Kepler in Eferding
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Der Bezirk Eferding
DER BEZIRK EFERDING UM IHNEN EINEN RASCHEN ÜBERBLICK ÜBER DAS WESENTLICHE DES BEZIRKES EFERDING ANZUBIETEN, WURDE DIESE KURZDARSTELLUNG ERSTELLT HERAUSGEGEBEN VON DER BEZIRKS- HAUPTMANNSCHAFT EFERDING BEZIRKSHAUPTMANNSCHAFT EFERDING (TEL. 07272 / 2407-0)) C:\Dokumente und Einstellungen\bhef062\Desktop\Website.doc 1 SACHBEREICHE / AUFGABENGRUPPEN: Amtskasse, Feuerpolizei, Forstwesen, Führerschein- u. Verkehrsangelegenheiten, Kfz-Zulassungsangelegenheiten, Gemeindeangelegenheiten, Gewerbe- u. Energierecht, Informa- tions- u. Beratungsstelle, Jagd- u. Fischereiwesen, Jugendwohlfahrts- u. Familienangelegenhei- ten, Kirchenaustritte, Kultur, Landwirtschaft, Natur- u. Umweltschutz, Bau- u. Wasserrechtsan- gelegenheiten, Pass-, Fremdenpolizei- u. Sicherheitswesen, Personenstands- u. Staatsbürger- schaftswesen, Schulangelegenheiten, Sanitätswesen und Lebensmittelpolizei, Sozialhilfe, Ver- waltungsstrafvollzug, Veranstaltungs- u. Versammlungswesen, Veterinärdienst, Waffenangele- genheiten, Geschäftsstelle des Sozialhilfeverbandes, Bezirksschulrat, Bezirksbildstelle. ALLGEMEINER ÜBERBLICK ÜBER DEN BEZIRK: ● FLÄCHE: 260 km² ● EINWOHNER: 30.711 (endgültiges Ergebnis der Volkszählung 2001) ● 12 GEMEINDEN, flächenmäßig größte Gemeinde ist Alkoven mit 42,6 km², kleinste ist Eferding mit 2,8 km² ● BEZIRKSHAUPTSTADT: Eferding (seit 1222 Stadtrecht, drittälteste Stadt Österreichs) ● GEOLOGISCHER AUFBAU: Das fruchtbare Eferdinger Becken, das sich zwischen Aschach und Wilhering erstreckt, hat eine Länge von 14 km und eine Breite von 9 km. Im Norden wird -
Building an Unwanted Nation: the Anglo-American Partnership and Austrian Proponents of a Separate Nationhood, 1918-1934
View metadata, citation and similar papers at core.ac.uk brought to you by CORE provided by Carolina Digital Repository BUILDING AN UNWANTED NATION: THE ANGLO-AMERICAN PARTNERSHIP AND AUSTRIAN PROPONENTS OF A SEPARATE NATIONHOOD, 1918-1934 Kevin Mason A dissertation submitted to the faculty of the University of North Carolina at Chapel Hill in partial fulfillment of the requirements for the degree of PhD in the Department of History. Chapel Hill 2007 Approved by: Advisor: Dr. Christopher Browning Reader: Dr. Konrad Jarausch Reader: Dr. Lloyd Kramer Reader: Dr. Michael Hunt Reader: Dr. Terence McIntosh ©2007 Kevin Mason ALL RIGHTS RESERVED ii ABSTRACT Kevin Mason: Building an Unwanted Nation: The Anglo-American Partnership and Austrian Proponents of a Separate Nationhood, 1918-1934 (Under the direction of Dr. Christopher Browning) This project focuses on American and British economic, diplomatic, and cultural ties with Austria, and particularly with internal proponents of Austrian independence. Primarily through loans to build up the economy and diplomatic pressure, the United States and Great Britain helped to maintain an independent Austrian state and prevent an Anschluss or union with Germany from 1918 to 1934. In addition, this study examines the minority of Austrians who opposed an Anschluss . The three main groups of Austrians that supported independence were the Christian Social Party, monarchists, and some industries and industrialists. These Austrian nationalists cooperated with the Americans and British in sustaining an unwilling Austrian nation. Ultimately, the global depression weakened American and British capacity to practice dollar and pound diplomacy, and the popular appeal of Hitler combined with Nazi Germany’s aggression led to the realization of the Anschluss . -
All Clubs Missing Officers 2014-15.Pdf
