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Goethe's Götz Von Berlichingen and Schiller's Fiesco
Durham Research Online Deposited in DRO: 28 June 2021 Version of attached le: Published Version Peer-review status of attached le: Peer-reviewed Citation for published item: Nitschke, Claudia (2021) 'Metaphorical Contracts and Games: Goethe's G¤otzvon Berlichingen and Schiller's Fiesco.', Law and literature. Further information on publisher's website: https://doi.org/10.1080/1535685X.2021.1885158 Publisher's copyright statement: c 2021 The Author(s). Published by Informa UK Limited, trading as Taylor Francis Group. This is an Open Access article distributed under the terms of the Creative Commons Attribution License (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. Additional information: Use policy The full-text may be used and/or reproduced, and given to third parties in any format or medium, without prior permission or charge, for personal research or study, educational, or not-for-prot purposes provided that: • a full bibliographic reference is made to the original source • a link is made to the metadata record in DRO • the full-text is not changed in any way The full-text must not be sold in any format or medium without the formal permission of the copyright holders. Please consult the full DRO policy for further details. Durham University Library, Stockton Road, Durham DH1 3LY, United Kingdom Tel : +44 (0)191 334 3042 | Fax : +44 (0)191 334 2971 https://dro.dur.ac.uk Law & Literature ISSN: (Print) (Online) Journal homepage: https://www.tandfonline.com/loi/rlal20 Metaphorical Contracts and Games: Goethe’s Götz von Berlichingen and Schiller’s Fiesco Claudia Nitschke To cite this article: Claudia Nitschke (2021): Metaphorical Contracts and Games: Goethe’s Götz vonBerlichingen and Schiller’s Fiesco, Law & Literature, DOI: 10.1080/1535685X.2021.1885158 To link to this article: https://doi.org/10.1080/1535685X.2021.1885158 © 2021 The Author(s). -
Barbers & Big Ideas: Paradox in Math and Poetry
Barbers & Big Ideas: Paradox in Math and Poetry by Alice Major Published in the Journal of Mathematics and the Arts Volume 8, Issue 1-2, 2014 Special Issue: Poetry and Mathematics The final version of this paper is Available at Taylor & Francis: http://dx.doi.org/10.1080/17513472.2014.943999 Abstract Paradox intrigues both mathematicians and artists of all kinds. Throughout the recorded history of human thought, paradox has been a signal that we have to look hard for explanations, whether in natural language or the symbols of math and logic. The particular resonance between math and poetry is related to the fact that paradoxical concepts can translate from one form of expression to another surprisingly well. The author examines paradoxes that have intrigued her and presents five of her poems that have been inspired as a result. Keywords: mathematical poetry; paradox; Zeno; Eubulides; Russell’s Paradox; Twin Paradox; Liar’s Paradox AMS Subject Classification: 00A99; 03A10; 03B99; 97E20 1. Russell and Zeno Paradox has long been a mental sandbox in which mathematicians, logicians and poets like to play around. A paradox is something that is both true and not true, simultaneously logical and illogical. Its contradictions can seem trivial, nonsensical, and yet lead on to powerful insight. And it serves as a hinge between two modes of thought—mathematical and artistic—that are often considered different. Perhaps this is the case because, at heart, mathematics and art are deeply paradoxical activities. “The paradox of the arts is that they are all made up and yet they allow us to get at truths about who and what we are or might be…” wrote poet Seamus Heaney [10, p 69]. -
Temporal Voxel Cone Tracing with Interleaved Sample Patterns by Sanghyeok Hong
