newedana wrote:
The energy emission taking place when orbital electron rings expand, can be observed in the case when chemical explosives such as TNT (trinitrotoluen) explodes. The outermost orbital electron rings of their component atoms contributing to combine them, expand only a little bit in this case of explosion, due to dissociation of TNT to form various kinds of gas molecules, such as H2O, CO2, and NO2 etc.
It is well known that the explosion of only about 7 kgs of uranium 235 produces an enormous energy equivalent to that emitted by explosion of TNT 20,000 metric tons. The mass ratio of these two explosive materials is about, 1 : 2.86x10^6.


If the orbital electron rings in K shell of uranium atom with radial parameter, say, γ=1/100, expands to be the orbital electron rings in K shell of newly created atoms, such as Pb that has radial parameter, say, γ=1/99.28, then the ratio of energy capacity of these two orbital electron rings becomes identical to the mass ratio, 2.86x10^6, as shown above when we estimate it with Eq.△E=E'[1/r^2 -1/(r+n)^2]^2. The difference of radial parameter between these two electron rings is negligibly small, or Δγ=1/99.28-1/100=1/13,789, but the ratio of their energy capacity is such enormous, as shown above. However, this energy emission comes only from the expansion of orbital electron rings in K shell of uranium 235. Other orbital electron rings in L, M, N,. . . .shells of uranium 235 should also have to expand their orbital radii emitting huge energies also as in the case of electron rings of K shell. Thus the explosion of only 7 kg of uranium 235 gives rise to producing such
a tremendous energy. newedanna wrote

Explain why the energy E released in uranium fission is related to the
mass lost in such a fission process, ***ACCORDING TO OBSERVATIONS***,
by E = mc^2.

Or shut up, you brain-dead idiot who doesn't care at all for
experimental evidence and can't face the real world.


Bye,
Bjoern