Cold fusion according to Fleischmann and Pons (FP) described in p81 of Peat’s ‘Cold Fusion: The Making of a Scientific Controversy’ is deuterium plus deuterium equal Helium-4 plus energy (D+D®He+energy). They considered this as a ‘radiationless’ form of energy production. However, in the subnuclear domain of quarks and gluons and deeper still into the infinitesimal domain of quantum space-time, lattice fusion of space-time charges are truly temperature independent but at most only density dependent. This space-time charge density is inversely proportional to the lattice dimensions multiples of Planck length. As a science of course it must be supported by experiments. As an art it can simply be supported by dynamic geometries and plausible logical arguments based on ratio and proportions of rational quantities where and when the topological non-Euclidean structures of the small pictures are used to stitch the tapestries of the Euclidean big pictures. This is more critical if they are one-sided Möbius topologies.
At the outset, it is necessary to state without proof that there are two basic units of space-time charges: H+ and H-. In a physico-mathematical sense, they are simply symmetric Hadamard matrices representing the squares of energy. Pure mathematics can easily show that these matrices are embedded in a sieve of Diophantus. These premises replace gluons by eight directional invariance properties: RUF, RUB, RDF, RDB, LUF, LUB, LDF, and LDB where R is right, L is left, U is up, D is down, F is forward, and B is backward. Odd multiples of H+ and H- form fermions. Even multiples form bosons. Varying matrix orders relate to varying physical mass while (1/6) multiples of sieve matrix inverses give the space-time charge value of H+ as (+1/6) and (-1/6) for H- independent of the matrix order. At the least this help explained the relativistic invariance of electric charge for all elementary particles. The surrounding space-time charges of the quantum vacuum are grouped into either odd H+ even H- or even H+ odd H-. The odd lattices of the vacuum allow the relative motions of the even lattices. Absolute stability is achieved for all 8H multiples: proton, electron, and photon. The FP process implies four 38H deuterium lattices fused into the noble stability 152H lattice of helium gas. However, theory allows energy loans from the vacuum multiples of 12H lattices. The energy loan sequence is given by 2, 5, 8, 11, 14, 17, 20, 23, 26, 29… 3 increments between steps. On the other hand, 19 molecules of hydrogen gas by lattice fusion produce 6 helium gas molecules.


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