c 2015, SangHyeok Hong. All Rights Reserved. The material presented within this document does not necessarily reflect the opinion of the Committee, the Graduate Study Program, or DigiPen Institute of Technology. TEMPORAL VOXEL CONE TRACING WITH INTERLEAVED SAMPLE PATTERNS BY SangHyeok Hong THESIS Submitted in partial fulfillment of the requirements for the degree of Master of Science in Computer Science awarded by DigiPen Institute of Technology Redmond, Washington United States of America March 2015 Thesis Advisor: Gary Herron DIGIPEN INSTITUTE OF TECHNOLOGY GRADUATE STUDIES PROGRAM DEFENSE OF THESIS THE UNDERSIGNED VERIFY THAT THE FINAL ORAL DEFENSE OF THE MASTER OF SCIENCE THESIS TITLED Temporal Voxel Cone Tracing with Interleaved Sample Patterns BY SangHyeok Hong HAS BEEN SUCCESSFULLY COMPLETED ON March 12th, 2015. MAJOR FIELD OF STUDY: COMPUTER SCIENCE. APPROVED: Dmitri Volper date Xin Li date Graduate Program Director Dean of Faculty Dmitri Volper date Claude Comair date Department Chair, Computer Science President DIGIPEN INSTITUTE OF TECHNOLOGY GRADUATE STUDIES PROGRAM THESIS APPROVAL DATE: March 12th, 2015 BASED ON THE CANDIDATE'S SUCCESSFUL ORAL DEFENSE, IT IS RECOMMENDED THAT THE THESIS PREPARED BY SangHyeok Hong ENTITLED Temporal Voxel Cone Tracing with Interleaved Sample Patterns BE ACCEPTED IN PARTIAL FULFILLMENT OF THE REQUIREMENTS FOR THE DEGREE OF MASTER OF SCIENCE IN COMPUTER SCIENCE AT DIGIPEN INSTITUTE OF TECHNOLOGY. Gary Herron date Xin Li date Thesis Committee Chair Thesis Committee Member Pushpak Karnick date Matt -
The Liar Paradox As a Reductio Ad Absurdum Argument
University of Windsor Scholarship at UWindsor OSSA Conference Archive OSSA 3 May 15th, 9:00 AM - May 17th, 5:00 PM The Liar Paradox as a reductio ad absurdum argument Menashe Schwed Ashkelon Academic College Follow this and additional works at: https://scholar.uwindsor.ca/ossaarchive Part of the Philosophy Commons Schwed, Menashe, "The Liar Paradox as a reductio ad absurdum argument" (1999). OSSA Conference Archive. 48. https://scholar.uwindsor.ca/ossaarchive/OSSA3/papersandcommentaries/48 This Paper is brought to you for free and open access by the Conferences and Conference Proceedings at Scholarship at UWindsor. It has been accepted for inclusion in OSSA Conference Archive by an authorized conference organizer of Scholarship at UWindsor. For more information, please contact [email protected]. Title: The Liar Paradox as a Reductio ad Absurdum Author: Menashe Schwed Response to this paper by: Lawrence Powers (c)2000 Menashe Schwed 1. Introduction The paper discusses two seemingly separated topics: the origin and function of the Liar Paradox in ancient Greek philosophy and the Reduction ad absurdum mode of argumentation. Its goal is to show how the two topics fit together and why they are closely connected. The accepted tradition is that Eubulides of Miletos was the first to formulate the Liar Paradox correctly and that the paradox was part of the philosophical discussion of the Megarian School. Which version of the paradox was formulated by Eubulides is unknown, but according to some hints given by Aristotle and an incorrect version given by Cicero1, the version was probably as follows: The paradox is created from the Liar sentence ‘I am lying’. -
1 Unit 2 Pre-Socratic Thinkers and Their Contribution
UNIT 2 PRE-SOCRATIC THINKERS AND THEIR CONTRIBUTION Contents 2.0 Objectives 2.1 Introduction 2.2 Pre-Socratic Thinkers 2.3 The Schools of the Pre-Socratics 2.4 The Ionian School or The Milesian School 2.5 The Pythagorean Brotherhood 2.6 The Eleatic School 2.7 The Atomist School 2.8 Challenges to the Study of Pre-Socratics: 2.9 The Pre-Socratics as Scientists 2.10 So can we call Anaximanes a Scientist? 2.11 The Pre-Socratics and their Predecessors: 2.12 Pre-Socratics and Modern science 2.13 Let Us Sum Up 2.14 Key Words 2.15 Further Readings and References 2.16 Answers to Check Your Progress 2.0 OBJECTIVES This unit will help us to understand the following: • Who are the Pre-Socratics • Schools of the Pre-Socratics era • Pre-Socratics as Proto-Scientists or First Scientists • Pre-Socratics and modern Science. 1 2.1 INTRODUCTION It has become an academic sutra to say that the entire academic edifice of the western world is founded on firm foundation laid down by the Greeks. This revolution is said to have taken place in the sixth century BCE. But we know that science began even before the Greek period. Civilizations that developed around the basins of great rivers –the Nile, the Euphrates with the Tigris and the Indus manifest a lot of scientific know-how. These people developed science to meet their existential needs. But it was Greeks who discovered the philosophical explanation that led to the birth of theoretical science. This is accepted as their singular contribution as their contribution led to what we might call the scientific approach to the study of nature. -
