Einstein and Besso: from Zürich to Milano
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0045-Flyer-Einstein-En-2.Pdf
FEATHERBEDDINGCOMPANYWEIN HOFJEREMIAHSTATUESYN AGOGEDREYFUSSMOOSCEMETERY MÜNSTERPLATZRELATIVI TYE=MC 2NOBELPRIZEHOMELAND PERSECUTIONAFFIDAVIT OFSUPPORTEMIGRATIONEINSTEIN STRASSELETTERSHOLOCAUSTRESCUE FAMILYGRANDMOTHERGRANDFAT HERBUCHAUPRINCETONBAHNHOF STRASSE20VOLKSHOCHSCHULEFOU NTAINGENIUSHUMANIST 01 Albert Einstein 6 7 Albert Einstein. More than just a name. Physicist. Genius. Science pop star. Philosopher and humanist. Thinker and guru. On a par with Copernicus, Galileo or Newton. And: Albert Einstein – from Ulm! The most famous scientist of our time was actually born on 14th March 1879 at Bahnhofstraße 20 in Ulm. Albert Einstein only lived in the city on the Danube for 15 months. His extended family – 18 of Einstein’s cousins lived in Ulm at one time or another – were a respected and deep-rooted part of the city’s society, however. This may explain Einstein’s enduring connection to the city of his birth, which he described as follows in a letter to the Ulmer Abend- post on 18th March 1929, shortly after his 50th birthday: “The birthplace is as much a unique part of your life as the ancestry of your biological mother. We owe part of our very being to our city of birth. So I look on Ulm with gratitude, as it combines noble artistic tradition with simple and healthy character.” 8 9 The “miracle year” 1905 – Einstein becomes the founder of the modern scientific world view Was Einstein a “physicist of the century”? There‘s no doubt of that. In his “miracle year” (annus mirabilis) of 1905 he pub- lished 4 groundbreaking works along- side his dissertation. Each of these was worthy of a Nobel Prize and turned him into a physicist of international standing: the theory of special relativity, the light quanta hypothesis (“photoelectric effect”), Thus, Albert Einstein became the found- for which he received the Nobel Prize in er of the modern scientific world view. -
Impronte D'arte
Impronte d’Arte [Traces of Art] Comune di Forlì ImproImpronten d’Arte d’TracesArt of Art e Ufficio Informazione e Accoglienza Turistica Piazzetta della Misura, 5 - 47121 Forlì Tel. +39.0543.712.435 Fax +39.0543.712.755 e-mail: [email protected] www.turismoforlivese.it URP - Informagiovani Piazzetta della Misura, 5 - 47121 Forlì Tel. +39.0543.712.444/5 Fax +39.0543.712.450 e-mail: [email protected] [email protected] www.comune.forli.fc.it www.informagiovani.comune.forli.fc.it Impronte d’arte Fonti bibliografiche Traces of art Bibliographic sources Pubblicazione a cura dell’Unità Servizi Informativi (IAT-URP-Informagiovani) - Comune di Forlì AA.VV., Cara, vecchia città. Published by Unità Servizi Informativi (IAT-URP-Informagiovani) - Comune di Forlì Percorsi attraverso vie, chiese e palazzi di Forlì, Comune di Forlì, Forlì 1989 AA.VV., Benvenuti a Forlì, Comune di Forlì, Forlì 1990 AA.VV., La Provincia di Forlì-Cesena, Guide d’Italia, Touring Club italiano, Milano 2003 Archivio fotografico/photographs: Archivio Fotografico Unità Servizi Informativi e Ufficio E. Caruso, Forlì, Città e cittadini tra Ottocento e Novecento, I° vol., Edizione Girasole, Forlì 1990 Informazione e Accoglienza Turistica del Comune di Forlì, Archivio Fotografico Ufficio Stampa A. Colombi Ferretti, L. Prati (a cura di), Francesco Menzocchi, Forlì 1502-1574, Comune di Forlì Comune di Forlì, Archivio Fotografico Istituti Culturali del Comune di Forlì, Foto Giorgio Liverani, e Edisai srl, Ferrara 2003 Archivio Fotografico Provincia di Forlì-Cesena. A. Fabbri, Percorsi nella città, Provincia di Forlì-Cesena, Assessorato al Turismo, Forlì, ristampa giugno 2003 In copertina/cover images: Palazzo Orsi Mangelli, Particolare Rocca di Ravaldino, Monumento M. -
Berlin Period Reports on Albert Einstein's Einstein's FBI File –
