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Chapters: Vladimír Šmicer, Karolína Kurková, Julius Arigi, Johann Radon, Vladimír Borovička, Egon Klepsch, Tomáš Čížek, Václav Vokolek, Franz, Prince of Thun and Hohenstein, Jiří Bartoška, Wolfgang Jeschke. Source: Wikipedia. Pages: 43. Not illustrated. Free updates online. Purchase includes a free trial membership in the publisher's book club where you can select from more than a million books without charge. Excerpt:Senior club appearances and goalscounted for the domestic league only andcorrect as of 17 July 2009.* Appearances (Goals) Vladimír micer (born 24 May 1973 in Dín) is a former Czech football midfielder and forward player. micer was a devout player of Slavia Prague, the only Czech club he ever played for. He also played notably for RC Lens in France and won there Ligue 1 title. In 1999 micer moved to England, where he played several seasons for Liverpool F.C. and won various trophies there. Internationally he played several dozen matches for the Czech national team. In 2009 he ended his professional career. An attacking midfielder, micer first shot to prominence in 1996, helping Slavia Prague reach the semi-finals of the UEFA Cup and then starring for the Czech Republic during their run to the final of Euro 96. micer didnt have to wait for notice at Euro 96. He signed a contract with the French club Lens prior to the championship. While at Lens, he enjoyed more success, inspiring the club to a first ever-French title in 1997/98. That season he scored seven goals and was a leader on the ground. He played in the Champions League and played a pivotal role in the side's successes in this tournament. He left Lens to move to Liverpool in June 1999. micer joined Liverpool for a fee of £4.2 million, recruited to fill the void left by the departure of Steve McManaman to Real Madrid. Upon arriving at Anfield in 1999, micer was given the famous Number 7 shirt although he would later wear number 11. When he left Liverpool ...More: http://booksllc.net/?id=549482 ... Read more

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Chapters: Anton Zeilinger, Friedrich Hopfner, Heinz Zemanek, Gerhard Chroust, Justus Dahinden, Johann Radon, Theodor Vahlen, Hellmuth Stachel, Heinz Oberhummer, Ferenc Krausz, Georg Gottlob, Nikolaus Hofreiter, Karl Mayreder, Josef Maria Eder, Martin Tajmar, Karl Ledersteger, Hermann Knoflacher, Ferdinand Von Hochstetter, Mehdi Jazayeri, Karl Svozil, Hans Sedlmayr, Bob Martens, Edmund Hlawka, Hermann Rothe, Rudolf Sanzin, Franz Xaver Riepl, Thomas Schrefl, Kurt Peters, Robert Krier, Ille Gebeshuber, Andrius Baltuska, Kari Jormakka, Siegfried Becher, Peter Skalicky, Johann Sahulka. Source: Wikipedia. Pages: 113. Not illustrated. Free updates online. Purchase includes a free trial membership in the publisher's book club where you can select from more than a million books without charge. Excerpt: Anton Zeilinger (born on 20 May 1945 in Ried im Innkreis, Austria) is an Austrian quantum physicist. He is currently professor of physics at the University of Vienna, previously University of Innsbruck. He is also the director of the Vienna branch of the Institute for Quantum Optics and Quantum Information IQOQI at the Austrian Academy of Sciences. Zeilinger has been called a pioneer in the new field of quantum information and is renowned for his realization of quantum teleportation with photons. Anton Zeilinger, born 1945 in Austria, has held positions at the University of Innsbruck, the Technical University of Munich, the Technical University of Vienna and at the Massachusetts Institute of Technology (MIT) and distinguished visiting positions at Humboldt University in Berlin, Merton College of Oxford University and the Collège de France in Paris. Zeilinger received many awards for his scientific work, among the most recent being the King Faisal Prize (2005), and the first Newton Prize of the IOP (2007). He is a member of six Scientific Academies. Anton Zeilinger is currently Professor of Physics at the University of Vienna and Scient...More: http://booksllc.net/?id=918635 ... Read more

