The Hyperspace theory whith Quantum Field theory.docx (265,9 kB)

 

The Hyperspace theory whith

Quantum Field theory

 In this reworked and extended version of the Hyper space theory I will introduce my 4dimensional quantum field theory that apply in our 4space and in the parallel 4spaces , this theory says that everything is light in 4dimensions because that the formula for the energy of a particle Wp=hf4 is true for every particle in our 4space and not only for photons (corresponding relationship is the case in the parallel 4spaces) massive particles are propably closed waves in 3dimensions (but open waves in the 4:th dimension) that looks like some kind of twistorfield (see the picture ”twistorfield”) and only exists in some quantized frequencies (energies) while light and electrogravitationparticles (photons and gravitophotons) are open waves that can have any frequency.

Constants: Lightspeed in vacuum: c=2,99792458¤108[m/s] , 

Magnetical constant: µ0=4π¤10-7[Vs/Am] , 

Electrical constant ϵ0=8,85418782¤10-12[As/Vm] , 

Planck’s constant: h=6,626076¤10-34[Js].

 

It exists parallel universes(4spaces) whit higher lightspeed than our own universe , in these universes the standard lightspeed and 4velocity is c’= Nc where c is the standard lightspeed and N is an integer number (whole number) that is called the hyper factor (that is 1 in our universe). 

The 4velocity in our universe(4space) in our 4space the following is true: 

v2+vct2=vx2+vy2+vz2+vt2=c2       c=(vx;vy;vz;vt)

v2=vx2+vy2+vz2        v=(vx;vy;vz)

in corresponding way the following must be true for the parallel universes: 

v’2+v’ct2=v’x2+v’y2+v’z2+v’t2=c’2=N2c2        c’=Nc=(v’x;v’y;v’z;v’t)

v’2=v’x2+v’y2+v’z2=N2v2        v’=(v’x;v’y;v’z)

 

hence it follows that if the 4velocity has the same direction in our universe as in the parallel universe (which it becomes for an object that is transferred  to hyperspace) hence the following is true:

v’/v=v’x/vx=v’y/vy=v’z/vz=v’t/vt=c’/c=N 

Hence it follows that v’x=Nvx   v’y=Nvy   v’z=Nvz   v’t=Nvt   Where v’ is the space velocity in the parallel universe ,  v’x is the x-component of the 4velocity in the parallel universe , v’y is the y-component of the 4velocity in the parallel universe , v’z is the z-component of the 4velocity in the parralel universe and v’t is the component of the 4velocity in the time dimension of the parallel universe.

v is the space velocity in our universe , vx is the x-component of the 4velocity in our universe , vy is the y-component of the 4velocity in our universe , vz is the z-component of the 4velocity in our universe and vt is the component of the 4velocity in the time dimension of our universe.

dx’=dx     dy’=dy    dz’=dz    dT’=dT/N     dt’=dt/N

Where dx’=dx is the smallest possible length in x-direction in both our universe and in the parrallel universes , where dy’=dy is the smallest possible length in y-direction in both our universe and in the parrallel universes , where dz’=dz is the smallest possible length in z-direction in both our universe and in the parrallel universes , dT’ is the smallest possible own time interval in the parallel universe , dT is the smallest possible own time interval in our universe , dt’ is the smallest possible coordinate time interval in the parallel universe and dt is the smallest possible coordinate time interval in our universe. 

mp=qpU/c2=Wp/c2=hf4p/c2=h/(λ4pc)=p4p/c       qp=hf4p/U  Where mp is the mass of the particle , qp is the charge of the particle, Wp is the energy of the particle, h is planck’s constant , f4p is the 4quantum wave frequency of the particle , λ4p is the 4quantum wavelength of the particle and p4p is the 4momentum of the particle (in standard space).

p3p=mpv=Wpv/c2=qpUv/c2=p4pv/c=hf4pv/c2=(hv)/(λ4pc)=h/λ3p

p4p=mpc=Wp/c=qpU/c=hf4p/c=h/λ4p

pxp=mpvx=Wpvx/c2=qpUvx/c2=p4pvx/c=hf4pvx/c2=(hvx)/(λ4pc)=h/λxp

pyp=mpvy=Wpvy/c2=qpUvy/c2=p4pvy/c=hf4pvy/c2=(hvy)/(λ4pc)=h/λyp

pzp=mpvz=Wpvz/c2=qpUvz/c2=p4pvz/c=hf4pvz/c2=(hvz)/(λ4pc)=h/λzp

pctp=mpvt=Wpvt/c2=qpUvt/c2=p4pvt/c=hf4pvt/c2=(hvt)/(λ4pc)=h/λctp

p3p2=pxp2+pyp2+pzp2           p4p2=p3p2+pctp2=pxp2+pyp2+pzp2+pctp2           p3p=(pxp;pyp;pzp)     p4p=(pxp;pyp;pzp;pctp)

Where p3p is the particles momentum in space , pxp is the x-component of the particles momentum , pyp is the y-component of the particles momentum , pzp is the z-component of the particles momentum and pctp is the particles momentum component in the time dimension (in our universe).

λ4p=h/p4p=h/(mpc)=hc/(qpU)=hc/Wp

λ3p=h/p3p=hc/(p4pv)=λ4pc/v

λxp=h/pxp=hc/(p4pvx)=λ4pc/vx

λyp=h/pyp=hc/(p4pvy)=λ4pc/vy

λzp=h/pzp=hc/(p4pvz)=λ4pc/vz

λctp=h/pctp=hc/(p4pvt)=λ4pc/vt

λ3p-2=λxp-2+λyp-2+λzp-2         λ4p-2=λ3p-2+λctp-2=λxp-2+λyp-2+λzp-2+λctp-2    

λ3p-1=(λxp-1;λyp-1;λzp-1)       λ4p-1=(λxp-1;λyp-1;λzp-1+λctp-1)

Where λ3p is the quantum wavelength of the particle in space ,  λxp is the quantum wavelength of the particle in x-direction , λyp is the quantum wavelength of the particle in y-direction , λzp is the quantum wavelength of the particle in z-direction and λctp is the quantum wavelength of the particle in the time dimension. As you can see from the equations above the quantum wavelengths inverses are vectors , this also means that for a particle that stands still in space the space wavelength becomes infinite and for a particle that stands still in one dimension the wavelength in this dimension becomes infinite it is in all places in this dimension at once.  A possible way to ascend could be that make every particle that is part of you completelly  stop moving in space then the particles and youself would get an infinite space wavelength and you would be in all places in this universe simultaneously ,  if you also would let some particles that is part of you travel with lightspeed in a space dimension these particles would get infinite wavelength in time and in the two space dimensions perpendicular to the direction of travel , if ones consciousness was spread on these particles and totally stillstanding particles whit infinite space wavelengths you would be one whit our 4space that is our universe and be on all places and times simultaneously then you have ascended one level higher.

c=f4pλ4p        f4p=c/λ4p=cp4p/h=mpc2/h=qpU/h=Wp/h

v=f3pλ3p           f3p=v/λ3p=v2/(λ4pc)=(v2/c2)f4p 

vx=fxpλxp           fxp=vx/λxp=vx2/(λ4pc)=(vx2/c2)f4p 

vy=fypλyp           fyp=vy/λyp=vy2/(λ4pc)=(vy2/c2)f4p 

vz=fzpλzp           fzp=vz/λzp=vz2/(λ4pc)=(vz2/c2)f4p 

vt=fctpλctp           fctp=vt/λctp=vt2/(λ4pc)=(vt2/c2)f4p 

f3p=fxp+fyp+fzp       f4p=f3p+fctp=fxp+fyp+fzp+fctp

Where f3p is the quantum wave frequency of the particle in space , fxp is the quantum wave frequency of the particle in x-direction , fyp is the quantum wave frequency of the particle in y-direction , fzp is the quantum wave frequency of the particle in z-direction and fctp is the quantum wave frequency of the particle in the time dimension. ( in our universe) as you see the 4quantum wave frequency is the (scalar) sum of the quantum wave frequensies in the 4dimensions.

Wp=hf4p=qpU=mpc2=p4pc       Wp=ctWp+SWp=ctWp+xWp+yWp+zWp          

 SWp=xWp+yWp+zWp

SWp=Wpv2/c2=mpv2=p3pv=hf3p

xWp=Wpvx2/c2=mpvx2=pxpvx=hfxp

yWp=Wpvy2/c2=mpvy2=pypvy=hfyp

zWp=Wpvz2/c2=mpvz2=pzpvz=hfzp

ctWp=Wpvt2/c2=mpvt2=pctpvt=hfctp

Where SWp is the space motion energy of the particle , xWp is the particles motion energy in x-direction , yWp is the particles motion energy in y-direction , zWp is the particles motion energy in z-direction and ctWp is the time (zero point) energy of the particle (in our universe).

p4=∑p4p=∑(h/λ4p)=∭(ρ0U/c)dxdydz=∭(¤c)dxdydz=W/c

p3=∑p3p=∑(h/λ3p)=∭(ρ0Uv/c2)dxdydz=∭(¤v)dxdydz=∭(Pv/c2)dxdydz

px=∑pxp=∑(h/λxp)=∭(ρ0Uvx/c2)dxdydz=∭(¤vx)dxdydz=∭(Pvx/c2)dxdydz

py=∑pyp=∑(h/λyp)=∭(ρ0Uvy/c2)dxdydz=∭(¤vy)dxdydz=∭(Pvy/c2)dxdydz

pz=∑pzp=∑(h/λzp)=∭(ρ0Uvz/c2)dxdydz=∭(¤vz)dxdydz=∭(Pvz/c2)dxdydz

pct=∑pctp=∑(h/λctp)=∭(ρ0Uvt/c2)dxdydz=∭(¤vt)dxdydz=∭(Pvt/c2)dxdydz

p32=px2+py2+pz2        p42=p32+pct2=px2+py2+pz2+pct2

p3=(px;py;pz)       p4=(px;py;pz;pct)      P=d3W/(dxdydz)

Where p4 is the 4momentum of an object in standard space , p3 is the momentum of an object in standard space , px is the x-component of the momentum , py is the y-component of the momentum , pz is the z-component of the momentum and pct is the time momentum of an object in standard space and P is the pressure (spacetime energy/volume).

W=∑Wp=∑(hf4p)=∭(ρ0U)dxdydz=∭(¤c2)dxdydz=∫Fxdx+∫Fydy+∫Fzdz+∫Fctcdt

SW=∑SWp=∑hf3p

xW=∑xWp=∑hfxp=∫xFydy+∫xFzdz+∫xFctcdt

yW=∑yWp=∑hfyp=∫yFxdx+∫yFzdz+∫yFctcdt

zW=∑zWp=∑hfzp=∫zFxdx+∫zFydy+∫zFctcdt

ctW=∑ctWp=∑hfctp=∫ctFxdx+∫ctFydy+∫ctFzdz

SW=xW+yW+zW        W=SW+ctW=xW+yW+zW+ctW

Where W is the energy of an object , SW is the space motion energy of an object , xW is the motion energy of an object in x-direction , yW is the motion energy of an object in y-direction , zW is the motion energy of an object in z-direction and ctW is the time (zero point) energy of an object (in our universe).

F4p=dp4p/dT=d(mpc)/dT=mp(dc/dT)+c(dmp/dT)      F4p=qpE4 

F3p=dp3p/dT=d(mpv)/dT=mp(dv/dT)+v(dmp/dT)      F3p=qpE3 

Fxp=dpxp/dT=d(mpvx)/dT=mp(dvx/dT)+vx(dmp/dT)      Fxp=qpEx=qp(∫(d(Esxcdt)/cdT)-∫(d(Byxdy)/dT-∫(d(Bzxdz)/dT=qp(vtEsx/c+∫(dEsx/(cdT))cdt-vyByx-∫(dByx/dT)dy-vzBzx-∫(dBzx/dT)dz) 

Fyp=dpyp/dT=d(mpvy)/dT=mp(dvy/dT)+vy(dmp/dT)      Fyp=qpEy=qp(∫(d(Esycdt)/cdT)-∫(d(Bxydx)/dT-∫(d(Bzydz)/dT=qp(vtEsy/c+∫(dEsy/(cdT))cdt-vxBxy-∫(dBxy/dT)dx-vzBzy-∫(dBzy/dT)dz) 

Fzp=dpzp/dT=d(mpvz)/dT=mp(dvz/dT)+vz(dmp/dT)      Fzp=qpEz=qp(∫(d(Eszcdt)/cdT)-∫(d(Bxzdx)/dT-∫(d(Byzdy)/dT=qp(vtEsz/c+∫(dEsz/(cdT))cdt-vxBxz-∫(dBxz/dT)dx-vyByz-∫(dByz/dT)dy) 

Fctp=dpctp/dT=d(mpvt)/dT=mp(dvt/dT)+vt(dmp/dT)      Fctp=qpEct=qp(∫(d(Bxctdx)/dT)+∫(d(Byctdy)/dT+∫(d(Bzctdz)/dT=qp(vxBxct+∫(dBxct/dT)dx+vyByct+∫(dByct/dT)dy+vzBzct+∫(dBzct/dT)dz) 

F3p2=Fxp2+Fyp2+Fzp2       F4p2=F3p2+Fctp2=Fxp2+Fyp2+Fzp2+Fctp2

F3p=(Fxp;Fyp;Fzp)        F4p=(Fxp;Fyp;Fzp;Fctp)

Where F4p is the force on the particle and F3p is the force on the particle in the space dimensions , Fxp is the x-component of the force on the particle , Fyp is the y-component of the force on the particle , Fzp is the z-component of the force on the particle and Fctp is the time component of the force on the particle (in our universe).

F4=∑F4p=dp4/dT=∭(d(¤c)/dT)dxdydz=∭(¤(dc/dT))dxdydz+∭(c(d¤/dT))dxdydz       F4=∭(ρ0E4)dxdydz

F3=∑F3p=dp3/dT=∭(d(¤v)/dT)dxdydz=∭(¤(dv/dT))dxdydz+∭(v(d¤/dT))dxdydz       F3=∭(ρ0E3)dxdydz

Fx=∑Fxp=dpx/dT=∭(d(¤vx)/dT)dxdydz=∭(¤(dvx/dT))dxdydz+∭(vx(d¤/dT))dxdydz       Fx=ctFx+yFx+zFx=∭(ρ0Ex)dxdydz=∭(ρ0(vtEsx/c+∫(dEsx/(cdT))cdt-∫(dByx/dT)dy-∫(dBzx/dT)dz)dxdydz-∭(jyByx)dxdydz-∭(jzBzx)dxdydz

Fy=∑Fyp=dpy/dT=∭(d(¤vy)/dT)dxdydz=∭(¤(dvy/dT))dxdydz+∭(vy(d¤/dT))dxdydz       Fy=ctFy+xFy+zFy=∭(ρ0Ey)dxdydz=∭(ρ0(vtEsy/c+∫(dEsy/(cdT))cdt-∫(dBxy/dT)dx-∫(dBzy/dT)dz)dxdydz-∭(jxBxy)dxdydz-∭(jzBzy)dxdydz

Fz=∑Fzp=dpz/dT=∭(d(¤vz)/dT)dxdydz=∭(¤(dvz/dT))dxdydz+∭(vz(d¤/dT))dxdydz       Fz=ctFz+xFz+yFz=∭(ρ0Ez)dxdydz=∭(ρ0(vtEsz/c+∫(dEsz/(cdT))cdt-∫(dBxz/dT)dx-∫(dByz/dT)dy)dxdydz-∭(jxBxz)dxdydz-∭(jyByz)dxdydz

Fct=∑Fctp=dpct/dT=∭(d(¤vt)/dT)dxdydz=∭(¤(dvt/dT))dxdydz+∭(vt(d¤/dT))dxdydz       Fct=xFct+yFct+zFct=∭(ρ0Ect)dxdydz=∭(ρ0(∫(dBxct/dT)dx +∫(dByct/dT)dy+∫(dBzct/dT)dz)dxdydz+∭(jxBxct)dxdydz+∭(jyByct)dxdydz+∭(jzBzct)dxdydz

F32=Fx2+Fy2+Fz2       F42=F32+Fct2=Fx2+Fy2+Fz2+Fct2

F3=(Fx;Fy;Fz)       F4=(Fx;Fy;Fz;Fct)

Where F4 is the force and F3 is the force in the space dimensions , Fx is the x-component of the force , Fy is the y-component of the force , Fz is the z-component of the force and Fct is the force component in the time dimension (in our universe) E4 is the 4dimensional electrical field , E3 is the electrical field in the space dimensions , Ex is the x-component of the electric field , Ey is the y-component of the electric field , Ez is the z-component of the electric field , Ect is the electrical field in the time dimension ,  jx is the x-component of the current density ,  jy is the y-component of the current density , jz is the z-component of the current density , ¤ is the mass density and ρ0 is the charge density , Esx/c is the electrostatical field/c in x-direction , Esy/c is the electrostatical field/c in y-direction , Esz/c is the electrostatical field/c in z-direction , Bxy is the magnetical field in the y-direction from currents flowing in x-direction , Bxz is the magnetical field in the z-direction from currents flowing in x-direction , Byx is the magnetical field in the x-direction from currents flowing in y-direction , Byz is the magnetical field in the z-direction from currents flowing in y-direction , Bzx is the magnetical field in the x-direction from currents flowing in z-direction , Bzy is the magnetical field in the y-direction from currents flowing in z-direction (all magnetical fields is whit straight field lines , for translation to classical ring-shaped field lines see ”comparison between euclidean 4dimensional electromagnetism and common electromagnetism”) Bxct is the magnetical field in the time dimension from currents flowing in x-direction , Byct is the magnetical field in the time dimension from currents flowing in y-direction and Bzct is the magnetical field in the time dimension from currents flowing in z-direction (in our universe).

 

 

Below the corresponding equations for the parallel 4spaces comes , after that I will talk about photon and gravitophoton emission and capture to explain force effect between charges and electrogravitation and transfer to hyperspace. 

m’p=q’pU’/c’2=W’p/c’2=h’f*4p/c’2=h’/(λ4pc’)=p’4p/c’       q’p=h’f*4p/U’  

Where m’p is the mass of the particle , q’p is the charge of the particle , W’p is the energy of the particle , h’=h/N is the equivalent of planck’s constant in hyperspace , f*4p is the 4quantum wave frequency of the particle , λ4p is the 4quantum wavelength of the particle and p’4p is the 4momentum of the particle (in hyperspace). Derivation of quantities in hyperspace: because c’=Nc and λ’=λ and Wp’=Wp and U’=NU (this is derived later in the article) becomes

c’=f*λ     and    c=fλ becomes  f=c/λ and f*=c’/λ=Nc/λ=Nf    f*=Nf     Nc=Nfλ

Wp=hf and  Wp=h’f* becomes h’=hf/f*=hf/Nf=h/N    h’=h/N

Wp=mpc2 and Wp=m’pc’2 becomes m’p=mpc2/c’2=mpc2/(N2c2)=mp/N2     m’p=mp/N2

Wp=qpU and Wp=q’pU’ becomes q’p=qpU/U’=qpU/(NU)=qp/N      q’p=qp/N

 Where λ=λ’ is the 4quantum wavelength in both our universe and the hyperspace and f is the frequency in our universe and f* is the frequency in the hyperspace (It is because f*=Nf that the hyperspace is called  the higher vibrations of reality or the cosmic overtones) U is the electrical potential in our universe and U’ is the electrical potential in the hyperspace.

p’3p=m’pv’=Wpv’/c’2=q’pU’v’/c’2=p’4pv’/c’=h’f*4pv’/c’2=(h’v’)/(λ4pc’)=h’/λ3p=p3p/N           p’3p=p3p/N

p’4p=m’pc’=W’p/c’=q’pU’/c’=h’f*4p/c’=h’/λ4p=p4p/N

p’xp=m’pv’x=Wpv’x/c’2=q’pU’v’x/c’2=p’4pv’x/c’=h’f*4pv’x/c’2=(h’v’x)/(λ4pc’)=h’/λxp=pxp/N             p’xp=pxp/N

p’yp=m’pv’y=Wpv’y/c’2=q’pU’v’y/c’2=p’4pv’y/c’=h’f*4pv’y/c’2=(h’v’y)/(λ4pc’)=h’/λyp=pyp/N            p’yp=pyp/N   

p’zp=m’pv’z=Wpv’z/c’2=q’pU’v’z/c’2=p’4pv’z/c’=h’f*4pv’z/c’2=(h’v’z)/(λ4pc’)=h’/λzp=pzp/N            p’zp=pzp/N

p’ctp=m’pv’t=W’pv’t/c’2=q’pU’v’t/c’2=p’4pv’t/c’=h’f*4pv’t/c’2=(h’v’t)/(λ4pc’)=h’/λctp=pctp/N             p’ctp=pctp/N

p’3p2=p’xp2+p’yp2+p’zp2           p’4p2=p’3p2+p’ctp2=p’xp2+p’yp2+p’zp2+p’ctp2           p’3p=(p’xp;p’yp;p’zp)     p’4p=(p’xp;p’yp;p’zp;p’ctp)     p’4p=p4p/N

Where p’3p is the momentum of the particle in the space dimensions , p’xp is the x-component of the momentum of the particle , p’yp is the y-component of the momentum of the particle , p’zp is the z-component of the momentum of the particle and p’ctp is the particles momentum component in the time dimension (in hyperspace). You can see from this that the momentum in hyperspace is equivalent to corresponding momentum in standard space/N

λ’4p=h’/p’4p=h’/(m’pc’)=h’c’/(q’pU’)=h’c’/Wp=hN/(Np4p)=h/p4p=λ4p   λ’4p=λ4p

λ’3p=h’/p’3p=h’c’/(p’4pv’)=λ4pc’/v’=λ4pNc/(Nv)=λ4pc/v=λ3p       λ’3p=λ3p

λ’xp=h’/p’xp=h’c’/(p’4pv’x)=λ4pc’/v’x=λ4pNc/(Nvx)=λ4pc/vx=λxp       λ’xp=λxp

λ’yp=h’/p’yp=h’c’/(p’4pv’y)=λ4pc’/v’y=λ4pNc/(Nvy)=λ4pc/vy=λyp       λ’yp=λyp

λ’zp=h’/p’zp=h’c’/(p’4pv’z)=λ4pc’/v’z=λ4pNc/(Nvz)=λ4pc/vz=λzp       λ’zp=λzp

λ’ctp=h’/p’ctp=h’c’/(p’4pv’t)=λ4pc’/v’t=λ4pNc/(Nvt)=λ4pc/vt=λctp       λ’ctp=λctp

λ’3p-2=λ’xp-2+λ’yp-2+λ’zp-2         λ’4p-2=λ’3p-2+λ’ctp-2=λ’xp-2+λ’yp-2+λ’zp-2+λ’ctp-2    

λ’3p-1=(λ’xp-1;λ’yp-1;λ’zp-1)       λ’4p-1=(λ’xp-1;λ’yp-1;λ’zp-1+λ’ctp-1)

Where λ’3p is the quantum wavelength of the particle in space ,  λ’xp is the quantum wavelength of the particle in x-direction , λ’yp is the quantum wavelength of the particle in y-direction , λ’zp is the quantum wavelength of the particle in z-direction and λ’ctp is the quantum wavelength of the particle in the time dimension (in hyperspace). As you can see from the equations above the quantum wavelength in hyperspace is the same as corresponding quantum wavelength in standard space. If you transfer particles to all the parallel 4spaces and have left some in our universe and let there be at least two particles in every 4space one completely stillstanding and one that is moving whit the lightspeed of the 4space in one of the space dimensions then you would in every 4space have one particle that has infinite wavelength in space (is on every place at once) and one particle that has infinite wavelength in time dimension and the dimensions perpendicular to the direction of motion (is in every time at once) , If you let one’s consciousness to be spread across all of these particles one will be on all places and times in all 4spaces at once , one has become one whit the cosmos and have ascended to the highest level.

c’=f*4pλ4p        f*4p=c’/λ4p=c’p’4p/h’=m’pc’2/h’=q’pU’/h’=W’p/h’=Nc/λ4p=Nf4p        f*4p=Nf4p

v’=f*3pλ3p           f*3p=v’/λ3p=v’2/(λ4pc’)=(v’2/c’2)f*4p=((Nv)2/(Nc)2)Nf4p=(v2/c2)Nf4p=Nf3p      f*3p=Nf3p 

v’x=f*xpλxp           f*xp=v’x/λxp=v’x2/(λ4pc’)=(v’x2/c’2)f*4p=((Nvx)2/(Nc)2)Nf4p=(vx2/c2)Nf4p=Nfxp      f*xp=Nfxp 

v’y=f*ypλyp           f*yp=v’y/λyp=v’y2/(λ4pc’)=(v’y2/c’2)f*4p=((Nvy)2/(Nc)2)Nf4p=(vy2/c2)Nf4p=Nfyp      f*yp=Nfyp 

v’z=f*zpλzp           f*zp=v’z/λzp=v’z2/(λ4pc’)=(v’z2/c’2)f*4p=((Nvz)2/(Nc)2)Nf4p=(vz2/c2)Nf4p=Nfzp      f*zp=Nfzp  

v’t=f*ctpλctp           f*ctp=v’t/λctp=v’t2/(λ4pc’)=(v’t2/c’2)f*4p=((Nvt)2/(Nc)2)Nf4p=(vt2/c2)Nf4p=Nfctp      f*ctp=Nfctp  

f*3p=f*xp+f*yp+f*zp       f*4p=f*3p+f*ctp=f*xp+f*yp+f*zp+f*ctp

Where f*3p is the quantum wave frequency of the particle in space , f*xp is the quantum wave frequency of the particle in x-direction , f*yp is the quantum wave frequency of the particle in y-direction , f*zp is the quantum wave frequency of the particle in z-direction and f*ctp is the quantum wave frequency of the particle in the time dimension. ( in hyperspace) Even here the 4frequency is the (scalar) sum of the frequencies in the 4 dimensions in the parallel 4space. Of these equations you can see that the frequency in the hyperspace är is the hyper factor times corresponding frequency in our universe and because of that the hyperspace is often called the cosmic overtones or the higher vibrations of reality.

W’p=h’f*4p=q’pU’=m’pc’2=p’4pc’=Wp       W’p=Wp W’p=ctW’p+SW’p=ctW’p+xW’p+yW’p+zW’p          

 SW’p=xW’p+yW’p+zW’p

SW’p=W’pv’2/c’2=m’pv’2=p’3pv’=h’f*3p=SWp       SW’p=SWp

xW’p=W’pv’x2/c’2=m’pv’x2=p’xpv’x=h’f*xp=xWp      xW’p=xWp

yW’p=W’pv’y2/c’2=mpv’y2=p’ypv’y=h’f*yp=yWp      yW’p=yWp

zW’p=W’pv’z2/c’2=m’pv’z2=p’zpv’z=h’f*zp=zWp       zW’p=zWp

ctW’p=W’pv’t2/c’2=m’pv’t2=p’ctpv’t=h’f*ctp=ctWp      ctW’p=ctWp

Where SW’p is the space motion energy of the particle , xW’p is the particles motion energy in x-direction , yW’p is the particles motion energy in y-direction , zW’p is the particles motion energy in z-direction and ctW’p is the time (zero point) energy of the particle. (in hyperspace) As you can see from the equations the energy of a particle in hyperspace is the same as the energy for an identical particle in standard space.

p’4=∑p’4p=∑(h’/λ4p)=∭(ρ’0U’/c’)dxdydz=∭(¤’c’)dxdydz=W/c’=p4/N     p’4=p4/N

p’3=∑p’3p=∑(h’/λ3p)=∭(ρ’0U’v’/c’2)dxdydz=∭(¤’v’)dxdydz=∭(P’v’/c’2)dxdydz=p3/N        p’3=p3/N

p’x=∑p’xp=∑(h’/λxp)=∭(ρ’0U’v’x/c’2)dxdydz=∭(¤’v’x)dxdydz=∭(P’v’x/c’2)dxdydz=px/N       p’x=px/N

p’y=∑p’yp=∑(h’/λyp)=∭(ρ’0U’v’y/c’2)dxdydz=∭(¤’v’y)dxdydz=∭(P’v’y/c’2)dxdydz=py/N       p’y=py/N

p’z=∑p’zp=∑(h’/λzp)=∭(ρ’0U’v’z/c’2)dxdydz=∭(¤’v’z)dxdydz=∭(P’v’z/c’2)dxdydz=pz/N        p’z=pz/N

p’ct=∑p’ctp=∑(h’/λctp)=∭(ρ’0U’v’t/c’2)dxdydz=∭(¤’v’t)dxdydz=∭(P’v’t/c’2)dxdydz=pct/N        p’ct=pct/N

p’32=p’x2+p’y2+p’z2        p’42=p’32+p’ct2=p’x2+p’y2+p’z2+p’ct2

p’3=(p’x;p’y;p’z)       p’4=(p’x;p’y;p’z;p’ct)      P’=d3W’/(dxdydz)=P      P’=P

Where p’4 is the 4momentum of an object in hyperspace , p’3 is the momentum of an object in hyperspace , p’x is the x-component of the momentum , p’y is the y-component of the momentum , p’z is the z-component of the momentum and p’ct is the time momentum of an object in hyperspace and P’=P is the pressure (spacetime energy/volume) in hyperspace that is the same as in standard space. As you can see the momentum for a system in hyperspace is equivalent whit (the momentum for an identical system in standard space)/N 

W’=∑W’p=∑(h’f*4p)=∭(ρ’0U’)dxdydz=∭(¤’c’2)dxdydz=∫F’xdx+∫F’ydy+∫F’zdz+∫F’ctc’dt’=W       W’=W

SW’=∑SW’p=∑h’f*3p=SW      SW’=SW

xW’=∑xW’p=∑h’f*xp=∫xF’ydy+∫xF’zdz+∫xF’ctc’dt’=xW       xW’=xW

yW’=∑yW’p=∑h’f*yp=∫yF’xdx+∫yF’zdz+∫yF’ctc’dt’=yW        yW’=yW

zW’=∑zW’p=∑h’f*zp=∫zF’xdx+∫zF’ydy+∫zF’ctc’dt’=zW        zW’=zW

ctW’=∑ctW’p=∑h’f*ctp=∫ctF’xdx+∫ctF’ydy+∫ctF’zdz=ctW       ctW’=ctW

SW=xW+yW+zW        W=SW+ctW=xW+yW+zW+ctW

Where W’ is the energy of an object , SW’ is the space motion energy of an object , xW’ is the motion energy of an object in x-direction , yW’ is the motion energy of an object in y-direction , zW’ is the motion energy of an object in z-direction and ctW’ is the time (zero point) energy of an object (in hyperspace). As you can see from the equations above the energy for a system in hyperspace is equal to the energy for an identical system in standard space.

