Hi Horace,

You'd be surprised at some of the lurkers here. Wish they'd
put a nickel in the slot every once and a while.

I'm a little confused about why this is such an accomplishment.
Let me describe an experimental setup I worked with for
some time, that has relevance to this.

The experiment was designed to measure wave speed, and we
needed a way to synchronize two detectors at a distance
from one another. The solution was very simple. The
detectors are equidistant, at the center was a pulse
generator. A pair of air core transmission lines lead
one to each detector. A pulse from the generator would
arrive simultaneously at each detector, giving a light
speed delayed timed pulse to each. Because the detectors
were equidistant, they could be matched to within
the resolution of the pulse rising edge ( ~ 10 ps ).
The limit was the edge detection, it could have been
1 ps if that was needed. 

Is this circuit really any different that what's been
described in the AIP bulletin? What do you think? I have
a hard time getting past "bertlemans socks" despite
reading at some length on the hidden variable problem.

K.

-----Original Message-----
From: Horace Heffner [mailto:[EMAIL PROTECTED]
Sent: Friday, September 17, 2004 3:17 PM
To: [EMAIL PROTECTED]
Subject: Re: Simple FTL communication method (Draft #1)


The AIP Bulletin below contains nominal and possibly garbled information,
though it is of interest that the method used to synchronize clocks using
entangled photons uses significant elements of a method proposed here on
vortex under this thread name in November of 2003.  The elements include
switching of the beams between alternate detectors and, more importantly,
use of a statistical approach (in a statistical sense, entangled beam
brightness) to obtaining the synchronization (or message). It appears
mainstream physics is quickly catching up to the amateur concepts in this
arena.  8^)

Begin Quote of AIP Bulletin:
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>PHYSICS NEWS UPDATE
>The American Institute of Physics Bulletin of Physics News
>Number 701 September 17, 2004  by Phillip F. Schewe and Ben Stein
[snip]
>
>CLOCK SYNCHRONIZATION WITH ENTANGLED PHOTONS has been proposed as an
>idea and now demonstrated in an experiment. One of the important
>issues in the theory of special relativity is the synchronization of
>clocks. How close can be the time at one clock, t1, be to the time
>at a second clock, t2?  Modern clocks have improved to such a level
>that the resolution and accuracy of the comparison techniques have
>become the limiting factors to determine the degree of
>synchronization, t1-t2.  New ideas, exploiting the novel aspects of
>entangled photons, say that quantum mechanics can overcome the
>classical limit in regard to clock synchronization (see Update 499).
>Physicists at the University of Maryland, Baltimore County, have now
>confirmed the idea by doing an experiment in which two entangled
>photons are sent respectively to two detectors some distance apart.
>Pairs of entangled photons are produced in a nonlinear crystal and
>will retain a special quantum correlation between themselves
>(belonging, as they do, to a single quantum state) even if they were
>to move apart to distances of trillions of km. The Maryland
>physicists (contact Alejandra Valencia, [EMAIL PROTECTED])
>synchronized two distant clocks, each attached to a photodetector,
>by building up a statistical sampling of the clock responses, first
>sending a photon from one emerging beam to one detector while its
>mate went to the other detector, and then switching the entangled
>pairs to the opposite detectors.  In this way, two clocks 3 km apart
>were synchronized within a picosecond.  Synchronicity is of course
>critical in many areas of telecommunications, especially in GPS.
>(Valencia et al., Applied Physics Letters, 27 September 2004)
>
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End Quote of AIP Bulletin.

My method for communicating FTL using a statistical approach (i.e. beam
brightness) to quantum entanglement detection follows.

Description of method as proposed 11/5/03 on vortex under this thread name:
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A method of communication is proposed here that uses the instantaneous
teleportation of quantum state of entangled photons to communicate a signal
faster than light speed.  The method depends on the fact that when the
polarization state of one member of an entangled pair of photons is
determined, i.e. measured, the conjugate photon will then be measured in
the conjugate state.

The method consists of the following steps:

1. Use of an entangled photon generator which creates two channels of
entangled photons: the local channel and the communication channel. The
photons in the communication channel are conjugates of their entangled
counterparts in the local channel.   The polarization direction of
conjugate pairs is orthogonal.

2. A delay is provided in the local channel by use of a fiber delay loop or
other delaying mechanism such that a communication signal is only imposed
upon the local channel photons at about the time of but before receipt of
the paired communication channel photons at the destination.  The local
channel is assumed to be located entirely at the transmitting site.
Alternatively the entangled photon generator can be located at the half-way
point between sender and receiver, Alice and Bob, and beam one channel to
each.

3. Photons in the local channel, after sufficient delay, are routed through
one of two paths, the long path or the short path.  This switching can be
achieved using a fast electromechanical mirror.  In the long path the
photons are routed through a horizontal filter H1, then a diagonal filter
D1, then a vertical filter V1 and then through another horizontal filter
H2,  In the short path the local photons are directed through a horizontal
filter H3 and then a vertical filter V3.

4. Photons in the communication channel are passed through a vertical
polarized filter V4 at Bob's location and the remaining signal detected.
(Alternatively a horizontal filter could be used by Bob or Bob can separate
the communication channel beam into horizontal and vertically polarized
components using a calcite crystal and measure the comparative brightness
of the two.)

5. The timing of switching between the long and short paths of the local
channel is manipulated by Alice so as to send meaningful messages to Bob.

In the short path every local path photon is in effect measured by Alice as
being either horizontally or vertically polarized, and with a 0.5
probability of being either.  In fact, as an alternative to using
polarizing filters, Alice could actually separate the local beam into two
halves and actually measure individual photon polarizations or even just
relative beam brightness.  Half the photons are absorbed by H3 and thus
measured as vertical, and the remaining half are absorbed by V3 and thus
measured as horizontal.  Bob should detect 50/50 polarization on his end
when Alice is directing the local photons through the short path.

When the long path is used it is well known that the beam emerging from
filter V1 is not null and in fact has about a quarter of the brightness of
the original beam.  The beam emerging from V1, being vertically polarized,
is then fully absorbed by the subsequent H2 filter.  Since 50 percent of
the local photons are absorbed by H1 and thus detected as vertical, and yet
more of the photons are finally absorbed by H2 and thus detected as
vertically polarized,  most of the local beam is detected as vertically
polarized.  Bob should thus at a slightly later time detect most of the
conjugates as horizontally polarized.  Alice need do no actual photon
detection to achieve the communication.  Bob need do no individual photon
detection to achieve the communication.  The communication is achieved by
simply measuring beam brightness changes following polarization based
separation at Bob's location.  This has many advantages in both signal
reliability and device cost.

An experiment requiring the simplest possible message would involve sending
a bit (actually only a change of channel state) via a one-way FTL
communication channel and returning it via a second one-way return FTL
communication channel, and repeating this process to establish an
oscillation.  To demonstrate FTL communication it is then necessary to
transmit over a sufficient distance D that the oscillation frequency, f, is
faster than the oscillation frequency F = c/D that can be achieved by
light.  A 10 km communication link (each way) need only cycle faster than
about 15 kHz to break the light speed barrier.
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End description of my FTL method.

Regards,

Horace Heffner          


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