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![]() Newton ALEXANDER ABIAN,ARCHIMEDES PLUTONIUM a.k.a LUDWIG PLUTONIUM,OVE TEDENSTIG,NILS BÖRJESSON M IS the mass of a particle at distance R It's velocity is V. It is a COSMIC particle, and Hence :it obey HUBBLE'S LAW. (1) V=HR We multiply both sides by , M , giving : (2) MV=MHR MV is the MOTION p giving : (2) p=MHR Newton's second law of force,: f=p' "'" is the derivate. , giving : (3) f=M'HR+MH'R+MHR' f is the COSMIC force, it has TWO terms: (4) fgravity = -M.M1.G/R^2 Where M1 is the mass in a ball with radius R. and G is Newton's gravity constant, G; The second force is the COMOLOGICAL FORCE (5) fcosmologic = M.K.R Where K is the COMOLOGICAL CONSTANT giving : giving : (6) -M.M1.G/R^2+ M.K.R = M'HR+MH'R+MHR' ALEXANDER ABIAN GIVED THE FOLLOWING: TIME HAS INERTIA and some energy is lost to move Time forward E = mcc (Einstein) must be replaced by E = m(0) exp(-At) (Abian) ARCHIMEDES PLUTONIUM a.k.a LUDWIG PLUTONIUM GIVED THE FOLLOWING: RADIOACTIVE SPONTANEOUS ALPHA PARTICLE OR NEUTRON MATERIALIZATION OVE TEDENSTIG GIVED THE FOLLOWING: Our hypothesis is that a mass quantity of , dmt , is absorbed by a body of mass , m , during time , dt. During time , T , the absorbed mass constitutes the mass of the by itself, hence the time where the body has doubled its own mass. """""""""""""""""""""""""""""""" 7) ================== R = dma/(m.dt) ===================== Out hypothesis now is that R corresponds to Hubble's cosmical constant, H , having the same definition, namely the dimension -1 of frequency 1/t or s . NILS BÖRJESSON GIVED THE FOLLOWING: BROUWER BROWN SHOUS! EXPONETIAL: EXP(AT) A0 IS TIME FORWARD! EXPONETIAL: EXP(-AT) A0 IS TIME BACKWARD! Hence : M' CAN'T bee 0! EXPONETIAL: EXP(AT) A0 IS TIME FORWARD! EXPONETIAL: EXP(-AT) A0 IS TIME BACKWARD! E = m(0) exp(-At) Substitute + for - E = m(0) exp(+At) substitute m for E m = m(0) exp(+At) m'=+A m(0) exp(+At) m'=+A m substitute H for A! M'=+H.M. giving : (8) -M.M1.G/R^2+ M.K.R = H.M.HR+MH'R+MHR' DIVISION BY M: (9) -M1.G/R^2+ K.R = H.HR+H'R+HR' R' is the velocity V from (1) V=HR (10) -M1.G/R^2+ K.R = H.HR+H'R+HHR (11) -M1.G/R^2+ K.R = 2H.HR+H'R IF fgravity=0, then H'=0 giving : (12) [-M1.G/R^2=0]+ K.R = 2H.HR+[H'R=0] (13) + K.R = 2H.HR (14) + K = 2H.H giving : (15) -M1.G/R^2+ 2H.H.R = 2H.HR+H'R (16) -M1.G/R^2 = +H'R IF G IS CONSTANT: (17) G'=0 We make a summary of important formulae that have been obtained, from which the , can be calculated : """""""""""""""""""""""""""""" R'=HR +H'=-M1.G/R^3 M1'=+H.M1. G'=0 """""""""""""""""""""""""""""""""""2 giving : M1 ~ R M1=C.R +H'=- C.G/R^2 +H'H=- C.GR'/R^3 H^2/2+D/2= C.G/2/R^2 (R'/R)^2/2+D/2= C.G/2/R^2 (R')^2+D.R^2= C.G I WILL SOLVE this for D=0 and for D0 and for D0 """"""""""""""""""""""""""""""""" D=0 (R')^2= C.G R'=+SQRT(C.G) or R'=-SQRT(C.G) R=+SQRT(C.G).T+E or R=-SQRT(C.G).T+F THE SAME FOR THE MASS, BUT DIFFERENT CONSTANTS! """""""""""""""""""""""""""""""""""" """"""""""""""""""""""""""""""""""""""" D0 (R')^2+D.R^2= C.G R''+D..R= 0 giving : Oscillation With Time-Period=2.PI.SQRT(1/D) THE SAME FOR THE MASS, BUT DIFFERENT CONSTANTS! """""""""""""""""""""""""""""""""""""""""""""""""" """"" """"""""""""""""""""""""""""""""""""""""""" D0 (R')^2+D.R^2= C.G (R'')+DR= 0 D0 giving : Oscillation With IMAGINERY Time-Period=2.PI.SQRT(1/D) THE SAME FOR THE MASS, BUT DIFFERENT CONSTANTS! """""""""""""""""""""""""""""""""""""""""""""""""" """""""""""""" ALL THE FORMULAS ARE IF G IS CONSTANT! BUT BUT BUT BUT BUT!!!!!!!!!!!!!!!!!!!!!! |
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