$ quanta scale invariance
[RAVEN.wpd]; < see RAVEN.jpg >
One SERiAL index, of OBSERVED scale invariance, follows:
(h + nA*hbar) (2*pi + nA) (X + nA*Y)
-- -- -- -- =3D -- --- -- =3D -- -- -- =3D Ni
h 2*pi X
Planck h ; LOCAL scale ; ..and each WAY BEYOND.!!
( Fits a FULL RANGE of Fundamental Physical Constants. )
GENERALLY, any CASE for which the quantity X =3D 2*pi*Y.!!
MOLAR constant Ra =3D Na*k =3D F*k / {e} =3D Cg*[S] =3D 2*(pi + 1).
PLANCK's constant, h =3D 2*pi*hbar =3D k*{e}*c -> jOULE*second.
[Ra / 2*pi =3D (pi + 1) / pi =3D (h + 2*hbar) / h =3D Rx / hbar].
Then:.. (h + nA*hbar) / h
=3D (2*pi + nA) / 2*pi
=3D 2*pi*Ri / h
=3D Ri / hbar
=3D ni*Na*k / 2*pi
=3D ni*Ra / 2*pi ..Planck STATiSTiCAL flux.
So:.. Ra*(PLANCK TEMPERATURE ..in degrees Tp)
=3D ni*Ra*(PLANCK Temperature UNiT, degree Tp)
=3D (kinetic energy)*(PLANCK Tp)*[entropy] / LaGrangian
=3D (PLANCK Tp)*[entropy]*(complexity)
=3D (Tp)*[S]*Cg.
Therefore 10^29*F*hbar*Tp =3D 1*(Deg KELViN Temperature K).
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TiME 09:51iPMtue13sep2005; ><> ><> ><> ><> =A9 B A STUCKLESS.
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