Friedrich Schiller - Poems
Classic Poetry Series Friedrich Schiller - poems - Publication Date: 2012 Publisher: Poemhunter.com - The World's Poetry Archive Friedrich Schiller(10 November 1759 – 9 May 1805) Johann Christoph Friedrich von Schiller was a German poet, philosopher, historian, and playwright. During the last seventeen years of his life, Schiller struck up a productive, if complicated, friendship with already famous and influential <a href="http://www.poemhunter.com/johann-wolfgang-von- goethe/">Johann Wolfgang Von Goethe</a>. They frequently discussed issues concerning aesthetics, and Schiller encouraged Goethe to finish works he left as sketches. This relationship and these discussions led to a period now referred to as Weimar Classicism. They also worked together on Xenien, a collection of short satirical poems in which both Schiller and Goethe challenge opponents to their philosophical vision. <b>Life</b> Friedrich Schiller was born on 10 November 1759, in Marbach, Württemberg as the only son of military doctor Johann Kaspar Schiller (1733–96), and Elisabeth Dorothea Kodweiß (1732–1802). They also had five daughters. His father was away in the Seven Years' War when Friedrich was born. He was named after king Frederick the Great, but he was called Fritz by nearly everyone. Kaspar Schiller was rarely home during the war, but he did manage to visit the family once in a while. His wife and children also visited him occasionally wherever he happened to be stationed. When the war ended in 1763, Schiller's father became a recruiting officer and was stationed in Schwäbisch Gmünd. The family moved with him. Due to the high cost of living—especially the rent—the family moved to nearby Lorch. -
Pro-Aging Effects of Xanthine Oxidoreductase Products
antioxidants Review Pro-Aging Effects of Xanthine Oxidoreductase Products , , Maria Giulia Battelli y , Massimo Bortolotti y , Andrea Bolognesi * z and Letizia Polito * z Department of Experimental, Diagnostic and Specialty Medicine-DIMES, Alma Mater Studiorum, University of Bologna, Via San Giacomo 14, 40126 Bologna, Italy; [email protected] (M.G.B.); [email protected] (M.B.) * Correspondence: [email protected] (A.B.); [email protected] (L.P.); Tel.: +39-051-20-9-4707 (A.B.); +39-051-20-9-4729 (L.P.) These authors contributed equally. y Co-last authors. z Received: 22 July 2020; Accepted: 4 September 2020; Published: 8 September 2020 Abstract: The senescence process is the result of a series of factors that start from the genetic constitution interacting with epigenetic modifications induced by endogenous and environmental causes and that lead to a progressive deterioration at the cellular and functional levels. One of the main causes of aging is oxidative stress deriving from the imbalance between the production of reactive oxygen (ROS) and nitrogen (RNS) species and their scavenging through antioxidants. Xanthine oxidoreductase (XOR) activities produce uric acid, as well as reactive oxygen and nitrogen species, which all may be relevant to such equilibrium. This review analyzes XOR activity through in vitro experiments, animal studies and clinical reports, which highlight the pro-aging effects of XOR products. However, XOR activity contributes to a regular level of ROS and RNS, which appears essential for the proper functioning of many physiological pathways. This discourages the use of therapies with XOR inhibitors, unless symptomatic hyperuricemia is present. -