Appendix Einstein’s FBI file – reports on Albert Einstein’s Berlin period 322 Appendix German archives are not the only place where Einstein dossiers can be found. Leaving aside other countries, at least one personal dossier exists in the USA: the Einstein File of the Federal Bureau of Investigation (FBI).1036 This file holds 1,427 pages. In our context the numerous reports about Ein- stein’s “Berlin period” are of particular interest. Taking a closer look at them does not lead us beyond the scope of this book. On the contrary, these reports give a complex picture of Einstein’s political activities during his Berlin period – albeit from a very specific point of view: the view of the American CIC (Counter Intelligence Corps) and the FBI of the first half of the 1950s. The core of these reports is the allegation that Einstein had cooperated with the communists and that his address (or “office”) had been used from 1929 to 1932 as a relay point for messages by the CPG (Communist Party of Germany, KPD), the Communist International and the Soviet Secret Service. The ultimate aim of these investigations was, reportedly, to revoke Einstein’s United States citizenship and banish him. Space constraints prevent a complete review of the individual reports here. Sounderthegivencircumstancesasurveyofthecontentsofthetwomost im- portant reports will have to suffice for our purposes along with some additional information. These reports are dated 13 March 1950 and 25 January 1951. 13 March 1950 The first comprehensive report by the CIC (Hq. 66th CIC Detachment)1037 about Einstein’s complicity in activities by the CPG and the Soviet Secret Service be- tween 1929 and 1932 is dated 13 March 1950.1038 Army General Staff only submit- ted this letter to the FBI on 7 September 1950. -
The Collaboration of Mileva Marić and Albert Einstein
Asian Journal of Physics Vol 24, No 4 (2015) March The collaboration of Mileva Marić and Albert Einstein Estelle Asmodelle University of Central Lancashire School of Computing, Engineering and Physical Sciences, Preston, Lancashire, UK PR1 2HE. e-mail: [email protected]; Phone: +61 418 676 586. _____________________________________________________________________________________ This is a contemporary review of the involvement of Mileva Marić, Albert Einstein’s first wife, in his theoretical work between the period of 1900 to 1905. Separate biographies are outlined for both Mileva and Einstein, prior to their attendance at the Swiss Federal Polytechnic in Zürich in 1896. Then, a combined journal is described, detailing significant events. In additional to a biographical sketch, comments by various authors are compared and contrasted concerning two narratives: firstly, the sequence of events that happened and the couple’s relationship at particular times. Secondly, the contents of letters from both Einstein and Mileva. Some interpretations of the usage of pronouns in those letters during 1899 and 1905 are re-examined, and a different hypothesis regarding the usage of those pronouns is introduced. Various papers are examined and the content of each subsequent paper is compared to the work that Mileva was performing. With a different take, this treatment further suggests that the couple continued to work together much longer than other authors have indicated. We also evaluate critics and supporters of the hypothesis that Mileva was involved in Einstein’s work, and refocus this within a historical context, in terms of women in science in the late 19th century. Finally, the definition of, collaboration (co-authorship, specifically) is outlined. -
Desarrollo Del Mercado De Parabrisas Para Motocicletas En Europa
UNIVERSIDAD DE CIENCIAS EMPRESARIALES Y SOCIALES MAESTRÍA EN ADMINISTRACIÓN Y MARKETING ESTRATÉGICO ESTUDIO DE VIABILIDAD PARA EL DESARROLLO DEL MERCADO DE PARABRISAS PARA MOTOCICLETAS EN EUROPA AUTOR: FERDINANDO HEIDKAMP TUTOR: CARLOS OLIVA VÉLEZ BUENOS AIRES, ABRIL 2006 Indice 1. Proposición 6 ..................................................................................................... 1.1. Problema 6 ............................................................................................ 1.2. Justificación 6 ........................................................................................ 1.3. Marco conceptual 7 ............................................................................... 1.4. Objetivos 11 ............................................................................................ 1.5. Hipótesis 12 ............................................................................................ 1.6. Metodología 12 ....................................................................................... 1.7. Resultados esperados 13 ....................................................................... 2. Introducción y Planteo general 14 ...................................................................... 3. Estado de situación 20 ........................................................................................ 3.1. Introducción y descripción general del negocio 20 .................................. 3.1.1. El sector OEM y el sector Aftermarket 20 .......................................... 3.1.2. -