F’4p=dp’4p/dT’=d(m’pc’)/dT’=m’p(dc’/dT’)+c’(dm’p/dT’)=(dp4p/N)/(dT/N)=dp4p/dT=F4p       F’4p=q’pE’4=(qp/N)NE4=qpE4=F4p      F’4p=F4p

F’3p=dp’3p/dT’=d(m’pv’)/dT’=m’p(dv’/dT’)+v’(dm’p/dT’)=(dp3p/N)/(dT/N)=dp3p/dT=F3p      F’3p=q’pE’3=(qp/N)NE3=qpE3=F3p      F’3p=F3p 

F’xp=dp’xp/dT’=d(m’pv’x)/dT’=m’p(dv’x/dT’)+v’x(dm’p/dT)=(dpxp/N)/(dT/N)=dpxp/dT=Fxp      F’xp=q’pE’x=q’p(∫(d(E’sxc’dt’)/c’dT’)-∫(d(Byxdy)/dT’-∫(d(Bzxdz)/dT’=q’p(v’tE’sx/c’+∫(dE’sx/(c’dT’))c’dt’-v’yByx-∫(dByx/dT’)dy-v’zBzx-∫(dBzx/dT’)dz)=(qp/N)NEx=qpEx=Fxp      F’xp=Fxp 

F’yp=dp’yp/dT’=d(m’pv’y)/dT’=m’p(dv’y/dT’)+v’y(dm’p/dT’)=(dpyp/N)/(dT/N)=dpyp/dT=Fyp      F’yp=q’pE’y=q’p(∫(d(E’syc’dt’)/c’dT’)-∫(d(Bxydx)/dT’-∫(d(Bzydz)/dT’=q’p(v’tE’sy/c’+∫(dE’sy/(c’dT’))c’dt’-v’xBxy-∫(dBxy/dT’)dx-v’zBzy-∫(dBzy/dT’)dz)=(qp/N)NEy=qpEy=Fyp      F’yp=Fyp 

F’zp=dp’zp/dT’=d(m’pv’z)/dT’=m’p(dv’z/dT’)+v’z(dm’p/dT’)=(dpzp/N)/(dT/N)=dpzp/dT=Fzp      F’zp=q’pE’z=q’p(∫(d(E’szc’dt’)/c’dT’)-∫(d(Bxzdx)/dT’-∫(d(Byzdy)/dT’=q’p(v’tE’sz/c’+∫(dE’sz/(c’dT’))c’dt’-v’xBxz-∫(dBxz/dT’)dx-v’yByz-∫(dByz/dT’)dy)=(qp/N)NEz=qpEz=Fzp      F’zp=Fzp 

F’ctp=dp’ctp/dT’=d(m’pv’t)/dT’=m’p(dv’t/dT’)+v’t(dm’p/dT’)=(dpctp/N)/(dT/N)=dpctp/dT=Fctp      F’ctp=q’pE’ct=q’p(∫(d(Bxctdx)/dT’)+∫(d(Byctdy)/dT’+∫(d(Bzctdz)/dT’=q’p(v’xBxct+∫(dBxct/dT’)dx+v’yByct+∫(dByct/dT’)dy+v’zBzct+∫(dBzct/dT’)dz)=(qp/N)NEct=qpEct=Fctp      F’ctp=Fctp 

F’3p2=F’xp2+F’yp2+F’zp2       F’4p2=F’3p2+F’ctp2=F’xp2+F’yp2+F’zp2+F’ctp2

F’3p=(F’xp;F’yp;F’zp)        F’4p=(F’xp;F’yp;F’zp;F’ctp)

Where F’4p is the force on the particle and F’3p is the force on the particle in the space dimensions , F’xp is the x-component of the force on the particle , F’yp is the y-component of the force on the particle , F’zp is the z-component of the force on the particle and F’ctp is the time component of the force on the particle. (in hyperspace) As you can see from the equations the force on a particle in hyperspace is the same as the force on an identical particle in standard space.

F’4=∑F’4p=dp’4/dT’=∭(d(¤’c’)/dT’)dxdydz=∭(¤’(dc’/dT’))dxdydz+∭(c’(d¤’/dT’))dxdydz=(dp4/N)/(dT/N)=dp4/dT=F4       F’4=∭(ρ’0E’4)dxdydz=∭((ρ0/N)NE4)dxdydz=∭(ρ0E4)dxdydz=F4       F’4=F4

F’3=∑F’3p=dp’3/dT’=∭(d(¤’v’)/dT’)dxdydz=∭(¤’(dv’/dT’))dxdydz+∭(v’(d¤’/dT’))dxdydz=(dp3/N)/(dT/N)=dp3/dT=F3       F’3=∭(ρ’0E’3)dxdydz=∭((ρ0/N)NE3)dxdydz=∭(ρ0E3)dxdydz=F3       F’3=F3

F’x=∑F’xp=dp’x/dT’=∭(d(¤’v’x)/dT’)dxdydz=∭(¤’(dv’x/dT’))dxdydz+∭(v’x(d¤’/dT’))dxdydz=(dpx/N)/(dT/N)=dpx/dT=Fx       F’x=ctF’x+yF’x+zF’x=∭(ρ’0E’x)dxdydz=∭(ρ’0(v’tE’sx/c’+∫(dE’sx/(’cdT’))c’dt’-∫(dByx/dT’)dy-∫(dBzx/dT’)dz)dxdydz-∭(jyByx)dxdydz-∭(jzBzx)dxdydz=∭((ρ0/N)NEx)dxdydz=∭(ρ0Ex)dxdydz=Fx       F’x=Fx

F’y=∑F’yp=dp’y/dT’=∭(d(¤’v’y)/dT’)dxdydz=∭(¤’(dv’y/dT’))dxdydz+∭(v’y(d¤’/dT’))dxdydz=(dpy/N)/(dT/N)=dpy/dT=Fy       F’y=ctF’y+xF’y+zF’y=∭(ρ’0E’y)dxdydz=∭(ρ’0(v’tE’sy/c’+∫(dE’sy/(c’dT’))c’dt’-∫(dBxy/dT’)dx-∫(dBzy/dT’)dz)dxdydz-∭(jxBxy)dxdydz-∭(jzBzy)dxdydz=∭((ρ0/N)NEy)dxdydz=∭(ρ0Ey)dxdydz=Fy       F’y=Fy

F’z=∑F’zp=dp’z/dT’=∭(d(¤’v’z)/dT’)dxdydz=∭(¤’(dv’z/dT’))dxdydz+∭(v’z(d¤’/dT’))dxdydz=(dpz/N)/(dT/N)=dpz/dT=Fz       F’z=ctF’z+xF’z+yF’z=∭(ρ’0E’z)dxdydz=∭(ρ’0(v’tE’sz/c’+∫(dE’sz/(c’dT’))c’dt’-∫(dBxz/dT’)dx-∫(dByz/dT’)dy)dxdydz-∭(jxBxz)dxdydz-∭(jyByz)dxdydz=∭((ρ0/N)NEz)dxdydz=∭(ρ0Ez)dxdydz=Fz       F’z=Fz

F’ct=∑F’ctp=dp’ct/dT’=∭(d(¤’v’t)/dT’)dxdydz=∭(¤’(dv’t/dT’))dxdydz+∭(v’t(d¤’/dT’))dxdydz=(dpct/N)/(dT/N)=dpct/dT=Fct       F’ct=xF’ct+yF’ct+zF’ct=∭(ρ’0E’ct)dxdydz=∭(ρ’0(∫(dBxct/dT’)dx +∫(dByct/dT’)dy+∫(dBzct/dT’)dz)dxdydz+∭(jxBxct)dxdydz+∭(jyByct)dxdydz+∭(jzBzct)dxdydz=∭((ρ0/N)NEct)dxdydz=∭(ρ0Ect)dxdydz=Fct       F’ct=Fct

F’32=F’x2+F’y2+F’z2       F’42=F’32+F’ct2=F’x2+F’y2+F’z2+F’ct2

F’3=(F’x;F’y;F’z)       F’4=(F’x;F’y;F’z;F’ct)

Where F’4 is the force and F’3 is the force in the space dimensions , F’x is the x-component of the force , F’y is the y-component of the force , F’z is the z-component of the force and F’ct is the force component in the time dimension (in hyperspace) E’4=NE4 is the 4dimensional electrical field in hyperspace , E’3=NE3 is the electrical field in the space dimensions of the hyperspace , E’x=NEx is the x-component of the electrical field in hyperspace , E’y=NEy is the y-component of the electrical field in hyperspace , E’z=NEz is the z-component of the electrical field in hyperspace , E’ct=NEct is the electrical field in the time dimension of the hyperspace. Of the equations above you can see that the forces on a system in hyperspace becomes the same as for an identical system in standard space.

 

The energy for an object that is transferred to hyperspace must be the same after the transfer as before (but strangely enough not under the very transfer itself) W’=W where W is the energy of an object

W=∑Wp=∑hf4p=∭(ρ0U)dxdydz=∭(¤c2)dxdydz

W’=∑W’p=∑h’f*4p=∭(ρ’0U’)dxdydz=∭(¤’c’2)dxdydz

Because W’=W so must ¤c2=¤’c’2=¤’N2c2   and     ¤’=¤/N2

m’=∭(¤’)dxdydz=∭(¤/N2)dxdydz=m/N2

m=∭(¤)dxdydz

U’=NU

ρ0U=ρ’0U’=ρ’0NU   ρ’0=ρ0/N

Q’=∭(ρ’0)dxdydz=∭(ρ0/N)dxdydz=Q/N

Q=∭(ρ0)dxdydz

Where m is the mass of an object in our universe , ¤ is the mass density , Q is the charge of an object and ρ0 is the charge density in our universe and where m’ is the mass of an object in the parallel universe , ¤’ is the mass density , Q’ is the charge of an object and ρ’0 is the charge density in the parallel universe. 

E’4=NE4   where E’4  is the electrical field in the parallel 4space and E4 is the electrical field in our 4space 

E’32=E’x2+E’y2+E’z2         E’3=(E’x;E’y;E’z)        E’3=NE3

E’42=E’32+E’ct2=E’x2+E’y2+E’z2+E’ct2         E’=(E’x;E’y;E’z;E’ct)

U=Ux+Uy+Uz+Uct=∫Exdx+∫Eydy+∫Ezdz+∫Ectcdt=∫(d(Uscdt)/(cdT))-∫(d(Axdx)/dT)-∫(d(Aydy)/dT)-∫(d(Azdz)/dT)=vtUs/c+∫(dUs/(cdT))cdt-vxAx-∫(dAx/dT)dx-vyAy-∫(dAy/dT)dy-vzAz-∫(dAz/dT)dz=vtµ0∬(ρ0vt)((dx)2+(dy)2+(dz)2)+µ0∫(d(∬(ρ0vt)((dx)2+(dy)2+(dz)2))/dT)cdt-vxµ0∬jx((dy)2+(dz)2-(cdt)2-µ0∫(d(∬jx((dy)2+(dz)2-(cdt)2))/dT)dx-vyµ0∬jy((dx)2+(dz)2-(cdt)2-µ0∫(d(∬jy((dx)2+(dz)2-(cdt)2))/dT)dy-vzµ0∬jz((dx)2+(dy)2-(cdt)2-µ0∫(d(∬jz((dx)2+(dy)2-(cdt)2))/dT)dz

U’=U’x+U’y+U’z+U’ct=∫E’xdx+∫E’ydy+∫E’zdz+∫E’ctc’dt’=∫(d(U’sc’dt’)/(c’dT’))-∫(d(Axdx)/dT’)-∫(d(Aydy)/dT’)-∫(d(Azdz)/dT’)=v’tU’s/c’+∫(dU’s/(c’dT’))c’dt’-v’xAx-∫(dAx/dT’)dx-v’yAy-∫(dAy/dT’)dy-v’zAz-∫(dAz/dT’)dz=v’tµ0∬(ρ’0v’t)((dx)2+(dy)2+(dz)2)+µ0∫(d(∬(ρ’0v’t)((dx)2+(dy)2+(dz)2))/dT’)c’dt’-v’xµ0∬jx((dy)2+(dz)2-(c’dt’)2-µ0∫(d(∬jx((dy)2+(dz)2-(c’dt’)2))/dT’)dx-v’yµ0∬jy((dx)2+(dz)2-(c’dt’)2-µ0∫(d(∬jy((dx)2+(dz)2-(c’dt’)2))/dT’)dy-vzµ0∬jz((dx)2+(dy)2-(c’dt’)2-µ0∫(d(∬jz((dx)2+(dy)2-(c’dt’)2))/dT’)dz=NU

U’=NU

Where U is the electrical potential in our 4space and U’ is the electrical potential in the parallel 4space.

µ0=µ’0 the magnetical constant is the same in hyperspace as in our 4space.

c2=1/(ϵ0μ0)         c’2=1/(ϵ’0μ0)    ϵ0=1/(µ0c2)    ϵ’0=1/(µ0c’2)=1/(µ0(Nc)2)=ϵ0/N2     ϵ’0=ϵ0/N2

Where ϵ0 is the electrical constant in our universe and ϵ’0 is the electrical constant in hyperspace.

I is the current in our 4space and I’ is the current in the parallel 4space. (the current in hyperspace is the same as equivalent current in standard space)

I=dQ/dT   I’=dQ’/dT’=(dQ/N)/(dT/N)=I      I’=I

Below I will derive why magnetic fields , current densities and magnetical vector potential must be the same in hyperspace as in standard space.

jx=ρ0vx           jy=ρ0vy              jz=ρ0vz       j2=jx2+jy2+jz2      j=(jx;jy;jz)

j42=j2+(ρovt)2= jx2+jy2+jz2+(ρ0vt)2      j4=(jx;jy;jz;(ρ0vt))

j’x=ρ’0v’x=(ρ0/N)Nvx=ρ0vx=jx     j’x=jx          j’y=ρ’0v’y=(ρ0/N)Nvy=ρ0vy=jy     j’y=jy              j’z=ρ’0v’z=(ρ0/N)Nvz=ρ0vz=jz     j’z=jz  

  j’2=j’x2+j’y2+j’z2      j’=(j’x;j’y;j’z)

j’42=j’2+(ρ’ov’t)2= j’x2+j’y2+j’z2+(ρ’0v’t)2      j’4=(j’x;j’y;j’z;(ρ’0v’t))     j’4=j4

Where j4 is the 4dimensional current density in standard space , j’4 is the 4dimensional current density in hyperspace , j’x is the x-component of the current density in hyperspace , j’y is the y-component of the current density in hyperspace and j’z is the z-component of the current density in hyperspace of this follows that:

 B’xy=µ0∫j’xdy=µ0∫jxdy=Bxy       B’xy=Bxy             B’xz=µ0∫j’xdz=µ0∫jxdz=Bxz       B’xz=Bxz          B’yx=µ0∫j’ydx=µ0∫jydx=Byx       B’yx=Byx           B’yz=µ0∫j’ydz=µ0∫jydz=Byz       B’yz=Byz            B’zx=µ0∫j’zdx=µ0∫jzdx=Bzx       B’zx=Bzx            B’zy=µ0∫j’zdy=µ0∫jzdy=Bzy       B’zy=Bzy              B’xct=µ0∫j’xc’dt’=µ0∫jxNcdt/N=µ0∫jxcdt=Bxct       B’xct=Bxct

B’yct=µ0∫j’yc’dt’=µ0∫jyNcdt/N=µ0∫jycdt=Byct       B’yct=Byct             B’zct=µ0∫j’zc’dt’=µ0∫jzNcdt/N=µ0∫jzcdt=Bzct       B’zct=Bzct

E’sx/c’=µ0∫(ρ’0v’t)dx=µ0∫((ρ0/N)Nvt)dx=µ0∫(ρ0vt)dx=Esx/c      E’sx/c’=Esx/c    E’sy/c’=µ0∫(ρ’0v’t)dy=µ0∫((ρ0/N)Nvt)dy=µ0∫(ρ0vt)dy=Esy/c      E’sy/c’=Esy/c     E’sz/c’=µ0∫(ρ’0v’t)dz=µ0∫((ρ0/N)Nvt)dz=µ0∫(ρ0vt)dz=Esz/c      E’sz/c’=Esz/c

Where B’xy is the magnetical field in the y-direction from currents flowing in x-direction in hyperspace , B’xz is the magnetical field in the z-direction from currents flowing in x-direction in hyperspace , B’yx is the magnetical field in the x-direction from currents flowing in y-direction in hyperspace , B’yz is the magnetical field in the z-direction from currents flowing in y-direction in hyperspace , B’zx is the magnetical field in the x-direction from currents flowing in z-direction in hyperspace , B’zy is the magnetical field in the y-direction from currents flowing in z-direction in hyperspace , B’xct is the magnetical field in the time dimension of the hyperspace from currents flowing in x-direction , B’yct is the magnetical field in the time dimension of the hyperspace from currents flowing in y-direction , B’zct is the magnetical field in the time dimension of the hyperspace from currents flowing in z-direction , E’sx/c’ is the x-component of the electrostatical field/c’ in hyperspace , E’sy/c’ is the y-component of the electrostatical field/c’ in hyperspace and E’sz/c’ is the z-component of the electrostatical field/c’ in hyperspace. As you can see of these equations current densities and magnetic fields in hyperspace is the same as equivalent fields in standard space.

A’x=∫B’xydy+∫B’xzdz-∫B’xctc’dt’=∫Bxydy+∫Bxzdz-∫Bxctcdt=Ax        A’x=Ax       

A’y=∫B’yxdx+∫B’yzdz-∫B’yctc’dt’=∫Byxdx+∫Byzdz-∫Byctcdt=Ay       A’y=Ay       

A’z=∫B’zxdx+∫B’zydy-∫B’zctc’dt’=∫Bzxdx+∫Bzydy-∫Bzctcdt=Az          A’z=Az       

U’s/c’=∫(E’sx/c’)dx+∫(E’sy/c’)dy+∫(E’sz/c’)dz=∫(Esx/c)dx+∫(Esy/c)dy+∫(Esz/c)dz=Us/c      U’s/c’=Us/c

A42=Ax2+Ay2+Az2+(Us/c)2       A4=(-Ax;-Ay;-Az;(Us/c))       A4=A’4  A’42=A’x2+A’y2+A’z2+(U’s/c’)2       A’4=(-A’x;-A’y;-A’z;(U’s/c’))

Where A42 is the 4dimensional magnetical vector potential in standard space , A’42 is the 4dimensional magnetical vector potential in hyperspace , Ax is the magnetical vector potential from currents flowing in x-direction in standard space , A’x is the magnetical  vector potential from currents flowing in x-direction in hyperspace , Ay is the magnetical vector potential from currents flowing in y-direction in standard space , A’y is the magnetical vector potential from currents flowing in y-direction in hyperspace , Az is the magnetical vector potential from currents flowing in z-direction in standard space , A’z is the magnetical vector potential from currents flowing in z-direction in hyperspace and Us/c is the electrostatical potential/c in standard space and U’s/c’ is the electrostatical potential/c’ in hyperspace. As you can see from these equations the magnetical vectorpotential is the same in hyperspace as in standard space.

The equations also results that j’=j and B’=B and ϕ’=ϕ and A’=A where j is the current density in our 4space , j’ is the current density in the parallel 4space , B is the magnetical flux density in our 4space , B’ is the magnetical flux density in the parallel 4space and ϕ’ is the magnetical flux in the parallel 4space and ϕ is the magnetical flux in our 4space and A’ is the magnetical vector potential in the parallel 4space and A is the magnetical vector potential in ou 4space.

E32=Ex2+Ey2+Ez2          E3=(Ex;Ey;Ez)

E42=E32+Ect2=Ex2+Ey2+Ez2+Ect2      E4=(Ex;Ey;Ez;Ect)

Ex=∫(d(Esxcdt)/cdT)-∫(d(Byxdy)/dT)-∫(d(Bzxdz)/dT)=vt2Esx/c+∫(dEsx/(cdT))cdt-(vyByx+∫(dByx/dT)dy)- (vzBzx+∫(dBzx/dT)dz)=vt2μ0∫(ρ0vt)dx+μ0∬(d(ρ0vtdx)/dT)cdt-(vyμ0∫jydx+μ0∬(d(jydx)/dT)dy)-(vzμ0∫jzdx+μ0∬(d(jzdx)/dT)dz)

Ey=∫(d(Esycdt)/cdT)-∫(d(Bxydx)/dT)-∫(d(Bzydz)/dT)=vt2Esy/c+∫(dEsy/(cdT))cdt-(vxBxy+∫(dBxy/dT)dx)- (vzBzy+∫(dBzy/dT)dz)=vt2μ0∫(ρ0vt)dy+μ0∬(d(ρ0vtdy)/dT)cdt-(vxμ0∫jxdy+μ0∬(d(jxdy)/dT)dx)-(vzμ0∫jzdy+μ0∬(d(jzdy)/dT)dz)

Ez=∫(d(Eszcdt)/cdT)-∫(d(Bxzdx)/dT)-∫(d(Byzdy)/dT)=vt2Esz/c+∫(dEsz/(cdT))cdt-(vxBxz+∫(dBxz/dT)dx)- (vyByz+∫(dByz/dT)dy)=vt2μ0∫(ρ0vt)dz+μ0∬(d(ρ0vtdz)/dT)cdt-(vxμ0∫jxdz+μ0∬(d(jxdz)/dT)dx)-(vyμ0∫jydz+μ0∬(d(jydz)/dT)dy)

Ect=∫(d(Bxctdx)/dT)+∫(d(Byctdy/dT) +∫(d(Bzctdz/dT)=vxBxct+∫(dBxct/dT)dx+vyByct+∫(dByct/dT)dy+vzBzct+∫(dBzct/dT)dz=vxμ0∫jxcdt+μ0∬(d(jxcdt)/dT)dx+ vyμ0∫jycdt+μ0∬(d(jycdt)/dT)dy+vzμ0∫jzcdt+μ0∬(d(jzcdt)/dT)dz 

E’x=∫(d(E’sxc’dt’)/c’dT’)-∫(d(Byxdy)/dT’)-∫(d(Bzxdz)/dT’)=v’t2E’sx/c’+∫(dE’sx/(c’dT’))c’dt’-(v’yByx+∫(dByx/dT’)dy)- (v’zBzx+∫(dBzx/dT’)dz)=v’t2μ0∫(ρ’0v’t)dx+μ0∬(d(ρ’0v’tdx)/dT’)c’dt’-(v’yμ0∫jydx+μ0∬(d(jydx)/dT’)dy)-(v’zμ0∫jzdx+μ0∬(d(jzdx)/dT’)dz)=NEx

 

E’y=∫(d(E’syc’dt’)/c’dT’)-∫(d(Bxydx)/dT’)-∫(d(Bzydz)/dT’)=v’t2E’sy/c’+∫(dE’sy/(c’dT’))c’dt’-(v’xBxy+∫(dBxy/dT’)dx)- (v’zBzy+∫(dBzy/dT’)dz)=v’t2μ0∫(ρ’0v’t)dy+μ0∬(d(ρ’0v’tdy)/dT’)c’dt’-(v’xμ0∫jxdy+μ0∬(d(jxdy)/dT’)dx)-(v’zμ0∫jzdy+μ0∬(d(jzdy)/dT’)dz)=NEy

 

E’z=∫(d(E’szc’dt’)/c’dT’)-∫(d(Bxzdx)/dT’)-∫(d(Byzdy)/dT’)=v’t2E’sz/c’+∫(dE’sz/(c’dT’))c’dt’-(v’xBxz+∫(dBxz/dT’)dx)- (v’yByz+∫(dByz/dT’)dy)=v’t2μ0∫(ρ’0v’t)dz+μ0∬(d(ρ’0v’tdz)/dT’)c’dt’-(v’xμ0∫jxdz+μ0∬(d(jxdz)/dT’)dx)-(v’yμ0∫jydz+μ0∬(d(jydz)/dT’)dy)=NEz

 

E’ct=∫(d(Bxctdx)/dT’)+∫(d(Byctdy/dT’) +∫(d(Bzctdz/dT’)=v’xBxct+∫(dBxct/dT’)dx+v’yByct+∫(dByct/dT’)dy+v’zBzct+∫(dBzct/dT’)dz=v’xμ0∫jxc’dt’+μ0∬(d(jxc’dt’)/dT’)dx+ v’yμ0∫jyc’dt’+μ0∬(d(jyc’dt’)/dT’)dy+v’zμ0∫jzc’dt’+μ0∬(d(jzc’dt’)/dT’)dz=NEct

Where E’x is the x-component of the electrical field of the parallel 4space , Where E’y is the y-component of the electrical field of the parallel 4space , Where E’z is the z-component of the electrical field of the parallel 4space , Where E’ct is the electrical field component in the time dimension of the parallel 4space.

Momentum changes and force effect whith photons

Here I will write about force effect whith photons (transversal electromagnetical wave quanta (light quanta)) and about the conservation of 4momentum at photon emission and recieving , First i introduce the time integral of the electrical field as an using concept.

∫ExdT=∫Esxdt-∫Byxdy-∫Bzxdz

∫EydT=∫Esydt-∫Bxydx-∫Bzydz

∫EzdT=∫Eszdt-∫Bxzdx-∫Byzdy

∫EctdT=∫Bxctdx+∫Byctdy+∫Bzctdz

(∫E3dT)2=(∫ExdT)2+(∫EydT)2+(∫EzdT)2           ∫E3dT=(∫ExdT;∫EydT;∫EzdT)

(∫E4dT)2=(∫E3dT)2+(∫EctdT)2=(∫ExdT)2+(∫EydT)2+(∫EzdT)2+(∫EctdT)2      ∫E4dT=(∫ExdT;∫EydT;∫EzdT;∫EctdT) 

Where ∫E4dT is the 4dimensional time integral of the electrical field in standard space , ∫E3dT is the time integral of the electrical field in space , ∫ExdT is the x-component of the time integral of the electrical field , ∫EydT is the y-component of the time integral of the electrical field , ∫EzdT is the z-component of the time integral of the electrical field and ∫EctdT is the time integral of the electrical field component in the time dimension ( in standard space). Of the equations above you can see that the time integral of the electrical field is a 4vector. The time integral of the electrical field can also be seen as momentum change (impulse) per charge.

∫E’xdT’=∫E’sxdt’-∫Byxdy-∫Bzxdz=∫NExdT/N=∫ExdT       ∫E’xdT’=∫ExdT

∫E’ydT’=∫E’sydt’-∫Bxydx-∫Bzydz=∫NEydT/N=∫EydT       ∫E’ydT’=∫EydT

∫E’zdT’=∫E’szdt’-∫Bxzdx-∫Byzdy=∫NEzdT/N=∫EzdT       ∫E’zdT’=∫EzdT

∫E’ctdT’=∫Bxctdx+∫Byctdy+∫Bzctdz=∫NEctdT/N=∫EctdT       ∫E’ctdT’=∫EctdT

(∫E3dT)2=(∫ExdT)2+(∫EydT)2+(∫EzdT)2           ∫E3dT=(∫ExdT;∫EydT;∫EzdT)

(∫E4dT)2=(∫E3dT)2+(∫EctdT)2=(∫ExdT)2+(∫EydT)2+(∫EzdT)2+(∫EctdT)2      ∫E4dT=(∫ExdT;∫EydT;∫EzdT;∫EctdT)         ∫E’3dT’=∫E3dT          ∫E’4dT’=∫E4dT

Where ∫E’4dT’ is the 4dimensional time integral of the electrical field in hyperspace , ∫E’3dT’ is the time integral of the electrical field in space ,  ∫E’xdT’ is the x-component of the time integral of the electrical field , ∫E’ydT’ is the y-component of the time integral of the electrical field , ∫E’zdT’ is the z-component of the time integral of the electrical field and ∫E’ctdT’ is the time integral of the electrical field component in the time dimension ( in hyperspace). Of the equations above you can see that the time integral of the electrical field is a 4vector. As you can see from the equations above the time integral of the electrical field in hyperspace is the same as its equivalent in  standard space.

Exchange of photons between 2 particles.