Run Date: 12/17/2015 8:40:39AM Lions Clubs International Clubs Missing Club Officer for 2014-2015(Only President, Secretary or Treasurer) Undistricted Club Club Name Title (Missing) 27947 MALTA HOST Treasurer 27952 MONACO DOYEN Membershi 30809 NEW CALEDONIA NORTH Membershi 34968 SAN ESTEVAN Membershi 35917 BAHRAIN LC Membershi 35918 PORT VILA Membershi 35918 PORT VILA President 35918 PORT VILA Secretary 35918 PORT VILA Treasurer 41793 MANILA NEW SOCIETY Membershi 43038 MANILA MAYNILA LINGKOD BAYAN Membershi 43193 ST PAULS BAY Membershi 44697 ANDORRA DE VELLA Membershi 44697 ANDORRA DE VELLA President 44697 ANDORRA DE VELLA Secretary 44697 ANDORRA DE VELLA Treasurer 47478 DUMBEA Membershi 53760 LIEPAJA Membershi 54276 BOURAIL LES ORCHIDEES Membershi 54276 BOURAIL LES ORCHIDEES President 54276 BOURAIL LES ORCHIDEES Secretary 54276 BOURAIL LES ORCHIDEES Treasurer 54912 ULAANBAATAR CENTRAL Membershi 55216 MDINA Membershi 55216 MDINA President 55216 MDINA Secretary 55216 MDINA Treasurer 56581 RIFFA Secretary OFF0021 © Copyright 2015, Lions Clubs International, All Rights Reserved. Page 1 of 1290 Run Date: 12/17/2015 8:40:39AM Lions Clubs International Clubs Missing Club Officer for 2014-2015(Only President, Secretary or Treasurer) Undistricted Club Club Name Title (Missing) 57293 RIGA RIGAS LIEPA Membershi 57293 RIGA RIGAS LIEPA President 57293 RIGA RIGAS LIEPA Secretary 57293 RIGA RIGAS LIEPA Treasurer 57378 MINSK CENTRAL Membershi 57378 MINSK CENTRAL President 57378 MINSK CENTRAL Secretary 57378 MINSK CENTRAL Treasurer 59850 DONETSK UNIVERSAL -
Office of the State Government of Upper Austria
Office of the State Government of Upper Austria Government of Upper Austria/Governor (subject-specifically) Governor/Director General of the Office (functionally) Directorate Directorate Directorate Directorate Directorate Directorate Directorate Directorate Directorate Directorate Internal and Municipal Culture and Regional Planning, Social Affairs and Road Construction Environment and Finance Personnel Secretariat General Constitutional Affairs Society Economical and Rural Health and Transportation Water Management Services Development Upper Austrian Directorate of the State Parliament Department of Department of Department of State Accountancy Office for the Health Department of Department of Department of Department of 3 and Accident Care Food Security and Overall Traffic Planning Facility, Environmental Agency of the Upper Society Agriculture and Forestry Personnel Secretariat General Offices of the Austrian Veterinary Affairs and Public Transport and Water Law Presidents of the State municipalities Payroll Department Parliament ** Central committee for State car pool State teachers in management 4 Department of Department of Offices of the agriculture and Department of Department of Department of Bridge and Tunnel Environmental, Building Parliamentary Groups forestry schools Land Consolidation Health Personnel Objectification * ** Construction and Facility Technics 5 chanceries 4 6 bridge maintenance depots district building Department of Department of Department of authorities Culture Nature Protection Child and Youth Welfare post -
Flood Action Plan for Austrian Danube
!£¥©ØÆ 0 °≠ • /¶ ®• )• °©°¨ # ©≥≥© ¶ ®• 0 •£© ¶ ®• $°• 2©• ¶ 3≥°©°¨• &¨§ 0 •£© 4®• $°• 3°≥© ¶ ®• !≥ ©° $°• !£¥© 0≤Øß≤°≠≠• /¶ ®• )• °©°¨ # ©≥≥© ¶ ®• 0 •£© ¶ ®• $°• 2©• ¶ 3≥°©°¨• &¨§ 0 •£© 32• ®• $°• 3°≥© !≥ ©° $°• 2 4°¨• ¶ #•≥ 1 Introduction.................................................................................................................... 5 1.1 Reason for the study ........................................................................................ 5 1.2 Aims and Measures of the Action Programme................................................ 6 1.3 Aim of the “Austrian Danube” Sub-Report ..................................................... 7 2 Characterisation of the Current Situation .................................................................... 8 3 Target Settings..............................................................................................................12 3.1 Long-Term Flood Protection Strategy............................................................12 3.2 Regulations on Land Use and Spatial Planning............................................16 3.3 Reactivation of former, and creation of new, retention and detention capacities.........................................................................................................24 3.4 Technical Flood Protection .............................................................................27 3.5 Preventive Actions – Optimising Flood Forecasting and the Flood Warning System.............................................................................................................42 -