Toward a Scientific and Personal Biography of Tullio Levi-Civita (1873-1941) Pietro Nastasi, Rossana Tazzioli
Toward a scientific and personal biography of Tullio Levi-Civita (1873-1941) Pietro Nastasi, Rossana Tazzioli To cite this version: Pietro Nastasi, Rossana Tazzioli. Toward a scientific and personal biography of Tullio Levi-Civita (1873-1941). Historia Mathematica, Elsevier, 2005, 32 (2), pp.203-236. 10.1016/j.hm.2004.03.003. hal-01459031 HAL Id: hal-01459031 https://hal.archives-ouvertes.fr/hal-01459031 Submitted on 7 Feb 2017 HAL is a multi-disciplinary open access L’archive ouverte pluridisciplinaire HAL, est archive for the deposit and dissemination of sci- destinée au dépôt et à la diffusion de documents entific research documents, whether they are pub- scientifiques de niveau recherche, publiés ou non, lished or not. The documents may come from émanant des établissements d’enseignement et de teaching and research institutions in France or recherche français ou étrangers, des laboratoires abroad, or from public or private research centers. publics ou privés. Towards a Scientific and Personal Biography of Tullio Levi-Civita (1873-1941) Pietro Nastasi, Dipartimento di Matematica e Applicazioni, Università di Palermo Rossana Tazzioli, Dipartimento di Matematica e Informatica, Università di Catania Abstract Tullio Levi-Civita was one of the most important Italian mathematicians in the early part of the 20th century, contributing significantly to a number of research fields in mathematics and physics. In addition, he was involved in the social and political life of his time and suffered severe political and racial persecution during the period of Fascism. He tried repeatedly and in several cases successfully to help colleagues and students who were victims of anti-Semitism in Italy and Germany. -
A Friendship
Conversions Wars Cultures Religions and a Family Name MICHAEL L. SENA C OPYRIGHTED , 2012 B Y G R E E N H O R SE P U B L I S H I N G C OMPANY V ADSTENA , S WEDEN EDITED AND REVISED DECEMBER 2013 ii WARS ARE FOUGHT to gain and keep control over wealth. Tribes, clans, countries and other groups that have wealth have the power to wage and win wars. Those without wealth will always be war’s victims. They lack the resources to build effective defences and protect themselves against destructive powers. Besides extermination or assimilation, one consequence of wars for the vanquished is displacement. Defeated peoples are often set adrift. Cultures, or societies, come into existence when a sufficient number of individuals agree on a way of living together, either through consensus or through force. Cultures are sensitive organisms. They are born, sometimes growing and flourishing, oftentimes contracting and vanishing. Even the most powerful civilizations in their times have had to relinquish their positions of dominance, most often because of self destructive actions taken by their leaders. When one culture is diminished, there is always another waiting to take its place. Humankind is the sum total of all those cultures that have gone before. Religion is the codification of a society’s rules that define what is considered right and what is deemed wrong. Societies base their laws on these definitions, and the laws establish the worldly consequences of not upholding or abiding by the rules. Those who are the codifiers, the priests, gain their legitimacy by providing answers to the unanswerable. -
Albert Einstein - Wikipedia, the Free Encyclopedia Page 1 of 27