∆p4p1=∫F4p1dT=qp1∫1E4dT           ∆p4p2=∫F4p2dT=qp2∫2E4dT

F4p1+F4p2=0 which means that F4p1=-F4p2 and ∆p4p1+∆p4p2=0 which means that ∆p4p1=-∆p4p2          ∆p4p1+h/λ4Ph=0 which means that ∆p4p1=-h/λ4Ph

∆p4p2-h/λ4Ph=0 which means that ∆p4p2=h/λ4Ph

  The equations describes force effect between 2 particles where photons are exchanged and the 4momentum for an individual particle is changed while the total 4momentum is conserved , particle 1 emits the photon and particle 2 recieves it. F4p1 is the 4dimensional force on particle 1 , F4p2 is the 4dimensional force on particle 2 , ∆p4p1 is the 4dimensional impulse (change of momentum) for particle 1 , ∆p4p2 is the 4dimensional impulse (change of momentum) for particle 2 , 1E4 is the 4dimensional electrical field that affects particle 1 and is generated by particle 2 , 2E4 is the 4dimensional electrical field that affects particle 2 and is generated by particle 1 , qp1 is the charge of particle 1 , qp2 is the charge of particle 2 and λ4Ph is the 4quantum wavelength of the photon that is sent from particle 1 to particle 2. (in standard space)

  ∆p3p1=∫F3p1dT=qp1∫1E3dT           ∆p3p2=∫F3p2dT=qp3∫2E3dT 

F3p1+F3p2=0 which means that F3p1=-F3p2 and ∆p3p1+∆p3p2=0 which means that ∆p3p1=-∆p3p2          ∆p3p1+h/λ3Ph=0 which means that ∆p3p1=-h/λ3Ph

∆p3p2-h/λ3Ph=0 which means that ∆p3p2=h/λ3Ph

∆pxp1=∫Fxp1dT=qp1∫1ExdT=qp1(∫1Esxdt-∫1Byxdy-∫1Bzxdz)

∆pxp2=∫Fxp2dT=qp2∫2ExdT=qp2(∫2Esxdt-∫2Byxdy-∫2Bzxdz)

∆pxp1=-h/λxPh        ∆pxp2=h/λxPh            Fxp1+Fxp2=0       ∆pxp1+∆pxp2=0

 

∆pyp1=∫Fyp1dT=qp1∫1EydT=qp1(∫1Esydt-∫1Bxydx-∫1Bzydz)

∆pyp2=∫Fyp2dT=qp2∫2EydT=qp2(∫2Esydt-∫2Bxydx-∫2Bzydz)

∆pyp1=-h/λyPh        ∆pyp2=h/λyPh            Fyp1+Fyp2=0       ∆pyp1+∆pyp2=0

 

∆pzp1=∫Fzp1dT=qp1∫1EzdT=qp1(∫1Eszdt-∫1Bxzdx-∫1Byzdy)

∆pzp2=∫Fzp2dT=qp2∫2EzdT=qp2(∫2Eszdt-∫2Bxzdx-∫2Byzdy)

∆pzp1=-h/λzPh        ∆pzp2=h/λzPh            Fzp1+Fzp2=0       ∆pzp1+∆pzp2=0

 

∆pctp1=∫Fctp1dT=qp1∫1EctdT=qp1(∫1Bxctdx+∫1Byctdy+∫1Bzctdz)

∆pctp2=∫Fctp2dT=qp2∫2EctdT=qp2(∫2Bxctdx+∫2Byctdy+∫2Bzctdz)

∆pctp1=-h/λctPh        ∆pctp2=h/λctPh            Fctp1+Fctp2=0       ∆pctp1+∆pctp2=0

 

(∆p3p)2=(∆pxp)2+(∆pyp)2+(∆pzp)2         ∆p3p=(∆pxp;∆pyp;∆pzp)

(∆p4p)2=(∆p3p)2+(∆pctp)2=(∆pxp)2+(∆pyp)2+(∆pzp)2+(∆pctp)2         ∆p4p=(∆pxp;∆pyp;∆pzp;∆pctp)

λ3Ph-2=λxPh-2+λyPh-2+λzPh-2         λ4Ph-2=λ3Ph-2+λctPh-2=λxPh-2+λyPh-2+λzPh-2+λctPh-2    

λ3Ph-1=(λxPh-1;λyPh-1;λzPh-1)       λ4Ph-1=(λxPh-1;λyPh-1;λzPh-1+λctPh-1)

Where ∆p3p1 is the impulse (change of momentum) for particle 1 in space , ∆p3p2 is the impulse (change of momentum) for particle 2 in space , ∆pxp1 is the x-component of the impulse (change of momentum) for particle 1 , ∆pxp2 is the x-component of the impulse (change of momentum) for particle 2 , ∆pyp1 is the y-component of the impulse (change of momentum) for particle 1 , ∆pyp2 is the y-component of the impulse (change of momentum) for particle 2 , ∆pzp1 is the z-component of the impulse (change of momentum) for particle 1 , ∆pzp2 is the z-component of the impulse (change of momentum) for particle 2 , ∆pctp1 is the time component of the impulse (change of momentum) for particle 1 , ∆pctp2 is the time component of the impulse (change of momentum) for particle 2 , F3p1 is the force in space on particle 1 , F3p2 is the force in space on particle 2 , Fxp1 is the x-component of the force on particle 1 , Fxp2 is the x-component of the force on particle 2 , Fyp1 is the y-component of the force on particle 1 , Fyp2 is the y-component of the force on particle 2 , Fzp1 is the z-component of the force on particle 1 , Fzp2 is the z-component of the force on particle 2 , Fctp1 is the time component of the force on particle 1 , Fctp2 is the time component of the force on particle 2 , 1E3 is the electrical field in space that affects particle 1 and is generated by particle 2 , 2E3 is the electrical field in space that affects particle 2 and is generated by particle 1 , 1Ex is the x-component of the electrical field that affects particle 1 and is generated by particle 2 , 2Ex is the x-component of the electrical field that affects particle 2 and is generated by particle 1 , 1Ey is the y-component of the electrical field that affects particle 1 and is generated by particle 2 , 2Ey is the y-component of the electrical field that affects particle 2 and is generated by particle 1 , 1Ez is the z-component of the electrical field that affects particle 1 and is generated by particle 2 , 2Ez is the z-component of the electrical field that affects particle 2 and is generated by particle 1 , 1Ect is the time component of the electrical field that affects particle 1 and is generated by particle 2 , 2Ect is the time component of the electrical field that affects particle 2 and is generated by particle 1 , λ3Ph is the quantum wavelength of the photon in space , λxPh is the quantum wavelength of the photon in x-direction , λyPh is the quantum wavelength of the photon in y-direction , λzPh is the quantum wavelength of the photon in z-direction and λctPh is the quantum wavelength of the photon in the time dimension ( in standard space). As you can see from this quantum wavelengths for photons follows the same equations as quantum wavelengths for other particles , Of these equations you also see that photons can move in  the time dimension. You also can see that the total momentum is conserved when 2 particles exchanges photons whit each other (the same particle can both emit and recieve photons and is then changing between being particle 1 and 2).

WPh=hf4Ph            vPh/c=λ4Ph/λ3Ph              vxPh/c=λ4Ph/λxPh              vyPh/c=λ4Ph/λyPh            vzPh/c=λ4Ph/λzPh           vctPh/c=λ4Ph/λctPh        c=f4Phλ4Ph           vPh=f3Phλ3Ph            vxPh=fxPhλxPh             vyPh=fyPhλyPh            vzPh=fzPhλzPh           vctPh=fctPhλctPh

c2=vPh2+vctPh2=vxPh2+vyPh2+vzPh2+vctPh2             vPh2=vxPh2+vyPh2+vzPh2

c=(vxPh;vyPh;vzPh;vctPh)            vPh=(vxPh;vyPh;vzPh)

Where WPh is the energy of the photon , vPh is the velocity of the photon in space , vxPh is the x-component of the velocity of the photon , vyPh is the y-component of the velocity of the photon , vzPh is the z-component of the velocity of the photon and vctPh is the time velocity of the photon (in standard space). As you can see from the equations photons can also move in time and not only in space , When a photon is moving in time its wavelength in space is larger than if it had moved less in time and have had the same 4wavelength.

∆Wp1=-WPh=-hf4Ph            ∆Wp2=WPh=hf4Ph           ∆Wp1=-∆Wp2

SWPh=hf3Ph              xWPh=hfxPh          yWPh=hfyPh             zWPh=hfzPh            ctWPh=hfctPh

WPh=SWPh+ctWPh=xWPh+yWPh+zWPh+ctWPh=hf4Ph      

     SWPh=xWPh+yWPh+zWPh=hf3Ph

f3Ph=fxPh+fyPh+fzPh       f4Ph=f3Ph+fctPh=fxPh+fyPh+fzPh+fctPh

Where SWPh is the space motion energy of the photon , xWPh is the motion energy of the photon in x-direction , yWPh is the motion energy of the photon in y-direction , zWPh is the motion energy of the photon in z-direction , ctWPh is the time (zero point) energy of the photon , ∆Wp1 is the energy change for particle 1 , ∆Wp2 is the energy change for particle 2 , f4Ph is the 4dimensional quantum wave frequency of the photon , f3Ph is the quantum wave frequency of the photon in space , fxPh is the quantum wave frequency of the photon in x-direction , fyPh is the quantum wave frequency of the photon in y-direction , fzPh is the quantum wave frequency of the photon in z-direction and fctPh is the quantum wave frequency of the photon in the time dimension. ( in standard space). As you can see from these equations the photon exchange means an energy transfer between 2 particles where the total 4dimensional energy is conserved.

Exchange of photons generally.

∆1p4=∑∆p4p1=∫1F4dT=∭ρ01(∫1E4dT)dxdydz

∆2p4=∑∆p4p2=∫2F4dT=∭ρ02(∫2E4dT)dxdydz

∆1p4=-∑(h/λ4Ph)         ∆2p4=∑(h/λ4Ph)       ∆1p4+∆2p4=0

1F4+2F4=0

 

∆1p3=∑∆p3p1=∫1F3dT=∭ρ01(∫1E3dT)dxdydz

∆2p3=∑∆p3p2=∫2F3dT=∭ρ02(∫2E3dT)dxdydz

∆1p3=-∑(h/λ3Ph)         ∆2p3=∑(h/λ3Ph)       ∆1p3+∆2p3=0

1F3+2F3=0

 

∆1px=∑∆pxp1=∫1FxdT=∭ρ01(∫1ExdT)dxdydz=∭ρ01(∫1Esxdt-∫1Byxdy-∫1Bzxdz)dxdydz

∆2px=∑∆pxp2=∫2FxdT=∭ρ02(∫2ExdT)dxdydz=∭ρ02(∫2Esxdt-∫2Byxdy-∫2Bzxdz)dxdydz

∆1px=-∑(h/λxPh)         ∆2px=∑(h/λxPh)       ∆1px+∆2px=0

1Fx+2Fx=0

 

∆1py=∑∆pyp1=∫1FydT=∭ρ01(∫1EydT)dxdydz=∭ρ01(∫1Esydt-∫1Bxydx-∫1Bzydz)dxdydz

∆2py=∑∆pyp2=∫2FydT=∭ρ02(∫2EydT)dxdydz=∭ρ02(∫2Esydt-∫2Bxydx-∫2Bzydz)dxdydz

∆1py=-∑(h/λyPh)         ∆2py=∑(h/λyPh)       ∆1py+∆2py=0

1Fy+2Fy=0

 

∆1pz=∑∆pzp1=∫1FzdT=∭ρ01(∫1EzdT)dxdydz=∭ρ01(∫1Eszdt-∫1Bxzdx-∫1Byzdy)dxdydz

∆2pz=∑∆pzp2=∫2FzdT=∭ρ02(∫2EzdT)dxdydz=∭ρ02(∫2Eszdt-∫2Bxzdx-∫2Byzdy)dxdydz

∆1pz=-∑(h/λzPh)         ∆2pz=∑(h/λzPh)       ∆1pz+∆2pz=0

1Fz+2Fz=0

 

∆1pct=∑∆pctp1=∫1FctdT=∭ρ01(∫1EctdT)dxdydz=∭ρ01(∫1Bxctdx+∫1Byctdy+∫1Bzctdz)dxdydz

∆2pct=∑∆pctp2=∫2FctdT=∭ρ02(∫2EctdT)dxdydz=∭ρ02(∫2Bxctdx+∫2Byctdy+∫2Bzctdz)dxdydz

∆1pct=-∑(h/λctPh)         ∆2pct=∑(h/λctPh)       ∆1pct+∆2pct=0

1Fct+2Fct=0

 

(∆p3)2=(∆px)2+(∆py)2+(∆pz)2          ∆p3=(∆px;∆py;∆pz)

(∆p4)2=(∆p3)2+(∆pct)2=(∆px)2+(∆py)2+(∆pz)2+(∆pct)2          ∆p4=(∆px;∆py;∆pz;∆pct)

Where ∆1p4 is the 4dimensional impulse (change of momentum) on the subsystem that is emitting photons , ∆2p4 is the 4dimensional impulse (change of momentum) on the subsystem that is recieving photons , ∆1p3 is the impulse in space (change of momentum) on the subsystem that is emitting photons , ∆2p3 is the impulse in space (change of momentum) on the subsystem that is recieving photons , ∆1px is the x-component of the impulse (change of momentum) on the subsystem that is emitting photons , ∆2px is the x-component of the impulse (change of momentum) on the subsystem that is recieving photons , ∆1py is the y-component of the impulse (change of momentum) on the subsystem that is emitting photons , ∆2py is the y-component of the impulse (change of momentum) on the subsystem that is recieving photons , ∆1pz is the z-component of the impulse (change of momentum) on the subsystem that is emitting photons , ∆2pz is the z-component of the impulse (change of momentum) on the subsystem that is recieving photons , ∆1pct is the time component of the impulse (change of momentum) on the subsystem that is emitting photons , ∆2pct is the time component of the impulse (change of momentum) on the subsystem that is recieving photons , 1F4 is the 4dimensional force on the subsystem that is emitting photons , 2F4 is the 4dimensional force on the subsystem that is recieving photons , 1F3 is the force in space on the subsystem that is emitting photons , 2F3 is the force in space on the subsystem that is recieving photons , 1Fx is the x-component of the force on the subsystem that is emitting photons , 2Fx is the x-component of the force on the subsystem that is recieving photons , 1Fy is the y-component of the force on the subsystem that is emitting photons , 2Fy is the y-component of the force on the subsystem that is recieving photons , 1Fz is the z-component of the force on the subsystem that is emitting photons , 2Fz is the z-component of the force on the subsystem that is recieving photons , 1Fct is the time component of the force on the subsystem that is emitting photons , 2Fct is the time component of the force on the subsystem that is recieving photons , 1E4 is the 4dimensional electrical field affecting the subsystem thats emits photons and is generated by the subsystem thats recieves photons , 2E4 is the 4dimensional electrical field affecting the subsystem thats recieves photons and is generated by the subsystem thats emits photons , 1E3 is the electrical field in space affecting the subsystem thats emits photons and is generated by the subsystem thats recieves photons , 2E3 is the electrical field in space affecting the subsystem thats recieves photons and is generated by the subsystem thats emits photons , 1Ex is the x-component of the electrical field affecting the subsystem thats emits photons and is generated by the subsystem thats recieves photons , 2Ex is the x-component of the electrical field affecting the subsystem thats recieves photons and is generated by the subsystem thats emits photons , 1Ey is the y-component of the electrical field affecting the subsystem thats emits photons and is generated by the subsystem thats recieves photons , 2Ey is the y-component of the electrical field affecting the subsystem thats recieves photons and is generated by the subsystem thats emits photons , 1Ez is the z-component of the electrical field affecting the subsystem thats emits photons and is generated by the subsystem thats recieves photons , 2Ez is the z-component of the electrical field affecting the subsystem thats recieves photons and is generated by the subsystem thats emits photons and 1Ect is the time component of the electrical field affecting the subsystem thats emits photons and is generated by the subsystem thats recieves photons , 2Ect is the time component of the electrical field affecting the subsystem thats recieves photons and is generated by the subsystem thats emits photons.(in standard space) You can see the different components for the fields in the equations above. Please observe that the same particle is included in both subsystems if it both emits and recieves photons.

∆W1=∑∆Wp1=-∑WPh=-∑hf4Ph              ∆W2=∑∆Wp2=∑WPh=∑hf4Ph           

∆W1=-∆W2

Where ∆W1 is the energy change of the subsystem thats emits photons , ∆W2 is the energy change of the subsystem thats recieves photons. ( in standard space) As you can see from these equations the total energy is conserved. The above standing equations describe photon exchange in standard space below comes the corresponding equations for hyperspace.

Exchange of photons between 2 particles in hyperspace

∆p’4p1=∫F’4p1dT’=q’p1∫1E’4dT’=∆p4p1/N           ∆p’4p2=∫F’4p2dT’=q’p2∫2E’4dT’=∆p4p2/N

F’4p1+F’4p2=0 which means that F’4p1=-F’4p2 and ∆p’4p1+∆p’4p2=0 which means that ∆p’4p1=-∆p’4p2           ∆p’4p1+h’/λ’4Ph=0 which means that ∆p’4p1=-h’/λ’4Ph 

∆p’4p2-h’/λ’4Ph=0 which means that ∆p’4p2=h’/λ’4Ph 

 The equations describes force effect between 2 particles where photons is exchanged and the 4momentum for an individual particle is changed while the total 4momentum is conserved , Particle 1 emits the photon and particle 2 recieves it. F’4p1=F4p1 is the 4dimensional force on particle 1 , F’4p2=F4p2 is the 4dimensional force on particle 2 , ∆p’4p1 is the 4dimensional impulse (change of momentum) for particle 1 , ∆p’4p2 is the 4dimensional impulse (change of momentum) for particle 2 , 1E’4 is the 4dimensional electrical field that affects particle 1 and is generated by particle 2 , 2E’4 is the 4dimensional electrical field that affects particle 2 and is generated by particle 1 , q’p1 is the charge of particle 1 , q’p2 is the charge of particle 2 and λ’4Ph is the 4quantum wavelength of the photon that is sent from particle 1 to particle 2. (in hyperspace)

  ∆p’3p1=∫F’3p1dT’=q’p1∫1E’3dT’=∆p3p1/N           ∆p’3p2=∫F’3p2dT’=q’p3∫2E’3dT’=∆p3p2/N 

F’3p1+F’3p2=0 which means that F’3p1=-F’3p2 and ∆p’3p1+∆p’3p2=0 which means that ∆p’3p1=-∆p’3p2          ∆p’3p1+h’/λ’3Ph=0 which means that ∆p’3p1=-h’/λ’3Ph

∆p’3p2-h’/λ’3Ph=0 wich means that ∆p’3p2=h’/λ’3Ph

∆p’xp1=∫F’xp1dT’=q’p1∫1E’xdT’=q’p1(∫1E’sxdt’-∫1Byxdy-∫1Bzxdz)=∆pxp1/N

∆p’xp2=∫F’xp2dT’=q’p2∫2E’xdT=q’p2(∫2E’sxdt’-∫2Byxdy-∫2Bzxdz)=∆pxp2/N

∆p’xp1=-h’/λ’xPh        ∆p’xp2=h’/λ’xPh            F’xp1+F’xp2=0       ∆p’xp1+∆p’xp2=0

 

∆p’yp1=∫F’yp1dT’=q’p1∫1E’ydT’=q’p1(∫1E’sydt’-∫1Bxydx-∫1Bzydz)=∆pyp1/N

∆p’yp2=∫F’yp2dT’=q’p2∫2E’ydT’=q’p2(∫2E’sydt’-∫2Bxydx-∫2Bzydz)=∆pyp2/N

∆p’yp1=-h’/λ’yPh        ∆p’yp2=h’/λ’yPh            F’yp1+F’yp2=0       ∆p’yp1+∆p’yp2=0

 

∆p’zp1=∫F’zp1dT’=q’p1∫1E’zdT’=q’p1(∫1E’szdt’-∫1Bxzdx-∫1Byzdy)=∆pzp1/N

∆p’zp2=∫F’zp2dT’=q’p2∫2E’zdT’=q’p2(∫2E’szdt’-∫2Bxzdx-∫2Byzdy)=∆pzp2/N

∆p’zp1=-h’/λ’zPh        ∆p’zp2=h’/λ’zPh            F’zp1+F’zp2=0       ∆p’zp1+∆p’zp2=0

 

∆p’ctp1=∫F’ctp1dT’=q’p1∫1E’ctdT’=q’p1(∫1Bxctdx+∫1Byctdy+∫1Bzctdz)=∆pctp1/N

∆p’ctp2=∫F’ctp2dT’=q’p2∫2E’ctdT’=q’p2(∫2Bxctdx+∫2Byctdy+∫2Bzctdz)=∆pctp2/N

∆p’ctp1=-h’/λ’ctPh        ∆p’ctp2=h’/λ’ctPh           F’ctp1+F’ctp2=0       ∆p’ctp1+∆p’ctp2=0

 

(∆p’3p)2=(∆p’xp)2+(∆p’yp)2+(∆p’zp)2         ∆p’3p=(∆p’xp;∆p’yp;∆p’zp)

(∆p’4p)2=(∆p’3p)2+(∆p’ctp)2=(∆p’xp)2+(∆p’yp)2+(∆p’zp)2+(∆p’ctp)2         ∆p’4p=(∆p’xp;∆p’yp;∆p’zp;∆p’ctp)         ∆p’4p=∆p4p/N

λ’3Ph-2=λ’xPh-2+λ’yPh-2+λ’zPh-2                

 λ’4Ph-2=λ’3Ph-2+λ’ctPh-2=λ’xPh-2+λ’yPh-2+λ’zPh-2+λ’ctPh-2    

λ’3Ph-1=(λ’xPh-1;λ’yPh-1;λ’zPh-1)       λ’4Ph-1=(λ’xPh-1;λ’yPh-1;λ’zPh-1+λ’ctPh-1)      λ’4Ph=λ4Ph 

λ’3Ph=λ3Ph              λ’xPh=λxPh             λ’yPh=λyPh              λ’zPh=λzPh               λ’ctPh=λctPh

Where ∆p’3p1 is the impulse (change of momentum) for particle 1 in space , ∆p’3p2 is the impulse (change of momentum) for particle 2 in space , ∆p’xp1 is the x-component of the impulse (change of momentum) for particle 1 , ∆p’xp2 is the x-component of the impulse (change of momentum) for particle 2 , ∆p’yp1 is the y-component of the impulse (change of momentum) for particle 1 , ∆p’yp2 is the y-component of the impulse (change of momentum) for particle 2 , ∆p’zp1 is the z-component of the impulse (change of momentum) for particle 1 , ∆p’zp2 is the z-component of the impulse (change of momentum) for particle 2 , ∆p’ctp1 is the time component of the impulse (change of momentum) for particle 1 , ∆p’ctp2 is the time component of the impulse (change of momentum) for particle 2 , F’3p1 is the force in space on particle 1 , F’3p2 is the force in space on particle 2 , F’xp1 is the x-component of the force on particle 1 , F’xp2 is the x-component of the force on particle 2 , F’yp1 is the y-component of the force on particle 1 , F’yp2 is the y-component of the force on particle 2 , F’zp1 is the z-component of the force on particle 1 , F’zp2 is the z-component of the force on particle 2 , F’ctp1 is the time component of the force on particle 1 , F’ctp2 is the time component of the force on particle 2 , 1E’3 is the electrical field in space that affects particle 1 and is generated by particle 2 , 2E’3 is the electrical field in space that affects particle 2 and is generated by particle 1 , 1E’x is the x-component of the electrical field that affects particle 1 and is generated by particle 2 , 2E’x is the x-component of the electrical field that affects particle 2 and is generated by particle 1 , 1E’y is the y-component of the electrical field that affects particle 1 and is generated by particle 2 , 2E’y is the y-component of the electrical field that affects particle 2 and is generated by particle 1 , 1E’z is the z-component of the electrical field that affects particle 1 and is generated by particle 2 , 2E’z is the z-component of the electrical field that affects particle 2 and is generated by particle 1 , 1E’ct is the time component of the electrical field that affects particle 1 and is generated by particle 2 , 2E’ct is the time component of the electrical field that affects particle 2 and is generated by particle 1 , λ’3Ph is the quantum wavelength of the photon in space , λ’xPh is the quantum wavelength of the photon in x-direction , λ’yPh is the quantum wavelength of the photon in y-direction , λ’zPh is the quantum wavelength of the photon in z-direction and λ’ctPh is the quantum wavelength of the photon in the time dimension ( in hyperspace). As you can see from this quantum wavelengths for photons follows the same equations as quantum wavelengths for other particles ,  Of these equations you also can see that photons can move in the time dimension. You also can see that the total momentum is conserved when 2 particles exchanges photons whit each other (the same particle can both recieve and emit photons and is then changing between being particle 1 and 2). The photon wavelength in hyperspace is the same as in standard space as it is for all wavelengths. As you can see from the equations above the impulse (change of momentum) in hyperspace is equivalent to (corresponding impulse (change of momentum) in standard space)/N

W’Ph=h’f*4Ph=WPh            v’Ph/c’=λ’4Ph/λ’3Ph              v’xPh/c’=λ’4Ph/λ’xPh              v’yPh/c’=λ’4Ph/λ’yPh            v’zPh/c’=λ’4Ph/λ’zPh          v’ctPh/c’=λ’4Ph/λ’ctPh            c’=f*4Phλ’4Ph=Nc           v’Ph=f*3Phλ’3Ph=NvPh            v’xPh=f*xPhλ’xPh=NvxPh             v’yPh=f*yPhλ’yPh=NvyPh            v’zPh=f*zPhλ’zPh=NvzPh           v’ctPh=f*ctPhλ’ctPh=NvctPh

c’2=v’Ph2+v’ctPh2=v’xPh2+v’yPh2+v’zPh2+v’ctPh2             v’Ph2=v’xPh2+v’yPh2+v’zPh2

c’=(v’xPh;v’yPh;v’zPh;v’ctPh)            v’Ph=(v’xPh;v’yPh;v’zPh)

Where W’Ph is the energy of the photon , v’Ph is the velocity of the photon in space , v’xPh is the x-component of the velocity of the photon , v’yPh is the y-component of the velocity of the photon , v’zPh is the z-component of the velocity of the photon and v’ctPh is the time velocity of the photon (in hyperspace). As you can see from these equations photons can also move in time and not only in space , When a photon is moving in time its wavelength in space is larger than if it had moved less in time and have had the same 4wavelength. You can also see that the 4velocity of the photons in hyperspace is Nc

∆W’p1=-W’Ph=-h’f*4Ph=∆Wp1            ∆W’p2=W’Ph=h’f*4Ph          ∆W’p1=-∆W’p2=∆Wp2

SW’Ph=h’f*3Ph=SWPh              xW’Ph=h’f*xPh=xWPh          yW’Ph=h’f*yPh=yWPh             zW’Ph=h’f*zPh=zWPh            ctW’Ph=h’f*ctPh=ctWPh

W’Ph=SW’Ph+ctW’Ph=xW’Ph+yW’Ph+zW’Ph+ctW’Ph=h’f*4Ph        W’Ph=WPh

     SW’Ph =xW’Ph+yW’Ph+zW’Ph=h’f*3Ph              SW’Ph=SWPh

f*3Ph=f*xPh+f*yPh+f*zPh       f*4Ph=f*3Ph+f*ctPh=f*xPh+f*yPh+f*zPh+f*ctPh        f*4Ph=Nf4Ph         f*3Ph=Nf3Ph          f*xPh=NfxPh             f*yPh=NfyPh              f*zPh=NfzPh             f*ctPh=NfctPh

Where SW’Ph is the space motion energy of the photon , xW’Ph is the motion energy of the photon in x-direction , yW’Ph is the motion energy of the photon in y-direction , zW’Ph is the motion energy of the photon in z-direction , ctW’Ph is the time (zero point) energy of the photon , ∆W’p1 is the energy change for particle 1 , ∆W’p2 is the energy change for particle 2 , f*4Ph is the 4dimensional quantum wave frequency of the photon , f*3Ph is the quantum wave frequency of the photon in space , f*xPh is the quantum wave frequency of the photon in x-direction , f*yPh is the quantum wave frequency of the photon in y-direction , f*zPh is the quantum wave frequency of the photon in z-direction and f*ctPh is the quantum wave frequency of the photon in the time dimension. ( in hyperspace) As you can see from these equations the photon exchange means an energy transfer between 2 particles where the total 4dimensional energy is conserved. You can also see that the energies for photons in hyperspace is equivalent to the corresponding energies for the corresponding photons in standard space and the wavelengts is the same while the frequencies are N times corresponding frequencies in standard space.

Exchange of photons generally in hyperspace.

