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Heinrich Jung
Heinrich Wilhelm Ewald Jung (4 May 1876, Essen – 12 March 1953, Halle (Saale)) was a German mathematician, who specialized in geometry and algebraic geometry. Biography Heinrich Jung was born as the son of a ''Bergrat'' (a mining officer of high rank) in Essen and studied from 1895 to 1899 mathematics, physics, and chemistry in Marburg/Lahn and Berlin under outstanding professors including Friedrich Schottky, Kurt Hensel, Lazarus Immanuel Fuchs, Hermann Amandus Schwarz, Ferdinand Georg Frobenius, and Max Planck. In his 1899 doctoral dissertation ''Über die kleinste Kugel, die eine räumliche Figur einschließt'' under Schottky he proved the eponymous Jung's Theorem. In 1902 he completed his Habilitation thesis in Marburg and remained there until 1908 as a privatdocent. Afterwards he was a Studienrat (teacher at a secondary school, ''i.e.'', ''Gymnasium'') in Hamburg, before he became in 1913 a professor ordinarius in Kiel. After brief military service in World War I he beca ...
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Essen
Essen (; Latin: ''Assindia'') is the central and, after Dortmund, second-largest city of the Ruhr, the largest urban area in Germany. Its population of makes it the fourth-largest city of North Rhine-Westphalia after Cologne, Düsseldorf and Dortmund, as well as the ninth-largest city of Germany. Essen lies in the larger Rhine-Ruhr Metropolitan Region and is part of the cultural area of Rhineland. Because of its central location in the Ruhr, Essen is often regarded as the Ruhr's "secret capital". Two rivers flow through the city: in the north, the Emscher, the Ruhr area's central river, and in the south, the Ruhr River, which is dammed in Essen to form the Lake Baldeney (''Baldeneysee'') and Lake Kettwig (''Kettwiger See'') reservoirs. The central and northern boroughs of Essen historically belong to the Low German ( Westphalian) language area, and the south of the city to the Low Franconian ( Bergish) area (closely related to Dutch). Essen is seat to several of the region's ...
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Gymnasium (Germany)
''Gymnasium'' (; German plural: ''Gymnasien''), in the German education system, is the most advanced and highest of the three types of German secondary schools, the others being ''Hauptschule'' (lowest) and ''Realschule'' (middle). ''Gymnasium'' strongly emphasizes academic learning, comparable to the British sixth form system or with prep schools in the United States. A student attending ''Gymnasium'' is called a ''Gymnasiast'' (German plural: ''Gymnasiasten''). In 2009/10 there were 3,094 gymnasia in Germany, with students (about 28 percent of all precollegiate students during that period), resulting in an average student number of 800 students per school.Federal Statistical office of Germany, Fachserie 11, Reihe 1: Allgemeinbildende Schulen – Schuljahr 2009/2010, Wiesbaden 2010 Gymnasia are generally public, state-funded schools, but a number of parochial and private gymnasia also exist. In 2009/10, 11.1 percent of gymnasium students attended a private gymnasium. The ...
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Harry Waibel
Harry Weibel (born 20 June 1946) is a German historian. His main topics are neo-Nazism, right-wing extremism and antisemitism in the GDR and racism in Germany from 1945 to the present. Life Born in Lörrach, Waibel comes from a working-class family. He graduated in 1962 with mittlere Reife and then completed an apprenticeship as an industrial clerk. After his discharge from the Bundeswehr he worked in different companies as a commercial clerk. According to his own statements he took part in actions of the extra-parliamentary opposition in Lörrach in the and in Basel and was active in 1969 against the NPD Baden-Württemberg, which had been elected to the Baden-Württemberg State Parliament since 1968. Via the , Waibel began a at the . As a member of the and the ) he was politically active in Freiburg im Breisgau, among other things also in favor of squatting. Waibel wrote for "Sumpfblüte" and "Links unten". He continued his studies at the Free University of Berlin and ...