Danube SG Walk
GERMANY & AUSTRIA – ALONG THE RIVER DANUBE 8-days / 7-nights SELF-GUIDED inn-to-inn walking from Passau in Germany to Linz in Austria VALUE One of Europe’s most popular cycling / cruising routes in Europe is now a ‘must-do’ walk. The ‘Donausteig’ offers an easy to moderate walking tour along the hills and through the villages that surround the River Danube, enjoying stunning views and amazing landscapes. Travel at your own pace, to stop and relax or explore secure in the knowledge that your room is waiting for you, your bags have gone ahead and the river is your guide The trail passes through towns and villages along an undulating route, crisscrossing the River Danube as you go. There is a well-graded and signposted path along the hillsides, through woods and forest often framed by mountains, with ascents well-rewarded by picturesque lookouts with spectacular views. The route follows the river from Germany into Austria through many traditional villages. Pass ancient monasteries with spectacular examples of the Baroque style of architecture, romantic and historic castles and ancient market towns. The tour ends in the fascinating and progressive city of Linz, a market town which juxtaposes beautiful historic buildings with modern design and cutting edge architecture. Linz today is a centre of learning and culture and it is well worth spending an extra night there to explore all it has to offer. Enjoy the Opera house (Musiktheatre Linz) home to the Bruckner orchestra, sample the famous Linzer Torte or just relax in a café or in the market square. -
Algebra and Geometry in Pietro Mengoli (1625–1686) ✩
Historia Mathematica 33 (2006) 82–112 www.elsevier.com/locate/yhmat Algebra and geometry in Pietro Mengoli (1625–1686) ✩ Ma. Rosa Massa Esteve Centre per a la recerca d’Història de la Tècnica, Universitat Politècnica de Catalunya, Spain Centre d’Estudis d’Història de les Ciències, Universitat Autònoma de Barcelona, Spain Available online 3 March 2005 Abstract An important step in 17th-century research on quadratures involved the use of algebraic procedures. Pietro Men- goli (1625–1686), probably the most original student of Bonaventura Cavalieri (1598–1647), was one of several scholars who developed such procedures. Algebra and geometry are closely related in his works, particularly in Geometriae Speciosae Elementa [Bologna, 1659]. Mengoli considered curves determined by equations that are now represented by y = K · xm · (t − x)n. This paper analyzes the interrelation between algebra and geometry in this work, showing the complementary nature of the two disciplines and how their combination allowed Mengoli to calculate quadratures in a new way. 2005 Elsevier Inc. All rights reserved. Résumé L’un des plus grands pas en avant, au XVIIe siècle, dans la recherche de nouvelles méthodes de quadrature fut l’introduction des procédures algébriques. Pietro Mengoli (1625–1686), probablement le plus intéressant des élèves de Bonaventura Cavalieri (1598–1647), fut l’un de ceux qui développa ce type de procédures dans ses travaux mathématiques. Algèbre et géométrie sont étroitement liées dans les ouvrages de Mengoli, en particulier dans les Geometriae Speciosae Elementa [Bologna, 1659]. Mengoli emploie des procédures algébriques pour résoudre des problèmes de quadrature de curves déterminées par des ordonnées que nous noterions par y = K · xm · (t − x)n.Le but de cet article est d’analyser les rapports entre algèbre et géométrie dans l’ouvrage ci-dessus, de montrer leur complémentarité et d’indiquer comment celle-ci a permis à Mengoli de mettre en oeuvre une nouvelle méthode dans le calcul des quadratures. -
Galileo, Ignoramus: Mathematics Versus Philosophy in the Scientific Revolution