∆1p’4=∑∆p’4p1=∫1F’4dT’=∭ρ’01(∫1E’4dT’)dxdydz=∆1p4/N

∆2p’4=∑∆p’4p2=∫2F’4dT’=∭ρ’02(∫2E’4dT’)dxdydz=∆2p4/N

∆1p’4=-∑(h’/λ’4Ph)         ∆2p’4=∑(h’/λ’4Ph)       ∆1p’4+∆2p’4=0

1F’4+2F’4=0

 

∆1p’3=∑∆p’3p1=∫1F’3dT’=∭ρ’01(∫1E’3dT’)dxdydz=∆1p3/N

∆2p’3=∑∆p’3p2=∫2F’3dT’=∭ρ’02(∫2E’3dT’)dxdydz=∆2p3/N

∆1p’3=-∑(h’/λ’3Ph)         ∆2p’3=∑(h’/λ’3Ph)       ∆1p’3+∆2p’3=0

1F’3+2F’3=0

 

∆1p’x=∑∆p’xp1=∫1F’xdT’=∭ρ’01(∫1E’xdT’)dxdydz=∭ρ’01(∫1E’sxdt’-∫1Byxdy-∫1Bzxdz)dxdydz=∆1px/N

∆2p’x=∑∆p’xp2=∫2F’xdT’=∭ρ’02(∫2E’xdT’)dxdydz=∭ρ’02(∫2E’sxdt’-∫2Byxdy-∫2Bzxdz)dxdydz=∆2px/N

∆1p’x=-∑(h’/λ’xPh)         ∆2p’x=∑(h’/λ’xPh)       ∆1p’x+∆2p’x=0

1F’x+2F’x=0

 

∆1p’y=∑∆p’yp1=∫1F’ydT’=∭ρ’01(∫1E’ydT’)dxdydz=∭ρ’01(∫1E’sydt’-∫1Bxydx-∫1Bzydz)dxdydz=∆1py/N

∆2p’y=∑∆p’yp2=∫2F’ydT’=∭ρ’02(∫2E’ydT’)dxdydz=∭ρ’02(∫2E’sydt’-∫2Bxydx-∫2Bzydz)dxdydz=∆2py/N

∆1p’y=-∑(h’/λ’yPh)         ∆2p’y=∑(’h/λ’yPh)       ∆1p’y+∆2p’y=0

1F’y+2F’y=0

 

∆1p’z=∑∆p’zp1=∫1F’zdT’=∭ρ’01(∫1E’zdT’)dxdydz=∭ρ’01(∫1E’szdt’-∫1Bxzdx-∫1Byzdy)dxdydz=∆1pz/N

∆2p’z=∑∆p’zp2=∫2F’zdT’=∭ρ’02(∫2E’zdT’)dxdydz=∭ρ’02(∫2E’szdt’-∫2Bxzdx-∫2Byzdy)dxdydz=∆2pz/N

∆1p’z=-∑(h’/λ’zPh)         ∆2p’z=∑(h’/λ’zPh)       ∆1p’z+∆2p’z=0

1F’z+2F’z=0

 

∆1p’ct=∑∆p’ctp1=∫1F’ctdT’=∭ρ’01(∫1E’ctdT’)dxdydz=∭ρ’01(∫1Bxctdx+∫1Byctdy+∫1Bzctdz)dxdydz=∆1pct/N

∆2p’ct=∑∆p’ctp2=∫2F’ctdT’=∭ρ’02(∫2E’ctdT’)dxdydz=∭ρ’02(∫2Bxctdx+∫2Byctdy+∫2Bzctdz)dxdydz=∆2pct/N

∆1p’ct=-∑(h’/λ’ctPh)         ∆2p’ct=∑(h’/λ’ctPh)       ∆1p’ct+∆2p’ct=0

1F’ct+2F’ct=0

 

(∆p’3)2=(∆p’x)2+(∆p’y)2+(∆p’z)2          ∆p’3=(∆p’x;∆p’y;∆p’z)

(∆p’4)2=(∆p’3)2+(∆p’ct)2=(∆p’x)2+(∆p’y)2+(∆p’z)2+(∆p’ct)2          ∆p’4=(∆p’x;∆p’y;∆p’z;∆p’ct)         ∆p’4=∆p4/N          ∆p’3=∆p3/N

Where ∆1p’4 is the 4dimensional impulse (change of momentum) on the subsystem that is emitting photons , ∆2p’4 is the 4dimensional impulse (change of momentum) on the subsystem that is recieving photons , ∆1p’3 is the impulse in space (change of momentum) on the subsystem that is emitting photons , ∆2p’3 is the impulse in space (change of momentum) on the subsystem that is recieving photons , ∆1p’x is the x-component of the impulse (change of momentum) on the subsystem that is emitting photons , ∆2p’x is the x-component of the impulse (change of momentum) on the sobsystem that is recieving photons , ∆1p’y is the y-component of the impulse (change of momentum) on the subsystem that is emitting photons , ∆2p’y is the y-component of the impulse (change of momentum) on the subsystem that is recieving photons , ∆1p’z is the z-component of the impulse (change of momentum) on the subsystem that is emitting photons , ∆2p’z is the z-component of the impulse (change of momentum) on the subsystem that is recieving photons , ∆1p’ct is the time component of the impulse (change of momentum) on the subsystem that is emitting photons , ∆2p’ct is the time component of the impulse (change of momentum) on the subsystem that is recieving photons , 1F’4=1F4 is the 4dimensional force on the subsystem that is emitting photons , 2F’4=2F4  is the 4dimensional force on the subsystem that is recieving photons , 1F’3 is the force in space on the subsystem that is emitting photons , 2F’3 is the force in space on the subsystem that is recieving photons , 1F’x is the x-component of the force on the subsystem that is emitting photons , 2F’x is the x-component of the force on the subsystem that is recieving photons , 1F’y is the y-component of the force on the subsystem that is emitting photons , 2F’y is the y-component of the force on the subsystem that is recieving photons , 1F’z is the z-component of the force on the subsystem that is emitting photons , 2F’z is the z-component of the force on the subsystem that is recieving photons , 1F’ct is the time component of the force on the subsystem that is emitting photons , 2F’ct is the time component of the force on the subsystem that is recieving photons , 1E’4 is the 4dimensional electrical field affecting the subsystem thats emits photons and is generated by the subsystem thats recieves photons , 2E’4 is the 4dimensional electrical field affecting the subsystem thats recieves photons and is generated by the subsystem thats emits photons , 1E’3 is the electrical field in space affecting the subsystem thats emits photons and is generated by the subsystem thats recieves photons , 2E’3 is the electrical field in space affecting the subsystem thats recieves photons and is generated by the subsystem thats emits photons , 1E’x is the x-component of the electrical field affecting the subsystem thats emits photons and is generated by the subsystem thats recieves photons , 2E’x is the x-component of the electrical field affecting the subsystem thats recieves photons and is generated by the subsystem thats emits photons , 1E’y is the y-component of the electrical field affecting the subsystem thats emits photons and is generated by the subsystem thats recieves photons , 2E’y is the y-component of the electrical field affecting the subsystem thats recieves photons and is generated by the subsystem thats emits photons , 1E’z is the z-component of the electrical field affecting the subsystem thats emits photons and is generated by the subsystem thats recieves photons , 2E’z is the z-component of the electrical field affecting the subsystem thats recieves photons and is generated by the subsystem thats emits photons and 1E’ct is the time component of the electrical field affecting the subsystem thats emits photons and is generated by the subsystem thats recieves photons , 2E’ct is the time component of the electrical field affecting the subsystem thats recieves photons and is generated by the subsystem thats emits photons.(in hyperspace) You can see the different components for the fields in the equations above. Please observere that the same particle is included in both subsystems if it both emits and recieves photons.

∆W’1=∑∆W’p1=-∑W’Ph=-∑h’f*4Ph=∆W1              ∆W’2=∑∆W’p2=∑W’Ph=∑h’f*4Ph=∆W2           ∆W’1=-∆W’2

Where ∆W’1 is the energy change of the subsystem thats emits photons , ∆W’2 is the energy change of the subsystem thats recieves photons. ( in hyperspace) As you can see from these equations the total energy is conserved , You can also see that the energy changes for as subsystemen in hyperspace are equivalent to corresponding energy changes in standard space.

F’=F where F’ is the force in the parallel 4space and F is the force in our 4space.

 

 

T’=∫dT’=∫(dT/N)=T/N

Where T is the own time in our universe and T’ is the own time in the parallel universe this also means that ΔT’=ΔT/N where ΔT’ is a certain time interval in hyperspace and ΔT is the corresponding time interval in standard space this also means that the frequency becomes f*=1/ ΔT’=N/ ΔT=Nf where f* is the frequency in the parallel universe and f is the frequency in our universe (that the frequency in the parallel universe becomes Nf thus an integer ( the hyper factor) times the frequency in our universe is the reason why many people calls the hyperspace for  the overtones of reality or the cosmic overtones. Sometimes also the higher vibrations of reality.)

 The 4space metric is locally euclidean where (ds4)2=(cdT)2=(dx)2+(dy)2+(dz)2+(cdt)2         ds4=cdT=(dx;dy;dz;cdt)

and  (ds’4)2=(c’dT’)2=(dx)2+(dy)2+(dz)2+(c’dt’)2 but c’dt’=cdt and c’dT’=cdT so ds’4=ds4

(That the 4 velocity in hyperspace is higher depends on that the time intervals dt’ is shorter (dt’=dt/N) than in standard space)

 λ'=λ the wavelength in hyperspace is the same as in standard space.

F’g=Fg  the gravitational force in hyperspace is the same as in standard space

g’=N2g where g’ is the gravitational field in hyperspace and g is the gravitational field in standard space.

Gravitophoton exchange between matter and the Aether

Here I will describe how electrogravitational field propulsion works whit gravitophoton emission and reception and how the gravitophotons can transfer impulse (change of momentum) to space itself. Gravitophotons are electrogravitational field wave quanta.

4Fg2p=m2pg2p=F4p1∆U/U0=F4p1Uind1/U0+F4p2Uind2/U0       g2p=F4p1∆U/(m2pU0)       ∆U=Uind1-Uind2       4Fg2p=F4gp1+F4gp2       F4gp1=F4p1Uind1/U0            F4gp2=F4p2Uind2/U0      F4p1=-F4p2

∆p4g2p=∆p4gp1+∆p4gp2           ∆p4gp1=∫F4gp1dT        ∆p4gp2=∫F4gp2dT          ∆p4g2p=∫4Fg2pdT  for ∆Wg2p>0 it holds that ∆p4gp1=h/λ4GP1 and ∆p4gp2=h/λ4GP2 and ∆p4g2p=h/λ4GP1+h/λ4GP2 

In this case the 2 particles have absorbed 2 gravitophotons from space and increased their energy.

For ∆Wg2p<0 it holds that ∆p4gp1=-h/λ4GP1 and ∆p4gp2=-h/λ4GP2 and ∆p4g2p=-h/λ4GP1-h/λ4GP2 

In this case the 2 particles have emitted 2 gravitophotons to space and decreased their energy.

Where 4Fg2p is the 4dimensional gravitational force on the 2 particles , g2p is the 4dimensional gravitational field that the 2 particles is generating , m2p is the mass of the 2 particles , Uind1 is the induced electrical potential at particle 1 , Uind2 is the induced electrical potential at particle 2 , ∆U is the voltage between particle 1 and particle 2 , F4gp1 is the 4dimensional gravitational force on particle 1 , F4gp2 is the 4dimensional gravitational force on particle 2 , U0 is the background electrical potential of the Aether (the inner average potential of the matter) , F4p1 is the 4dimensional electromagnetical force on particle 1 , F4p2 is the 4dimensional electromagnetical force on particle 2 (counterforce to F4p1) ,  ∆p4gp1 is the 4dimensional gravitational impulse (change of momentum) on particle 1 , ∆p4gp2 is the 4dimensional gravitational impulse (change of momentum) on particle 2 , ∆p4g2p is the 4dimensional gravitational impulse (change of momentum) for the 2 particles , λ4GP1 is the 4dimensional quantum wavelength of gravitophoton 1 , λ4GP2 is the 4dimensional quantum wavelength of gravitophoton 2. To generate a gravitational field its required at least 2 particles and a voltage between them.  The particles then exchanges gravitophotons whit the Aether (4space).

3Fg2p=F3p1∆U/U0             3g2p=F3p1∆U/(m2pU0)          ∆p3g2p=∫3Fg2pdT

For ∆Wg2p>0 it holds that ∆p3g2p=h/λ3GP1+h/λ3GP2 then the particle pair have absorbed 2 gravitophotons from space. 

For ∆Wg2p<0 it holds that ∆p3g2p=-h/λ3GP1-h/λ3GP2 then the particle pair have emitted 2 gravitophotons to space.

 

xFg2p=Fxp1∆U/U0             xg2p=Fxp1∆U/(m2pU0)          ∆pxg2p=∫xFg2pdT

For ∆Wg2p>0 it holds that ∆pxg2p=h/λxGP1+h/λxGP2 then the particle pair have absorbed 2 gravitophotons from space. 

For ∆Wg2p<0 it holds that ∆pxg2p=-h/λxGP1-h/λxGP2 then the particle pair have emitted 2 gravitophotons to space.

 

yFg2p=Fyp1∆U/U0             yg2p=Fyp1∆U/(m2pU0)          ∆pyg2p=∫yFg2pdT

For ∆Wg2p>0 it holds that ∆pyg2p=h/λyGP1+h/λyGP2 then the particle pair have absorbed 2 gravitophotons from space. 

For ∆Wg2p<0 it holds that ∆pyg2p=-h/λyGP1-h/λyGP2 then the particle pair have emitted 2 gravitophotons to space.

 

zFg2p=Fzp1∆U/U0             zg2p=Fzp1∆U/(m2pU0)          ∆pzg2p=∫zFg2pdT

For ∆Wg2p>0 it holds that ∆pzg2p=h/λzGP1+h/λzGP2 then the particle pair have absorbed 2 gravitophotons from space. 

For ∆Wg2p<0 it holds that ∆pzg2p=-h/λzGP1-h/λzGP2 then the particle pair have emitted 2 gravitophotons to space.

 

ctFg2p=Fctp1∆U/U0             ctg2p=Fctp1∆U/(m2pU0)          ∆pctg2p=∫ctFg2pdT

For ∆Wg2p>0 it holds that ∆pctg2p=h/λctGP1+h/λctGP2 then the particle pair have absorbed 2 gravitophotons from space. 

For ∆Wg2p<0 it holds that ∆pctg2p=-h/λctGP1-h/λctGP2 then the particle pair have emitted 2 gravitophotons to space.

3g2p2=xg2p2+yg2p2+zg2p2          3g2p=(xg2p;yg2p;zg2p)

g2p2=3g2p2+ctg2p2=xg2p2+yg2p2+zg2p2+ctg2p2          g2p=(xg2p;yg2p;zg2p;ctg2p)

3Fg2p2=xFg2p2+yFg2p2+zFg2p2         3Fg2p=(xFg2p;yFg2p;zFg2p)

4Fg2p2=3Fg2p2+ctFg2p2=xFg2p2+yFg2p2+zFg2p2+ctFg2p2         4Fg2p=(xFg2p;yFg2p;zFg2p;ctFg2p)

(∆p3g2p)2=(∆pxg2p)2+(∆pyg2p)2+(∆pzg2p)2         ∆p3g2p=(∆pxg2p;∆pyg2p;∆pzg2p)

(∆p4g2p)2=(∆p3g2p)2+(∆pctg2p)2=(∆pxg2p)2+(∆pyg2p)2+(∆pzg2p)2+(∆pctg2p)2         ∆p4g2p=(∆pxg2p;∆pyg2p;∆pzg2p;∆pctg2p)

λ3GP-2=λxGP-2+λyGP-2+λzGP-2         λ4GP-2=λ3GP-2+λctGP-2=λxGP-2+λyGP-2+λzGP-2+λctGP-2    

λ3GP-1=(λxGP-1;λyGP-1;λzGP-1)       λ4GP-1=(λxGP-1;λyGP-1;λzGP-1+λctGP-1)

Where 3Fg2p is the gravitational force in space on the 2 particles , xFg2p is the x-component of the gravitational force on the 2 particles , yFg2p is the y-component of the gravitational force on the 2 particles , zFg2p is the z-component of the gravitational force on the 2 particles , ctFg2p is the  gravitational force in the time dimension on the 2 particles , 3g2p is the gravitational field in space that is generated by the 2 particles , xg2p is the x-component of the gravitational field that is generated by the 2 particles , yg2p is the y-component of the gravitational field that is generated by the 2 particles , zg2p is the z-component of the gravitational field that is generated by the 2 particles , ctg2p is the gravitational field in the time dimension that is generated by the 2 particles , ∆p3g2p is the gravitational impulse (change of momentum) for the 2 particles in space , ∆pxg2p is the x-component of the gravitational impulse (change of momentum) for the 2 particles , ∆pyg2p is the y-component of the gravitational impulse (change of momentum) for the 2 particles , ∆pzg2p is the z-component of the gravitational impulse (change of momentum) for the 2 particles , ∆pctg2p is the time component of the gravitational impulse (change of momentum) for the 2 particles , λ4GP is the 4dimensional gravitophoton wavelength , λ3GP is the gravitophoton wavelength in space , λxGP is the gravitophoton wavelength in x-direction , λyGP is the gravitophoton wavelength in y-direction , λzGP is the gravitophoton wavelength in z-direction , λctGP is the gravitophoton wavelength in the time dimension ( in standard space). Please observere that the same particle can both emit and absorb gravitophotons.

Wg2p=∫xFg2pdx+∫yFg2pdy+∫zFg2pdz+∫ctFg2pcdt=Wp1∆U/U0

For ∆Wg2p>0 it holds that ∆Wg2p=WGP1+WGP2=hf4GP1+hf4GP2 in this case the particles is absorbing gravitophotons , For ∆Wg2p<0 it holds that ∆Wg2p=-WGP1-WGP2=-hf4GP1-hf4GP2 in this case the particles is emitting gravitophotons 

WGP=hf4GP            SWGP=hf3GP              xWGP=hfxGP           yWGP=hfyGP            zWGP=hfzGP           ctWGP=hfctGP           SWGP=xWGP+yWGP+zWGP=hf3GP             WGP=SWGP+ctWGP=xWGP+yWGP+zWGP=hf4GP

f3GP=fxGP+fyGP+fzGP       f4GP=f3GP+fctGP=fxGP+fyGP+fzGP+fctGP

Where Wg2p is the gravitational energy of the particles , ∆Wg2p is the change of gravitational energy of the particles , WGP is the energy of a gravitophoton , SWGP  is the space motion energy of a gravitophoton , xWGP is the motion energy in x-direction of a gravitophoton , yWGP is the motion energy in y-direction of a gravitophoton , zWGP is the motion energy in z-direction of a gravitophoton , ctWGP is the time (zero point) energy of a gravitophoton , f4GP is the 4dimensional quantum wave frequency of a gravitophoton , f3GP is the quantum wave frequency of a gravitophoton in space , fxGP is the quantum wave frequency of a gravitophoton in x-direction , fyGP is the quantum wave frequency of a gravitophoton in y-direction , fzGP is the quantum wave frequency of a gravitophoton in z-direction and fctGP is the quantum wave frequency of a gravitophoton in the time dimension. (in standard space)

vGP/c=λ4GP/λ3GP              vxGP/c=λ4GP/λxGP              vyGP/c=λ4GP/λyGP            vzGP/c=λ4GP/λzGP           vctGP/c=λ4GP/λctGP        c=f4GPλ4GP           vGP=f3GPλ3GP            vxGP=fxGPλxGP             vyGP=fyGPλyGP            vzGP=fzGPλzGP           vctGP=fctGPλctGP

c2=vGP2+vctGP2=vxGP2+vyGP2+vzGP2+vctGP2             vGP2=vxGP2+vyGP2+vzGP2

c=(vxGP;vyGP;vzGP;vctGP)            vGP=(vxGP;vyGP;vzGP)

Where vGP is the space velocity of the gravitophoton , vxGP is the x-component of the velocity of the gravitophoton , vyGP is the y-component of the velocity of the gravitophoton , vzGP is the z-component of the velocity of the gravitophoton and vctGP is the time velocity of the gravitophoton. ( in standard space) As you can see from these equations gravitophotons are similiar to ordinary photons but gravitophotons interacts between the vacuum and the matter (gravitophotons are in this way a kind of vacuum energy when it can interact whit the vacuum) while photons interacts between matter. It are gravitophotons that is being used to create artificial gravitation in for example the UFO-propulsion and the standard (earth like (same strenght as surface gravity on earth)) gravitational field onboard the UFO. Gravitophotons are also used for the hyperdrive when the UFO is transfered to an parallel 4space whit higher lightspeed. Gravitophotons are also used in the stargate when they create an unidirectional wormhole trough hyperspace so that you instantaneously can travel to the other planet.

g32=gx2+gy2+gz2                 g3=(gx;gy;gz)

g2=g32+gct2=gx2+gy2+gz2+gct2        g=(gx;gy;gz;gct)

P3=Px+Py+Pz                P=P3+Pct=Px+Py+Pz+Pct       P=d3W/(dxdydz)

gx=(dPxΔU)/(¤dxU0)     gy=(dPyΔU)/(¤dyU0)    gz=(dPzΔU)/(¤dzU0)     gct=(dPctΔU)/(¤cdtU0)

Where g is the 4dimensional gravitational field , g3 is the gravitational field in space , gx is the x-component of the gravitational field , gy is the y-component of the gravitational field , gz is the z-componenten of the gravitational field , gct is the gravitational field in the time dimension , ¤ is the mass density , P is the pressure (total energy/volume) , P3 is the pressure caused by forces in space , Px is the pressure caused by forces in x-direction , Py is the pressure caused by forces in y-direction , Pz is the pressure caused by forces in z-direction , Pct is the pressure caused by forces in the time dimension.

F4g=∑F4gp=∑4Fg2p=∭¤gdxdydz

∆p4g=∑∆p4gp=∑∆p4g2p=∫F4gdT

For ∆Wg>0 it holds that ∆p4g=∑(h/λ4GP) the system then have absorbed gravitophotons from the 4space , For ∆Wg<0 it holds that ∆p4g=-∑(h/λ4GP)  the system then have emitted gravitophotons to the 4space.

F3g=∑3Fg2p=∭¤g3dxdydz             ∆p3g=∑∆p3g2p=∫F3gdT       

For ∆Wg>0 it holds that ∆p3g=∑(h/λ3GP)  the system then have absorbed gravitophotons from the 4space , For ∆Wg<0 it holds that ∆p3g=-∑(h/λ3GP) the system then have emitted gravitophotons to the 4space.

Fxg=∑xFg2p=∭¤gxdxdydz=∬(Px∆U/U0)dydz             ∆pxg=∑∆pxg2p=∫FxgdT       

For ∆Wg>0 it holds that ∆pxg=∑(h/λxGP) the system then have absorbed gravitophotons from the 4space , For ∆Wg<0 it holds that ∆pxg=-∑(h/λxGP) the system then have emitted gravitophotons to the 4space.

 

Fyg=∑yFg2p=∭¤gydxdydz=∬(Py∆U/U0)dxdz             ∆pyg=∑∆pyg2p=∫FygdT       

For ∆Wg>0 it holds that ∆pyg=∑(h/λyGP) the system then have absorbed gravitophotons from the 4space , For ∆Wg<0 it holds that ∆pyg=-∑(h/λyGP) the system then have emitted gravitophotons to the 4space.

 

Fzg=∑zFg2p=∭¤gzdxdydz=∬(Pz∆U/U0)dxdy             ∆pzg=∑∆pzg2p=∫FzgdT       

For ∆Wg>0 it holds that ∆pzg=∑(h/λzGP) the system then have absorbed gravitophotons from the 4space , For ∆Wg<0 it holds that ∆pzg=-∑(h/λzGP) the system then have emitted gravitophotons to the 4space.

 

Fctg=∑ctFg2p=∭¤gctdxdydz=∬(Pct∆U/U0)dxdydz/(cdt)             ∆pctg=∑∆pctg2p=∫FctgdT       

For ∆Wg>0 it holds that ∆pctg=∑(h/λctGP) the system then have absorbed gravitophotons from the 4space , For ∆Wg<0 it holds that ∆pctg=-∑(h/λctGP)  the system then have emitted gravitophotons to the 4space.

 

F3g2=Fxg2+Fyg2+Fzg2         F3g=(Fxg;Fyg;Fzg)

F4g2=F3g2+Fctg2=Fxg2+Fyg2+Fzg2+Fctg2         F4g=(Fxg;Fyg;Fzg;Fctg)

(∆p3g)2=(∆pxg)2+(∆pyg)2+(∆pzg)2         ∆p3g=(∆pxg;∆pyg;∆pzg)

(∆p4g)2=(∆p3g)2+(∆pctg)2=(∆pxg)2+(∆pyg)2+(∆pzg)2+(∆pctg)2         ∆p4g=(∆pxg;∆pyg;∆pzg;∆pctg)

Wg=∑Wgp=∑Wg2p=∑(Wp1∆U/U0)=∫Fgxdx+∫Fgydy+∫Fgzdz+∫Fgctcdt

For ∆Wg>0 it holds that ∆Wg=∑WGP=∑hf4GP  the system then have absorbed gravitophotons from the 4space , 

For ∆Wg<0 it holds that ∆Wg=-∑WGP=-∑hf4GP the system then have emitted gravitophotons to the 4space.

For ∆Wg>0 it holds that ∆pctg=∑(h/λctGP) the system then have absorbed gravitophotons from the 4space , For ∆Wg<0 it holds that ∆pctg=-∑(h/λctGP)  the system then have emitted gravitophotons to the 4space.

Where F4g is the 4dimensional gravitational force that is acting on the system (lacks counter force because that the impulse is transfered to the space itself by gravitophoton interaction) , F3g is the space components of the gravitational force , Fxg is the x-component of the gravitational force , Fyg is the y-component of the gravitational force , Fzg is the z-component of the gravitational force , Fctg is the gravitational force component in the time dimension , ∆p4g is the 4dimensional gravitational impulse (change of momentum) that is acting on the system ( the counter impulse is acting by the gravitophotons on the vacuum itself) , ∆p3g is the gravitational impulse (change of momentum) in space that is acting on the system , ∆pxg is the x-component of the gravitational impulse (change of momentum) that is acting on the system , ∆pyg is the y-component of the gravitational impulse (change of momentum) that is acting on the system , ∆pzg is the z-component of the gravitational impulse (change of momentum) that is acting on the system , ∆pctg is the time component of the gravitational impulse (change of momentum) that is acting on the system , Wg is the gravitational energy of the system and ∆Wg is the change in energy of the system (in standard space). As you can see gravitation is a way to transfer energy between the matter and the 4spaces it is also a way to transfer matter between different 4spaces.

 Below comes the corresponding equations for hyperspace:

4F’g2p=m’2pg’2p=F’4p1∆U’/U’0=F’4p1U’ind1/U’0+F’4p2U’ind2/U’0=4Fg2p g’2p=F’4p1∆U’/(m’2pU’0)=N2g2p       ∆U’=U’ind1-U’ind2=N∆U       4F’g2p=F’4gp1+F’4gp2       F’4gp1=’F4p1U’ind1/U’0            F’4gp2=F’4p2U’ind2/U’0      F’4p1=-F’4p2

∆p’4g2p=∆p’4gp1+∆p’4gp2=∆p4g2p/N           ∆p’4gp1=∫F’4gp1dT’=∆p4gp1/N        ∆p’4gp2=∫F’4gp2dT’=∆p4gp2/N          ∆p’4g2p=∫4F’g2pdT’=∆p4g2p/N 

 For ∆W’g2p>0 it holds that ∆p’4gp1=h’/λ’4GP1 and ∆p’4gp2=h’/λ’4GP2 and ∆p’4g2p=h’/λ’4GP1+h’/λ4GP2

 In this case the 2 particles have absorbed 2 gravitophotons from space and increased their energy. 

For ∆W’g2p<0 it holds that ∆p’4gp1=-h’/λ’4GP1 and ∆p’4gp2=-h’/λ’4GP2 and ∆p’4g2p=-h’/λ’4GP1-h’/λ’4GP2

 In this case the 2 particles have emitted 2 gravitophotons to space and decreased their energy.

4F’g2p is the 4dimensional gravitational force on the 2 particles , g’2p is the 4dimensional gravitational field that the 2 particles is generating , m’2p=m2p/N2 is the mass of the 2 particles , U’ind1=NUind1 is the induced electrical potential at particle 1 , U’ind2=NUind2 is the induced electrical potential at particle 2 , ∆U’ is the voltage between particle 1 and particle 2 , F’4gp1 is the 4dimensional gravitational force on particle 1 , F’4gp2 is the 4dimensional gravitational force on particle 2 , U’0=NU0 is the background potential of the Aether in hyperspace (the inner average potential of the matter in hyperspace) , F’4p1 is the 4dimensional electromagnetical force on particle 1 , F’4p2 is the 4dimensional electromagnetical force on particle 2 (counterforce to F’4p1) ,  ∆p’4gp1 is the 4dimensional gravitational impulse (change of momentum) on particle 1 , ∆p’4gp2 is the 4dimensional gravitational impulse (change of momentum) on particle 2 , ∆p’4g2p is the gravitational impulse (change of momentum) for the 2 particles , λ’4GP1 is the 4dimensional quantum wavelength of gravitophoton 1 , λ’4GP2 is the 4dimensional quantum wavelength of gravitophoton 2. To generate a gravitational field its required at least 2 particles and a voltage between them.  The particles then exchanges gravitophotons whit the Aether (4space).

3F’g2p=F’3p1∆U’/U’0=3Fg2p             3g’2p=F’3p1∆U’/(m’2pU’0)=N23g2p          ∆p’3g2p=∫3F’g2pdT’=∆p3g2p/N

For ∆W’g2p>0 it holds that ∆p’3g2p=h’/λ’3GP1+h’/λ’3GP2 then the particle pair have absorbed 2 gravitophotons from space.

For ∆W’g2p<0 it holds that ∆p’3g2p=-h’/λ’3GP1-h’/λ’3GP2 then the particle pair have emitted 2 gravitophotons to space.

 

xF’g2p=F’xp1∆U’/U’0=xFg2p             xg2p=F’xp1∆U’/(m’2pU’0)=N2xg2p          ∆p’xg2p=∫xF’g2pdT’=∆pxg2p/N

For ∆W’g2p>0 it holds that ∆p’xg2p=h’/λ’xGP1+h’/λ’xGP2 then the particle pair have absorbed 2 gravitophotons from space. 

For ∆W’g2p<0 it holds that ∆p’xg2p=-h’/λ’xGP1-h’/λ’xGP2 then the particle pair have emitted 2 gravitophotons to space.

 

yF’g2p=F’yp1∆U’/U’0=yFg2p             yg’2p=F’yp1∆U’/(m’2pU’0)=N2yg2p          ∆p’yg2p=∫yF’g2pdT’=∆pyg2p/N

For ∆W’g2p>0 it holds that ∆p’yg2p=h’/λ’yGP1+h’/λ’yGP2 then the particle pair have absorbed 2 gravitophotons from space. 

For ∆W’g2p<0 it holds that ∆p’yg2p=-h’/λ’yGP1-h’/λ’yGP2 then the particle pair have emitted 2 gravitophotons to space.

 

zF’g2p=F’zp1∆U’/U’0=zFg2p             zg’2p=F’zp1∆U’/(m’2pU’0)=N2zg2p          ∆p’zg2p=∫zF’g2pdT’=∆pzg2p/N

For ∆W’g2p>0 it holds that ∆p’zg2p=h’/λ’zGP1+h’/λ’zGP2 then the particle pair have absorbed 2 gravitophotons from space. 

For ∆W’g2p<0 it holds that ∆p’zg2p=-h’/λ’zGP1-h’/λ’zGP2 då then the particle pair have emitted 2 gravitophotons to space.

 

ctF’g2p=F’ctp1∆U’/U’0= ctFg2p             ctg’2p=F’ctp1∆U’/(m’2pU’0)=N2ctg2p          ∆p’ctg2p=∫ctF’g2pdT’=∆pctg2p/N

For ∆W’g2p>0 it holds that ∆p’ctg2p=h’/λ’ctGP1+h’/λ’ctGP2 then the particle pair have absorbed 2 gravitophotons from space. 

For ∆W’g2p<0 it holds that ∆p’ctg2p=-h’/λ’ctGP1-h’/λ’ctGP2 then the particle pair have emitted 2 gravitophotons to space.

