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King Lfred's Version Off the Consolations of Boethius
King _lfred's Version off the Consolations of Boethius HENRY FROWDE, M A. PUBLISHER TO THE UNIVERSITY OF OF_0RD LONDON, EDINBURGH_ AND NEW YORK Kring e__lfred's Version o_/"the Consolations of Boethius _ _ Z)one into c_gfodern English, with an Introduction _ _ _ _ u_aa Litt.D._ Editor _o_.,I_ing .... i .dlfred_ OM Englis.h..ffgerAon2.' !ilo of the ' De Con.d.¢_onz,o,e 2 Oxford : _4t the Claro_don:,.....: PrestO0000 M D CCCC _eee_ Ioee_ J_el eeoee le e_ZNeFED AT THE_.e_EN_N PI_.._S _ee • • oeoo eee • oeee eo6_o eoee • ooeo e_ooo ..:.. ..'.: oe°_ ° leeeo eeoe ee •QQ . :.:.. oOeeo QOO_e 6eeQ aee...._ e • eee TO THE REV. PROFESSOR W. W. SKEAT LITT.D._ D.C.L._ LL.D.:_ PH.D. THIS _800K IS GRATEFULLY DEDICATED PREFACE THE preparationsfor adequately commemoratingthe forthcoming millenary of King Alfred's death have set going a fresh wave of popularinterest in that hero. Lectares have been given, committees formed, sub- scriptions paid and promised, and an excellent book of essays by eminent specialists has been written about Alfred considered under quite a number of aspects. That great King has himself told us that he was not indifferent to the opinion of those that should come after him, and he earnestly desired that that opinion should be a high one. We have by no means for- gotten him, it is true, but yet to verymany intelligent people he is, to use a paradox, a distinctly nebulous character of history. His most undying attributes in the memory of the people are not unconnected with singed cakes and romantic visits in disguise to the Danish viii Preface Danish camp. -
15 Famous Greek Mathematicians and Their Contributions 1. Euclid
15 Famous Greek Mathematicians and Their Contributions 1. Euclid He was also known as Euclid of Alexandria and referred as the father of geometry deduced the Euclidean geometry. The name has it all, which in Greek means “renowned, glorious”. He worked his entire life in the field of mathematics and made revolutionary contributions to geometry. 2. Pythagoras The famous ‘Pythagoras theorem’, yes the same one we have struggled through in our childhood during our challenging math classes. This genius achieved in his contributions in mathematics and become the father of the theorem of Pythagoras. Born is Samos, Greece and fled off to Egypt and maybe India. This great mathematician is most prominently known for, what else but, for his Pythagoras theorem. 3. Archimedes Archimedes is yet another great talent from the land of the Greek. He thrived for gaining knowledge in mathematical education and made various contributions. He is best known for antiquity and the invention of compound pulleys and screw pump. 4. Thales of Miletus He was the first individual to whom a mathematical discovery was attributed. He’s best known for his work in calculating the heights of pyramids and the distance of the ships from the shore using geometry. 5. Aristotle Aristotle had a diverse knowledge over various areas including mathematics, geology, physics, metaphysics, biology, medicine and psychology. He was a pupil of Plato therefore it’s not a surprise that he had a vast knowledge and made contributions towards Platonism. Tutored Alexander the Great and established a library which aided in the production of hundreds of books. -
Cambridge University Press 978-1-108-48147-2 — Scale, Space and Canon in Ancient Literary Culture Reviel Netz Index More Information
Cambridge University Press 978-1-108-48147-2 — Scale, Space and Canon in Ancient Literary Culture Reviel Netz Index More Information Index Aaker, Jennifer, 110, 111 competition, 173 Abdera, 242, 310, 314, 315, 317 longevity, 179 Abel, N. H., 185 Oresteia, 197, 200, 201 Academos, 189, 323, 324, 325, 337 papyri, 15 Academy, 322, 325, 326, 329, 337, 343, 385, 391, Persians, 183 399, 404, 427, 434, 448, 476, 477–8, 512 portraits, 64 Achilles Tatius, 53, 116, 137, 551 Ptolemaic era, 39 papyri, 16, 23 Aeschylus (astronomer), 249 Acta Alexandrinorum, 87, 604 Aesop, 52, 68, 100, 116, 165 adespota, 55, 79, 81–5, 86, 88, 91, 99, 125, 192, 194, in education, 42 196, 206, 411, 413, 542, 574 papyri, 16, 23 Adkin, Neil, 782 