Galileo, Ignoramus: Mathematics versus Philosophy in the Scientific Revolution Viktor Blåsjö Abstract I offer a revisionist interpretation of Galileo’s role in the history of science. My overarching thesis is that Galileo lacked technical ability in mathematics, and that this can be seen as directly explaining numerous aspects of his life’s work. I suggest that it is precisely because he was bad at mathematics that Galileo was keen on experiment and empiricism, and eagerly adopted the telescope. His reliance on these hands-on modes of research was not a pioneering contribution to scientific method, but a last resort of a mind ill equipped to make a contribution on mathematical grounds. Likewise, it is precisely because he was bad at mathematics that Galileo expounded at length about basic principles of scientific method. “Those who can’t do, teach.” The vision of science articulated by Galileo was less original than is commonly assumed. It had long been taken for granted by mathematicians, who, however, did not stop to pontificate about such things in philosophical prose because they were too busy doing advanced scientific work. Contents 4 Astronomy 38 4.1 Adoption of Copernicanism . 38 1 Introduction 2 4.2 Pre-telescopic heliocentrism . 40 4.3 Tycho Brahe’s system . 42 2 Mathematics 2 4.4 Against Tycho . 45 2.1 Cycloid . .2 4.5 The telescope . 46 2.2 Mathematicians versus philosophers . .4 4.6 Optics . 48 2.3 Professor . .7 4.7 Mountains on the moon . 49 2.4 Sector . .8 4.8 Double-star parallax . 50 2.5 Book of nature . -
Work Programme of the Austrian Federal Government 2013–2018
Work programme of the Austrian Federal Government 2013 – 2018 Austria. A story of success. 2018 – Austria. A story of success. Work programmeWork of the Austrian Federal Government 2013 Work programme of the Austrian Federal Government 2013 – 2018 Austria. A story of success. Vienna, December 2013 Imprint Media owner, publisher and editor: Austrian Federal Chancellery, Federal Press Service Ballhausplatz 2, A-1014 Vienna, Austria Design: BKA | ARGE Grafik Printing: BM.I Digitalprintcenter Vienna, December 2013 Table of Contents Preamble 4 Cooperation of the two governing parties 5 01 Growth and employment for Austria 8 02 Making Austria fit for the future 24 03 Education, science, art and culture, women 40 04 Living and working longer in good health 52 05 Austria in Europe and the world 70 06 Security and state governed by the rule of law 78 07 State reform and democracy 88 08 Finances 98 Preamble The Social Democratic Party of Austria and the Austrian People’s Party are united in believ- ing in Austria and in the strength of its people. They have every confidence that the Austrian people will have the will to meet the challenges of the future together. The recent years of crisis have clearly shown that the constructive cooperation of two different political forces has brought Austria well through difficult times. Today, in Europe, our country, its employees and its businesses are held up as an example in many respects, from employment and the capacity to innovate, through the training of apprentices and skilled workers, to the ability of the two sides of industry to take on challenges in a spirit of partnership. -
Leibniz: His Philosophy and His Calculi Eric Ditwiler Harvey Mudd College
Humanistic Mathematics Network Journal Issue 19 Article 20 3-1-1999 Leibniz: His Philosophy and His Calculi Eric Ditwiler Harvey Mudd College Follow this and additional works at: http://scholarship.claremont.edu/hmnj Part of the Intellectual History Commons, Logic and Foundations Commons, and the Logic and Foundations of Mathematics Commons Recommended Citation Ditwiler, Eric (1999) "Leibniz: His Philosophy and His Calculi," Humanistic Mathematics Network Journal: Iss. 19, Article 20. Available at: http://scholarship.claremont.edu/hmnj/vol1/iss19/20 This Article is brought to you for free and open access by the Journals at Claremont at Scholarship @ Claremont. It has been accepted for inclusion in Humanistic Mathematics Network Journal by an authorized administrator of Scholarship @ Claremont. For more information, please contact [email protected]. Leibniz: His Philosophy and His Calculi Eric Ditwiler Harvey Mudd College Claremont, CA 91711 This paper is about the last person to be known as a Anyone who has tried to calculate simple interest us- great Rationalist before Kant’s Transcendental Philoso- ing Roman Numerals knows well the importance of phy forever blurred the distinction between that tra- an elegant notation. dition and that of the Empiricists. Gottfried Wilhelm von Leibniz is well known both for the Law which In the preface to his translations of The Early Math- bears his name and states that “if two things are ex- ematical Manuscripts of Leibniz, J.M. Child maintains actly the same, they are not two things, but one” and that “the main ideas of [Leibniz’s] philosophy are to for his co-invention of the Differential Calculus. -
