https://www.youtube.com/watch?v=jZeHFNWFElk

Making Monopoles in the Lab

This is a good find.  The method to produce a analog magnetic monopole is
to get all the spins of the members of the condensate to point in the same
direction and overlap.  The Surface Plasmon Polariton is such a quantum
spin liquid that forms a spin condensate where all the spins of the
polaritons overlap. This SPP produces a monopole magnetic field in
simulation of a fundamental unitary monopole.

On Thu, Dec 10, 2015 at 5:50 PM, Axil Axil <janap...@gmail.com> wrote:

> The magic in Rydberg matter is not in the molecules themselves but how the
> molecules reformate EMF input to produce magnetic monopoles . The graphite
> like staking of a long stings of hexagon shaped plates produce EMF monopole
> magnetic projections. Water crystals have the same sting like structure of
> stacked graphite like plates and produce the same LENR results even though
> these water molecules feature both oxygen and hydrogen,.
>
> On Thu, Dec 10, 2015 at 4:47 PM, Jones Beene <jone...@pacbell.net> wrote:
>
>> Mark,
>>
>> It would not be a surprise if Holmlid et al - have gotten this detail (2.3
>> pm) wrong, but it seems like a minor point in the big picture.
>>
>> They could be sitting on the discovery of the century. IMO it is a waste
>> of time to dwell on that type of detail, when there is so much at stake
>> on the larger claim of MeV ions. If really there are MeV ions then why
>> not use your resources working on a foolproof method to show this, and
>> let the large labs worry about the spacing details sometime in the future
>> ?
>>
>> It strikes me that they could be overlooking easy ways to demonstrate and
>> characterize the ions, because:
>>
>> 1)      They are charged and high energy
>>
>> 2)      Therefore they can be contained, steered and focused with
>> magnetics
>>
>> 3)      They are of sufficient strength to create spallation and
>> secondary reactions in many targets
>>
>> 4)      The spallation signatures are known – neutrons are expected from
>> simple lead targets
>>
>> 5)      Many, many ways are available to characterize a focused beam of
>> MeV ions.
>>
>> 6)      I cannot help but label this as misguided - reminiscent of
>> counting the angels on the head of a pin…
>>
>>
>> Who cares about the exact spacing at this juncture. Prove the fast ions
>> and everyone will beat a path to your door !
>>
>> *From:* Mark Jurich
>>
>> A recent paper (article in press) has appeared (about a month ago?),
>> submitted just before the Olafsson talks in the SF Bay Area, a couple
>> months ago:
>>
>>
>>
>> *http://www.sciencedirect.com/science/article/pii/S0360319915304687*
>> <http://www.sciencedirect.com/science/article/pii/S0360319915304687>
>>
>>
>>
>> In it, the authors attempt to address an argument posed by some that an
>> Inter-nuclear Distance of 2.3 pm in D(0) is unphysical, and I thought I
>> would open this up to comment/debate on Vortex-L (section of paper
>> reproduced as best as possible, below):
>>
>>
>>
>> *   Contrary to expectation, the argument that the measured short
>> distances in D(0) (in general H(0)) are unphysical is sometimes met.  The
>> basic idea behind this argument appears to be that the inter-nuclear
>> Coulomb repulsion would prevent the clusters to reach such small
>> inter-nuclear distances.  Amazingly, the same argument is also put forward
>> for the electrons, which are said to repel each other strongly.  In Ref.
>> [1] these points are already answered: “A pair D-D or p-p contains two
>> electrons and two ions.  No inner electrons of course exist for hydrogen,
>> and thus the ions are bare protons or deuterons, of very small size
>> relative to the pm sized interparticle distances.  The pair-wise
>> interactions between the four particles, with the interaction distances of
>> similar size, are two repulsive terms (++ and -- ) and four attractive
>> terms (+- ).  Thus, such a pair increases its stability with shorter
>> distance scale as 1/r.  At a typical inter-particle distance of 2.3 pm, the
>> total electrostatic energy is of the order of 1 keV thus a bound state.
>> With different spin states for the two electrons, they may fill the same
>> space and one of the repulsive terms ( --) disappears effectively.  Thus,
>> the stability of a pair of atoms in the ultra-dense form is increased by
>> different electron spin states.”  Of course, the bound state energy of 1
>> keV is directly calculable from the Coulomb energy terms.*
>>
>>
>>
>> *   To clear the thinking, consider that each positive nuclei in the D-D
>> pair is closer to its electron, thus giving two almost neutral entities.
>> In that case, there are no repulsive forces of importance at all, and the
>> system can be shrunk at will, always keeping the attractive (+-) distances
>> smaller than the repulsive distances.  This means that there is no
>> electrostatic problem to form a D-D pair of pm size.  Such a D-D pair can
>> shrink transiently almost indefinitely to a neutral particle of nuclear
>> size.  Since the deuterons are bosons, and the electrons which are fermions
>> pair with different spins in the same volume, there is neither any quantum
>> mechanical effects which prevent the formation of a pair D-D in D(0).  It
>> must be remembered that the D(0) material is not a plasma but a condensed
>> material formed by pairs D-D attached together in chain clusters [1].  Such
>> clusters have the form D subscript(2N) with the D-D pairs rotating around
>> the central axis of the cluster [5].  A related problem is the nature of
>> the cluster bonding.  It is apparent from the numerous studies that D(0) is
>> in a stationary state, since otherwise the bond distance would vary
>> strongly in the experiments.  That D(0) is in a stationary state means that
>> the applicable Heisenberg uncertainty relation is (Delta E)(Delta t) >=
>> h-bar/2, with Delta t large (at least seconds - weeks [34]) and thus Delta
>> E small. Thus, there is no fundamental quantum mechanical effect which
>> prevents the formation of stable D(0) with its 2.3 pm bond distances.*
>>
>>
>>
>> *[1] Holmlid L. Excitation levels in ultra-dense hydrogen p( 1) and d( 1)
>> clusters: structure of spin-based Rydberg Matter. Int J Mass Spectrom
>> 2013;352:1-8.*
>>
>> *[5] Holmlid L. Experimental studies and observations of clusters of
>> Rydberg matter and its extreme forms. J Clust Sci 2012;23:5-34.*
>>
>> *[34] Badiei S, Andersson PU, Holmlid L. Production of ultra-dense
>> deuterium, a compact future fusion fuel. Appl Phys Lett 2010;96:124103.*
>>
>>
>>
>> Mark Jurich
>>
>
>

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