Aethiopia, 354 Adrastus, 483 Aetia, 277 Adrastus (mathematician), 249 Africa, 266 Adrianople, 798 Agatharchides, 471 Aedesius (martyr), 734, 736 Agathocles (historian), 243 Aegae, 479, 520 Agathocles (peripatetic), 483 Aegean, 338–43 Agathon, 280 Aegina, 265 Agias (historian), 373 Aelianus (Platonist), 484 agrimensores, 675 Aelius Aristides, 133, 657, 709 Ai Khanoum, 411 papyri, 16 Akhmatova, Anna, 186 Aelius Herodian (grammarian), 713 Albertus Magnus, 407 Aelius Promotus, 583 Albinus, 484 Aenesidemus, 478–9, 519, 520 Alcaeus, 49, 59, 61–2, 70, 116, 150, 162, 214, 246, Aeolia, 479 see also Aeolian Aeolian, 246 papyri, 15, 23 Aeschines, 39, 59, 60, 64, 93, 94, 123, 161, 166, 174, portraits, 65, 67 184, 211, 213, 216, 230, 232, 331 Alcidamas, 549 commentaries, 75 papyri, 16 Ctesiphon, 21 Alcinous, 484 False Legation, 22 Alcmaeon, 310 -
Platonist Philosopher Hypatia of Alexandria in Amenabar’S Film Agorá
A STUDY OF THE RECEPTION OF THE LIFE AND DEATH OF THE NEO- PLATONIST PHILOSOPHER HYPATIA OF ALEXANDRIA IN AMENABAR’S FILM AGORÁ GILLIAN van der HEIJDEN Submitted in partial fulfilment of the requirement for the degree of MASTER OF ARTS In the Faculty of Humanities School of Religion, Philosophy and Classics at the UNIVERSITY OF KWAZULU-NATAL, DURBAN SUPERVISOR: PROFESSOR J.L. HILTON MARCH 2016 DECLARATION I, Gillian van der Heijden, declare that: The research reported in this dissertation, except where otherwise indicated, is my original research; This dissertation has not been submitted for any degree or examination at any other university; This dissertation does not contain other persons’ data, pictures, graphs or other information, unless specifically acknowledged as being sourced from other persons; The dissertation does not contain other persons’ writing, unless specifically acknowledged as being sourced from other researchers. Where other written sources have been quoted, then: a) their words have been re-written but the general information attributed to them has been referenced; b) where their exact words have been used, their writing has been paragraphed and referenced; c) This dissertation/thesis does not contain text, graphics or tables copied and pasted from the Internet, unless specifically acknowledged, and the source being detailed in the dissertation/thesis and in the References sections. Signed: Gillian van der Heijden (Student Number 209541374) Professor J. L. Hilton ii ABSTRACT The film Agorá is better appreciated through a little knowledge of the rise of Christianity and its opposition to Paganism which professed ethical principles inherited from Greek mythology and acknowledged, seasonal rituals and wealth in land and livestock. -
Diophantus of Alexandria
Diophantus of Alexandria Diophantus of Alexandria played a major role in the development of algebra and was a considerable influence on later number theorists. Diophantine analysis, which is closely related to algebraic geometry, has experienced a resurgence of interest in the past half century. Diophantus worked before the introduction of modern algebraic notation, but he moved from rhetorical algebra to syncopated algebra, where abbreviations are used. Prior to Diophantus’ time the steps in solving a problem were written in words and complete sentences, like a piece of prose, or a philosophical argument. Diophantus employed a symbol to represent the unknown quantity in his equations, but as he had only one symbol he could not use more than one unknown at a time. His work, while not a system of symbols, was nevertheless an important step in the right direction. François Viète, influenced by Napier, Descartes and John Wallis, introduced symbolic algebra into Europe in the 16th century when he used letters to represent both constants and variables. Claims that Diophantus lived from about 200 to 284 and spent time at Alexandria are based on detective work in finding clues to the times he flourished in his and others’ writings. Theon of Alexandria quoted Diophantus in 365 and his work was the subject of a commentary written by Theon’s daughter Hypatia at the beginning of the 5th century, which unfortunately is lost. The most details concerning Diophantus’ life are found in the Greek Anthology, compiled by Metrodorus around 500. Diophantus is often referred to as the “father of algebra,” but this is stretching things as many of his methods for solving linear and quadratic equations can be traced back to the Babylonians. -