Maps -- by Region Or Country -- Eastern Hemisphere -- Europe
G5702 EUROPE. REGIONS, NATURAL FEATURES, ETC. G5702 Alps see G6035+ .B3 Baltic Sea .B4 Baltic Shield .C3 Carpathian Mountains .C6 Coasts/Continental shelf .G4 Genoa, Gulf of .G7 Great Alföld .P9 Pyrenees .R5 Rhine River .S3 Scheldt River .T5 Tisza River 1971 G5722 WESTERN EUROPE. REGIONS, NATURAL G5722 FEATURES, ETC. .A7 Ardennes .A9 Autoroute E10 .F5 Flanders .G3 Gaul .M3 Meuse River 1972 G5741.S BRITISH ISLES. HISTORY G5741.S .S1 General .S2 To 1066 .S3 Medieval period, 1066-1485 .S33 Norman period, 1066-1154 .S35 Plantagenets, 1154-1399 .S37 15th century .S4 Modern period, 1485- .S45 16th century: Tudors, 1485-1603 .S5 17th century: Stuarts, 1603-1714 .S53 Commonwealth and protectorate, 1660-1688 .S54 18th century .S55 19th century .S6 20th century .S65 World War I .S7 World War II 1973 G5742 BRITISH ISLES. GREAT BRITAIN. REGIONS, G5742 NATURAL FEATURES, ETC. .C6 Continental shelf .I6 Irish Sea .N3 National Cycle Network 1974 G5752 ENGLAND. REGIONS, NATURAL FEATURES, ETC. G5752 .A3 Aire River .A42 Akeman Street .A43 Alde River .A7 Arun River .A75 Ashby Canal .A77 Ashdown Forest .A83 Avon, River [Gloucestershire-Avon] .A85 Avon, River [Leicestershire-Gloucestershire] .A87 Axholme, Isle of .A9 Aylesbury, Vale of .B3 Barnstaple Bay .B35 Basingstoke Canal .B36 Bassenthwaite Lake .B38 Baugh Fell .B385 Beachy Head .B386 Belvoir, Vale of .B387 Bere, Forest of .B39 Berkeley, Vale of .B4 Berkshire Downs .B42 Beult, River .B43 Bignor Hill .B44 Birmingham and Fazeley Canal .B45 Black Country .B48 Black Hill .B49 Blackdown Hills .B493 Blackmoor [Moor] .B495 Blackmoor Vale .B5 Bleaklow Hill .B54 Blenheim Park .B6 Bodmin Moor .B64 Border Forest Park .B66 Bourne Valley .B68 Bowland, Forest of .B7 Breckland .B715 Bredon Hill .B717 Brendon Hills .B72 Bridgewater Canal .B723 Bridgwater Bay .B724 Bridlington Bay .B725 Bristol Channel .B73 Broads, The .B76 Brown Clee Hill .B8 Burnham Beeches .B84 Burntwick Island .C34 Cam, River .C37 Cannock Chase .C38 Canvey Island [Island] 1975 G5752 ENGLAND. -
Algebra and Geometry in Pietro Mengoli (1625-1686)1
1 ALGEBRA AND GEOMETRY IN PIETRO MENGOLI (1625-1686)1 Mª Rosa Massa Esteve 1. Centre per a la recerca d'Història de la Tècnica. Universitat Politècnica de Catalunya. 2.Centre d'Estudis d'Història de les Ciències. Universitat Autònoma de Barcelona. ABSTRACT One of the most important steps in the research carried out in the seventeenth century into new ways of calculating quadratures was the proposal of algebraic procedures. Pietro Mengoli (1625-1686), probably the most original student of Bonaventura Cavalieri (1598-1647), was one of the scholars who developed algebraic procedures in their mathematical studies. Algebra and geometry are closely related in Mengoli's works, particularly in Geometriae Speciosae Elementa (Bologna, 1659). Mengoli used algebraic procedures to deal with problems of quadratures of figures determined by coordinates which are now represented by y =K. xm. (t-x)n. This paper analyses the interrelation between algebra and geometry in the above-mentioned work, showing the complementary nature of the two disciplines, and how their conjunction allowed Mengoli to calculate these quadratures in an innovative way. L'un des plus grands pas en avant, au XVIIe siècle, dans la recherche de nouvelles méthodes de quadrature fut l'introduction des procédures algébriques. 1 A first version of this work was presented at the University Autònoma of Barcelona on June 26, 1998 for my Doctoral Thesis in the history of sciences. 2 Pietro Mengoli (1625-1686), probablement le plus intéressant des élèves de Bonaventura Cavalieri (1598-1647), fut l'un de ceux qui développa ce type de procédures dans ses travaux mathématiques.