On Oct 27, 2011, at 4:49 AM, Roarty, Francis X wrote:
On Thurs Oct 27, 2011 Horace said [snip] It does not seem credible
the energy from a Ni-H reaction, at least
in the form of one gamma per reaction, provides any explanation for
1 MW of heat, if that thermal power is in fact achieved.[/snip]
Horace,
Assuming the thermal power is in fact achieved, and the reaction
is not Ni-H, what do you feel is the next most credible theory ?
Fran
A Ni-H or even p-e-p nuclear interaction catalyzed by a Ni nucleus is
not ruled out given there is a mechanism to disperse the nuclear
energy in small increments and avoid radioactive products.
I think the reaction begins with a Ni electron being momentarily
delayed in the Ni nucleus in a deflated state interaction with a
proton or quark, as defined here:
http://www.mta online.net/~hheffner/FusionUpQuark.pdf
http://mtaonline.net/~hheffner/DeflateP1.pdf
This provides the Ni nucleus with a very large magnetic moment, and
magnetic gradient, which permits it to be the target of tunneling of
deflated state hydrogen from the lattice. This results in multiple
hydrogen nuclei present in the Ni nucleus, and a highly de-energized
Ni-H deflated nucleus cluster, with multiple trapped electrons which
then radiate energy or transfer it directly to k-shell electrons via
near field interactions. Various apparently non-radioactive products
are thereby made feasible. Non-radioactive products are the branches
nature prefers because they are the least energy products.
It is notable that no nuclear reaction may result from a given Ni-H
deflated cluster, and yet nuclear heat, in the form of zero point
energy, is released and then replenished by the zero point field
after the cluster breaks up. See:
http://mta online.net/~hheffner/NuclearZPEtapping.pdf
Discussion of this could be very academic if there is in fact no
excess heat from the Rossi experiments. I am hoping to write a FAQ on
deflation fusion, but have not had the time.
I will be happy to discuss this at a later time.
Best regards,
Horace Heffner
http://www.mta online.net/~hheffner/