A Short History of Greek Mathematics
Cambridge Library Co ll e C t i o n Books of enduring scholarly value Classics From the Renaissance to the nineteenth century, Latin and Greek were compulsory subjects in almost all European universities, and most early modern scholars published their research and conducted international correspondence in Latin. Latin had continued in use in Western Europe long after the fall of the Roman empire as the lingua franca of the educated classes and of law, diplomacy, religion and university teaching. The flight of Greek scholars to the West after the fall of Constantinople in 1453 gave impetus to the study of ancient Greek literature and the Greek New Testament. Eventually, just as nineteenth-century reforms of university curricula were beginning to erode this ascendancy, developments in textual criticism and linguistic analysis, and new ways of studying ancient societies, especially archaeology, led to renewed enthusiasm for the Classics. This collection offers works of criticism, interpretation and synthesis by the outstanding scholars of the nineteenth century. A Short History of Greek Mathematics James Gow’s Short History of Greek Mathematics (1884) provided the first full account of the subject available in English, and it today remains a clear and thorough guide to early arithmetic and geometry. Beginning with the origins of the numerical system and proceeding through the theorems of Pythagoras, Euclid, Archimedes and many others, the Short History offers in-depth analysis and useful translations of individual texts as well as a broad historical overview of the development of mathematics. Parts I and II concern Greek arithmetic, including the origin of alphabetic numerals and the nomenclature for operations; Part III constitutes a complete history of Greek geometry, from its earliest precursors in Egypt and Babylon through to the innovations of the Ionic, Sophistic, and Academic schools and their followers. -
Too Many Metrodoruses? the Compiler of the Ἀριθμητικά from AP XIV
Grillo, F. (2019) Too many Metrodoruses? The compiler of the ἀριθμητικά from AP XIV. Eikasmós, 30, pp. 249-264. There may be differences between this version and the published version. You are advised to consult the publisher’s version if you wish to cite from it. http://eprints.gla.ac.uk/204331/ Deposited on: 29 November 2019 Enlighten – Research publications by members of the University of Glasgow http://eprints.gla.ac.uk This is the author’s accepted manuscript. Please refer to the published journal article as follows: Grillo, F. (2019) ‘Too many Metrodoruses? The compiler of the ἀριθμητικά from AP XIV’, Eikasmós 30: 249-264. For the published version, see http://www2.classics.unibo.it/eikasmos/index.php?page=schedasingola&schedavis=1572 1 Too many Metrodoruses? The compiler of the ἀριθμητικά from AP XIV* In book fourteen of the Palatine Anthology we find a number of arithmetic problems (1-4, 6f., 11-13, 48-51, 116-147), the vast majority provided with mathematical scholia1. Most of the poems are attributed to a certain Metrodorus (116-146; cf. lemma to 116 Μητροδώρου ἐπιγράμματα ἀριθμητικά)2, a shadowy figure whose original collection comprised also problems 2f., 6f. and possibly 11-133. The identity of Metrodorus has received some attention, especially in late eighteenth- and nineteenth-century scholarship, but some crucial evidence has been repeatedly overlooked or misconstrued. Moreover, despite recent discussions, the question still remains unsettled, and it is unclear whether Metrodorus limited himself to compiling his collection or whether he also authored some poems4. Either way, a broad terminus post quem (or, less probably, ad quem) for his activity is provided by the epigram about the life-span of Diophantus (AP XIV 126), whose date is uncertain, but who is traditionally supposed to have lived in the mid- to late third century AD5. -
Women in Early Pythagoreanism