Albert Einstein - Wikipedia, the free encyclopedia Page 1 of 27 Albert Einstein From Wikipedia, the free encyclopedia Albert Einstein ( /ælbərt a nsta n/; Albert Einstein German: [albt a nʃta n] ( listen); 14 March 1879 – 18 April 1955) was a German-born theoretical physicist who developed the theory of general relativity, effecting a revolution in physics. For this achievement, Einstein is often regarded as the father of modern physics.[2] He received the 1921 Nobel Prize in Physics "for his services to theoretical physics, and especially for his discovery of the law of the photoelectric effect". [3] The latter was pivotal in establishing quantum theory within physics. Near the beginning of his career, Einstein thought that Newtonian mechanics was no longer enough to reconcile the laws of classical mechanics with the laws of the electromagnetic field. This led to the development of his special theory of relativity. He Albert Einstein in 1921 realized, however, that the principle of relativity could also be extended to gravitational fields, and with his Born 14 March 1879 subsequent theory of gravitation in 1916, he published Ulm, Kingdom of Württemberg, a paper on the general theory of relativity. He German Empire continued to deal with problems of statistical Died mechanics and quantum theory, which led to his 18 April 1955 (aged 76) explanations of particle theory and the motion of Princeton, New Jersey, United States molecules. He also investigated the thermal properties Residence Germany, Italy, Switzerland, United of light which laid the foundation of the photon theory States of light. In 1917, Einstein applied the general theory of relativity to model the structure of the universe as a Ethnicity Jewish [4] whole. -
Portrait of Italian Jewish Life (1800S – 1930S) Edited by Tullia Catalan, Cristiana Facchini Issue N
Portrait of Italian Jewish Life (1800s – 1930s) edited by Tullia Catalan, Cristiana Facchini Issue n. 8, November 2015 QUEST N. 8 - FOCUS QUEST. Issues in Contemporary Jewish History Journal of Fondazione CDEC Editors Michele Sarfatti (Fondazione CDEC, managing editor), Elissa Bemporad (Queens College of the City University of New York), Tullia Catalan (Università di Trieste), Cristiana Facchini (Università Alma Mater, Bologna; Max Weber Kolleg, Erfurt), Marcella Simoni (Università Ca’ Foscari, Venezia), Guri Schwarz (Università di Pisa), Ulrich Wyrwa (Zentrum für Antisemitismusforschung, Berlin). Editorial Assistant Laura Brazzo (Fondazione CDEC) Book Review Editor Dario Miccoli (Università Cà Foscari, Venezia) Editorial Advisory Board Ruth Ben Ghiat (New York University), Paolo Luca Bernardini (Università dell’Insubria), Dominique Bourel (Université de la Sorbonne, Paris), Michael Brenner (Ludwig-Maximilians Universität München), Enzo Campelli (Università La Sapienza di Roma), Francesco Cassata (Università di Genova), David Cesarani z.l. (Royal Holloway College, London), Roberto Della Rocca (DEC, Roma), Lois Dubin (Smith College, Northampton), Jacques Ehrenfreund (Université de Lausanne), Katherine E. Fleming (New York University), Anna Foa (Università La Sapienza di Roma), François Guesnet (University College London), Alessandro Guetta (INALCO, Paris), Stefano Jesurum (Corriere della Sera, Milano), András Kovács (Central European University, Budapest), Fabio Levi (Università degli Studi di Torino), Simon Levis Sullam (Università Ca’ -
Mileva Einsteinmarić
fembio.org Mileva EinsteinMarić original (http://www.fembio.org/english/biography.php/woman/biography/mileva-maric-einstein) Biographies (http://www.fembio.org/english/biography.php/woman/biographies/a) > Mileva Einstein Marić (http://www.fembio.org/biographie.php/frau/biographie/mileva-maric-einstein) born December 19, 1875 in Titel, Serbia died August 4, 1948 in Zurich, Switzerland Serbian mathematician and physicist Biography (http://www.fembio.org/english/biography.php/woman/biography/mileva-maric-einstein#biography) • Literature & Sources (http://www.fembio.org/english/biography.php/woman/biography/mileva-maric- einstein#literature) () Biography Short Biography: Mileva EinsteinMarić, student at the Zurich Polytechnikum, second woman to finish a full program of study at the Department VI A: Mathematics and Physics. Marries Albert Einstein, gives birth to three of his children, surviving childbed three times, is betrayed by him, discarded by him, dispatched from Berlin back to Switzerland with the children just before the First World War, divorced, brings up their two sons, cares for the schizophrenic son, dies. “The absence of evidence is no evidence for absence.” Carl Sagan, physicist Mileva Marić began her studies at the Swiss Federal Polytechnic, today the Swiss Federal Institute of Technology (ETH), in 1896. Enormous achievements and successes had brought her to that point in her life. She was born into a wealthy family in Titel, then part of Hungary; her parents soon noticed her intelligence and sent her to ever more exclusive schools until she was admitted to an allmale secondary school (Obergymnasium) in Zagreb. After one year there she was allowed to participate in the physics class of the elite school. -