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Les achats comprennent une adhésion à l'essai gratuite au club de livres de l'éditeur, dans lequel vous pouvez choisir parmi plus d'un million d'ouvrages, sans frais. Le livre consiste d'articles Wikipedia sur : Kurt Gödel, Georg Joachim Rheticus, Heinrich Tietze, Wilhelm Blaschke, Franz Josef Von Gerstner, Johann Radon, Georg Von Purbach, Christopher Grienberger, Wilhelm Wirtinger, Christian Doppler, Bruno Buchberger, Joseph Stefan, Georg Kreisel, Eberhard Hopf, Heinrich Schreiber, Emil Artin, Leopold Vietoris, Karl Menger, Hans Hahn, Friedrich Waismann, Eduard Helly, Georg Pick. Non illustré. Mises à jour gratuites en ligne. Extrait : Kurt Gödel (28 avril 1906 - 14 janvier 1978) est un mathématicien et logicien austro-américain. Son résultat le plus connu, le théorème d'incomplétude de Gödel, affirme que n'importe quel système logique suffisamment puissant pour décrire l'arithmétique des entiers admet des propositions sur les nombres entiers ne pouvant être ni infirmées ni confirmées à partir des axiomes de la théorie. Gödel a également démontré la complétude du calcul des prédicats du premier ordre. Il a aussi démontré la cohérence relative de l'hypothèse du continu, montrant qu'elle ne peut pas être réfutée à partir des axiomes admis de la théorie des ensembles, en admettant que ces axiomes soient cohérents. Il est aussi à l'origine de la théorie des fonctions récursives. Le plus souvent considéré comme Autrichien, il est né à Brno en Autriche-Hongrie, naturalisé Tchécoslovaque à 12 ans, puis Autrichien à 23 ans. Lorsque Hitler ordonne l'annexion de l'Autriche, Gödel devient Allemand (il a alors 32 ans). Il part aux États-Unis pendant la Seconde Guerre mondiale, et il obtient la double nationalité austro-américaine à 42 ans. Il a publié ses résultats les plus importants en 1931 à l'âge de 25 ans, alors qu'il travaillait encore pour l'Université de Vienne (Autriche). Fils de Rudolf Gödel, dirigeant d'une petite entreprise te...http://booksllc.net/?l=fr ... Read more

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High Quality Content by WIKIPEDIA articles! The Radon?Riesz property is a mathematical property for normed spaces that helps ensure convergence in norm. Essentially, given two assumptions (essentially weak convergence and continuity of norm), we would like to ensure convergence in the norm topology. Although it would appear that Johann Radon was one of the first to make significant use of the this property in 1913, M. I. Kadets and V. L. Klee also used versions of the Radon?Riesz property to make advancements in Banach space theory in the late 1920s. It is common for the Radon?Riesz property to also be referred to as the Kadets?Klee property or property (H). According to Robert Megginson, the letter H does not stand for anything. It was simply referred to as property (H) in a list of properties for normed spaces that starts with (A) and ends with (H). This list was given by K. Fan and I. Glicksberg. The "Riesz" part of the name refers to Frigyes Riesz. He also made some use of this property in the 1920s. ... Read more

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High Quality Content by WIKIPEDIA articles! The Radon?Riesz property is a mathematical property for normed spaces that helps ensure convergence in norm. Essentially, given two assumptions (essentially weak convergence and continuity of norm), we would like to ensure convergence in the norm topology.Suppose that (X, ||·||) is a normed space. We say that X has the Radon?Riesz property (or that X is a Radon?Riesz space) if whenever (xn) is a sequence in the space and x is a member of X such that (xn) converges converges weakly to x and lim_{ntoinfty} Vert x_n Vert = Vert xVert , then (xn) converges to x in norm; that is, lim_{ntoinfty} Vert x_n - xVert = 0 . Although it would appear that Johann Radon was one of the first to make significant use of the this property in 1913, M. I. Kadets and V. L. Klee also used versions of the Radon?Riesz property to make advancements in Banach space theory in the late 1920s. It is common for the Radon?Riesz property to also be referred to as the Kadets?Klee property or property (H). According to Robert Megginson, the letter H does not stand for anything. It was simply referred to as property (H) in a list of properties for normed spaces that starts with (A) and ends with (H). ... Read more