Women in Early Pythagoreanism Caterina Pellò Faculty of Classics University of Cambridge Clare Hall February 2018 This dissertation is submitted for the degree of Doctor of Philosophy Alla nonna Ninni, che mi ha insegnato a leggere e scrivere Abstract Women in Early Pythagoreanism Caterina Pellò The sixth-century-BCE Pythagorean communities included both male and female members. This thesis focuses on the Pythagorean women and aims to explore what reasons lie behind the prominence of women in Pythagoreanism and what roles women played in early Pythagorean societies and thought. In the first chapter, I analyse the social conditions of women in Southern Italy, where the first Pythagorean communities were founded. In the second chapter, I compare Pythagorean societies with ancient Greek political clubs and religious sects. Compared to mainland Greece, South Italian women enjoyed higher legal and socio-political status. Similarly, religious groups included female initiates, assigning them authoritative roles. Consequently, the fact that the Pythagoreans founded their communities in Croton and further afield, and that in some respects these communities resembled ancient sects helps to explain why they opened their doors to the female gender to begin with. The third chapter discusses Pythagoras’ teachings to and about women. Pythagorean doctrines did not exclusively affect the followers’ way of thinking and public activities, but also their private way of living. Thus, they also regulated key aspects of the female everyday life, such as marriage and motherhood. I argue that the Pythagorean women entered the communities as wives, mothers and daughters. Nonetheless, some of them were able to gain authority over their fellow Pythagoreans and engage in intellectual activities, thus overcoming the female traditional domestic roles. -
What the Hellenism: Did Christianity Cause a Decline of Th Hellenism in 4 -Century Alexandria?
What the Hellenism: Did Christianity cause a decline of th Hellenism in 4 -century Alexandria? Classics Dissertation Exam Number B051946 B051946 2 Contents List of Figures ............................................................................................................................ 2 List of Abbreviations ................................................................................................................. 2 Introduction ................................................................................................................................ 3 Problems with Evidence ......................................................................................................... 8 Pagan Topography and Demography......................................................................................... 9 Christian Topography .............................................................................................................. 19 Civic Power Structures ............................................................................................................ 29 Intellectualism .......................................................................................................................... 38 Conclusion ............................................................................................................................... 47 Bibliography of Primary Sources in Translation ..................................................................... 52 Figure Bibliography ................................................................................................................ -
Artificial Memory Systems and Early Modern England
‘Must I Remember?’ Artificial Memory Systems and Early Modern England Thesis submitted in accordance with the requirements of the University of Liverpool for the degree of Doctor in Philosophy by Jonathan Joseph Michael Day. June 2014 Abstract My thesis traces the evolution of artificial memory systems from classical Greece to early modern England to explore memorial traumas and the complex nature of a very particular way of remembering. An artificial memory system is a methodology to improve natural memory. Classical artificial memory systems employ an architectural metaphor, emphasising regularity and striking imagery. Classical memory systems also frequently