Siegener Beiträge Zur Geschichte Und Philosophie Der Mathematik Band 10
Ralf Krömer und Gregor Nickel (Hrsg.) Band 10 • 2018 SieB – Siegener Beiträge zur Siegener Beiträge zur Geschichte und Philosophie Geschichte und Philosophie der Mathematik SieB der Mathematik Bd. 10 (2018) Mit Beiträgen von Edward Kanterian What is in a Definition? Understanding Frege’s Account Karl Kuhlemann Über die Technik der infiniten Vergrößerung und ihre mathematische Rechtfertigung Karl Kuhlemann Zur Axiomatisierung der reellen Zahlen Andrea Reichenberger Walther Brand and Marie Deutschbein’s Introduction to the Philosophical Foundations of Mathematics (1929): A Book for Teaching Practice? Tilman Sauer & Gabriel Klaedtke Eine Leibnizsche Identität Siegener Beiträge zur Geschichte und Philosophie der Mathematik Shafie Shokrani & Susanne Spies „Feeling the essence of mathematics“ – Sokratische Gespräche im Mathematischen Haus in Isfahan Klaus Volkert Mathematische Modelle und die polytechnische Tradition Mit Beiträgen von Matthias Wille Bd 10 (2018) • E. Kanterian | K. Kuhlemann | ›so müssen sie auch geschehen können‹ – Über die philosophischen Sinnbedingungen deontologischer SieB A. Reichenberger | T. Sauer & G. Klaedtke | Modellbildung S. Shokrani & S. Spies | K. Volkert | M. Wille ISSN 2197-5590 Ralf Krömer, Gregor Nickel (Hrsg.) SieB Siegener Beiträge zur Geschichte und Philosophie der Mathematik Band 10 (2018) Mit Beiträgen von: E. Kanterian | K. Kuhlemann | A. Reichenberger | T. Sauer & G. Klaedtke S. Shokrani & S. Spies | K. Volkert | M. Wille Ralf Krömer Gregor Nickel Fachgruppe Mathematik Departement Mathematik Bergische -
Einstein on Involutions in Projective Geometry Arxiv:2011.13901V1 [Physics.Hist-Ph] 27 Nov 2020
Einstein on Involutions in Projective Geometry Tilman Sauer and Tobias Schütz . Institute of Mathematics Johannes Gutenberg University Mainz D-55099 Mainz, Germany Email: [email protected], [email protected] Version of November 30, 2020 Abstract We discuss Einstein’s knowledge of projective geometry. We show that two pages of Einstein’s Scratch Notebook from around 1912 with geomet- rical sketches can directly be associated with similar sketches in manuscript pages dating from his Princeton years. By this correspondence, we show that the sketches are all related to a common theme, the discussion of in- volution in a projective geometry setting with particular emphasis on the infinite point. We offer a conjecture as to the probable purpose of these geometric considerations. 1 Introduction Assessment of Einstein’s mathematical knowledge and proficiency is crucial for a historical understanding of his creativity as a physicist. The question of Einstein’s knowledge of mathematics has therefore been discussed frequently in the histor- arXiv:2011.13901v1 [physics.hist-ph] 27 Nov 2020 ical literature. Pyenson (1980) already looked closer at Einstein’s mathematics education, concluding that he had an “excellent preparation for his future career” (p. 399). The publication of the first volume of Einstein’s Collected Papers in 1987 then provided the most important primary documents (Stachel, 1987). Pub- lication of the early correspondence between Einstein and Mileva Maric´ not only 1 provided details about Einstein’s undergraduate studies in Zurich but also revealed the close communication between Einstein and his fellow student and later wife. The collaboration between the two gave rise to a much-debated issue of Mileva Maric’s´ role in their collaboration based on conjectures that she had provided the mathematics for Einstein’s discovery of special relativity (Troemel-Ploetz, 1990; Stachel, 1996).