Reply to Braun and Schmidt

Reply to Braun and Schmidt

We welcome and appreciate the comment by Braun and Schmidt on our recent correspondence about the gambler's fallacy in goalkeeper behaviour during penalty shoot-outs. Braun and Schmidt assert that the binomial is more appropriate for analysing the data than our resampling approach. Their analyses appear to assume that dive direction is binomially distributed with a probability of 0.5. In fact, ...

Sabine Braun and Judith

s/23_abstract_Videoconferencing_Norway.pdf; http://www.ccbe.org/fileadmin/user_upload/document/E-Justice_Portal/17-18_02_2009/ Presentations/23_Videoconferencing_in_Norwegian_courts.pdf 34 http://www.haaretz.co.il/hasite/spages/808333.html 35 http://www.lantech.co.ke/index.php?option=com_content&view=article&id=57&Itemid=74 36 http://www.supremecourt.tas.gov.au/about_us/courtroom_technology/ vi...

G-frames and Hilbert-Schmidt operators

In this paper we introduce and study Besselian $g$-frames. We show that the kernel of associated synthesis operator for a Besselian $g$-frame is finite dimensional. We also introduce $alpha$-dual of a $g$-frame and we get some results when we use the Hilbert-Schmidt norm for the members of a $g$-frame in a finite dimensional Hilbert space.

The Authors’ Reply

Operator-Schmidt decompositions and the Fourier transform, with applications to the operator-Schmidt numbers of unitaries

The operator-Schmidt decomposition is useful in quantum information theory for quantifying the nonlocality of bipartite unitary operations. We construct a family of unitary operators on C ⊗ C whose operatorSchmidt decompositions are computed using the discrete Fourier transform. As a corollary, we produce unitaries on C ⊗ C with operatorSchmidt number S for every S ∈ {1, ..., 9}. This corollary...