[1] Einstein, A., Podolsky, B., and Rosen, N. (1935) Can quantum-mechanical
description of physical reality be considered complete ?, Phys. Rev. 47, 777–780.
[2] Bell, J. S. (1964) On the Einstein Podolsky Rosen paradox, Physics 1, 195–200.
[3] A. Laudlau. 2002. Apeiron, Vol. 9, No. 1, January 2002 37. Roy Keys Inc.
[4] Bohm, D. and Aharonov, Y. (1957) Discussion of experimental proof for the paradox
of Einstein, Rosen, and Podolsky, Phys. Rev. 108, 1070–1076.
[5] Aspect, A., Dalibard, J., and Roger G. (1982) Experimental test of Bell’s
inequalities using time-varying analyzers, Phys. Rev. Lett. 49, 1804–1807.
[6] Chernitskii, A.A. (1999) Dyons and interactions in nonlinear (Born–Infeld)
electrodynamics, J. High Energy Phys. 1999, no. 12, Paper 10, 1–34.
[7] . Einstein, A. and Tagore, R. (1931) The nature of reality, Modern Review (Calcutta)
XLIX, 42–43.
[8] Chernitskii, A.A. (1998) Nonlinear electrodynamics with singularities (modernized
Born–Infeld electrodynamics), Helv. Phys. Acta 71, 274–287.
[9] Chernitskii, A.A. (1998) Light beams distortion in nonlinear electrodynamics, J.
High Energy Phys. 1998, no. 11, Paper 15, 1–5.
[10] Chernitskii, A.A. (2000) Bidyon or an electromagnetic model for charged particle
with spin, hep − th∕0002083.
[11] Chernitskii, A.A. (2002) Born-Infeld electrodynamics: Clifford number and spinor
representations, Int. J. Math. and Math. Sci. 31, 77–84.
[12] Devoret, M.H. and Schoelkopf, R.J. (2000) Amplifying quantum signals with the
single-electron transistor, Nature 406, 1039–1046.
[13] Clauser J. and Horne M. Detector Inefficiencies in the EPR experiment. Phys. Rev.
D 35 (12) 3831–3835 (1987).
[14] Vaidman L. Tests of Bell Inequalities quant − ph∕0107057 (2001).
[15] Aspect A., Grangier P. and Roger B. Phys. Rev. Lett. 49, 1804–1807 (1982)
[16] Scarani V., Tittel W., Zbinden H., Gisin N. quant − ph∕0007008 Phys. Lett. A 276
2000 1-7 (2000)
[17] Ou, Z.Y., Pereira S.F., Kimble H.J. and Peng K.C. Phys Rev. Lett. 68, 3663 (1992)
[18] Percival, I.C. Physical Letters., A 244 (6) pp. 495-501 (1998).
[19] Smoot G. Detection of Anisotropy in the Cosmic Blackbody Radiation. Physical
Review Letters 39 14 p898 (1977).
[20] Peebles, P.J.E. and Wilkinson D.T. Phys. Rev. 174 2168 (1968).
[21] Longair, M.S. The Physics of Background Radiation. The Deep Universe. Springer
Verlag (1995)
[22] Weinberg, S. The First Three Minutes. Basic Books. pp.71-72. (1977).
[23] Dirac P.A.M. The Theory of the electron (parts 1 and 2). Proceedings of the Royal
Society in London. A117, p610 and A118, p.351 (1928)
[24] Breit G. An interpretation of Dirac’s Theory of the electron. Proceedings of the
National Academy of Sciences USA, 14 p.553 (1928)
[25] Schrödinger, E. Sitzungsberichte Berlin Akadamie, p.418 (1930).
[26] Dirac P.A.M. Principles of Quantum Mechanics. Oxford. p263. (1958)
[27] Messiah, A. Quantum Mechanics. Vols. 1 and 2., vol.2: Ch XX, pp.922–925.
[28] Bohm D. The Special Theory of Relativity. pp23–25. (1996)
[29] Hafele J. and Keating R. Science, 177 p.166 (1972).
[30] Kundig W. Phys Rev. 129, 2371 (1963)
[31] Ives H. and Stillwell. Journal of the Optical Society of America.m 28 pp. 215-226
(1938) and 31 p369 (1941)
[32] Konopinski E.J. Electromagnetic fields and Relativistic particles McGraw Hill
p315-319 (1981)
[33] Poynting J.H. Phil. Trans. 175 p343-361 (1884)
[34] Bohm D. and Hiley B. The Undivided Universe: an ontological interpretation of
quantum mechanics. Routledge Publs. pp.288-292 (1993).
[35] Teller, P. An Interpretive Introduction to Quantum Field Theory. Ch 7 (1995).
[36] Cui, H.Y. Direction Adaptation Nature of Coulomb’ s Force and Gravitational Force
in 4–Dimensional Space–time physics/0102073 (2001).
[37] Cui, H.Y. Method for Deriving the Dirac Equation from the Relativistic Newton’ s
Second Law., quant − ph∕0102114 (2001).
[38] Redhead, M. Incompleteness, Nonlocality and Realism. Oxford University Press
(1987).
[39] Rembielinski, J. Superluminal Phenomena and the Quantum Preferred Frame.,
quant − ph∕0010026 (2000).
[40] Konopinskim, E. J. Electromagnetic Fields and Relativistic Particles. McGraw Hill
publ., pp. 441-454 (1981).
[41] d’Espagnat, B. A note on measurement. quant-ph/0101141 (2001).
[42] Wang, L.J., Kuzmich A., Dogariu A. Nature 406, pp. 277-279 (2000).
[43] Olkhovsky, V. S., Recami E. and Salesi G. Superluminal effects for quantum
tunneling through TWO successive barriers quant − ph0002022 v4 (2001).
[44] Chernitskii. A.A. Concept of Unified Local Field Theory and Nonlocality of Matter
quant − ph∕0102101 (2001).
[45] Van Flandern. T. The Speed of Gravity–What the Experiments Say. Physics Letters
A, 250 1–11 (1998).
[46] Lloyd, S. (2000) Ultimate physical limits to computation, Nature, 406, 1047–1054.