Pythagoras of Samos | Encyclopedia.Com
encyclopedia.com Pythagoras of Samos | Encyclopedia.com Complete Dictionary of Scientific Biography 28-35 minutes (b. Samos, ca. 560 b.c.; d.Metapontum, ca. 480 b.c.) mathematics, theory of music, astronomy. Most of the sources concerning Pythagoras’ life, activities, and doctrines date from the third and fourth centuries a.d., while the few more nearly contemporary (fourth and fifth centuries b.c.) records of him are often contradictory, due in large part to the split that developed among his followers soon after his death. Contemporary references, moreover, scarcely touch upon the points of Pythagoras’ career that are of interest to the historian of science, although a number of facts can be ascertained or surmised with a reasonable degree of certainty. It is, for example, known that in his earlier years Pythagoras traveled widely in Egypt and Babylonia, where he is said to have become acquainted with Egyptian and Babylonian mathematics. In 530 b.c. (or, according to another tradition, 520 b.c.) he left Samos to settle in Croton, in southern Italy, perhaps because of his opposition to the tyrant Polycrates. At Croton he founded a religious and philosophical society that soon came to exert considerable political influence throughout the Greek cities of southern Italy. Pythagoras’ hierarchical views at first pleased the local aristocracies, which found in them a support against the rising tide of democracy, but he later met strong opposition from the same quarter. He was forced to leave Croton about 500 b.c., and retired to Metapontum, where he died. During the violent democratic revolution that occurred in Magna Greacia in about 450 b.c., Pythagroas’ disciples were set upon, and Pythagorean meetinghouses were destroyed. -
On Certainty (Uber Gewissheit) Ed
Ludwig Wittgenstein On Certainty (Uber Gewissheit) ed. G.E.M.Anscombe and G.H.von Wright Translated by Denis Paul and G.E.M.Anscombe Basil Blackwell, Oxford 1969-1975 Preface What we publish here belongs to the last year and a half of Wittgenstein's life. In the middle of 1949 he visited the United States at the invitation of Norman Malcolm, staying at Malcolm's house in Ithaca. Malcolm acted as a goad to his interest in Moore's 'defence of common sense', that is to say his claim to know a number of propositions for sure, such as "Here is one hand, and here is another", and "The earth existed for a long time before my birth", and "I have never been far from the earth's surface". The first of these comes in Moore's 'Proof of the External World'. The two others are in his 'Defence of Common Sense'; Wittgenstein had long been interested in these and had said to Moore that this was his best article. Moore had agreed. This book contains the whole of what Wittgenstein wrote on this topic from that time until his death. It is all first-draft material, which he did not live to excerpt and polish. The material falls into four parts; we have shown the divisions at #65, #192, #299. What we believe to be the first part was written on twenty loose sheets of lined foolscap, undated. These Wittgenstein left in his room in G.E.M.Anscombe's house in Oxford, where he lived (apart from a visit to Norway in the autumn) from April 1950 to February 1951. -
Thales of Miletus Sources and Interpretations Miletli Thales Kaynaklar Ve Yorumlar
Thales of Miletus Sources and Interpretations Miletli Thales Kaynaklar ve Yorumlar David Pierce October , Matematics Department Mimar Sinan Fine Arts University Istanbul http://mat.msgsu.edu.tr/~dpierce/ Preface Here are notes of what I have been able to find or figure out about Thales of Miletus. They may be useful for anybody interested in Thales. They are not an essay, though they may lead to one. I focus mainly on the ancient sources that we have, and on the mathematics of Thales. I began this work in preparation to give one of several - minute talks at the Thales Meeting (Thales Buluşması) at the ruins of Miletus, now Milet, September , . The talks were in Turkish; the audience were from the general