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Christian Democratic Union (Germany)
The Christian Democratic Union of Germany (german: link=no, Christlich Demokratische Union Deutschlands ; CDU ) is a Christian democratic and liberal conservative political party in Germany. It is the major catch-all party of the centre-right in German politics. Friedrich Merz has been federal chairman of the CDU since 31 January 2022. The CDU is the second largest party in the Bundestag, the German federal legislature, with 152 out of 736 seats, having won 18.9% of votes in the 2021 federal election. It forms the CDU/CSU Bundestag faction, also known as the Union, with its Bavarian counterpart, the Christian Social Union in Bavaria (CSU). The group's parliamentary leader is also Friedrich Merz. Founded in 1945 as an interdenominational Christian party, the CDU effectively succeeded the pre-war Catholic Centre Party, with many former members joining the party, including its first leader Konrad Adenauer. The party also included politicians of other backgrounds, including lib ...
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National Socialist German Lecturers League
The National Socialist German Lecturers League (''Nationalsozialistischer Deutscher Dozentenbund'', also called ''NS-Dozentenbund'' , or abbreviated ''NSDDB''), was a party organization under the NSDAP (the Nazi Party). Origin and purpose The NSDDB emerged in 1935 from the National Socialist Teachers League and was established on the basis of an order of the Deputy Führer Rudolf Hess; its purpose being, the exertion of influence on the universities and the political control of higher education. Massive influence was applied especially on appointments to staff positions.Hentschel, 1996, Appendix C; see the entry for the NSDDB District leaders had a decisive role in the acceptance of an ''Habilitationsschrift'', which was a prerequisite to attaining the rank of ''Privatdozent'' necessary to becoming a university lecturer.Hentschel, 1996, Introduction p. xxxvi ff. The expulsion of the Jewish scientists from the universities was substantially carried out by the activists of the L ...
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Nationalsozialistische Volkswohlfahrt
The National Socialist People's Welfare (german: Nationalsozialistische Volkswohlfahrt, NSV) was a social welfare organization during the Third Reich. The NSV was originally established in 1931 as a small Nazi Party-affiliated charity active locally in the city of Berlin. On 3 May 1933, shortly after the Nazi Party took power in Weimar Germany, Adolf Hitler turned it into a party organization that was to be active throughout the country. The structure of the NSV was based on the Nazi Party model, with local, county (''Kreis'') and district (''Gau'') administrations. Nazi Opposition to Social Welfare While the Nazi Party had existed since 1920, it did not initially set up its own social welfare department as several other German political parties had done. Nazi ideology was in principle unfavourable to the idea of social welfare.Richard J. Evans (2005). ''The Third Reich in Power, 1933-1939''. New York City, New York: The Penguin Press. p. 483. Writing in Mein Kampf about his time ...
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Der Stahlhelm, Bund Der Frontsoldaten
' (German, 'The Steel Helmet, League of Front-Line Soldiers'), commonly known as ''Der Stahlhelm'' ('The Steel Helmet'), was a German First World War veteran's organisation existing from 1918 to 1935. It was part of the "Black Reichswehr" and in the late days of the Weimar Republic operated as the paramilitary wing of the monarchist German National People's Party (DNVP), placed at party gatherings in the position of armed security guards (''Saalschutz''). History Weimar Republic (1918–1933) ''Der Stahlhelm'' was formed on 25 December 1918 in Magdeburg, Germany, by the factory owner and first World War-disabled reserve officer Franz Seldte. After the 11 November armistice, the Army had been split up and the newly established German ''Reichswehr'' according to the Treaty of Versailles was to be confined to no more than 100,000 men. Similar to the numerous ''Freikorps'', which upon the Revolution of 1918–1919 were temporarily backed by the Council of the People's Deputie ...
