Monday, July 17, 2006

Russian Psychotronic Weapons Systems? - Physical Principles
On The Physics of Psychotronic Weapons Systems

Begin forwarded message:


The nonlinear local ODLRO Landau-Ginzburg equation for the macro-quantum order parameter of the pumped coarse-grained electric dipole Frohlich collective mode emergent "More is different" order parameter is (neglecting random noise quasi-particle excitations of this effective Bose-Einstein condensate where "temperature" ~ 1/pump power like in a laser:

ihPsi,t = Ah^2Grad^2Psi + BPsi + C|Psi|^2Psi

Psi = Re^iS

The Hamilton-Jacobi equation is

S,t = A(GradS)^2 + B - Ah^2(A/R)Grad^2R + CR^2

Supplemented by local conservation of supercurrent

R^2,t + 2AGrad.(R^2GradS) = 0

However, the micro-quantum Born probability rule does not apply here.

The self-interacting term ~ R^2 will enforce phase rigidity along with the term ~ (GradS)^2.

There are different layers of mental information processing in the brain holographic phase field S.

Use the "wavelet" Wigner phase-space density notation where

S --> S(x,p)

p is the reciprocal scale of "ZOOM IN/OUT" resolution where different layers of information are encoded in different regions of (xp) symplectic 8D phase space of basic "areas". Note that x = (r,t) p = (P,E)

P = h/L

E = h/T

L & T are the space & time ZOOM resolution scales on which coarse/fine grained information is stored and processed in different "layers" simultaneously.

This is very crude and proper resolution-dependent wavelet signal processing analysis will be done later. The minimum p is the reciprocal scale of the entire cortex and the max p is ~ reciprocal ten nanometers.

Frohlich Coherence
The Frohlich effect is a paradigm of how quantum coherence can exist and play a physical role at biological scales.
Herbert Frohlich, one of the great pioneers in superstate physics, described a model of a system of coupled molecular oscillators in a heat bath, supplied with energy at a constant rate. When this rate exceeds a certain threshold then a condensation of the whole system of oscillators takes place into one giant dipole mode, similar to Bose-Einstein condensation. A coherent, nonlocal order emerges.
Because this effect takes place far from equilibrium, Frohlich coherence is in that sense related to the principles underlying the laser (another pumped, coherent system).
So what can this coherence accomplish? Frohlich emphasized the lossless transmission of energy from one "mode" to another...

How does it work?

Coherence is a matter of phase relationships, which are readily destroyed by almost any perturbation. For this reason superconducting and superfluid states of matter exist only in the relative absence of thermal agitation. However, such states in some sense exhibit only the simplest kind of phase relationships, and in particular ones which are coupled to the environment -
On the other hand, complex dynamical systems have subtle internal phase relationships, and in some cases the nature of the dynamics protects these relationships through feedback, amplification, etc., especially in the presence of a supply of energy.

Here is another kind of coherent structure, in what must be an infinite hierarchy of increasing complexity and subtlety: in complex dynamical spaces many kinds of coherence are possible...
Is the effect physically significant?

Yes. In such cases the physical dynamics which follow from quantum coherence can assume a significant role....

H. Frohlich, Long Range Coherence and Energy Storage in Biological Systems, Int. J. Quantum Chem., v.II, 641-649 (1968)

Biological systems are expected to have a branch of longitudinal electric modes in a frequency region between 10^11 and 10^12 per second... In section 2 it is shown quite generally that if energy is supplied above a certain mean rate to such a branch, then a steady state will be reached in which a single mode of this branch is very strongly excited. The supplied energy is thus not completely thermalized but stored in a highly ordered fashion. This order expresses itself in long-range phase correlations; the phenomenon has considerable similarity with the low temperature condensation of a Bose gas...

Bose condensation
Quantum brain

On Jul 16, 2006, at 9:29 PM, Jack Sarfatti wrote:
Whilst all of Max Tegmark's calculations are correct, they do not ask the correct question.
"The Question is: What is The Question?" John A. Wheeler who is Tegmark's mentor.
Nowhere in Max's paper does he mention PW Anderson's "More is different" except for a passing informal reference to superconductors, superfluids, macro-quantum Bose-Einstein condensates. None of Max's useful calculations have ODLRO in the lower order reduced density matrices whose "phase rigidity" is an effective barrier against the thermal decoherence mechanisms he mentions. Note that the qubits of the alpha-beta superpositions of the electrons in the dimers should not be considered as individual fragile quantum superpositions subject to the decoherence calculated by Tegmark.

Rather we have a STIFF macro-quantum ODLRO parameter of the form

PSI(x) = R(x)e^iS(x)

Where S(x) is the macroquantum relative phase between alpha and beta and

R(x)^2 ~ density of phase-locked dimers at x.

We really need to do a resolution-scale dependent "wavelet" analysis here - this is only a crude first toy model.

The mental information is HOLOGRAPHICALLY encoded in the STIFF STABLE MACRO-QUANTUM PHASE S(x) in which we use Herbert Frohlich's PUMPED collective electric dipole modes in which 1/Pump Power ~ effective temperature. Ordinary thermal decoherence of the Tegmark type is irrelevant.

On Jul 16, 2006, at 7:06 PM, wrote:

In a message dated 7/16/2006 10:39:19 A.M. Central Daylight Time, writes:
Cramer's handshake supplemented by signal nonlocality - in every case
of successful RV the subject learns the details of the target in the
future. This information is sent back in time in a self-consistent
"Novikov" loop. This conjecture is falsifiable, e.g. subject dies
before learning details of target yet the prediction is true.
Could be falsified by Price's RV of Semipalatinsk. Though he got feedback on his drawing of the crane, he insisted that the site had to do with development of technology for space travel, concerning which the intell evaluators unanimously disagreed. He died shortly thereafter. At the end of the cold war, however, it was found that his claim was correct.

Of course, you can save your hypothesis by saying that he got feedback after he died! :-)


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