9 VI. CONCLUSION ACKNOWLEDGMENTS We considered the EPR correlation of two accel- erated particles in a Kerr-Newman background and found that the correlation apparently de- creases as seen in the directions of flat spacetime as does the degree of violation of Bell’s inequal- ity. We derived the Wigner rotation and showed that maximal violation of Bell’s inequality can be achieved through appropriate coordinate trans- formations of the local inertial frames. In this new inertial frame the EPR correlation can be extracted up to the outer event horizon which is to be expected for an observer at infinity. However at the outer horizon r$_{+}$ and below, for both the observer at infinity and the free fall ob- server, the EPR correlation is unmeasurable. In particular the rotation angle for an observer ap- proaches negative infinity on both counts and so the correlation will not be extracted once both particles have gone over the outer even horizon. This occurs because the flow of spacetime itself does not allow the experimental set up required to extract the EPR correlation. Hence due to frame dragging effects becoming so intense one cannot achieve the relatively static condition re- quired for extraction and so no further measure- ments may be made on the particles in question which means that the information stored in their spin states will become irrecoverable. Despite the apparent loss of information as measured by such an observer, it is actually stored by the black hole up to the singularity where theory fails to predict what will happen. This work would not have been possible without the support and hospitality of Professor Steve Rawlings (Astrophysics, University of Oxford) and for this we thank him. Thanks are also due to Professor Steven Gull (Astrophysics, Univer- sity of Cambridge) and the referees for important remarks and comments. [1] Terashima H. and Ueda M., J. Phys. A, 38, 2029 (2005). [2] Donato B., Christian C., Andrea G. and Robert T. J.,General Relativity and Grav. 40, 5 (2008). [3] S. S. Xulu, gr-qc., 24, 15 (2000). [4] C.J.L. Doran, Phys. Rev. D 61, 067503 (2000). [5] D. Bini, C. Cherubini, A. Geralico, R.T. Jantzen, Gen Relativ Gravit 40 (2008). [6] E. T. Newman, A. I. Janis. J. Math. Phys. 6, 915 (1965). [7] R. M. Wald, General Relativity , (Chicago and London: the university of Chicago Press), 1984. [8] M. Nakahara, Geometry, Topology and Physics (Institute of Physics Publishing, Bristol, 1990). [9] S. Weinberg, The Quantum Theory of Fields. Vol 1 (Cambridge University Press, Cambridge, (1995)). [10] E. Wigner, Ann. Math, 149, 40 (1939). [11] P.M. Alsing, G.J. Milburn, Lorentz Invariance of Entanglement (2008).