describe the memory as a blank page. This thesis follows the path of transmission of these ideas and the perennial relationship between memory and forgetting and memory and fiction, as well as the constant threat of memorial collapse. ii Contents Introduction: 1–6 Chapter One: 7–39 Creation and Destruction: Simonides and the Classical Art of Memory Chapter Two: 40–65 Neoplatonism: Memory, Forgetting and Theatres Chapter Three: 66–96 Medieval Memory: Dreams of Texts Chapter Four: 97–129 Cicero in the Early Modern School: Grammar, Rhetoric and Memory Chapter Five: 130–161 Traumas of Memory: The English Reformation Chapter Six: The 162–193 Materials of Early Modern Memory Chapter Seven: 194–224 Hamlet; ‘Rights of Memory’ and ‘Rites of Memory’ Coda 225–231 Figures: 232–238 Bibliography 239–256 iii List of Figures Figure 1. Ramon Lull, Ars Brevis ([Montpellier (?)], 1308), cited in Doctor Illuminatus: A Ramon Lull Reader, ed. by Anthony Bonner (Chichester: Princeton University Press, 1993), p. 300. Figure 2. -
The Greek Anthology with an English Translation by W
|^rct?c^tc^ to of the Univereitp of Toronto JScrtrani 1I-1. iDavit^ from the hoohs? ot the late Hioncl Bavie, Hc.cT. THE LOEB CLASSICAL LIBRARY EDITED BY E. CAl'PS, Ph.D., LL.D. T. E. PAGE, Lut.D. W. H. D. IWUSE, LnT.D. THE CiREEK ANTHOLOGY III 1 *• THE GREEK ANTHOLOGY WITH AN ENGLISH TRANSLATION BY W. R. PA TON IN FIVE VOLUMES III LONDON : WILLIAM HEINEMANN NEW YORK : G. P. PUTNAM S SONS M CM XV 1 CONTENTS BOOK IX. —THE DECLAMATORY EPICRAMS 1 GENERAL INDEX 449 INDEX OF AUTHORS INCLUDED IN THIS VOLUME . 454 GREEK ANTHOLOGY BOOK IX THE DECLAMATORY AND DESCRIPTIVE EPIGRAMS This book, as we should naturally expect, is especially rich in epigrams from the Stephanus of Philippus, the rhetorical style of epigram having been in vogue during the period covered by that collection. There are several quite long series from this source, retaining the alphabetical order in which they were arranged, Nos. 215-312, 403-423, 541- 562. It is correspondingly poor in poems from Meleager s Stephanus (Nos. 313-338). It contains a good deal of the Alexandrian Palladas, a contemporary of Hypatia, most of wliich we could well dispense with. The latter part, from No. 582 07iwards, consists mostly of real or pretended in- scriptions on works of art or buildings, many quite unworthy of preservation, but some, especially those on baths, quite graceful. The last three epigrams, written in a later hand, do not belong to the original Anthology. ANeOAOriA (-) EnirPAM.M ATA RTIIAEIKTIKA 1.— 110ATAIX(;T :::a1'A1AN()T AopKuSo^; upTiroKoio Ti6i]i')]T)'ipioi' ovdap efjLTrXeov r)p.vaav ^ 7rifcp6<i erv^ev e)(i<;. -
The Atheism of Epicurus , Greek, Roman and Byzantine Studies, 30:2 (1989) P.187
OBBINK, DIRK, The Atheism of Epicurus , Greek, Roman and Byzantine Studies, 30:2 (1989) p.187 The Atheism of Epicurus Dirk Obbink PICURUS, who defines himself in opposition to notorious E atheists of the classical period, argues emphatically in extant works for the existence of a supremely blessed, living, and imperishable form of divinity ('tov 9£ov ~cpov acp9ap'tov Kat J.1a KUptoV). Yet there was a tradition current in many circles in antiquity that Epicurus was himself an atheist;! and in modern times his hedonism and his opposition to teleology have often been equated with a general godlessness and contempt for traditional religion.2 Scholars have long puzzled over just how this discrepancy 1 E.g. Cic. Nat.D. 1.123 citing Posidonius (fr.22a Edelstein-Kidd=346 Theiler, quoted 208 infra); 1.85 (Cotta). Cf Sext. Emp. Math. 9.58 (209 infra); Pluto Mor. 1102B, 1112D, 1119D-E, 1123E; Lact. De ira Dei 4.7 (Posidonius fr.22b E.-K.=346 Th.); Inst.Epit. 31.3. A more complete list in M. Winiarczyk, "Wer galtimAltertum als Atheist?" Philologus 128 (1984) 157-83 at 168-70. 2 A common sentiment is Clem. Alex. Protr. 5.66.5 (CCS 52 [15] p.51.6-9 Stahlin Treu): 'E1ttKOUPOU ~EV yap ~6vou Kal. EKrov tKh:rlO"O~at, 0<; OUOEv ~tAEtV OtE'tat 't ii> SEep, btu 1t<lv'tcov ao"E~rov. In modern times such representation is commonplace (e.g. E. Zeller, Die Philosophie der Criechen IILls [Leipzig 1923] 429f, 437 n.2), including a long line of German idealists, from Hegel through Marx to Sartre.