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Jüdische turnbewegung – jewish german gymnastic system in Turkey until 1918
Roman Sinkovsky
International Journal of Human Sciences , 2009,
Abstract: The Jewish gymnastic system – Jüdische Turnbewegung“ - presents one of the smaller gymnastic movements that emerged in Central Europe at the turn of the 19th and 20th century. At first it was backed by the Zionist political activity and arising self-consciousness of the Jewish population in the German speaking parts of Europe. However, with a club in stanbul being the first only Jewish turnverein“ ever, the movement had found its supporters also in the eastern regions of Europe and in the Middle East. Before the WWI the Jewish gymnastic club ( Maccabi“) in stanbul had become one of the leading units on the Turkish clubs′ scene involving more than 1000 members and practising many kinds of activities varying from gymnastic shows, lectures on Jewish themes and public parades and trips. This organization proved itself to be a very importent bi-trigger“ in the unifying Jewish independent movement that won on importance even more after 1918.
The Salt Companion to Harold Bloom, de Roy Sellars e Graham Allen
Sandra Erickson
Princípios : Revista de Filosofia , 2007,
Abstract: Resenha do livro "The Salt Companion to Harold Bloom", de Sellars, Roy, e Allen, Graham (Orgs.). Cambridge: Salt, 2007. 505 páginas.
A note on the Berman condition  [PDF]
Rolf Turner,Patrick Chareka
Statistics , 2010,
Abstract: It is established that if a time series satisfies the Berman condition, and another related (summability) condition, the result of filtering that series through a certain type of filter also satisfies the two conditions. In particular it follows that if $X_t$ satisfies the two conditions and if $X_t$ and $a_t$ are related by an invertible ARMA model, then the $a_t$ satisfy the two conditions.
Berman's inequality under random scaling  [PDF]
Enkelejd Hashorva,Zhichao Weng
Statistics , 2013,
Abstract: Berman's inequality is the key for establishing asymptotic properties of maxima of Gaussian random sequences and supremum of Gaussian random fields. This contribution shows that, asymptotically an extended version of Berman's inequality can be established for randomly scaled Gaussian random vectors. Two applications presented in this paper demonstrate the use of Berman's inequality under random scaling.
Comment on "Harold Jeffreys's Theory of Probability Revisited"  [PDF]
Dennis Lindley
Statistics , 2010, DOI: 10.1214/09-STS284F
Abstract: Comment on "Harold Jeffreys's Theory of Probability Revisited" [arXiv:0804.3173]
Comment on "Harold Jeffreys's Theory of Probability Revisited"  [PDF]
Arnold Zellner
Statistics , 2010, DOI: 10.1214/09-STS284C
Abstract: Comment on "Harold Jeffreys's Theory of Probability Revisited" [arXiv:0804.3173]
Comment on "Harold Jeffreys's Theory of Probability Revisited"  [PDF]
Stephen Senn
Statistics , 2010, DOI: 10.1214/09-STS284B
Abstract: Comment on "Harold Jeffreys's Theory of Probability Revisited" [arXiv:0804.3173]
Comment on "Harold Jeffreys's Theory of Probability Revisited"  [PDF]
José M. Bernardo
Statistics , 2010, DOI: 10.1214/09-STS284E
Abstract: Comment on "Harold Jeffreys's Theory of Probability Revisited" [arXiv:0804.3173]
Reply to "Comment(s) on `Preacceleration without radiation: The non-existence of preradiation phenomenon," by J. D. Jackson [Am. J. Phys. 75, 844-845 (2007)] and V. Hnizdo [Am. J. Phys. 75, 845-846 (2007)  [PDF]
Jose A. Heras
Physics , 2008, DOI: 10.1119/1.2733687
Abstract: This paper replies the comments by J. D. Jackson [Am. J. Phys. 75, 844-845 (2007)] and V. Hnizdo [Am. J. Phys. 75, 845-846 (2007)].
Precancer: The Beginning and the End of Cancer. Edited by Jules J. Berman, MD, PhD (E-Mail: jjberman1@comcast.net) with G. William Moore, MD, PhD. Jones & Bartlett Publishers: Sudbury, MA, USA, 2009; 186 pp; 42.95$; ISBN: 9780763777845  [PDF]
Kara L. Kuntz-Melcavage
Cancers , 2009, DOI: 10.3390/cancers1010021
Abstract: This concisely written book makes a powerful argument that the focus of research in the cancer field should be shifted from full-stage cancer to the more promising area of precancer. The entire book encompasses less than 200 pages, including an extensive glossary aimed at clarifying terminology with which a person lacking a research background may be unfamiliar. Because explanations of scientific terminology are located in the glossary, Berman and Moore have prevented the book from being too elementary for an advanced scientist. The logical organization of the chapters results in this becoming quite an easy book to read. [...]
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