The author thanks Hans Haller, Gerard van der Laan and Aart de Zeeuw.

X.Q. Yan,* H. C. Wu, Z.M. Sheng, J. E. Chen, and J. Meyer-ter-Vehn Max-Planck-Institut fuer Quantenoptik, Hans-Kopfermann-Straße 1, D-85748 Garching, Germany State Key Laboratory of Nuclear Physics and Technology, Peking University, Beijing 100871, China Beijing National Laboratory for Condensed Matter Physics, Institute of Physics, CAS, Beijing 100190, China, and Department of Physics, Shangha...

Article history: Received 11 January 2016 Accepted 1 April 2016 We present evidence establishing that Hans Eysenck was half Jewish. He went out of his way to conceal this fact and to disavow his Jewish ancestry until the publication of his full-length autobiography in 1990, long after he retired, when he revealed that one of his grandparents was Jewish. Using specialized genealogical techniques...

M. S. Torn, A. Chabbi, P. Crill, P. J. Hanson, I. A. Janssens, Y. Luo, C. H. Pries, C. Rumpel, M. W. I. Schmidt, J. Six, M. Schrumpf, and B. Zhu Earth Sciences Division, Berkeley Lab, and UC Berkeley, Berkeley, CA 94720, USA INRA URP3F, 86600 Lusignan, France Department of Geological Sciences, Stockholm University, 106 91 Stockholm, Sweden Oak Ridge National Laboratory, Oak Ridge, TN 37831, USA...

Acknowledgments I would like to thank: Prof. Dr. Martin Röcken for giving me the opportunity to work in his laboratory and the financial and scientific support to write my dissertation. The very interesting research field, the good working conditions, and the high degree of trust made this work possible. Dr. Regina Heidenreich, head of the project group, for her scientific support, advice, and ...

One observer’s report on the Artificial Intelligence and Human Mind Conference, held l-3 March at Yale University The conference was organized and sponsored by Truth (a journal of modern thought) and The International Institute for Mankind The conference included Sir fohn E&es, the nobel laureate neurobiologist, physicists Henry Margenau and Eugene Wigner, and AI researchers Marvin Minsky, Mich...

We characterize all simple unitarizable representations of the braid group B 3 on complex vector spaces of dimension d ≤ 5. In particular, we prove that if σ 1 and σ 2 denote the two generating twists of B 3 , then a simple representation ρ : B 3 → GL(V) (for dim V ≤ 5) is unitarizable if and only if the eigenvalues λ 1 , λ 2 ,. .. , λ d of ρ(σ 1) are distinct, satisfy |λ i | = 1 and µ (d) 1i >...

We characterize all simple unitarizable representations of the braid group B3 on complex vector spaces of dimension d ≤ 5. In particular, we prove that if σ1 and σ2 denote the two generating twists of B3, then a simple representation ρ : B3 → GL(V) (for dim V ≤ 5) is unitarizable if and only if the eigenvalues λ1, λ2,. .. , λ d of ρ(σ1) are distinct, satisfy |λi| = 1 and µ (d) 1i > 0 for 2 ≤ i ...