3g’2p2=xg’2p2+yg’2p2+zg’2p2          3g’2p=(xg’2p;yg’2p;zg’2p)=N23g2p

g’2p2=3g’2p2+ctg’2p2=xg’2p2+yg’2p2+zg’2p2+ctg’2p2          g’2p=(xg’2p;yg’2p;zg’2p;ctg’2p)=N2g2p

3F’g2p2=xF’g2p2+yF’g2p2+zF’g2p2         3F’g2p=(xF’g2p;yF’g2p;zF’g2p)=3Fg2p

4F’g2p2=3F’g2p2+ctF’g2p2=xF’g2p2+yF’g2p2+zF’g2p2+ctF’g2p2         4F’g2p=(xF’g2p;yF’g2p;zF’g2p;ctF’g2p)=4Fg2p

(∆p’3g2p)2=(∆p’xg2p)2+(∆p’yg2p)2+(∆p’zg2p)2         ∆p’3g2p=(∆p’xg2p;∆p’yg2p;∆p’zg2p)=∆p3g2p/N

(∆p’4g2p)2=(∆p’3g2p)2+(∆p’ctg2p)2=(∆p’xg2p)2+(∆p’yg2p)2+(∆p’zg2p)2+(∆p’ctg2p)2         ∆p’4g2p=(∆p’xg2p;∆p’yg2p;∆p’zg2p;∆p’ctg2p)=∆p4g2p/N

λ’3GP-2=λ’xGP-2+λ’yGP-2+λ’zGP-2           λ’4GP=λ4GP               λ’3GP=λ3GP               λ’xGP=λxGP              λ’yGP=λyGP               λ’zGP=λzGP                λ’ctGP=λctGP

λ’4GP-2=λ’3GP-2+λ’ctGP-2=λ’xGP-2+λ’yGP-2+λ’zGP-2+λ’ctGP-2    

λ’3GP-1=(λ’xGP-1;λ’yGP-1;λ’zGP-1)       λ’4GP-1=(λ’xGP-1;λ’yGP-1;λ’zGP-1+λ’ctGP-1)

Where 3F’g2p is the gravitational force in space on the 2 particles , xF’g2p is the x-component of the gravitational force on the 2 particles , yF’g2p is the y-component of the gravitational force on the 2 particles , zF’g2p is the z-component of the gravitational force on the 2 particles , ctF’g2p is the  gravitational force in the time dimension on the 2 particles , 3g’2p is the gravitational field in space that is generated by the 2 particles , xg’2p is the x-component of the gravitational field that is generated by the 2 particles , yg’2p is the y-component of the gravitational field that is generated by the 2 particles , zg’2p is the z-component of the gravitational field that is generated by the 2 particles , ctg’2p is the gravitational field in the time dimension that is generated by the 2 particles , ∆p’3g2p is the gravitational impulse (change of momentum) for the 2 particles in space , ∆p’xg2p is the x-component of the gravitational impulse (change of momentum) for the 2 particles  , ∆p’yg2p is the y-component of the gravitational impulse (change of momentum) for the 2 particles  , ∆p’zg2p is the z-component of the gravitational impulse (change of momentum) for the 2 particles  , ∆p’ctg2p is the time component of the gravitational impulse (change of momentum) for the 2 particles , λ’4GP is the 4dimensional gravitophoton wavelength , λ’3GP is the gravitophoton wavelength in space , λ’xGP is the gravitophoton wavelength in x-direction , λ’yGP is the gravitophoton wavelength in y-direction , λ’zGP is the gravitophoton wavelength in z-direction , λ’ctGP is the gravitophoton wavelength in the time dimension ( in hyperspace). Please observere that the same particle both can emit and absorb gravitophotons. You can see from the equations that the gravitational field in hyperspace is N2 times corresponding field in standard space while the mass in hyperspace becomes (corresponding mass in standard space)/N2 which results that the gravitational force in hyperspace becomes the same as corresponding gravitational force in standard space.

W’g2p=∫xF’g2pdx+∫yF’g2pdy+∫zF’g2pdz+∫ctF’g2pc’dt’=W’p1∆U’/U’0=Wg2p

W’g2p=Wg2p

For ∆W’g2p>0 it holds that ∆W’g2p=W’GP1+W’GP2=h’f*GP1+h’f*GP2 in this case the particles is absorbing gravitophotons , For ∆W’g2p<0 it holds that ∆W’g2p=-W’GP1-W’GP2=-h’f*GP1-h’f*GP2 in this case the particles is emitting gravitophotons. 

W’GP=h’f*4GP=WGP            SW’GP=h’f*3GP=SWGP              xW’GP=h’f*xGP=xWGP           yW’GP=h’f*yGP=yWGP            zW’GP=h’f*zGP=zWGP           ctW’GP=h’f*ctGP=ctWGP           SW’GP=xW’GP+yW’GP+zW’GP=h’f*3GP             W’GP=SW’GP+ctW’GP=xW’GP+yW’GP+zW’GP=h’f*4GP

f*3GP=f*xGP+f*yGP+f*zGP=Nf3GP       f*4GP=f*3GP+f*ctGP=f*xGP+f*yGP+f*zGP+f*ctGP=Nf4GP

f*xGP=NfxGP             f*yGP=NfyGP              f*zGP=NfzGP             f*ctGP=NfctGP

Where W’g2p is the gravitational energy of the particles , ∆W’g2p is the change of gravitational energy for the particles , W’GP is the energy of a gravitophoton , SW’GP  is the space motion energy of a gravitophoton , xWGP is the motion energy in x-direction of a gravitophoton , yW’GP is the motion energy in y-direction of a gravitophoton , zW’GP is the motion energy in z-direction of a gravitophoton , ctW’GP is the time (zero point) energy of a gravitophoton , f*4GP is the 4dimensional quantum wave frequency of a gravitophoton , f*3GP is the quantum wave frequency of a gravitophoton in space , fxGP is the quantum wave frequency of a gravitophoton in x-direction , f*yGP is the quantum wave frequency of a gravitophoton in y-direction , f*zGP is the quantum wave frequency of a gravitophoton in z-direction and f*ctGP is the quantum wave frequency of a gravitophoton in the time dimension. (in hyperspace). As you can see from the equations the gravitophotons have the same wavelength and energy in hyperspace as corresponding gravitophotons in standardspace while the frequency is multiplied whit N (the hyper factor). The gravitational energy of the particles is also the same in hyperspace as for corresponding particles in standard space.

v’GP/c’=λ’4GP/λ’3GP              v’xGP/c’=λ’4GP/λ’xGP              v’yGP/c’=λ’4GP/λ’yGP            v’zGP/c’=λ’4GP/λ’zGP           v’ctGP/c’=λ’4GP/λ’ctGP        c’=f*4GPλ’4GP=Nc           v’GP=f*3GPλ’3GP=NvGP            v’xGP=f*xGPλ’xGP=NvxGP             v’yGP=f*yGPλ’yGP=NvyGP            v’zGP=f*zGPλ’zGP=NvzGP           v’ctGP=f*ctGPλ’ctGP=NvctGP

c’2=v’GP2+v’ctGP2=v’xGP2+v’yGP2+v’zGP2+v’ctGP2             v’GP2=v’xGP2+v’yGP2+v’zGP2

c’=(v’xGP;v’yGP;v’zGP;v’ctGP)            v’GP=(v’xGP;v’yGP;v’zGP)

Where v’GP is the space velocity of the gravitophoton , v’xGP is the x-component of the velocity of the gravitophoton , v’yGP is the y-component of the velocity of the gravitophoton , v’zGP is the z-component of the velocity of the gravitophoton and v’ctGP is the time velocity of the gravitophoton. ( in hyperspace) As you can see from these equations gravitophotons are similiar to ordinary photons but gravitophotons interacts between the vacuum and the matter (gravitophotons are in this way a kind of vacuum energy when it can interact whit the vacuum) while photons interacts between matter. It are gravitophotons that is being used to create artificial gravitation in for example the UFO-propulsion and the standard (earth like (same strenght as surface gravity on earth)) gravitational field onboard the UFO. Gravitophotons are also used for the hyperdrive when the UFO is transfered to an parallel 4space whit higher lightspeed. Gravitophotons are also used in the stargate when they create an unidirectional wormhole trough hyperspace so that you instantaneously can travel to the other planet. You can also see that the 4velocity for gravitophotons is the same as for all other particles in hyperspace and is Nc.

g’32=g’x2+g’y2+g’z2                 g’3=(g’x;g’y;g’z)=N2g3

g’2=g’32+g’ct2=g’x2+g’y2+g’z2+g’ct2        g’=(g’x;g’y;g’z;g’ct)=N2g

P’3=P’x+P’y+’Pz=P3                P’=P’3+P’ct=P’x+P’y+P’z+’Pct=P       P’=d3W’/(dxdydz)=P

g’x=(dPxΔU’)/(¤’dxU’0)     g’y=(dPyΔU’)/(¤’dyU’0)    g’z=(dPzΔU’)/(¤’dzU’0)     g’ct=(dPctΔU’)/(¤’c’dt’U’0)

Where g’ is the 4dimensional gravitational field , g’3 is the gravitational field in space , g’x is the x-component of the gravitational field , g’y is the y-component of the gravitational field , g’z is the z-component of the gravitational field , g’ct is the gravitational field in the time dimension , ¤’=¤/N2 is the mass density in hyperspace , P’ is the pressure (total energy/volume) , P’3 is the pressure caused by forces in space , P’x=Px is the pressure caused by forces in x-direction , P’y=Py is the pressure caused by forces in y-direction , P’z=Pz is the pressure caused by forces in z-direction , P’ct=Pct is the pressure caused by forces in the time dimension.

F’4g=∑F’4gp=∑4F’g2p=∭¤’g’dxdydz=F4g

∆p’4g=∑∆p’4gp=∑∆p’4g2p=∫F’4gdT’=∆p4g/N

For ∆W’g>0 it holds that ∆p’4g=∑(h’/λ’4GP) the system then have absorbed gravitophotons from the 4space , For ∆W’g<0 it holds that ∆p’4g=-∑(h’/λ’4GP) the system then have emitted gravitophotons to the 4space.

F’3g=∑3F’g2p=∭¤’g’3dxdydz=F3g             ∆p’3g=∑∆p’3g2p=∫F’3gdT’=∆p3g/N       

For ∆W’g>0 it holds that ∆p’3g=∑(h’/λ’3GP) the system then have absorbed gravitophotons from the 4space , For ∆W’g<0 it holds that ∆p’3g=-∑(h’/λ’3GP) the system then have emitted gravitophotons to the 4space.

F’xg=∑xF’g2p=∭¤’g’xdxdydz=∬(Px∆U’/U’0)dydz=Fxg             ∆p’xg=∑∆p’xg2p=∫F’xgdT’=∆pxg/N       

For ∆W’g>0 it holds that ∆p’xg=∑(h’/λ’xGP) the system then have absorbed gravitophotons from the 4space , For ∆W’g<0 it holds that ∆p’xg=-∑(h’/λ’xGP) the system then have emitted gravitophotons to the 4space.

 

F’yg=∑yF’g2p=∭¤’g’ydxdydz=∬(Py∆U’/U’0)dxdz=Fyg             ∆p’yg=∑∆p’yg2p=∫F’ygdT’=∆pyg/N       

For ∆W’g>0 it holds that ∆p’yg=∑(h’/λ’yGP) the system then have absorbed gravitophotons from the 4space , For ∆W’g<0 it holds that ∆p’yg=-∑(h’/λ’yGP) the system then have emitted gravitophotons to the 4space.

 

F’zg=∑zF’g2p=∭¤’g’zdxdydz=∬(Pz∆U’/U’0)dxdy=Fzg             ∆p’zg=∑∆p’zg2p=∫F’zgdT’=∆pzg/N       

For ∆W’g>0 it holds that ∆p’zg=∑(h’/λ’zGP) the system then have absorbed gravitophotons from the 4space , For ∆W’g<0 it holds that ∆p’zg=-∑(h’/λ’zGP) the system then have emitted gravitophotons to the 4space.

 

F’ctg=∑ctF’g2p=∭¤’g’ctdxdydz=∬(Pct∆U’/U’0)dxdydz/(c’dt’)=Fctg             ∆p’ctg=∑∆p’ctg2p=∫F’ctgdT’=∆pctg/N       

For ∆W’g>0 it holds that ∆p’ctg=∑(h’/λ’ctGP) the system then have absorbed gravitophotons from the 4space , 

For ∆W’g<0 it holds that ∆p’ctg=-∑(h’/λ’ctGP) the system then have emitted gravitophotons to the 4space.

 

F’3g2=F’xg2+F’yg2+F’zg2         F’3g=(F’xg;F’yg;F’zg)=F3g

F’4g2=F’3g2+F’ctg2=F’xg2+F’yg2+F’zg2+F’ctg2         F’4g=(F’xg;F’yg;F’zg;F’ctg)=F4g

(∆p’3g)2=(∆p’xg)2+(∆p’yg)2+(∆p’zg)2         ∆p’3g=(∆p’xg;∆p’yg;∆p’zg)=∆p3g/N

(∆p’4g)2=(∆p’3g)2+(∆p’ctg)2=(∆p’xg)2+(∆p’yg)2+(∆p’zg)2+(∆p’ctg)2         ∆p’4g=(∆p’xg;∆p’yg;∆p’zg;∆p’ctg)=∆p4g/N

W’g=∑W’gp=∑W’g2p=∑(W’p1∆U’/U’0)=∫F’gxdx+∫F’gydy+∫F’gzdz+∫F’gctc’dt’

W’g=Wg                  ∆W’g=∆Wg

For ∆W’g>0 it holds that ∆W’g=∑W’GP=∑h’f*4GP the system then have absorbed gravitophotons from the 4space , 

For ∆W’g<0 it holds that ∆W’g=-∑W’GP=-∑h’f*4GP the system then have emitted gravitophotons to the 4space.

 

For ∆W’g>0 it holds that ∆p’ctg=∑(h’/λ’ctGP) the system then have absorbed gravitophotons from the 4space , 

For ∆W’g<0 it holds that ∆p’ctg=-∑(h’/λ’ctGP) the system then have emitted gravitophotons to the 4space.

Where F’4g is the 4dimensional gravitational force that is acting on the system (lacks counterforce because that the impulse is transfered to the space itself by gravitophoton interaction) , F’3g is the space components of the gravitational force , F’xg is the x-component of the gravitational force , F’yg is the y-component of the gravitational force , F’zg is the z-component of the gravitational force , F’ctg is the gravitational force component in the time dimension , ∆p’4g is the 4dimensional gravitational impulse (change of momentum) that is acting on the system (the counter impulse is acting by the gravitophotons on the vacuum itself) , ∆p’3g is the gravitational impulse (change of momentum) in space that is acting on the system , ∆p’xg is the x-component of the gravitational impulse (change of momentum) that is acting on the system , ∆p’yg is the y-component of the gravitational impulse (change of momentum) that is acting on the system , ∆p’zg is the z-component of the gravitational impulse (change of momentum) that is acting on the system , ∆p’ctg is the time component of the gravitational impulse (change of momentum) that is acting on the system , W’g is the gravitational energy of the system and ∆W’g is the change in energy of the system (in hyperspace). As you can see gravitation is a way to transfer energy between the matter and the 4spaces it is also a way to transfer matter between different 4spaces. You can also see from these equations that the gravitational energy for a system in hyperspace is the same as for corresponding system in standard space and that the gravitational force is the same as in a corresponding system in standardspace while the gravitational field in hyperspace corresponds to (corresponding gravitational field in standard space) times N2 while the mass density in hyperspace is (corresponding mass density in standard space)/N2 .

 

As one can see from these equations both massive particles , photons and gravitophotons follows the rules Wp=hf4 and p4=h/λ4 in standard space and the covariant Wp’=h’f4* and p’4=h’/λ’4 in hyperspace where Wp is the particle energy. That both photons , gravitophotons and massive particles satisfies these 2 simple rules means that they propably at the most fundamental level is of the same universal quantum wave nature and at the most fundamental level is the same thing namely Divine 4dimensional all-embracing light that is shaped in different quantum wave patterns for it to be observed as different particles and waves , At the most fundamental level everything is 4dimensional light waves in different patterns (the Divine all-embracing light).

 

g’2=g’x2+g’y2+g’z2+g’ct2              g’=(g’x;g’y;g’z;g’ct)

g’x=(dPxΔU’)/(¤’dxU’0)=N2gx     g’y=(dPyΔU’)/(¤’dyU’0)=N2gy    g’z=(dPzΔU’)/(¤’dzU’0)=N2gz     g’ct=(dPctΔU’)/(¤’c’dt’U’0)=N2gct

Where g’x is the x-component of the gravitational field in hyperspace , g’y is the y-component of the gravitational field in hyperspace , g’z is the z-component of the gravitational field in hyperspace and g’ct is the gravitational field in the time dimension in hyperspace.

 

Travel in hyperspace.

S3=∫(√(vx2+vy2+vz2))dT=∫vdT

S’3=∫(√(v’x2+v’y2+v’z2))dT=∫v’dT=∫NvdT

Where S3 is the distance that you travel if you only travel in standard space and S’3 is the distance that you travel if you travel trough hyperspace (you can see on the formula that you travel much faster in hyperspace than in standard space and therefore can get to another place much faster even faster than light).

S4=∫(√(vx2+vy2+vz2+vt2))dT=∫cdT

S’4=∫(√(v’x2+v’y2+v’z2+v’t2))dT=∫c’dT=∫NcdT

Where S4 is the 4distance that you travel in standard space and S’4 is the 4distance that you travel in hyperspace under the same time interval if you chosed to enter hyperspace.

X=∫vxdT      X’=∫v’xdT=∫NvxdT

Y=∫vydT      Y’=∫v’ydT=∫NvydT

Z=∫vzdT      Z’=∫v’zdT=∫NvzdT

t=∫(vt/c)dT      t’=∫(v’t/c’)dT=∫(Nvt/(Nc))dT=t

Where X is the x-component of the distance traveled for the one that traveled in standard space , X’ is the x-component of the distance traveled for the one that traveled in hyperspace , Y is the y-component of the distance traveled for the one that traveled in standard space , Y’ is the y-component of the distance traveled for the one that traveled in hyperspace , Z is the z-component of the distance traveled for the one that traveled in standard space , Z’ is the z-component of the distance traveled for the one that traveled in hyperspace , t is the coordinate time distance that the one that traveled in standard space have traveled and t’ is the coordinate time distance that the one that traveled in hyperspace have traveled (of the equation above you can see that t=t’ why you wouldn’t travel faster forwards in time than usual , If you would start the hyperdrive when the ship is stillstanding the ship would only enter another dimension and become invisible in our dimension and later become visible again when the ship exits hyperspace whitout having traveled anywhere in space , If you instead have an entry velocity when you enter hyperspace you would travel N times as fast in hyperspace and have traveled N times as long compared whit if you hadn’t entered hyperspace. When you later exit hyperspace you have the same velocity as you had when you entered if you hadn’t done any accelerations.)

Potential an energy transfer between the 4spaces.

For transition to hyperspace and between different hyperspace levels the following is true ∑(U/N)=U0 (this formula is strictly true) apparently it also holds that ∑Wn=W0 even if it is so that only the energy that exists in the lower level is real and that the energy in the higher level becomes real first when all energy in the lower level have dissapeared (it is this that inertial dampeners are using when you dramatically can reduce a spaceships mass by being near the treshold to enter hyperspace. This is also the reason why UFOs can do so sharp manouvers when they and the crew (and anyone inside) inside them are almost inertialless , it is also the reason why they so easyli dissapears and enter hyperspace when they only need to transfer the last piece of the potential to get there)(a spaceship is almost inertialless when its near the treshold to the next hyperspace level)

U0 is the background potential of the Aether (the inner average potential of the matter) and is calculated in this way W0=∑(QU)      ∑(Q(U-U0))=0    

 ∑(Q(U+Uind))=(∑(QU))((U0+Uind)/U0)=W0((U0+Uind)/U0)

+0,65GV≤U0≤+1,1GV (exact value havn’t been measured can possibly be different for different materials) W0 is the standard spacetime energy and Uind is the induced potential , W0p is the standard spacetime energy for a particle and f0p is the standard 4quantum wave frequency of the particle. 

W0=∑W0p=∑hf0p=∭(¤0c2)dxdydz=∭(ρ0U)dxdydz

m0=W0/c2      m’0=W0/c’2=m0/N2

m=W1/c2      m’=WN1/c’2=WN1/(Nc)2

Where m0 is the standard mass for an object in our universe , m’0 is the standard mass for the same object in hyperspace , m is the mass for the object in standard space , m’ is the mass for the object in hyperspace W1 is the energy of the object in standard space and WN1 is the energy of the object in hyperspace(at transition between different levels WN1 is the energy that exists in the lower level (the only true energy)) ¤0 is the standard mass density in our 4space and ¤’0=¤0/N2 is the standard mass density in hyperspace.

Transition from standard space to hyperspace.

W1p=W0p(U0+Uind1)/U0                    W2p=W0p(U0+Uind2)/U0        Wp+WpN=W0p

W’1pN=W’0p(-NUind1)/(NU0)          W’2pN=W’0p(-NUind2)/(NU0)

∆Wp=Wp2-Wp1=W0p(Uind2-Uind1)/U0=W0p∆U/U0          ∆W’pN=W’2pN-W’1pN=W’0p(NUind1-NUind2)/(NU0)=W0p(Uind1-Uind2)/(U0)=-W0p∆U/U0=-∆W

∆U=Uind2-Uind1       for ∆W>0 and ∆U>0 it holds that ∆Wp=WGP=hf4GP   and ∆W’pN=-W’GP=-h’f*4GP   in this case the particle absorbs a standard space gravitophoton and emits a hyperspace gravitophoton and increases its inertia , if this is the first standard space gravitophoton the particle absorbs it goes from hyperspace to standard space.

 ∆U=Uind2-Uind1       for ∆W<0 and ∆U<0 it holds that ∆Wp=-WGP=-hf4GP   and ∆W’pN=W’GP=h’f*4GP   in this case the particle absorbs a hyperspace gravitophoton and emits a standard space gravitophoton and decreases its inertia , if this is the last standard space gravitophoton the particle emits it goes from standard space to hyperspace.

p1p=p0p(U0+Uind1)/U0                    pp+Np’pN=p0p            p2p=p0p(U0+Uind2)/U0            p’pN1=(p0p/N)(-NUind1)/(NU0)                    p’pN2=(p0p/N)(-NUind2)/(NU0)

∆pp=p2p-p2p=p0p(Uind2-Uind1)/U0=p0p∆U/U0           F=dpp/dT=cdmp/dT

 F’=dp’p/dT’=c’dm’p/dT’          p0p=m0pc         pp=mpc         p’pN=m’pc’

∆p’pN=p’pN2-p’pN1=(p0p/N)(NUind1-NUind2)/(NU0)=-(p0p∆U/U0)/N=-∆pp/N

for ∆W>0 and ∆U>0 it holds that ∆pp=pGP=h/λ4GP and ∆p’pN=-p’GP=-h’/λ’4GP in this case the particle absorbs a standard space gravitophoton and emits a hyperspace gravitophoton and increases its inertia , if this is the first standard space gravitophoton the particle absorbs it goes from hyperspace to standard space.

for ∆W<0 and ∆U<0 it holds that ∆pp=-pGP=-h/λ4GP and ∆p’pN=p’GP=h’/λ’4GP in this case the particle absorbs a hyperspace gravitophoton and emits a standard space gravitophoton and decreases its inertia , if this is the last standard space gravitophoton the particle emits it goes from standard space to hyperspace.

p1p3=p0p3(U0+Uind1)/U0                    pp3+Np’p3N=p0p3            p2p3=p0p3(U0+Uind2)/U0            p’p3N1=(p0p/N)(-NUind1)/(NU0)                    p’p3N2=(p0p3/N)(-NUind2)/(NU0)

∆pp3=p2p3-p2p3=p0p3(Uind2-Uind1)/U0=p0p3∆U/U0           F3=dpp3/dT=vdmp/dT

 F’3=dp’p3/dT’=v’dm’p/dT’          p0p3=m0p3v         pp3=mpv         p’p3N=m’pv’

∆p’p3N=p’p3N2-p’p3N1=(p0p3/N)(NUind1-NUind2)/(NU0)=-(p0p3∆U/U0)/N=-∆pp3/N

for ∆W>0 and ∆U>0 it holds that ∆pp3=p3GP=h/λ3GP and ∆p’p3N=-p’3GP=-h’/λ’3GP in this case the particle absorbs a standard space gravitophoton and emits a hyperspace gravitophoton and increases its inertia , if this is the first standard space gravitophoton the particle absorbs it goes from hyperspace to standard space.

for ∆W<0 and ∆U<0 it holds that ∆pp3=-p3GP=-h/λ3GP and ∆p’p3N=p’3GP=h’/λ’3GP in this case the particle absorbs a hyperspace gravitophoton and emits a standard space gravitophoton and decreases its inertia , if this is the last standard space gravitophoton the particle emits it goes from standard space to hyperspace.

p1px=p0px(U0+Uind1)/U0                    ppx+Np’pxN=p0px            p2px=p0px(U0+Uind2)/U0            p’pxN1=(p0px/N)(-NUind1)/(NU0)                    p’pxN2=(p0px/N)(-NUind2)/(NU0)

∆ppx=p2px-p2px=p0px(Uind2-Uind1)/U0=p0px∆U/U0           Fx=dppx/dT=vxdmp/dT

 F’x=dp’px/dT’=v’xdm’p/dT’          p0px=m0pvx         ppx=mpvx         p’pxN=m’pv’x

∆p’pxN=p’pxN2-p’pxN1=(p0px/N)(NUind1-NUind2)/(NU0)=-(p0px∆U/U0)/N=-∆ppx/N

for ∆W>0 and ∆U>0 it holds that ∆ppx=pxGP=h/λxGP and ∆p’pxN=-p’xGP=-h’/λ’xGP in this case the particle absorbs a standard space gravitophoton and emits a hyperspace gravitophoton and increases its inertia , if this is the first standard space gravitophoton the particle absorbs it goes from hyperspace to standard space.

for ∆W<0 and ∆U<0 it holds that ∆ppx=-pxGP=-h/λxGP and ∆p’pxN=p’xGP=h’/λ’xGP in this case the particle absorbs a hyperspace gravitophoton and emits a standard space gravitophoton and decreases its inertia , if this is the last standard space gravitophoton the particle emits it goes from standard space to hyperspace.

p1py=p0py(U0+Uind1)/U0                    ppy+Np’pyN=p0py            p2py=p0py(U0+Uind2)/U0            p’pyN1=(p0py/N)(-NUind1)/(NU0)                    p’pyN2=(p0py/N)(-NUind2)/(NU0)

∆ppy=p2py-p2py=p0py(Uind2-Uind1)/U0=p0py∆U/U0           Fy=dppy/dT=vydmp/dT

 F’y=dp’py/dT’=v’ydm’p/dT’          p0py=m0pvy         ppy=mpvy         p’pyN=m’pv’y

∆p’pyN=p’pyN2-p’pyN1=(p0py/N)(NUind1-NUind2)/(NU0)=-(p0py∆U/U0)/N=-∆ppy/N

for ∆W>0 and ∆U>0 it holds that ∆ppy=pyGP=h/λyGP and ∆p’pyN=-p’yGP=-h’/λ’yGP in this case the particle absorbs a standard space gravitophoton and emits a hyperspace gravitophoton and increases its inertia , if this is the first standard space gravitophoton the particle absorbs it goes from hyperspace to standard space.

for ∆W<0 and ∆U<0 it holds that ∆ppy=-pyGP=-h/λyGP and ∆p’pyN=p’yGP=h’/λ’yGP in this case the particle absorbs a hyperspace gravitophoton and emits a standard space gravitophoton and decreases its inertia , if this is the last standard space gravitophoton the particle emits it goes from standard space to hyperspace.

p1pz=p0pz(U0+Uind1)/U0                    ppz+Np’pzN=p0pz            p2pz=p0pz(U0+Uind2)/U0            p’pzN1=(p0pz/N)(-NUind1)/(NU0)                    p’pzN2=(p0pz/N)(-NUind2)/(NU0)

∆ppz=p2pz-p2pz=p0pz(Uind2-Uind1)/U0=p0pz∆U/U0           Fz=dppz/dT=vzdmp/dT

 F’z=dp’pz/dT’=v’zdm’p/dT’          p0pz=m0pvz         ppz=mpvz         p’pzN=m’pv’z

∆p’pzN=p’pzN2-p’pzN1=(p0pz/N)(NUind1-NUind2)/(NU0)=-(p0pz∆U/U0)/N=-∆ppz/N

for ∆W>0 and ∆U>0 it holds that ∆ppz=pzGP=h/λzGP and ∆p’pzN=-p’zGP=-h’/λ’zGP in this case the particle absorbs a standard space gravitophoton and emits a hyperspace gravitophoton and increases its inertia , if this is the first standard space gravitophoton the particle absorbs it goes from hyperspace to standard space.

for ∆W<0 and ∆U<0 it holds that ∆ppz=-pzGP=-h/λzGP and ∆p’pzN=p’zGP=h’/λ’zGP in this case the particle absorbs a hyperspace gravitophoton and emits a standard space gravitophoton and decreases its inertia , if this is the last standard space gravitophoton the particle emits it goes from standard space to hyperspace.

p1pct=p0pct(U0+Uind1)/U0                    ppct+Np’pctN=p0pct            p2pct=p0pct(U0+Uind2)/U0            p’pctN1=(p0px/N)(-NUind1)/(NU0)                    p’pctN2=(p0pct/N)(-NUind2)/(NU0)

∆ppct=p2pct-p2pct=p0pct(Uind2-Uind1)/U0=p0pct∆U/U0           Fct=dppct/dT=vtdmp/dT

 F’ct=dp’pct/dT’=v’tdm’p/dT’          p0pct=m0pvt         ppct=mpvt         p’pctN=m’pv’t

∆p’pctN=p’pctN2-p’pctN1=(p0pct/N)(NUind1-NUind2)/(NU0)=-(p0pct∆U/U0)/N=-∆ppct/N

for ∆W>0 and ∆U>0 it holds that ∆ppct=pctGP=h/λctGP and ∆p’pctN=-p’ctGP=-h’/λ’ctGP in this case the particle absorbs a standard space gravitophoton and emits a hyperspace gravitophoton and increases its inertia , if this is the first standard space gravitophoton the particle absorbs it goes from hyperspace to standard space.

for ∆W<0 and ∆U<0 it holds that ∆ppx=-pctGP=-h/λctGP and ∆p’pctN=p’ctGP=h’/λ’ctGP in this case the particle absorbs a hyperspace gravitophoton and emits a standard space gravitophoton and decreases its inertia , if this is the last standard space gravitophoton the particle emits it goes from standard space to hyperspace.