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Alldeutscher Verband
The Pan-German League (german: Alldeutscher Verband) was a Pan-German nationalist organization which was officially founded in 1891, a year after the Zanzibar Treaty was signed. Primarily dedicated to the German Question of the time, it held positions on German imperialism, anti-semitism, the Polish Question, and support for German minorities in other countries. The purpose of the league was to nurture and protect the ethos of German nationality as a unifying force. By 1922, the League had grown to over 40,000 paying members. Berlin housed the central seat of the league, including its president and its executive, which was capped at a maximum of 300. Full gatherings of the league happened at the Pan-German Congress. Although numerically small, the League enjoyed a disproportionate influence on the German state through connections to the middle class, the political establishment and the media, as well as links to the 300,000 strong Agrarian League. Background The origins of ...
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Weimar Republic
The Weimar Republic (german: link=no, Weimarer Republik ), officially named the German Reich, was the government of Germany from 1918 to 1933, during which it was a constitutional federal republic for the first time in history; hence it is also referred to, and unofficially proclaimed itself, as the German Republic (german: Deutsche Republik, link=no, label=none). The state's informal name is derived from the city of Weimar, which hosted the constituent assembly that established its government. In English, the republic was usually simply called "Germany", with "Weimar Republic" (a term introduced by Adolf Hitler in 1929) not commonly used until the 1930s. Following the devastation of the First World War (1914–1918), Germany was exhausted and sued for peace in desperate circumstances. Awareness of imminent defeat sparked a revolution, the abdication of Kaiser Wilhelm II, formal surrender to the Allies, and the proclamation of the Weimar Republic on 9 November 1918. In its i ...
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Cremona Transformation
In algebraic geometry, the Cremona group, introduced by , is the group of birational automorphisms of the n-dimensional projective space over a field It is denoted by Cr(\mathbb^n(k)) or Bir(\mathbb^n(k)) or Cr_n(k). The Cremona group is naturally identified with the automorphism group \mathrm_k(k(x_1, ..., x_n)) of the field of the rational functions in n indeterminates over k, or in other words a pure transcendental extension of k, with transcendence degree n. The projective general linear group of order n+1, of projective transformation In projective geometry, a homography is an isomorphism of projective spaces, induced by an isomorphism of the vector spaces from which the projective spaces derive. It is a bijection that maps lines to lines, and thus a collineation. In general, ...s, is contained in the Cremona group of order n. The two are equal only when n=0 or n=1, in which case both the numerator and the denominator of a transformation must be linear. The Cremona group ...
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Algebraic Surface
In mathematics, an algebraic surface is an algebraic variety of dimension two. In the case of geometry over the field of complex numbers, an algebraic surface has complex dimension two (as a complex manifold, when it is non-singular) and so of dimension four as a smooth manifold. The theory of algebraic surfaces is much more complicated than that of algebraic curves (including the compact Riemann surfaces, which are genuine surfaces of (real) dimension two). Many results were obtained, however, in the Italian school of algebraic geometry, and are up to 100 years old. Classification by the Kodaira dimension In the case of dimension one varieties are classified by only the topological genus, but dimension two, the difference between the arithmetic genus p_a and the geometric genus p_g turns to be important because we cannot distinguish birationally only the topological genus. Then we introduce the irregularity for the classification of them. A summary of the results (in det ...
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Theta Function
In mathematics, theta functions are special functions of several complex variables. They show up in many topics, including Abelian varieties, moduli spaces, quadratic forms, and solitons. As Grassmann algebras, they appear in quantum field theory. The most common form of theta function is that occurring in the theory of elliptic functions. With respect to one of the complex variables (conventionally called ), a theta function has a property expressing its behavior with respect to the addition of a period of the associated elliptic functions, making it a quasiperiodic function. In the abstract theory this quasiperiodicity comes from the cohomology class of a line bundle on a complex torus, a condition of descent. One interpretation of theta functions when dealing with the heat equation is that "a theta function is a special function that describes the evolution of temperature on a segment domain subject to certain boundary conditions". Throughout this article, (e^)^ should b ...
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