a engaged in virtually “running the table” of great scholar in the interna- mathematics bequeathed from antiquity. Only tional community was World War I and a depleted supply of manuscripts such that the University forced them to take a break. In 2008 we as math- of Oxford had awarded ematicians should honor their watershed efforts to him an honorary doc- make the cornerstones of our discipline available Johan Ludvig Heiberg. torate of literature in Photo courtesy of to even mathematically challenged readers. The Danish Royal Society. 1904. His background in languages and his pub- Heiberg lications were impressive. His first language was In 1906 the Carlsberg Foundation awarded 300 Danish but he frequently published in German. kroner to Johan Ludvig Heiberg (1854–1928), a He had publications in Latin as well as Arabic. But classical philologist at the University of Copenha- his true passion was classical Greek. In his first gen, to journey to Constantinople (present day Is- position as a schoolmaster and principal, Heiberg tanbul) to investigate a palimpsest that previously insisted that his students learn Greek and Greek had been in the library of the Metochion, i.e., the mathematics—in Greek.
    [Show full text]
  • BY PLATO• ARISTOTLE • .AND AQUINAS I
    i / REF1,l!;CTit.>NS ON ECONOMIC PROBLEMS / BY PLATO• ARISTOTLE • .AND AQUINAS ii ~FLECTIONS ON ECONO:MIC PROBLEMS 1 BY PLA'I'O, ARISTOTLE, JJJD AQUINAS, By EUGENE LAIDIBEL ,,SWEARINGEN Bachelor of Science Oklahoma Agricultural and Mechanical Collage Stillwater, Oklahoma 1941 Submitted to the Depertmeut of Economics Oklahoma Agricultural and Mechanical College In Partial Fulfillment of the Requirements for the Degree of MASTER OF SCIENCE 1948 iii f.. 'I. I ···· i·: ,\ H.: :. :· ··: ! • • ~ ' , ~ • • !·:.· : i_ ·, 1r 1i1. cr~~rJ3t L l: i{ ,\ I~ Y , '•T •)() 1 0 ,1 8 API-'HOV~D BY: .J ,.· 1.., J l.;"t .. ---- -··- - ·- ______.,.. I 7 -.. JI J ~ L / \ l v·~~ u ' ~) (;_,LA { 7 {- ' r ~ (\.7 __\ _. ...A'_ ..;f_ ../-_" ...._!)_.... ..." ___ ......._ ·;...;;; ··-----/ 1--.,i-----' ~-.._.._ :_..(__,,---- ....... Member of the Report Committee 1..j lj:,;7 (\ - . "'·- -· _ .,. ·--'--C. r, .~-}, .~- Q_ · -~ Q.- 1Head of the Department . · ~ Dean of the Graduate School 502 04 0 .~ -,. iv . r l Preface The purpose and plan of this report are set out in the Introduction. Here, I only wish to express my gratitude to Professor Russell H. Baugh who has helped me greatly in the preparation of this report by discussing the various subjects as they were in the process of being prepared. I am very much indebted to Dr. Harold D. Hantz for his commentaries on the report and for the inspiration which his classes in Philosophy have furnished me as I attempted to correlate some of the material found in these two fields, Ecor!.Omics and Philosophy. I should like also to acknowledge that I owe my first introduction into the relationships of Economics and Philosophy to Dean Raymond Thomas, and his com~ents on this report have been of great value.
    [Show full text]
  • Citations in Classics and Ancient History
    Citations in Classics and Ancient History The most common style in use in the field of Classical Studies is the author-date style, also known as Chicago 2, but MLA is also quite common and perfectly acceptable. Quick guides for each of MLA and Chicago 2 are readily available as PDF downloads. The Chicago Manual of Style Online offers a guide on their web-page: http://www.chicagomanualofstyle.org/tools_citationguide.html The Modern Language Association (MLA) does not, but many educational institutions post an MLA guide for free access. While a specific citation style should be followed carefully, none take into account the specific practices of Classical Studies. They are all (Chicago, MLA and others) perfectly suitable for citing most resources, but should not be followed for citing ancient Greek and Latin primary source material, including primary sources in translation. Citing Primary Sources: Every ancient text has its own unique system for locating content by numbers. For example, Homer's Iliad is divided into 24 Books (what we might now call chapters) and the lines of each Book are numbered from line 1. Herodotus' Histories is divided into nine Books and each of these Books is divided into Chapters and each chapter into line numbers. The purpose of such a system is that the Iliad, or any primary source, can be cited in any language and from any publication and always refer to the same passage. That is why we do not cite Herodotus page 66. Page 66 in what publication, in what edition? Very early in your textbook, Apodexis Historia, a passage from Herodotus is reproduced.
    [Show full text]
  • THE PHILOSOPHY BOOK George Santayana (1863-1952)
    Georg Hegel (1770-1831) ................................ 30 Arthur Schopenhauer (1788-1860) ................. 32 Ludwig Andreas Feuerbach (1804-1872) ...... 32 John Stuart Mill (1806-1873) .......................... 33 Soren Kierkegaard (1813-1855) ..................... 33 Karl Marx (1818-1883).................................... 34 Henry David Thoreau (1817-1862) ................ 35 Charles Sanders Peirce (1839-1914).............. 35 William James (1842-1910) ............................ 36 The Modern World 1900-1950 ............................. 36 Friedrich Nietzsche (1844-1900) .................... 37 Ahad Ha'am (1856-1927) ............................... 38 Ferdinand de Saussure (1857-1913) ............. 38 Edmund Husserl (1859–1938) ....................... 39 Henri Bergson (1859-1941) ............................ 39 Contents John Dewey (1859–1952) ............................... 39 Introduction....................................................... 1 THE PHILOSOPHY BOOK George Santayana (1863-1952) ..................... 40 The Ancient World 700 BCE-250 CE..................... 3 Miguel de Unamuno (1864-1936) ................... 40 Introduction Thales of Miletus (c.624-546 BCE)................... 3 William Du Bois (1868-1963) .......................... 41 Laozi (c.6th century BCE) ................................. 4 Philosophy is not just the preserve of brilliant Bertrand Russell (1872-1970) ........................ 41 Pythagoras (c.570-495 BCE) ............................ 4 but eccentric thinkers that it is popularly Max Scheler
    [Show full text]