Xref: utzoo comp.arch:8058 sci.physics:5773 Path: utzoo!utgpu!jarvis.csri.toronto.edu!mailrus!tut.cis.ohio-state.edu!ukma!rutgers!rochester!pt.cs.cmu.edu!sei!sei.cmu.edu!firth From: firth@sei.cmu.edu (Robert Firth) Newsgroups: comp.arch,sci.physics Subject: Re: Quantum Interconnects & FTL Signals #1 Keywords: EPR Aspect quantum Bell's inequalities Message-ID: <8373@aw.sei.cmu.edu> Date: 30 Jan 89 13:18:52 GMT References: <19718@uflorida.cis.ufl.EDU> Sender: netnews@sei.cmu.edu Reply-To: firth@bd.sei.cmu.edu (Robert Firth) Organization: Carnegie-Mellon University, SEI, Pgh, Pa Lines: 34 In article <19718@uflorida.cis.ufl.EDU> seeger@iec.ufl.edu (F. L. Charles Seeger III) writes: >In this posting I will give a summary of five papers that collectively >show that nature is non-local, i.e. that there are faster-than-light >connections. However, these papers do NOT indicate that it is possible to >either travel or communicate at FTL speeds. It seems appropriate that this followup should be cross-posted also; my apologies to anyone this offends. As an addendum to Mr Seeger's excellent list of references on the issue of non-local interactions in quantum mechanics, here are two papers that do indeed claim the effect can be used to transmit information faster than light: N Herbert: Foundations of Physics vol 12 p 1171 (1982) [see also Herbert: Quantum Reality - Beyond the New Physics] Summary: Two correlated particles are prepared and allowed to separate. One is subjected to a measurement against a basis set; it is supposed that the other will then be in an eigenstate of that same basis set. Information is transferred by choosing one basis set or another; it is asserted that the receiver can detect which basis set is used (even though the specific eigenstate itself gives no information) A Datta, D Home, A Raychaudhuri: Physics Letters A vol 123 p 4 (1987) Summary: Two particles are prepared by a decay method that violates CP invariance. The resulting wave functions exhibit a weak interaction term whose eigenstates are nonorthogonal. It is asserted that a measurement that casts one particle into a given eigenstate therefore has an effect on the observed statistical distribution of the eigenstates of the other.