popu- lation. I chose for my title “Thales as the originator of the concept of proof” (Kanıt kavramının öncüsü olarak Thales). An English draft is in an appendix. The Thales Meeting was arranged by the Tourism Research Society (Turizm Araştırmaları Derneği, TURAD) and the office of the mayor of Didim. Part of Aydın province, the district of Didim encompasses the ancient cities of Priene and Miletus, along with the temple of Didyma. The temple was linked to Miletus, and Herodotus refers to it under the name of the family of priests, the Branchidae. I first visited Priene, Didyma, and Miletus in , when teaching at the Nesin Mathematics Village in Şirince, Selçuk, İzmir. The district of Selçuk contains also the ruins of Eph- esus, home town of Heraclitus. In , I drafted my Miletus talk in the Math Village. Since then, I have edited and added to these notes. -
Copyrighted Material
INDEX N.B: italicized page numbers indicate figures 9/11, 3 anarchy, 257–260 coordination problem Abigail through objection to, 259–260 time, 157 anatta, 176 Adams, Douglas, 84 Anselm of Canterbury, 69 afterlife, 89–91 Aquinas, Thomas, 73, 78 agent causation, 133–135, Aristotle see also free will, cosmological argument, 75 dilemma argument ethical views, 52–54, 56–57 magic objection to, 135 function argument, 56–57 mystery objection to, 134 on agent causation, 133 vs. event causation, 135 on future contingents, agnosticism 116–117 definition of, 92 pinnacle of philosophical Aldrin, Buzz, 188 reason for Luther, 63 alien hand, 174 sea battle argument, Alighieri, Dante, 152 116–117 Allah, 6, 91, 95 zoon politikon, 261 altruism, 11 Armstrong, Neil, 188 examplesCOPYRIGHTED of, 12–13 Aspect, MATERIAL Alain, 127 Amish, 57–58 atheism analytical engine, 206 definition of, 92 This Is Philosophy: An Introduction, Second Edition. Steven D. Hales. © 2021 John Wiley & Sons, Inc. Published 2021 by John Wiley & Sons, Inc. bindex.indd 286 2/12/2021 5:37:33 PM Index 287 atheists Book of Mormon, 66 distrust of, 93 Boyle’s law, 94 percentage, 93 brain Atman, 151 corpus callosum, 173–175 Autrey, Wesley, 104 fission, 174–175 fusion, 175 Babbage, Charles, 206 hemispheres, 173–174 balancing positive evidence, 229 seat of psychology, 163 balancing zero evidence, 229 structure, 196 barber paradox, 94–95 switching, 161–163 Barry, Sue, 199–200, see also the transplants, 161–163 knowledge argument brave officer paradox, 166–168, beer see also clos- comparative ratings -
Paradoxes Situations That Seems to Defy Intuition
Paradoxes Situations that seems to defy intuition PDF generated using the open source mwlib toolkit. See http://code.pediapress.com/ for more information. PDF generated at: Tue, 08 Jul 2014 07:26:17 UTC Contents Articles Introduction 1 Paradox 1 List of paradoxes 4 Paradoxical laughter 16 Decision theory 17 Abilene paradox 17 Chainstore paradox 19 Exchange paradox 22 Kavka's toxin puzzle 34 Necktie paradox 36 Economy 38 Allais paradox 38 Arrow's impossibility theorem 41 Bertrand paradox 52 Demographic-economic paradox 53 Dollar auction 56 Downs–Thomson paradox 57 Easterlin paradox 58 Ellsberg paradox 59 Green paradox 62 Icarus paradox 65 Jevons paradox 65 Leontief paradox 70 Lucas paradox 71 Metzler paradox 72 Paradox of thrift 73 Paradox of value 77 Productivity paradox 80 St. Petersburg paradox 85 Logic 92 All horses are the same color 92 Barbershop paradox 93 Carroll's paradox 96 Crocodile Dilemma 97 Drinker paradox 98 Infinite regress 101 Lottery paradox 102 Paradoxes of material implication 104 Raven paradox 107 Unexpected hanging paradox 119 What the Tortoise Said to Achilles 123 Mathematics 127 Accuracy paradox 127 Apportionment paradox 129 Banach–Tarski paradox 131 Berkson's paradox 139 Bertrand's box paradox 141 Bertrand paradox 146 Birthday problem 149 Borel–Kolmogorov paradox 163 Boy or Girl paradox 166 Burali-Forti paradox 172 Cantor's paradox 173 Coastline paradox 174 Cramer's paradox 178 Elevator paradox 179 False positive paradox 181 Gabriel's Horn 184 Galileo's paradox 187 Gambler's fallacy 188 Gödel's incompleteness theorems