 

Where p0p is the standard momentum of the particle , p1p is the momentum of the particle at time 1 , p2p is the momentum of the particle at time 2 , F is the force that drags the particle into hyperspace by reducing its mass (this is a force in the 4direction of the particle unlike other forces that are perpendicular to the 4direction of motion of the particle) , F’ is corresponding force on the particle in hyperspace (only real if Wp=0 ) , m0p is the standard mass of the particle , mp is the mass of the particle , m’p is the mass of the particle in hyperspace (only real if mp=0) , Uind1 is the induced potential on the particle at time 1 , Uind2 is the induced potential on the particle at time 2 , W1p is the energy of the particle at time 1 , W2p is the energy of the particle at time 2 , W’1pN is the energy of the particle in hyperspace at time 1 (only real if W1p=0 ) , W’2pN is the energy of the particle in hyperspace at time 2 (only real if W2p=0 ), p’pN1 is the momentum of the particle in hyperspace at time 1 (only real if p1p=0 ) and p’pN2 is the momentum of the particle in hyperspace at time 2 (only real if p2p=0 ) , pGP is the momentum of a standard space gravitophoton , p’GP is the momentum of a hyperspace gravitophoton , (x;y;z;ct) is the 4 components for 4vector quantities , 3=(x;y;z) is the space components . Of these equations you can see that a particle enters hyperspace when it have emitted enough gravitophotons to become inertialless and also have absorbed the same amount of hyperspace gravitophotons , It is enough that the particle absorbs a single standard space gravitophoton to get back to standard space , then the particle is almost inertialless. You can also see that the particle at transition to hyperspace is continuing in the same direction as the direction it had in standard space the moment before transition (please observere that forces can hold a particle whit negative mass in standard space if the total mass for the system in standard space is larger than 0 the opposite is also possible if (total mass for the system in standard space)≤0). You can also see that the momentum/N is conserved at transition to hyperspace.

 

 

U1=U0+Uind

UN=-NUind  where UN is the potential that is transfered to hyperspace

W1=∑W1p=∭(¤c2)dxdydz=∭(¤0c2((U0+Uind)/U0))dxdydz

WN=∑WpN=∭(¤’c’2(UN/(NU0)))dxdydz

∆W=2W1-1W1=∑∆Wp=∭(¤c2(Uind2-Uind1)/U0)dxdydz=∭(¤c2∆U/U0)dxdydz

∆WN=2WN-1WN=∭(¤’c’2(2UN-1UN)/(NU0))dxdydz=∭(¤’c’2∆UN/(NU0))dxdydz       ∆U=Uind2-Uind1       ∆UN=2UN-1UN

For ∆W>0 it holds that ∆W=∑WGP=∑hf4GP and ∆W’=-∑W’GP=-∑h’f*4GP in this case the spaceship absorbs standard space gravitophotons and emits hyperspace gravitophotons and increases its inertialmass (if this is the first standard space gravitophoton the spaceship absorbs it goes down to standard space )

For ∆W<0 it holds that ∆W=-∑WGP=-∑hf4GP and ∆W’=∑W’GP=∑h’f*4GP in this case the spaceship absorbs hyperspace gravitophotons and emits standard space gravitophotons and decreases its inertialmass (if this is the last standard space gravitophoton the spaceship emits it goes up to hyperspace )

 

WN is the energy that has been transfered to hyperspace (please observe that WN becomes real first when W1=0 and if later W1>0 the spaceship exits hyperspace and goes back to standard space)

p4=∑pp=∭(¤c)dxdydz=∭(¤0c((U0+Uind)/U0))dxdydz         p4+Np’4N=p04

p’4N=∑p’pN=∭(¤’c’)dxdydz=-∭(¤’0c’((NUind)/(NU0)))dxdydz     F=dp4/dT=c∭(d¤/dT)dxdydz                  F’=dp’4/dT’=c’∭(d¤’/dT’)dxdydz

∆p4=2p4-1p4=∑∆pp=∭(¤c(Uind2-Uind1)/U0)dxdydz         ∆p’4N=2p’4N-1p’4N=∑∆p’pN

For ∆W>0 it holds that ∆p4=∑pGP=∑h/λ4GP and ∆p’4N=-∑p’GP=-∑h’/λ’4GP

In this case the spaceship have absorbed standard space gravitophotons and emitted hyperspace gravitophotons and increased its inertialmass (if this is the first standard space gravitophoton the spaceship absorbs the spaceship goes down to standard space).

For ∆W<0 it holds that ∆p4=-∑pGP=-∑h/λ4GP and ∆p’4N=∑p’GP=∑h’/λ’4GP

In this case the spaceship have absorbed hyperspace gravitophotons and emitted standard space gravitophotons and decreased its inertialmass (if this is the last standard space gravitophoton the spaceship emits the spaceship goes up to hyperspace).

p3=∑pp3=∭(¤v)dxdydz=∭(¤0v((U0+Uind)/U0))dxdydz         p3+Np’3N=p03

p’3N=∑p’p3N=∭(¤’v’)dxdydz=-∭(¤’0v’((NUind)/(NU0)))dxdydz     F3=dp3/dT=v∭(d¤/dT)dxdydz                  F’3=dp’3/dT’=v’∭(d¤’/dT’)dxdydz

∆p3=2p3-1p3=∑∆pp3=∭(¤v(Uind2-Uind1)/U0)dxdydz         ∆p’3N=2p’3N-1p’3N=∑∆p’p3N

For ∆W>0 it holds that ∆p3=∑p3GP=∑h/λ3GP and ∆p’3N=-∑p’3GP=-∑h’/λ’3GP

In this case the spaceship have absorbed standard space gravitophotons and emitted hyperspace gravitophotons and increased its inertialmass (if this is the first standard space gravitophoton the spaceship absorbs the spaceship goes down to standard space).

For ∆W<0 it holds that ∆p3=-∑p3GP=-∑h/λ3GP and ∆p’3N=∑p’3GP=∑h’/λ’3GP

In this case the spaceship have absorbed hyperspace gravitophotons and emitted standard space gravitophotons and decreased its inertialmass (if this is the last standard space gravitophoton the spaceship emits the spaceship goes up to hyperspace).

px=∑ppx=∭(¤vx)dxdydz=∭(¤0vx((U0+Uind)/U0))dxdydz         px+Np’xN=p0x

p’xN=∑p’pxN=∭(¤’v’x)dxdydz=-∭(¤’0v’x((NUind)/(NU0)))dxdydz     Fx=dpx/dT=vx∭(d¤/dT)dxdydz                  F’x=dp’x/dT’=v’x∭(d¤’/dT’)dxdydz

∆px=1px-2p0x=∑∆ppx=∭(¤vx(Uind2-Uind1)/U0)dxdydz         ∆p’xN=2p’xN-1p’xN=∑∆p’pxN

For ∆W>0 it holds that ∆px=∑pxGP=∑h/λxGP and ∆p’xN=-∑p’xGP=-∑h’/λ’xGP

In this case the spaceship have absorbed standard space gravitophotons and emitted hyperspace gravitophotons and increased its inertialmass (if this is the first standard space gravitophoton the spaceship absorbs the spaceship goes down to standard space).

For ∆W<0 it holds that ∆px=-∑pxGP=-∑h/λxGP and ∆p’xN=∑p’xGP=∑h’/λ’xGP

In this case the spaceship have absorbed hyperspace gravitophotons and emitted standard space gravitophotons and decreased its inertialmass (if this is the last standard space gravitophoton the spaceship emits the spaceship goes up to hyperspace).

py=∑ppy=∭(¤vy)dxdydz=∭(¤0vy((U0+Uind)/U0))dxdydz         py+Np’yN=p0y

p’yN=∑p’pyN=∭(¤’v’y)dxdydz=-∭(¤’0v’y((NUind)/(NU0)))dxdydz     Fy=dpy/dT=vy∭(d¤/dT)dxdydz                  F’y=dp’y/dT’=v’y∭(d¤’/dT’)dxdydz

∆py=2py-1py=∑∆ppy=∭(¤vy(Uind2-Uind1)/U0)dxdydz         ∆p’yN=2p’yN-1p’yN=∑∆p’pyN

For ∆W>0 it holds that ∆py=∑pyGP=∑h/λyGP and ∆p’yN=-∑p’yGP=-∑h’/λ’yGP

In this case the spaceship have absorbed standard space gravitophotons and emitted hyperspace gravitophotons and increased its inertialmass (if this is the first standard space gravitophoton the spaceship absorbs the spaceship goes down to standard space).

For ∆W<0 it holds that ∆py=-∑pyGP=-∑h/λyGP and ∆p’yN=∑p’yGP=∑h’/λ’yGP

In this case the spaceship have absorbed hyperspace gravitophotons and emitted standard space gravitophotons and decreased its inertialmass (if this is the last standard space gravitophoton the spaceship emits the spaceship goes up to hyperspace).

pz=∑ppz=∭(¤vz)dxdydz=∭(¤0vz((U0+Uind)/U0))dxdydz         pz+Np’zN=p0z

p’zN=∑p’pzN=∭(¤’v’z)dxdydz=-∭(¤’0v’z((NUind)/(NU0)))dxdydz     Fz=dpz/dT=vz∭(d¤/dT)dxdydz                  F’z=dp’z/dT’=v’z∭(d¤’/dT’)dxdydz

∆pz=2pz-1pz=∑∆ppz=∭(¤vz(Uind2-Uind1)/U0)dxdydz         ∆p’zN=2p’zN-1p’zN=∑∆p’pzN

For ∆W>0 it holds that ∆pz=∑pzGP=∑h/λxGP and ∆p’zN=-∑p’zGP=-∑h’/λ’zGP

In this case the spaceship have absorbed standard space gravitophotons and emitted hyperspace gravitophotons and increased its inertialmass (if this is the first standard space gravitophoton the spaceship absorbs the spaceship goes down to standard space).

For ∆W<0 it holds that ∆pz=-∑pzGP=-∑h/λzGP and ∆p’zN=∑p’zGP=∑h’/λ’zGP

In this case the spaceship have absorbed hyperspace gravitophotons and emitted standard space gravitophotons and decreased its inertialmass (if this is the last standard space gravitophoton the spaceship emits the spaceship goes up to hyperspace).

pct=∑ppct=∭(¤vt)dxdydz=∭(¤0vt((U0+Uind)/U0))dxdydz         pct+Np’ctN=p0ct

p’ctN=∑p’pctN=∭(¤’v’t)dxdydz=-∭(¤’0v’t((NUind)/(NU0)))dxdydz     Fct=dpct/dT=vt∭(d¤/dT)dxdydz                  F’ct=dp’ct/dT’=v’t∭(d¤’/dT’)dxdydz

∆pct=2pct-1pct=∑∆ppct=∭(¤vct(Uind2-Uind1)/U0)dxdydz         ∆p’ctN=2p’ctN-1p’ctN=∑∆p’pctN

For ∆W>0 it holds that ∆pct=∑pctGP=∑h/λctGP and ∆p’ctN=-∑p’ctGP=-∑h’/λ’ctGP

In this case the spaceship have absorbed standard space gravitophotons and emitted hyperspace gravitophotons and increased its inertialmass (if this is the first standard space gravitophoton the spaceship absorbs the spaceship goes down to standard space).

For ∆W<0 it holds that ∆pct=-∑pctGP=-∑h/λctGP and ∆p’ctN=∑p’ctGP=∑h’/λ’ctGP

In this case the spaceship have absorbed hyperspace gravitophotons and emitted standard space gravitophotons and decreased its inertialmass (if this is the last standard space gravitophoton the spaceship emits the spaceship goes up to hyperspace).

 

Where p4  is the 4dimensional momentum of the spaceship in standard space , 1p4 is the 4dimensional momentum of the spaceship in standard space at time 1 , 2p4 is the 4dimensional momentum of the spaceship in standard space at time 2 , p04 is the standard 4momentum of the spaceship ,  p’4N is the 4momentum of the spaceship in hyperspace (only real if W1=0) , 1p’4N is the 4momentum of the spaceship in hyperspace at time 1 (only real if 1W1=0) , 2p’4N is the 4momentum of the spaceship in hyperspace at time 2 (only real if 2W1=0) , F is the force thats drags the spaceship into hyperspace ( a force that is directed in the 4dimensional motion direction of the spaceship unlike other forces that are directed perpendicular to the 4direction) F’ is the corresponding force in hyperspace (only real if W1=0) , Uind is the induced potential of the spaceship , Uind1 is the induced potential of the spaceship at time 1 , Uind2 is the induced potential of the spaceship at time 2 , 1UN is the spaceships potential in hyperspace at time 1 , 2UN is the spaceships potential in hyperspace at time 2 (time 2 is later seen from the spaceships own time than time 1) , 1W1  is the energy of the spaceship in standard space at time 1 , 2W1  is the energy of the spaceship in standard space at time 2 1WN is the energy of the spaceship in hyperspace at time 1 (only real if 1W1=0) , 2WN is the energy of the spaceship in hyperspace at time 2 (only real if 2W1=0) , (x;y;z;ct) is the 4 components for 4vector quantities , 3=(x;y;z) is the space components. As you can see from the equations the spaceship retains the same 4direction of motion when it is transfered between the 4spaces. You also see that the spaceships mass in standard space must be 0 in order for it to enter hyperspace and that it enters hyperspace first when it have emitted its whole mass as gravitophotons and absorbed as many hyperspace gravitophotons that the entire spaceships mass have been transfered to hyperspace. You also sees that its enough to absorbe one single standard space gravitophoton so that the spaceship only get a little bit positive mass in standard space in order for it to go back to standard space (the spaceship would then be almost inertialless it is so UFOs can do so spectacular manouvers when they are almost inertialless) (a hyperdrive can also be used as an inertial dampener). It is also so that if a spaceships hyperdrive is completely powered down the spaceship immediately regains its inertia and goes back to standard space because that all hyperspace gravitophotons are emitted and becomes replaced whit standard space gravitophotons. If you  instead reduces the hyperdrives potential a little bit you go back to standard space but are almost inertialless ( it is so UFOs does when they are flying in standard space) (a hyperdrive is working by gravitophoton exchange).

Transition from lower hyperspace to higher hyperspace.

W’1p=W’0p(U’0+U’ind1)/U’0                    W’2p=W’0p(U’0+U’ind2)/U’0        W’p+W’pN=W’0p

W’’1pN=W’’0p(-N2Uind1)/(N2U0)          W’’2pN=W’’0p(-N2Uind2)/(N2U0)

∆W’p=W’p2-W’p1=W’0p(N1Uind2-N1Uind1)/(N1U0)=W’0p∆U’/U’0          ∆W’’pN=W’’2pN-W’’1pN=W’’0p(N2Uind1-N2Uind2)/(N2U0)=W’0p(U’ind1-U’ind2)/(U’0)=-W’0p∆U’/U’0=-∆W’      N2>N1

∆U’=U’ind2-U’ind1       for ∆W’>0 and ∆U’>0 it holds that ∆W’p=W’GP=h’f*4GP   and ∆W’’pN=-W’’GP=-h’’f**4GP   in this case the particle absorbs a lower hyperspace gravitophoton and emits a higher hyperspace gravitophoton and increases its inertia in the lower hyperspace level , If this is the first lower hyperspace gravitophoton that the particle absorbs it goes from higher hyperspace to lower hyperspace.

 ∆U’=U’ind2-U’ind1       for ∆W’<0 and ∆U’<0 it holds that ∆W’p=-W’GP=-h’f*4GP  and ∆W’’pN=W’’GP=h’’f**4GP   in this case the particle absorbs a higher hyperspace gravitophoton and emits a lower hyperspace gravitophoton and decreases its inertia in the lower hyperspace level , If this is the last lower hyperspace gravitophoton that the particle emits it goes from lower hyperspace to higher hyperspace.

p’1p=p’0p(U’0+U’ind1)/U’0                    N1p’p1+N2p’’pN=p0p            p’2p=p’0p(U’0+U’ind2)/U’0            p’’pN1=(p0p/N2)(-N2Uind1)/(N2U0)                    p’’pN2=(p0p/N2)(-N2Uind2)/(N2U0)

∆p’p=p’2p-p’2p=p’0p(U’ind2-U’ind1)/U’0=p’0p∆U’/U’0           F’=dp’p/dT’=c’dm’p/dT’

 F’’=dp’’p/dT’’=c’’dm’’p/dT’’          p’0p=m’0pc’         p’p=m’pc’         p’’pN=m’’pc’’

∆p’’pN=p’’pN2-p’’pN1=(p0p/N2)(N2Uind1-N2Uind2)/(N2U0)=-(p0p∆U/U0)/N2=-∆pp/N2            λ’’=λ            p’’=p/N2         W’’=W       h’’=h/N2      f**=N2f       c’’=N2c        dT’’=dT/N2           m’’=m/N22

for ∆W’>0 and ∆U’>0 it holds that ∆p’p=p’GP=h’/λ’4GP and ∆p’’pN=-p’’GP=-h’’/λ’’4GP in this case the particle absorbs a lower hyperspace gravitophoton and emits a higher hyperspace gravitophoton and increases its inertia in the lower hyperspace level , If this is the first lower hyperspace gravitophoton that the particle absorbs it goes from higher hyperspace to lower hyperspace.

for ∆W’<0 and ∆U’<0 it holds that ∆p’p=-p’GP=-h’/λ’4GP and ∆p’’pN=p’’GP=h’’/λ’’4GP in this case the particle absorbs a higher hyperspace gravitophoton and emits a lower hyperspace gravitophoton and decreases its inertia in the lower hyperspace level , If this is the last lower hyperspace gravitophoton that the particle emits it goes from lower hyperspace to higher hyperspace.

p’1p3=p’0p3(U’0+U’ind1)/U’0                   N1p’p3+N2p’’p3N=p0p3            p’2p3=p’0p3(U’0+U’ind2)/U’0            p’’p3N1=(p0p/N2)(-N2Uind1)/(N2U0)                    p’’p3N2=(p0p3/N2)(-N2Uind2)/(N2U0)

∆p’p3=p’2p3-p’2p3=p’0p3(U’ind2-U’ind1)/U’0=p0p3∆U’/U’0           F’3=dp’p3/dT’=v’dm’p/dT’

 F’’3=dp’’p3/dT’’=v’’dm’’p/dT’’          p’0p3=m’0p3v’        p’p3=m’pv’         p’’p3N=m’’pv’’    v’’=N2v

∆p’’p3N=p’’p3N2-p’’p3N1=(p0p3/N2)(N2Uind1-N2Uind2)/(N2U0)=-(p0p3∆U/U0)/N2=-∆pp3/N2

for ∆W’>0 and ∆U’>0 it holds that ∆p’p3=p’3GP=h’/λ’3GP and ∆p’’p3N=-p’’3GP=-h’’/λ’’3GP in this case the particle absorbs a lower hyperspace gravitophoton and emits a higher hyperspace gravitophoton and increases its inertia in the lower hyperspace level , If this is the first lower hyperspace gravitophoton that the particle absorbs it goes from higher hyperspace to lower hyperspace.

for ∆W’<0 and ∆U’<0 it holds that ∆p’p3=-p’3GP=-h’/λ’3GP and ∆p’’p3N=p’’3GP=h’’/λ’’3GP in this case the particle absorbs a higher hyperspace gravitophoton and emits a lower hyperspace gravitophoton and decreases its inertia in the lower hyperspace level , If this is the last lower hyperspace gravitophoton that the particle emits it goes from lower hyperspace to higher hyperspace.

p’1px=p’0px(U’0+U’ind1)/U’0                    N1p’px+N2p’’pxN=p0px            p’2px=p’0px(U’0+U’ind2)/U’0            p’’pxN1=(p0px/N2)(-N2Uind1)/(N2U0)                    p’’pxN2=(p0px/N2)(-N2Uind2)/(N2U0)

∆p’px=p’2px-p’2px=p’0px(U’ind2-U’ind1)/U’0=p’0px∆U’/U’0           F’x=dp’px/dT’=v’xdm’p/dT’        v’’x=N2vx

 F’’x=dp’’px/dT’’=v’’xdm’’p/dT’’          p’0px=m’0pv’x         p’px=m’pv’x         p’’pxN=m’’pv’’x

∆p’’pxN=p’’pxN2-p’’pxN1=(p0px/N2)(N2Uind1-N2Uind2)/(N2U0)=-(p0px∆U/U0)/N2=-∆ppx/N2

for ∆W’>0 and ∆U’>0 it holds that ∆p’px=p’xGP=h’/λ’xGP and ∆p’’pxN=-p’’xGP=-h’’/λ’’xGP in this case the particle absorbs a lower hyperspace gravitophoton and emits a higher hyperspace gravitophoton and increases its inertia in the lower hyperspace level , If this is the first lower hyperspace gravitophoton that the particle absorbs it goes from higher hyperspace to lower hyperspace.

for ∆W’<0 and ∆U’<0 it holds that ∆p’px=-p’xGP=-h’/λ’xGP and ∆p’’pxN=p’’xGP=h’’/λ’’xGP in this case the particle absorbs a higher hyperspace gravitophoton and emits a lower hyperspace gravitophoton and decreases its inertia in the lower hyperspace level , If this is the last lower hyperspace gravitophoton that the particle emits it goes from lower hyperspace to higher hyperspace.

p’1py=p’0py(U0+Uind1)/U0                   N1p’py+N2p’’pyN=p0py            p’2py=p’0py(U’0+U’ind2)/U’0            p’’pyN1=(p0py/N2)(-N2Uind1)/(N2U0)                    p’’pyN2=(p0py/N2)(-N2Uind2)/(N2U0)

∆p’py=p’2py-p’2py=p’0py(U’ind2-U’ind1)/U’0=p’0py∆U’/U’0           F’y=dp’py/dT’=v’ydm’p/dT’          v’’y=N2vy

 F’’y=dp’’py/dT’’=v’’ydm’’p/dT’’          p’0py=m’0pv’y         p’py=m’pv’y         p’’pyN=m’pv’’y

∆p’’pyN=p’’pyN2-p’’pyN1=(p’0py/N2)(N2Uind1-N2Uind2)/(N2U0)=-(p0py∆U/U0)/N2=-∆ppy/N2

for ∆W’>0 and ∆U’>0 it holds that ∆p’py=p’yGP=h’/λ’yGP and ∆p’’pyN=-p’’yGP=-h’’/λ’’yGP in this case the particle absorbs a lower hyperspace gravitophoton and emits a higher hyperspace gravitophoton and increases its inertia in the lower hyperspace level , If this is the first lower hyperspace gravitophoton that the particle absorbs it goes from higher hyperspace to lower hyperspace.

for ∆W’<0 and ∆U’<0 it holds that ∆p’py=-p’yGP=-h’/λ’yGP and ∆p’’pyN=p’’yGP=h’’/λ’’yGP in this case the particle absorbs a higher hyperspace gravitophoton and emits a lower hyperspace gravitophoton and decreases its inertia in the lower hyperspace level , If this is the last lower hyperspace gravitophoton that the particle emits it goes from lower hyperspace to higher hyperspace.

p’1pz=p’0pz(U’0+U’ind1)/U’0                   N1p’pz+N2p’’pzN=p0pz            p’2pz=p’0pz(U’0+U’ind2)/U’0            p’’pzN1=(p0pz/N2)(-N2Uind1)/(N2U0)                    p’’pzN2=(p0pz/N2)(-N2Uind2)/(N2U0)

∆p’pz=p’2pz-p’2pz=p’0pz(U’ind2-Uind1)/U0=p0pz∆U/U0           Fz=dppz/dT=vzdmp/dT         v’’z=N2vz

 F’z=dp’pz/dT’=v’zdm’p/dT’          p’0pz=m’0pv’z         p’pz=m’pv’z         p’’pzN=m’’pv’’z

∆p’’pzN=p’’pzN2-p’’pzN1=(p0pz/N2)(N2Uind1-N2Uind2)/(N2U)0=-(p0pz∆U/U0)/N2=-∆ppz/N2

for ∆W’>0 and ∆U’>0 it holds that ∆p’pz=p’zGP=h’/λ’zGP and ∆p’’pzN=-p’’zGP=-h’’/λ’’zGP in this case the particle absorbs a lower hyperspace gravitophoton and emits a higher hyperspace gravitophoton and increases its inertia in the lower hyperspace level , If this is the first lower hyperspace gravitophoton that the particle absorbs it goes from higher hyperspace to lower hyperspace.

for ∆W’<0 and ∆U’<0 it holds that ∆p’pz=-p’zGP=-h’/λ’zGP and ∆p’’pzN=p’’zGP=h’’/λ’’zGP in this case the particle absorbs a higher hyperspace gravitophoton and emits a lower hyperspace gravitophoton and decreases its inertia in the lower hyperspace level , If this is the last lower hyperspace gravitophoton that the particle emits it goes from lower hyperspace to higher hyperspace.

p’1pct=p’0pct(U’0+U’ind1)/U’0                   N1p’pct+N2p’’pctN=p0pct            p’2pct=p’0pct(U’0+U’ind2)/U’0            p’’pctN1=(p0px/N2)(-N2Uind1)/(N2U0)                    p’’pctN2=(p0pct/N2)(-N2Uind2)/(N2U0)

∆p’pct=p’2pct-p’2pct=p’0pct(U’ind2-U’ind1)/U’0=p’0pct∆U’/U’0           F’ct=dp’pct/dT’=v’tdm’p/dT’               v’’t=N2vt

 F’’ct=dp’’pct/dT’’=v’’tdm’’p/dT’’          p’0pct=m’0pv’t         p’pct=m’pv’t         p’’pctN=m’’pv’’t

∆p’’pctN=p’’pctN2-p’’pctN1=(p0pct/N2)(N2Uind1-N2Uind2)/(N2U0)=-(p0pct∆U/U0)/N2=-∆ppct/N2

for ∆W’>0 and ∆U’>0 it holds that ∆p’pct=p’ctGP=h’/λ’ctGP and ∆p’’pctN=-p’’ctGP=-h’’/λ’’ctGP in this case the particle absorbs a lower hyperspace gravitophoton and emits a higher hyperspace gravitophoton and increases its inertia in the lower hyperspace level , If this is the first lower hyperspace gravitophoton that the particle absorbs it goes from higher hyperspace to lower hyperspace.

for ∆W’<0 and ∆U’<0 it holds that ∆p’px=-p’ctGP=-h’/λ’ctGP and ∆p’’pctN=p’’ctGP=h’’/λ’’ctGP in this case the particle absorbs a higher hyperspace gravitophoton and emits a lower hyperspace gravitophoton and decreases its inertia in the lower hyperspace level , If this is the last lower hyperspace gravitophoton that the particle emits it goes from lower hyperspace to higher hyperspace.

N2>N1

Where p’0p is the standard momentum of the particle in the lower hyperspace , p’1p is the momentum of the particle at time 1 , p’2p is the momentum of the particle at time 2 , N1 is the hyper factor in the lower hyperspace , N2 is the hyper factor in the higher hyperspace , F’ is the force that drags the particle into higher hyperspace by reducing its mass in the lower hyperspace (this is a force in the 4direction of the particle unlike other forces that are perpendicular to the 4direction of motion of the particle) , F’’ is the corresponding force on the particle in the higher hyperspace (only real if W’p=0 ) , m’0p is the particles standard mass in the lower hyperspace (when all energy is on this hyperspace level and nothing has been transfered to the next hyperspace level) , m’p is the particles mass in the lower hyperspace , m’’p is the particles mass in the higher hyperspace (only real if m’p=0) , U’ind1 is the induced potential of the particle at time 1 in the lower hyperspace , U’ind2 is the induced potential of the particle at time 2 in the lower hyperspace , W’1p is the energy of the particle at time 1 in the lower hyperspace , W’2p is the energy of the particle at time 2 in the lower hyperspace , W’’1pN is the energy of the particle in the higher hyperspace at time 1 ( only real if W’1p=0 ) , W’’2pN is the energy of the particle in the higher hyperspace at time 2 ( only real if W’2p=0 ) , p’’pN1 is the momentum of the particle in the higher hyperspace at time 1 ( only real if p’1p=0 ) and p’’pN2 is the momentum of the particle in the higher hyperspace at time 2 ( only real if p’2p=0 ) ,  p’GP is the momentum of a lower hyperspace gravitophoton , p’’GP is the momentum of a higher hyperspace gravitophoton , (x;y;z;ct) are the 4 components for 4vector quantities , 3=(x;y;z) is the space components . Of these equations you can see that a particle enters higher hyperspace when it has emitted enough lower hyperspace gravitophotons for it to become inertialless in the lower hyperspace and also absorbed the same amount of  higher hyperspace gravitophotons , It is enough that the particle absorbs one single lower hyperspace gravitophoton for it to go back to the lower hyperspace level , then the particle is almost inertialless in the lower hyperspace level. You also see that the particle at transition to higher hyperspace continues in the same direction as the direction it had in the lower hyperspace the moment before transition ( please observe that forces can hold a particle whit negative mass in lower hyperspace if the total mass for the system in lower hyperspace is greater than 0 the opposite is also possible if (the total mass for the system in lower hyperspace)≤0) (our 4space is the very lowest level)

UN1=N1(U0+Uind)

UN2=-N2Uind  where UN2 is the potential that have been transfered from lower hyperspace to higher hyperspace N2>N1

WN1=∑WpN1=∭(¤’c’2)dxdydz=∭(¤’0c’2((N1(U0+Uind)/(N1U0)))dxdydz

WN2=∑WpN2=∭(¤’c’2(UN2/(N2U0)))dxdydz

∆W’=2WN1-1WN1=∑∆W’p=∭(¤’c’2(U’ind2-U’ind1)/U’0)dxdydz=∭(¤’c’2∆U’/U’0)dxdydz

∆W’’=∆WN=2WN2-1WN2=∭(¤’’c’’2(2UN2-1UN2)/(N2U0))dxdydz=∭(¤’’c’’2∆UN/(N2U0))dxdydz       ∆U’=U’ind2-U’ind1       ∆UN2=2UN2-1UN2

 For ∆W’>0 it holds that ∆W’=∑W’GP=∑h’f*4GP and ∆W’’=-∑W’’GP=-∑h’’f**4GP in this case the spaceship absorbs lower hyperspace gravitophotons and emits higher hyperspace gravitophotons and increases its inertialmass in the lower hyperspace (if this is the first lower hyperspace gravitophoton the spaceship absorbs it goes down to lower hyperspace ).

For ∆W’<0 it holds that ∆W’=-∑W’GP=-∑h’f*4GP and ∆W’’=∑W’’GP=∑h’’f**4GP in this case the spaceship absorbs higher hyperspace gravitophotons and emits lower hyperspace gravitophotons and decreases its inertialmass in the lower hyperspace (if this is the last lower hyperspace gravitophoton the spaceship emits it goes up to higher hyperspace ).

WN2 is the energy that have been transfered to the higher hyperspace level (please observe that WN2 becomes real first when WN1=0 and if later WN1>0 the spaceship goes back to the lower hyperspace).

p’4=∑p’p=∭(¤’c’)dxdydz=∭(¤’0c’((U’0+U’ind)/U’0))dxdydz         N1p’4+N2p’’4N=p04

p’’4N=∑p’’pN=∭(¤’’c’’)dxdydz=-∭(¤’’0c’’((N2Uind)/(N2U0)))dxdydz     F’=dp’4/dT’=c’∭(d¤’/dT’)dxdydz                  F’’=dp’’4/dT’’=c’’∭(d¤’’/dT’’)dxdydz       ¤’’=¤/N22

∆p’4=2p’4-1p’4=∑∆p’p=∭(¤’c’(U’ind2-U’ind1)/U’0)dxdydz         ∆p’’4N=2p’’4N-1p’’4N=∑∆p’’pN

For ∆W’>0 it holds that ∆p’4=∑p’GP=∑h’/λ’4GP and ∆p’’4N=-∑p’’GP=-∑h’’/λ’’4GP

In this case the spaceship have absorbed lower hyperspace gravitophotons and emitted higher hyperspace gravitophotons and increased its inertialmass in the lower hyperspace (if this is the first lower hyperspace gravitophoton the spaceship absorbs the spaceship goes down to lower hyperspace).

For ∆W’<0 it holds that ∆p’4=-∑p’GP=-∑h’/λ’4GP and ∆p’’4N=∑p’’GP=∑h’’/λ’’4GP

In this case the spaceship have absorbed higher hyperspace gravitophotons and emitted lower hyperspace gravitophotons and decreased its inertialmass in the lower hyperspace (if this is the last lower hyperspace gravitophoton the spaceship emits the spaceship goes up to higher hyperspace).

p’3=∑p’p3=∭(¤’v’)dxdydz=∭(¤’0v’((U’0+U’ind)/U’0))dxdydz         N1p’3+N2p’’3N=p03

p’’3N=∑p’’p3N=∭(¤’’v’’)dxdydz=-∭(¤’’0v’’((N2Uind)/(N2U0)))dxdydz     F’3=dp’3/dT’=v’∭(d¤’/dT’)dxdydz                  F’’3=dp’’3/dT’’=v’’∭(d¤’’/dT’’)dxdydz

∆p’3=2p’3-1p’3=∑∆p’p3=∭(¤’v’(U’ind2-U’ind1)/U’0)dxdydz         ∆p’’3N=2p’’3N-1p’’3N=∑∆p’’p3N

For ∆W’>0 it holds that ∆p’3=∑p’3GP=∑h’/λ’3GP 

and ∆p’’3N=-∑p’’3GP=-∑h’’/λ’’3GP

In this case the spaceship have absorbed lower hyperspace gravitophotons and emitted higher hyperspace gravitophotons and increased its inertialmass in the lower hyperspace (if this is the first lower hyperspace gravitophoton the spaceship absorbs the spaceship goes down to lower hyperspace).

For ∆W’<0 it holds that ∆p’3=-∑p’3GP=-∑h’/λ’3GP and ∆p’’3N=∑p’’3GP=∑h’’/λ’’3GP

In this case the spaceship have absorbed higher hyperspace gravitophotons and emitted lower hyperspace gravitophotons and decreased its inertialmass in the lower hyperspace (if this is the last lower hyperspace gravitophoton the spaceship emits the spaceship goes up to higher hyperspace).

p’x=∑p’px=∭(¤’v’x)dxdydz=∭(¤’0v’x((U’0+U’ind)/U’0))dxdydz         N1p’x+N2p’’xN=p0x

p’’xN=∑p’’pxN=∭(¤’’v’’x)dxdydz=-∭(¤’’0v’’x((N2Uind)/(N2U0)))dxdydz     F’x=dp’x/dT’=v’x∭(d¤’/dT’)dxdydz                  F’’x=dp’’x/dT’’=v’’x∭(d¤’’/dT’’)dxdydz

∆p’x=2p’x-1p’x=∑∆p’px=∭(¤’v’x(U’ind2-U’ind1)/U’0)dxdydz         ∆p’’xN=2p’’xN-1p’’xN=∑∆p’’pxN

For ∆W’>0 it holds that ∆p’x=∑p’xGP=∑h’/λ’xGP 

and ∆p’’xN=-∑p’’xGP=-∑h’’/λ’’xGP

In this case the spaceship have absorbed lower hyperspace gravitophotons and emitted higher hyperspace gravitophotons and increased its inertialmass in the lower hyperspace (if this is the first lower hyperspace gravitophoton the spaceship absorbs the spaceship goes down to lower hyperspace).

For ∆W’<0 it holds that ∆p’x=-∑p’xGP=-∑h’/λ’xGP and ∆p’’xN=∑p’’xGP=∑h’’/λ’’xGP

In this case the spaceship have absorbed higher hyperspace gravitophotons and emitted lower hyperspace gravitophotons and decreased its inertialmass in the lower hyperspace (if this is the last lower hyperspace gravitophoton the spaceship emits the spaceship goes up to higher hyperspace).

p’y=∑p’py=∭(¤’v’y)dxdydz=∭(¤’0v’y((U’0+U’ind)/U’0))dxdydz         N1p’y+N2p’’yN=p0y

p’’yN=∑p’’pyN=∭(¤’’v’’y)dxdydz=-∭(¤’’0v’’y((N2Uind)/(N2U0)))dxdydz     F’y=dp’y/dT’=v’y∭(d¤’/dT’)dxdydz                  F’’y=dp’’y/dT’’=v’’y∭(d¤’’/dT’’)dxdydz

∆p’y=2p’y-1p’y=∑∆p’py=∭(¤’v’y(U’ind2-U’ind1)/U’0)dxdydz         ∆p’’yN=2p’’yN-1p’’yN=∑∆p’’pyN

For ∆W’>0 it holds that ∆p’y=∑p’yGP=∑h’/λ’yGP 

and ∆p’’yN=-∑p’’yGP=-∑h’’/λ’’yGP

In this case the spaceship have absorbed lower hyperspace gravitophotons and emitted higher hyperspace gravitophotons and increased its inertialmass in the lower hyperspace (if this is the first lower hyperspace gravitophoton the spaceship absorbs the spaceship goes down to lower hyperspace).

For ∆W’<0 it holds that ∆p’y=-∑p’yGP=-∑h’/λ’yGP and ∆p’’yN=∑p’’yGP=∑h’’/λ’’yGP

In this case the spaceship have absorbed higher hyperspace gravitophotons and emitted lower hyperspace gravitophotons and decreased its inertialmass in the lower hyperspace (if this is the last lower hyperspace gravitophoton the spaceship emits the spaceship goes up to higher hyperspace).

p’z=∑p’pz=∭(¤’v’z)dxdydz=∭(¤’0v’z((U’0+U’ind)/U’0))dxdydz         N1p’z+N2p’’zN=p0z

p’’zN=∑p’’pzN=∭(¤’’v’’z)dxdydz=-∭(¤’’0v’’z((N2Uind)/(N2U0)))dxdydz     F’z=dp’z/dT’=v’z∭(d¤’/dT’)dxdydz                  F’’z=dp’’z/dT’’=v’’z∭(d¤’’/dT’’)dxdydz

∆p’z=2p’z-1p’z=∑∆p’pz=∭(¤’v’z(U’ind2-U’ind1)/U’0)dxdydz         ∆p’’zN=2p’’zN-1p’’zN=∑∆p’’pzN

For ∆W’>0 it holds that ∆p’z=∑p’zGP=∑h’/λ’xGP 

and ∆p’’zN=-∑p’’zGP=-∑h’’/λ’’zGP

In this case the spaceship have absorbed lower hyperspace gravitophotons and emitted higher hyperspace gravitophotons and increased its inertialmass in the lower hyperspace (if this is the first lower hyperspace gravitophoton the spaceship absorbs the spaceship goes down to lower hyperspace).

For ∆W’<0 it holds that ∆p’z=-∑p’zGP=-∑h’/λ’zGP and ∆p’’zN=∑p’’zGP=∑h’’/λ’’zGP

In this case the spaceship have absorbed higher hyperspace gravitophotons and emitted lower hyperspace gravitophotons and decreased its inertialmass in the lower hyperspace (if this is the last lower hyperspace gravitophoton the spaceship emits the spaceship goes up to higher hyperspace).

p’ct=∑p’pct=∭(¤’v’t)dxdydz=∭(¤’0v’t((U’0+U’ind)/U’0))dxdydz         N1p’ct+N2p’’ctN=p0ct

p’’ctN=∑p’’pctN=∭(¤’’v’’t)dxdydz=-∭(¤’’0v’’t((N2Uind)/(N2U0)))dxdydz     F’ct=dp’ct/dT’=v’t∭(d¤’/dT’)dxdydz                  F’’ct=dp’’ct/dT’’=v’’t∭(d¤’’/dT’’)dxdydz

∆p’ct=2p’ct-1p’ct=∑∆p’pct=∭(¤’v’ct(U’ind2-U’ind1)/U’0)dxdydz         ∆p’’ctN=2p’’ctN-1p’’ctN=∑∆p’’pctN

For ∆W’>0 it holds that ∆p’ct=∑p’ctGP=∑h’/λ’ctGP 

and ∆p’’ctN=-∑p’’ctGP=-∑h’’/λ’’ctGP

In this case the spaceship have absorbed lower hyperspace gravitophotons and emitted higher hyperspace gravitophotons and increased its inertialmass in the lower hyperspace (if this is the first lower hyperspace gravitophoton the spaceship absorbs the spaceship goes down to lower hyperspace).

For ∆W’<0 it holds that ∆p’ct=-∑p’ctGP=-∑h’/λ’ctGP and ∆p’’ctN=∑p’’ctGP=∑h’’/λ’’ctGP

In this case the spaceship have absorbed higher hyperspace gravitophotons and emitted lower hyperspace gravitophotons and decreased its inertialmass in the lower hyperspace (if this is the last lower hyperspace gravitophoton the spaceship emits the spaceship goes up to higher hyperspace).

 

Where p’4  is the 4dimensional momentum of the spaceship in the lower hyperspace , 1p’4 is the 4momentum of the spaceship in the lower hyperspace at time 1 , 2p’4 is the 4momentum of the spaceship in the lower hyperspace at time 2 ,  p’04 is the standard 4momentum of the spaceship in the lower hyperspace (when it just have entered it from a lower level and havn’t transfered any potential to a higher hyperspace level) , p’’4N is the 4momentum of the spaceship in the higher hyperspace (only real if WN1=0) , 1p’’4N is the 4momentum of the spaceship in the higher hyperspace at time 1 (only real if 1WN1=0) , 2p’’4N is the 4momentum of the spaceship in the higher hyperspace at time 2 (only real if 2WN1=0) , F’ is the force that drags the spaceship into the higher hyperspace (a force that is directed in the 4dimensional motion direction of the spaceship unlike other forces that are directed perpendicular to the 4direction) F’’ is the corresponding force in the higher hyperspace (only real if WN1=0) , U’ind is the spaceships induced potential in the lower hyperspace , U’ind1 is the spaceships induced potential in the lower hyperspace at time 1 , U’ind2 is the spaceships induced potential in the lower hyperspace at time 2 , 1UN2 is the spaceships potential in the higher hyperspace at time 1 , 2UN2 is the spaceships potential in the higher hyperspace at time 2 (time 2 is later seen from the spaceships own time than time 1) , 1WN1  is the energy of the spaceship in the lower hyperspace at time 1 , 2WN1  is the energy of the spaceship in the lower hyperspace at time 2 1WN2 is the energy of the spaceship in the higher hyperspace at time 1 (only real if 1WN1=0) , 2WN2 is the energy of the spaceship in the higher hyperspace at time 2 (only real if 2WN1=0) , (x;y;z;ct) are the 4 components for 4vector quantities , 3=(x;y;z) are the space components. As you see from the equations the spaceship retains the same 4direction of motion when it transfers between the 4spaces (this is true regardless if it is between standard space and hyperspace or between 2 different hyperspace levels it holds true both if you go to a higher level or if you go to a lower level). You also see that the spaceships mass in the lower hyperspace must be 0  in order for it to enter higher hyperspace and that its entering higher hyperspace first when it have emitted its whole mass as lower hyperspace gravitophotons and absorbed as many  higher hyperspace gravitophotons that the entire spaceships mass have been transfered to the higher hyperspace. You also see that it is enough to absorb one single lower hyperspace gravitophoton so that the spaceship only gets a little bit positive mass in the lower hyperspace in order for it to go back to the lower hyperspace (the spaceship will then be almost inertialless in the lower hyperspace , UFOs often does in this way that they are close to the treshold to next hyperspace level so that they are almost inertialless in the level before that and therefore can make sharp manouvers in hyperspace if needed ) (a hyperdrive can also be used as an inertial dampener in hyperspace) It is also so that if the spaceships hyperdrive is completely powered down the spaceship immediately regains its inertia and goes back all the way down to standard space regardless of the hyperspace level it is on because that all the hyperspace gravitophotons is emitted and becomes replaced whit standard space gravitophotons. If you instead reduces the hyperdrives potential from enough to sustain a higher hyperspace to be a little bit under the treshold for that level you go back to lower hyperspace but are almost inertialless in the lower level (UFOs often does like this when they are flying trough hyperspace).

 

Interconnected hyperspace systems.

For interconnected hyperspace systems (stargates) the following is true

∑(U/N)=U0 and apparently also ∑Wn=W0( please observe that no matter have been tranfered untill Utransmittor=0)

Uind1<0           Uind2=-Uind1

Utransmittor=U0+Uind                   ∑hf4GP(transmittor)=∑hf4GP(reciever)

Ureciever=Uind2=-Uind1

Uhyperspace=-N(Uind1+Uind2)=0

Wtransmittor=∭(¤0c2((U0+Uind1)/U0))dxdydz

Wtransmittor-W0transmittor=∭(¤0c2((Uind1)/U0))dxdydz=-∑hf4GP(transmittor)

Wreciever=∭(¤0c2((Uind2)/U0))dxdydz=∑hf4GP(reciever)

Whyperspace=∭(ρ’0Uhyperspace)dxdydz=∑h’f*4GP(transmittor)-∑h’f*4GP(reciever)=0

Utransmittor is the potential at the transmittor(entry gate) , Uhyperspace is the potential in hyperspace

Umottagare is the induced potential at the reciever(exit gate)(the potential that the exit have got from the entry trough hyperspace)

Wtransmittor is the energy at the entry gate and Whyperspace is the energy in hyperspace and Wreciever is the energy at the exit gate (that comes from the entry gate) (that becomes real first when Wtransmittor=0 that is to say when the whole potential have been transfered from the entry gate trough hyperspace to the exit gate and opened an unidirectional wormhole between the stargates) W0transmittor is the energy at the entrance when the stargate isn’t activated (the standard energy for the object that shall travel trough the stargate) , ∑hf4GP(transmittor) is the energy for the gravitophotons the entry gate emits to open the wormhole , ∑hf4GP(reciever) is the energy for the gravitophotons the exit gate recieves in order for the wormholes exit to be there , ∑h’f*4GP(transmittor) is the energy for the hyperspace gravitophotons that the entry gate recieves to open the wormhole , ∑h’f*4GP(reciever) is the energy for the hyperspace gravitophotons that the exit gate emits in order to recieve ordinary gravitophotons in order for the wormholes exit to be there.

The wormhole is opened first when Wtransmittor=0 and Wreciever=W0 that is to say when the background potential of the Aether is fully canceled at the entry gate (transmittor) and fully have been transfered to the exit gate (reciever) if you then enter the stargate you would be instantly transported to the other end of the wormhole (exit gate, reciever, the other stargate) , The wormholes are unidirectional it isn’t possible to go back unless you first close the wormhole and then let the recieving gate become transmittor (entry gate) and the transmitting gate become reciever (exit gate) for a new wormhole directed in the opposite direction. ( please observe that Wreciever becomes real first when Wtransmittor=0 and if later Wtransmittor>0 the wormhole is closed). It is thus so that ones mass  is transfered by 2 gravitophoton exchanges the first at the entry gate that emits gravitophotons and absorbs hyperspace gravitophotons and the second at the exit gate that absorbs gravitophotons and emits hyperspace gravitophotons (ones mass is thus transfered whit those gravitophotons while the particles that is the parts of you are tranfered trough the wormhole that is an instantaneous transportation trough hyperspace). Because of gravitophoton interference on the wormhole itself the momentum doesn’t need to be conserved at stargate travel.

Whit stargates one can travel to wathever place existing that have a stargate regardless of the distance , You can also do time travel and visit other times even combined space and time travel is possible , for example one can travel to a planet in a different solar system several hundred years forwards or backwards in time , You can also travel whit stargates between ships that are in hyperspace (even if they are in differen hyperspace levels and also om if one of the gates are in standard space). 

A stargate is working on the same principles as a hyperdrive but instead of taking a ship into hyperspace it opens a window into hyperspace and transfer the potential into hyperspace while another stargate is pickin up  the potential from hyperspace so that an unidirectional wormhole is formed. Stargate are so similiar to hyperdrives that it exists devices that can be used for both purposes (many UFOs can use its hyperdrive as a stargate in emergencies so that the crew can be teleported back to their home planet in case of some severe malfunction on the UFO) (It has also happened that UFOs that have entered hyperspace have been teleporterad over the entire galaxy because that some other space beings did an experiment whit a reverse hyperdrive thats plucked the UFOs potential from hyperspace so that its hyperdrive together whit the reverse hyperdrive had created a wormhole that instantly have teleported the UFO to the other side of the galaxy instead of only entering hyperspace) (Even incidents when UFOs have time traveled by mistake because of unwanted wormholes caused by hyperspace experiments has occurred) 

This article together whit ”euclidean 4dimensional electromagnetism” and ”electrogravitation” and supplements to those and all my other articles shall make it possible to make science fiction to a reality.

This article also explains how ascenscion is possible whit the help of infinite quantum wavelengths in different dimensions so that one can be on all placec and in all times at once whit the help of that ones consciousness have been spread on at least 2 particles per 4space (hyperspace level , our 4space the lowest level) where one of the particles is completelly stillstanding in the space dimensions in the 4space (gets infinite wavelength in space) and the other particle is moving whit the lightspeed of the 4space and is completelly stillstanding in time (gets infinite wavelength in time and the 2 perpendicular space dimensions) , then you get quantum wavelengths of the particles that fills all levels of the Universe and you are on every place and time in all 4spaces at once and you have ascended to the highest level and have become one whit God father.

 

The Hyperspace theory whith Quantum Field theory.docx (265,9 kB)

 

The Aether and the Universe.docx (59,1 kB)

 

The Aether and the Universe

 The Aether is the All-embracing substance that fills up and are  the spacetime and the parallel 4spaces (hyperspace levels , heavens) and contains infinite spacetime energy (The zero point energy). 

 The Aether consists of virtual charged particles (the same amount of positively charged as negatively charged). All Quantum waveforms ; massive particles (closed quantum waveforms in 3dimensions but open in the 4:th dimension ) , photons ( transversal electromagnetical wave quantas) , gravitophotons ( longitudinal electrogravitational field wave quantas) and other types of quantum waveforms propagates in the Aether that consists of particles (subquantum particles) that as all particles and waves propagates whit the 4 velocity c if they exists in our universe and whit c’=Nc if they exists in the hyperspace level whit the hyperfactor N. 

Where c is the lightspeed in our universe and c’=Nc is the lightspeed in above mentioned hyperspace level. Because that the Aether quantum particles obeys the same quantum laws as all other particles they are waveforms whit the energy Wp=hf4=hc/λ4 and the 4momentum p4p=h/λ4 and the mass mp=Wp/c2=hf4/c2=h/(cλ4) and the charge qp=Wp/U=hf4/U=hc/(λ4U) in our universe where h is plancks constant , f4 is the fourdimensional quantum wave frequency , λ4 is the 4dimensional quantum wavelength , p4p is the 4momentum for a particle , U is the scalar electrical potential , Wp is the energy for a particle , mp is the mass of a particle and qp is the particle charge. 

Corresponding quantum laws for  the hyperspace is that the energy is W’p=h’f*4=h’c’/λ’4=Wp and the 4momentum p’4p=h’/λ’4=p4p/N and the mass m’p=W’p/c’2=h’f*4/c’2=h’/(c’λ’4)=mp/N2 and the charge q’p=W’p/U’=h’f*4/U’=h’c’/(λ’4U’)=qp/N in hyperspace where h’=h/N is the plancks constant equivalent in hyperspace , f*4=Nf4 is the fourdimensional quantum wave frequency in hyperspace , λ’4=λ4 is the 4dimensional quantum wavelength in hyperspace , p’4p=p4p/N is the 4momentum for a particle in hyperspace , U’=NU is the scalar electrical potential in hyperspace , W’p=Wp is the energy for a particle in hyperspace , m’p=mp/N2 is the mass for a particle in hyperspace and q’p=qp/N is the particles charge in hyperspace , N is the hyperfactor that is an integer (more detailed descriptions of the quantum wave laws can be found in ”The Hyperspace theory whit Quantum Field theory”). 

Because out of that the Aether quantum particles like all other quantum particles are waveforms they must propagate in another ocean of virtual particles that are even smaller than in their turn are waveforms that propagates in another ocean of virtual particles that in their turn also are waveforms and it continues like that for infinity whit smaller and smaller particles that becames infinitely small. 

Because that small particle means short wavelength (the wavelength is in fact the space in the spacetime that the particle at a given moment occupies (more detailed description of wavelengths whit components where the wavelengths inverses are described whit 4vectors can be found in ”The Hyperspace theory whith Quantum Field theory”)) and because that short wavelength means high frequency according to the formula f=c/λ4 where f is the frequency and λ4 is the 4wavelength (in hyperspace f*=c’/λ’4=Nc/λ4=Nf ) and that high frequency (short wavelength) means high energy according to the formula Wp=hf4=hc/λ4 where h is plancks constant ( in hyperspace W’p=h’f*4=h’c’/λ’4=Wp and h’=h/N is the plancks constant equivalent in hyperspace), so this means because that the Aether quantum particles for every step becames smaller and smaller and their wavelengths becames shorter and shorter for every step which means that their frequency becomes higher and higher for every step and that their energy becomes higher and higher for every step which means that the very smallest Aether quantum particles have infinitesimally small 4wavelength and therefore infinitelly high frequency and infinite energy this means that the Aether has infinite energy and actually also that every single piece of spacetime have infinite energy! 

It is because of the Aether quantum particles charges that they can propagate quantum waveforms that are 4dimensional lightwaveforms whit different geometry (the Aether quantum particles are also 4dimensional lightwaveformes themselves , proof of that all kinds of quantum particles are 4dimensional lightwaveformes can be found in ”The Hyperspace theory whit Quantum Field theory” , The Aether quantum particlesa are propably closed waves in 3dimensions but open in the 4:th dimension although even fully open Aether quantum particle waveforms propably exists). 

The charges of the Aether quantum particles are also responsible for the phenomenon of vacuum polarisation when it in the vacuum because of different numbers of positive and negative Aether quantum particles in a region generates space charges that because of that  the missing number of Aether quantum particles have moved to another (nearby) region generates the opposite space charge so that a vacuum dipole is formed , vacuum polarisation can be used to open hyperspace windows and to open wormholes you would then need a vacuum polarisation strong enough that the negative pole of the vacuum dipole becomes as strong that it cancels the inner potential of the matter and transfer it to hyperspace , in order to open an (unidirectional) wormhole another end where the potential is brought back from the hyperspace is also required ( the field equations are the same as for ordinary hyperdrives and ordinary stargates the only difference is that the vacuum polarisation versions uses Aether quantum particles instead of electrons and protons, so the same field equations can be used , you can find them in ”The Hyperspace theory whith Quantum Field theory”). 

Vacuum polarisation and Vacuum dipoles that are caused by Aether quantum particles also generates electrogravitational fields that according to the laws of electrogravitation (”Artificial gravitation” , ”Electrogravitation” , ”Supplement to euclidean 4dimensional electromagnetism and electrogravitation” , ”The Hyperspace theory whith Quantum Field theory” ) causes an unidirectional force and exchange of gravitophotons whith the Aether. This unidirectional force that is a gravitational force is acting on the space itself and holds together galaxies and expands the universe , in this way the Aether and the Aether quantum particles and the vacuum dipoles they causes is the so called dark matter and dark energy , so whith the help of the concept of the Aether and the concept of Aether quantum particles and the cocept of vacuum polarisation and the electrogravitational field both dark matter and dark energy is explainable. 

It is also so that 2 photons that are oscillating in counter phase and cancels  each other are forming one gravitophoton whith the energy WGP=hfGP=hc/λGP=WPh1+WPh2=2WPh1=2hfPh=2hc/λPh  where WPh1=WPh2=hfPh=hc/λPh and the 4momentum p4GP=h/λGP=2p4Ph=2h/λPh This also means that the  frequency of the gravitophoton becomes fGP=2fPh two times the frequency of the 2 photons and that the wavelength of the gravitophoton becomes λGP=λPh/2 half the wavelength of the 2 photons. Where WGP is the energy of the gravitophoton , WPh1=WPh2 is the energy for each one of the 2 photons , fGP is the 4frequency of the gravitophoton , fPh is the 4frequency for each one of the photons , λGP is the 4wavelength of the gravitophoton , λPh is the 4wavelength for each one of the photons , p4GP is the 4momentum of the gravitophoton and p4Ph is the 4momentum for each one of the photons ( in standard space) ,  the energy of the photons have been converted to a gravitophoton. In hyperspace the corresponding equations becomes following: W’GP=h’f*GP=h’c’/λ’GP=W’Ph1+W’Ph2=2W’Ph1=2h’f*Ph=2h’c’/λ’Ph  where W’Ph1=W’Ph2=h’f*Ph=h’c’/λ’Ph and the 4momentum p’4GP=h’/λ’GP=2p’4Ph=2h’/λ’Ph This also means that the frequency of the gravitophoton becomes f*GP=2f*Ph two times the frequency of the 2 photons and that the wavelength of the gravitophoton becomes λ’GP=λ’Ph/2 half the wavelength of the 2 photons. Where W’GP=WGP is the energy of the gravitophoton , W’Ph1=W’Ph2=WPh1 is the energy for each one of the 2 photons , f*GP=NfGP is the 4frequency of the gravitophoton , f*Ph=NfPh is the 4frequency for each one of the photons , λ’GP=λGP is the 4wavelength of the gravitophoton , λ’Ph=λPh is the 4wavelength for each one of the photons , p’4GP=p4GP/N is the 4momentum of the gravitophoton  and p’4Ph=p4Ph/N is the 4momentum for each one of the photons ( in hyperspace) , in this way transversal electromagnetical waves can be transformed to longitudinal electrogravitational waves (scalar-waves) this sort of waves can because of their longitudinal vector-scalar properties in contrary to transversal waves vector-vector properties be able to travel in all directions in the 4space and change direction in every scalar maximum and minimum (vector node) (quantum physically this is possible trough a process where a gravitophoton is absorbed by the Aether and transfer its momentum to the Aether while the vacuum polarisation caused by the gravitophoton emits a new gravitophoton whit the same energy but different 4direction of motion) this means that scalar–waves that are compounds of many gravitophotons instantly (in the eye of the beholder) travels to all places in the 4space even in time. It is actually so that these branched electrogravitational waves (scalar-waves) are the physical principle that makes quantum entanglement work. 

Because of the laws for potential transfer to hyperspace (”The Hyperspace theory whith Quantum Field theory”) all sorts of quantum waveforms generates vacuum polarisation in the hyperspace level just above the level where they exists , in this way the scalar-wave causes a scalar-wave in the hyperspace level above that in its turn causes a scalar-wave in the level above it and so on , in this way the Aether quantum particles are entangled over different hyperspace levels. This actually means that the quantum entanglement of the Aether is made of quantum waveforms that in their turn are made of Aether quantum particles and because that scalar-waves are made of gravitophotons that is a kind of quantum waveform and therefore made of Aether quantum particles , so the quantum entanglement of the Aether is actually made of Aether quantum waveforms that are scalar-waveforms. 

A quantum entanglement communications device is using this kind of branched electrogravitational waves in the same way as ones consciousness uses them to communicate whit the Universal consciousness ( the Brahma ,  the Aether consciousness , the Unity consciousness , the living God). 

To use two counter phase oscillating transversal electromagnetical waves is one of the simplest ways to create a scalar wave (branched electrogravitational wave) Even 2 counter phase oscillating gravitophotons can generate a new gravitophoton whith twice the frequency and half the wavelength in similiar way as the counter phase oscillating photons generated a gravitophoton which follows of the equations WGP3=hfGP3=hc/λGP3=WGP1+WGP2=2WGP1=2hfGP=2hc/λGP  where WGP1=WGP2=hfGP=hc/λGP and the 4momentum p4GP3=h/λGP3=2p4GP=2h/λGP This also means that the frequency of the new gravitophoton becomes fGP3=2fGP two times the frequency of the 2 former gravitophotons and that the wavelength of the new gravitophoton becomes λGP3=λGP/2 half of the wavelength of the 2 former gravitophotons. Where WGP3 is the energy of the new gravitophoton , WGP1=WGP2 is the energy for each one of the 2 former gravitophotons , fGP3 is the 4frequency of the new gravitophoton , fGP is the 4frequency for each one of the former (counter phase oscillating) gravitophotons , λGP3 is the 4wavelength of the new gravitophoton , λGP is the 4wavelength for each one of the former gravitophotons , p4GP3 is the 4momentum of the new gravitophoton and p4GP is the 4momentum for each one of the former gravitophotons ( in standard space) , the counter phase oscillating gravitophotons energy have been converted to a new gravitophoton whith twice the frequency , quantum energy and momentum and half the wavelength. In hyperspace the corresponding equations become: W’GP3=h’f*GP3=h’c’/λ’GP3=W’GP1+W’GP2=2W’GP1=2h’f*GP=2h’c’/λ’GP  where W’GP1=W’GP2=h’f*GP=h’c’/λ’GP and the 4momentum p’4GP3=h’/λ’GP3=2p’4GP=2h’/λ’GP This also means that the frequency of the new gravitophoton becomes f*GP3=2f*GP two times the frequency of the 2 former (counter phase oscillating) gravitophotons and that the wavelength of the new gravitophoton becomes λ’GP3=λ’GP/2 half of the wavelength of the 2 former gravitophotons. Where W’GP3=WGP3 is the energy of the new gravitophoton , W’GP1=W’GP2=WGP1 is the energy for each one of the 2 former gravitophotons , f*GP3=NfGP3 is the 4frequency of the new gravitophoton , f*GP=NfGP is the 4frequency for each one of the former (counter phase oscillating) gravitophotons , λ’GP3=λGP3 is the 4wavelength of the new gravitophoton , λ’GP=λGP is the 4wavelength for each one of the former gravitophotons , p’4GP3=p4GP3/N is the 4momentum of the new gravitophoton and p’4GP=p4GP/N is the 4momentum for each one of the former gravitophotons ( in hyperspace). In this way the energy is conserved when the two gravitophotons cancells each other and a new gravitophoton is created , this can be used to generate electrogravitational waves whith shorter 4wavelength when you have electrogravitational waves whith longer 4wavelength. 

In some cases where the wave geometry is in a certain way can interference between electrogravitational waves create ordinary transversal electromagnetical waves , if the wave geometry is in the correct way even closed quantum waveforms that is to say material particles could be created (advanced alien civilisations are using this principle in order to create matter directly from the Aether , the Aether consciousness can of course do all of this by itself as the Aether consciousness can affect and control all physical processes that has existed exists and will exist). 

Even closed quantum waveforms can interfere whit themselves and create gravitophotons that builds up scalar waves that in their turn interfere whith other closed quantum waveforms and affects those (this is the way that quantum entanglement between particles work , this can also happen whith open quantum waveforms ).  

The thing that causes that counter phase oscillating photons and gravitophotons generates new gravitophotons is a scalar potential and time energy phenomenon that is depending on that the time velocities for the more moving Aether quantum particles are smaller than for the less moving Aether quantum particles and therefore despite that the waves are oscillating in counter phase and charge and current densities cancels each other a kind of charge density is generated because of that the less moving ( less oscillating relative to the observer) type of Aether quantum particle moves more in time dimension (relative to the observer) than the faster (more oscillating relative to the observer) and that they then at the canceling charge motion bellies (current density bellies) gets a larger electrical potential than the faster Aether quantum particles (that has opposite charge) so that the potentials does’nt fully cancels each other and thus a longitudinal wave whith half the original wavelength is formed , the phenomenon is related whith vacuum polarisation and could be understood whith the field equations in ”Euclidean 4dimensional electromagnetism Whith Time (zero point) energy” and ”Electrogravitation” and ”Supplement to euclidean 4dimensional electromagnetism and electrogravitation”.

 Here comes some of the field equations that can be used to describe what is happening when two counter phase waves cancels each other and a scalar wave that is made of gravitophotons is formed because of a remaining oscillating electrical field that is caused by different time velocities for the Aether quantum particles (the equations are brought from ”Euclidean 4 dimensional electromagnetism Whith Time (zero point) energy” and then rewritten whith more charge density terms to make calculations on interferering waves easier(in this article i however don’t do any actual interference calculation) ) here comes the equations:

 Esx/c=μ0∫(2ρ1vt1-ρ2vt2-ρ3vt3)dx     Esy/c=μ0∫(2ρ1vt1-ρ2vt2-ρ3vt3)dy      Esz/c=μ0∫(2ρ1vt1-ρ2vt2-ρ3vt3)dz

Bxy=μ0∫(2ρ1vx1-ρ2vx2-ρ3vx3)dy         Bxz=μ0∫(2ρ1vx1-ρ2vx2-ρ3vx3)dz

Bxct=μ0∫(2ρ1vx1-ρ2vx2-ρ3vx3)cdt        Byx=μ0∫(2ρ1vy1-ρ2vy2-ρ3vy3)dx

Byz=μ0∫(2ρ1vy1-ρ2vy2-ρ3vy3)dz        Byct=μ0∫(2ρ1vy1-ρ2vy2-ρ3vy3)cdt

Bzx=μ0∫(2ρ1vz1-ρ2vz2-ρ3vz3)dz         Bzy=μ0∫(2ρ1vz1-ρ2vz2-ρ3vz3)dy

Bzct=μ0∫(2ρ1vz1-ρ2vz2-ρ3vz3)cdt    

vt1=√(c2-vx12-vy12-vz12)        vt2=√(c2-vx22-vy22-vz22)

vt3=√(c2-vx32-vy32-vz32)

Ex=vtEsx/c+∫(dEsx/(cdT))cdt-vyByx-∫(dByx/dT)dy-vzBzx-∫(dBzx/dT)dz

Ey=vtEsy/c+∫(dEsy/(cdT))cdt-vxBxy-∫(dBxy/dT)dx-vzBzy-∫(dBzy/dT)dz

Ez=vtEsz/c+∫(dEsz/(cdT))cdt-vxBxz-∫(dBxz/dT)dx-vyByz-∫(dByz/dT)dy

Ect=vxBxct+∫(dBxct/dT)dx+vyByct+∫(dByct/dT)dy+vzBzct+∫(dBzct/dT)dz

E2=Ex2+Ey2+Ez2+Ect2      E=(Ex;Ey;Ez;Ect)

U=∫Exdx+∫Eydy+∫Ezdz+∫Ectcdt

Where ρ1 is the charge density for the less moving (according to the observer) Aether quantum particles , ρ2 is the charge density for the more moving Aether quantum particles that oscillates at one direction , ρ3 is the charge density for the more moving Aether quantum particles that oscillates at the opposite direction vt1 is the time velocity for the less moving Aether quantum particles , vt2 is the time velocity for the more moving Aether quantum particles that oscillates at one direction , vt3 is the time velocity for the more moving Aether quantum particles that oscillates at the opposite direction , vx1;vy1;vz1 is the velocity components for the less moving Aether quantum particles , vx2;vy2;vz2 is the velocity components for the more moving Aether quantum particles that oscillates at one direction , vx3;vy3;vz3 is the velocity components for the more moving Aether quantum particles that oscillates at the opposite direction , Esx/c ; Esy/c ;Esz/c is the components of the (electrostatical field)/c , Bxy ; Bxz ; Bxct ; Byx ; Byz ; Byct ; Bzx ; Bzy ;Bzct is the component components of the magnetical field (whith straight field lines) , vt is the time velocity of the observer , vx;vy;vz is the velocity components of the observer , E is the electrical field , Ect is the electrical field in the time dimension , Ex ; Ey ; Ez is the space components of the electrical field , μ0 is the magnetical constant and U is the scalar electrical potential ( in standard space) 

For completely canceling waves in 3space the following is also true 

vx2-vx1=vx1-vx3         vy2-vy1=vy1-vy3          vz2-vz1=vz1-vz3

Below comes the corresponding equations that describes the electromagnetical field that is left when 2 counter phase oscillating waves (partially or fully) cancels each other in hyperspace and makes that a scalar wave (wave of gravitophotons) is generated in hyperspace:

 E’sx/c’=μ0∫(2ρ’1v’t1-ρ’2v’t2-ρ’3v’t3)dx    

 E’sy/c’=μ0∫(2ρ’1v’t1-ρ’2v’t2-ρ’3v’t3)dy      

E’sz/c’=μ0∫(2ρ’1vt1-ρ’2v’t2-ρ’3v’t3)dz

Bxy=μ0∫(2ρ’1v’x1-ρ’2v’x2-ρ’3v’x3)dy   

Bxz=μ0∫(2ρ’1v’x1-ρ’2v’x2-ρ’3v’x3)dz

Bxct=μ0∫(2ρ’1v’x1-ρ’2v’x2-ρ’3v’x3)c’dt’     

Byx=μ0∫(2ρ’1v’y1-ρ’2v’y2-ρ’3v’y3)dx

Byz=μ0∫(2ρ’1v’y1-ρ’2v’y2-ρ’3v’y3)dz       

 Byct=μ0∫(2ρ’1v’y1-ρ’2v’y2-ρ’3v’y3)c’dt’

Bzx=μ0∫(2ρ’1v’z1-ρ’2v’z2-ρ’3v’z3)dz         

Bzy=μ0∫(2ρ’1v’z1-ρ’2v’z2-ρ’3v’z3)dy

Bzct=μ0∫(2ρ’1v’z1-ρ’2v’z2-ρ’3v’z3)c’dt’    

v’t1=√(c’2-v’x12-v’y12-v’z12)=Nvt1        v’t2=√(c’2-v’x22-v’y22-v’z22)=Nvt2

v’t3=√(c’2-v’x32-v’y32-v’z32)=Nvt3

E’x=v’tE’sx/c’+∫(dE’sx/(c’dT’))c’dt’-v’yByx-∫(dByx/dT’)dy-v’zBzx-∫(dBzx/dT’)dz=NEx

E’y=v’tE’sy/c’+∫(dE’sy/(c’dT’))c’dt’-v’xBxy-∫(dBxy/dT’)dx-v’zBzy-∫(dBzy/dT’)dz=NEy

E’z=v’tE’sz/c’+∫(dE’sz/(c’dT’))c’dt’-v’xBxz-∫(dBxz/dT’)dx-v’yByz-∫(dByz/dT’)dy=NEz

E’ct=v’xBxct+∫(dBxct/dT’)dx+v’yByct+∫(dByct/dT’)dy+v’zBzct+∫(dBzct/dT’)dz=NEct

E’2=E’x2+E’y2+E’z2+E’ct2      E’=(E’x;E’y;E’z;E’ct)=NE

U’=∫E’xdx+∫E’ydy+∫E’zdz+∫E’ctc’dt’=NU

Where ρ’1=ρ1/N is the charge density for the less moving (according to the observer) Aether quantum particles , ρ’2=ρ2/N is the charge density for the more moving Aether quantum particles that oscillates at one direction , ρ’3=ρ3/N is the charge density for the more moving Aether quantum particles that oscillates at the opposite direction v’t1=Nvt1 is the time velocity for the less moving Aether quantum particles , v’t2=Nvt2 is the time velocity for the more moving Aether quantum particles that oscillates at one direction , v’t3=Nvt3 is the time velocity for the more moving Aether quantum particles that oscillates at the opposite direction , v’x1;v’y1;v’z1=N(vx1;vy1;vz1) is the velocity components for the less moving Aether quantum particles , v’x2;v’y2;v’z2=N(vx2;vy2;vz2) is the velocity components for the more moving Aether quantum particles that oscillates at one direction , v’x3;v’y3;v’z3=N(vx3;vy3;vz3) is the velocity components for the more moving Aether quantum particles that oscillates at the opposite direction , E’sx/c’ ; E’sy/c’ ;E’sz/c’ is the components of the (electrostatical field)/c’ , Bxy ; Bxz ; Bxct ; Byx ; Byz ; Byct ; Bzx ; Bzy ;Bzct is the component components of the magnetical field (whit straight field lines) , v’t=Nvt is the time velocity of the observer , v’x;v’y;v’z=N(vx;vy;vz) is the velocity components of the observer , E’=NE  is the electrical field , E’ct=NEct is the electrical field in the time dimension , (E’x;E’y;E’z)=N(Ex;Ey;Ez) is the space components of the electrical field , μ0 is the magnetical constant and U’=NU is the scalar electrical potential ( in hyperspace) and N is the hyper factor (that is an integer) 

For completely canceling waves in 3space in hyperspace the following is also true 

v’x2-v’x1=v’x1-v’x3         v’y2-v’y1=v’y1-v’y3          v’z2-v’z1=v’z1-v’z3

The equations above describes electromagnetical fields in general and can in the form they are written whit 3 charge density terms and three 4velocity terms describe charge density and electromagnetical field properties at interference between 2 waves and thereby explain that the waves don’t dissappears but instead becomes a longitudinal electrogravitational wave (scalar wave , gravitophoton wave) 

 

 It is also so that the 4velocity direction of the Aether quantum particles does’nt have any significance for how the quantum waveforms that exists in the Aether propagates (it is therefore not possible to measure earths velocity relative to the Aether as the Michelson–Morley experiment tried to do).

 It is also so that all Aether quantum particles on all levels are entangled whith each other and constitutes the Universal consciousness (Unity consciousness , the Brahma , God , other names for the One highest Divinity ). These particles builds up the particles that builds up the matter and our selves and are therefore also entangled whith all quantum waveforms and thereby all quantum particles and thereby also whit our selves. 

Because that the smaller Aether quantum particles builds up the larger it means that the smaller particles that are entangled whith each other also are entangled whith the larger that in their turn are entangled whith the even larger and so on , so that everything is entangled whith everything. In this way the Universal spirit (The Brahma , The Aether consiousness , The Universal consciousness , God , Unity consciousness , other names for the One highest Divinity) is built up. 

Because of that everything is entangled every single being every single spirit entangled whith the Universal spirit and thereby one whith the Universal spirit and have access to all information that exists in the whole Universe our universe and all hyperspace levels and all other universes possibly existing. 

The Aether quantum wave particles are also entangled with Aether quantum wave particles in hyperspace (heaven is the ancient name for hyperspace ) and in other universes so that even they are part of and builds up the Unity consciousness. Because that the Aether quantum particles builds up all quantum waveforms and particles and because that the Aether has a consciousness (God , the Brahma , the Universal spirit , the Unity consciousness , The Aether consciousness , the Universal consciousness , other names for the One highest Divinity) so is the Aether also a conscious allmighty Creator force that can create wathever particles and waves possible and thereby wathever objects and beings possible and also whith the help of vacuum polarisation and ordinary electromagnetical field create wathever forces possible. 

Because of that we are entangled whith the Aether (the Aether consciousness the Universal spirit is in fact all beings collective consciousness that works whit the help of quantum entanglement whith every single tiny Aether quantum particle) so can also we communicate with the Aether and at a high enough degree of consciousness use its creating abilities and in this way perform different types of magic like levitation , telekinetics , remote wieving , telepathy , future seing , spirit speaking , walking trough walls , teleportation whitout device (uses the Merkabah ) , eternal life whitout food (energy comes from the Aether ) , space hyperspace and time travel whith Merkabah Aether field ship (a non material spaceship that you meditates to existence that is built up of Aether quantum field particles and can travel in space and time instantly just like an UFO whith stargate field propulsion ) and all other possible supernatural abilities. 

It is also so that our spirits are quantum vibrations in the Aether and are eternal and entangled whith all other spirits and whith the Universal spirit , we are therefore a part of the Universal spirit and have thereby access to the Creator force and are parts of it. Everthing is Divine because that all quantum waveforms and Aether quantum particles are pieces of the Universal God that is the Aether itself. 

 When we ascend we gets infinite quantum wavelengths and are on all places and times in all dimensions simultaneously ( the highest ascension ) , while we are entangled whit all Aether quantum particles and then can create wathever forces and wathever matter possible , we have then became one whit the Aether ( God father , the Brahma , the Creator force , the Unity consciousness , the Aether consciousness , The All-One , the Universe , The Highest , other names for the One highest Divinity ). 

The Aether consciousness can also whith the help of its quantum entanglement Creator force create a being that have a totally enlightened spirit that is fully aware of the entanglement whith the Aether and have total access to all knowledge , wisdom and magic ( a Christ being , Adonaios). This being is fully conscious and have total access to the Unity consciousness and the Creator force and could be sayed to be the Universal spirit (the Aether) incarnated in the body of a being , These kind of beings often comes into existence trough virgin birth where the Aether creates the quantum wave patterns that builds up the embryo so that no conception is needed , the Christ beings (Adonaios) can also come into existence directly from the Aether trough that the quantum wave patterns that builds up the being whith the help of scalar waves is generated by the Aether quantum particles. 

Christ beings is the way that the Aether talks to civilisations that has’nt yet aquired enuough high consciousness to be fully conscient and consciously percieve the full entanglement whith the Unity consciousness. When you are fully conscious yo are fully aware of the quantum entanglement whith the Unity consciousness and have access to all knowledge , wisdom and all magic (Creator force) and are then equal to a Christ being , the level above Christ being is in fact ascended being that are on all places and all times simoultaneously in all dimensions and are one whith God (the Aether)(the highest ascension). A Christ being is in fact a being whith an ascended beings abilities but whith the body of an ordinary being. 

It is also so that the universal attractive force between Aether quantum particles whith different polarity (in fact different time velocity directions ) (repelling between Aether quantum particles of the same polarity so that they shall end up in a position where they goes in different relative time directions so that they gets different polarity and finaly attracts each other , it is in this way the Universe becomes electrically neutral seen over large regions of space ) that is called the Universal love is the mother of electromagnetism and thereby also the mother of gravitation and the mother of all forces , this force is in fact the very Creator force itself and is distributed with the very smallest and thereby most energetic scalar waves that are the smallest Aether quantum particles that builds up the entire Universe where all particles are entangled and therefore have a consciousness on their own that trough entanglement creates eternal quantum vibrations that makes up our spirits and because that each single Aether quantum particle have a consciousness everything is conscious , and because that each single Aether quantum particle is entangled whit all other Aether quantum particles in all dimensions and all times their individual consciousnesses trough entanglement collectively creates the Aether conciousness (the Unity consciousness , the Brahma , the Universal spirit , God , the Universal consciousness , other names for the One highest Divinity) so that everything thath have ever existed exists or will exist is part of the Unity consciousness that together with the Universal love that is the Creator force is the One thath has been , is and shall be (God , The spirit of the Aether , more names for the highest Divinity). So the Aether is in fact God , everything , allmighty , the highest sentient being that is the Universe and we as all beings are part of it in fact every single quantum waveform is part of the holy Aether. May the Aether bless you all Amen.

I hope that this article shall make you understand wath the Aether is and that it together whith my other articles shall make the kingdom of paradise to a reality.

 

The Aether and the Universe.docx (59,1 kB)

The hyperspace theory.docx (41,8 kB)

 

The hyperspace theory

It exists parallel universes(4spaces) whit higher lightspeed than our own. In these universes the standard lightspeed and 4velocity is c’= Nc where c is the standard lightspeed (in our 4space) and N is an integer called the hyper- factor (which is 1 in our universe).   4velocity in our universe(4space): In our 4space the following is true:

vx2+vy2+vz2+vt2=c2       c=(vx;vy;vz;vt)

in corresponding way the following is true for the parallel universes:

v’x2+v’y2+v’z2+v’t2=c’2=N2c2        c’=Nc=(v’x;v’y;v’z;v’t)

hence it follows that if the 4velocity has the same direction in our universe as in the parallel universe (which it becomes for an object that is transferred to hyperspace) the following is true:

v’x/vx=v’y/vy=v’z/vz=v’t/vt=c’/c=N 

hence it follows that: v’x=Nvx   v’y=Nvy   v’z=Nvz   v’t=Nvt   where v’x is the x-component of the 4velocity in the parallel universe , v’y is the y-component of the 4velocity in the parallel universe , v’z is the z-component of the 4velocity in the parallel universe and v’t is the 4velocity-component in the time dimension in the parallel universe.

 vx is the x-component of the 4velocity in our universe , vy is the y-component of the 4velocity in our universe , vz is the z-component of the 4velocity in our universe and vt is the 4velocity-component in the time dimension in our universe.

dx’=dx     dy’=dy    dz’=dz    dT’=dT/N     dt’=dt/N

Where dx’=dx is the smallest possible length in x-direction in both our universe and the parallel universes , where dy’=dy is the smallest possible length in y-direction in both our universe and the parallel universes , where dz’=dz is the smallest possible length in z-direction in both our universe and the parallel universes , dT’ is the smallest possible own time interval in the parallel universe , dT is the smallest possible own time interval in our universe , dt’ is the smallest possible coordinate time interval in the parallel universe and dt is the smallest possible coordinate time interval in our universe.

The energy of an object that is transfered to hyperspace must be the same after the transfer as before (but strangely enough not during the transfer). W’=W where W is the energy of the object.

W=∭(ρ0U)dxdydz=∭(¤c2)dxdydz

W’=∭(ρ’0U’)dxdydz=∭(¤’c’2)dxdydz

Because W’=W then ¤c2=¤’c’2=¤’N2c2   and     ¤’=¤/N2

m’=∭(¤’)dxdydz=∭(¤/N2)dxdydz=m/N2

m=∭(¤)dxdydz

U’=NU

ρ0U=ρ’0U’=ρ’0NU   ρ’0=ρ0/N

Q’=∭(ρ’0)dxdydz=∭(ρ0/N)dxdydz=Q/N

Q=∭(ρ0)dxdydz

Where m is the mass of an object in our universe , ¤ is the mass-density , Q is the charge of an object and ρ0  is the charge-density in our universe and where m’ is the mass of an object in the parallel universe , ¤’ is the mass-density , Q’ is the charge of an object and ρ’0 is the charge-density in the parallel universe. 

E’=NE   where E’  is the electric field in the parallel 4space and E is the electric field in our 4space. 

E’2=E’x2+E’y2+E’z2+E’ct2         E’=(E’x;E’y;E’z;E’ct)

U=Ux+Uy+Uz+Uct=∫Exdx+∫Eydy+∫Ezdz+∫Ectcdt=∫(d(Uscdt)/(cdT))-∫(d(Axdx)/dT)-∫(d(Aydy)/dT)-∫(d(Azdz)/dT)=vtUs/c+∫(dUs/(cdT))cdt-vxAx-∫(dAx/dT)dx-vyAy-∫(dAy/dT)dy-vzAz-∫(dAz/dT)dz=vtµ0∬(ρ0vt)((dx)2+(dy)2+(dz)2)+µ0∫(d(∬(ρ0vt)((dx)2+(dy)2+(dz)2))/dT)cdt-vxµ0∬jx((dy)2+(dz)2-(cdt)2-µ0∫(d(∬jx((dy)2+(dz)2-(cdt)2))/dT)dx-vyµ0∬jy((dx)2+(dz)2-(cdt)2-µ0∫(d(∬jy((dx)2+(dz)2-(cdt)2))/dT)dy-vzµ0∬jz((dx)2+(dy)2-(cdt)2-µ0∫(d(∬jz((dx)2+(dy)2-(cdt)2))/dT)dz

U’=U’x+U’y+U’z+U’ct=∫E’xdx+∫E’ydy+∫E’zdz+∫E’ctc’dt’=∫(d(U’sc’dt’)/(c’dT’))-∫(d(Axdx)/dT’)-∫(d(Aydy)/dT’)-∫(d(Azdz)/dT’)=v’tU’s/c’+∫(dU’s/(c’dT’))c’dt’-v’xAx-∫(dAx/dT’)dx-v’yAy-∫(dAy/dT’)dy-v’zAz-∫(dAz/dT’)dz=v’tµ0∬(ρ’0v’t)((dx)2+(dy)2+(dz)2)+µ0∫(d(∬(ρ’0v’t)((dx)2+(dy)2+(dz)2))/dT’)c’dt’-v’xµ0∬jx((dy)2+(dz)2-(c’dt’)2-µ0∫(d(∬jx((dy)2+(dz)2-(c’dt’)2))/dT’)dx-v’yµ0∬jy((dx)2+(dz)2-(c’dt’)2-µ0∫(d(∬jy((dx)2+(dz)2-(c’dt’)2))/dT’)dy-vzµ0∬jz((dx)2+(dy)2-(c’dt’)2-µ0∫(d(∬jz((dx)2+(dy)2-(c’dt’)2))/dT’)dz=NU

U’=NU

Where U is the electric potential in our 4space and U’ is the electric potential in the parallel 4space.

µ0=µ’0 the magnetical constant is the same in hyperspace as in our 4space.

c2=1/(ϵ0μ0)         c’2=1/(ϵ’0μ0)    ϵ0=1/(µ0c2)    ϵ’0=1/(µ0c’2)=1/(µ0(Nc)2)=ϵ0/N2     ϵ’0=ϵ0/N2

Where ϵ0 is the electrical constant in our universe and ϵ’0 is the electrical constant in hyperspace.

I is the current in our 4space and I’ is the current in the parallel 4space. 

I=dQ/dT   I’=dQ’/dT’=(dQ/N)/(dT/N)=I

The equations also leads to j’=j and B’=B and ϕ’=ϕ and A’=A where j is the current-density in our 4space ,  j’ is the current-density in the parallel 4space ,  B is the magnetic flux-density in our 4space ,  B’ is the magnetic flux-density in the parallel 4space and ϕ’ is the magnetic flux in the parallel 4space and ϕ is the magnetic flux in our 4space and A’ is the magnetical vector-potential in the parallel 4space and A is the magnetical vector-potential in our 4space.

E2=Ex2+Ey2+Ez2+Ect2      E=(Ex;Ey;Ez;Ect)

Ex=∫(d(Esxcdt)/cdT)-∫(d(Byxdy)/dT)-∫(d(Bzxdz)/dT)=vt2Esx/c+∫(dEsx/(cdT))cdt-(vyByx+∫(dByx/dT)dy)- (vzBzx+∫(dBzx/dT)dz)=vt2μ0∫(ρ0vt)dx+μ0∬(d(ρ0vtdx)/dT)cdt-(vyμ0∫jydx+μ0∬(d(jydx)/dT)dy)-(vzμ0∫jzdx+μ0∬(d(jzdx)/dT)dz)

Ey=∫(d(Esycdt)/cdT)-∫(d(Bxydx)/dT)-∫(d(Bzydz)/dT)=vt2Esy/c+∫(dEsy/(cdT))cdt-(vxBxy+∫(dBxy/dT)dx)- (vzBzy+∫(dBzy/dT)dz)=vt2μ0∫(ρ0vt)dy+μ0∬(d(ρ0vtdy)/dT)cdt-(vxμ0∫jxdy+μ0∬(d(jxdy)/dT)dx)-(vzμ0∫jzdy+μ0∬(d(jzdy)/dT)dz)

Ez=∫(d(Eszcdt)/cdT)-∫(d(Bxzdx)/dT)-∫(d(Byzdy)/dT)=vt2Esz/c+∫(dEsz/(cdT))cdt-(vxBxz+∫(dBxz/dT)dx)- (vyByz+∫(dByz/dT)dy)=vt2μ0∫(ρ0vt)dz+μ0∬(d(ρ0vtdz)/dT)cdt-(vxμ0∫jxdz+μ0∬(d(jxdz)/dT)dx)-(vyμ0∫jydz+μ0∬(d(jydz)/dT)dy)

Ect=∫(d(Bxctdx)/dT)+∫(d(Byctdy/dT) +∫(d(Bzctdz/dT)=vxBxct+∫(dBxct/dT)dx+vyByct+∫(dByct/dT)dy+vzBzct+∫(dBzct/dT)dz=vxμ0∫jxcdt+μ0∬(d(jxcdt)/dT)dx+ vyμ0∫jycdt+μ0∬(d(jycdt)/dT)dy+vzμ0∫jzcdt+μ0∬(d(jzcdt)/dT)dz 

E’x=∫(d(E’sxc’dt’)/c’dT’)-∫(d(Byxdy)/dT’)-∫(d(Bzxdz)/dT’)=v’t2E’sx/c’+∫(dE’sx/(c’dT’))c’dt’-(v’yByx+∫(dByx/dT’)dy)- (v’zBzx+∫(dBzx/dT’)dz)=v’t2μ0∫(ρ’0v’t)dx+μ0∬(d(ρ’0v’tdx)/dT’)c’dt’-(v’yμ0∫jydx+μ0∬(d(jydx)/dT’)dy)-(v’zμ0∫jzdx+μ0∬(d(jzdx)/dT’)dz)=NEx

 

E’y=∫(d(E’syc’dt’)/c’dT’)-∫(d(Bxydx)/dT’)-∫(d(Bzydz)/dT’)=v’t2E’sy/c’+∫(dE’sy/(c’dT’))c’dt’-(v’xBxy+∫(dBxy/dT’)dx)- (v’zBzy+∫(dBzy/dT’)dz)=v’t2μ0∫(ρ’0v’t)dy+μ0∬(d(ρ’0v’tdy)/dT’)c’dt’-(v’xμ0∫jxdy+μ0∬(d(jxdy)/dT’)dx)-(v’zμ0∫jzdy+μ0∬(d(jzdy)/dT’)dz)=NEy

 

E’z=∫(d(E’szc’dt’)/c’dT’)-∫(d(Bxzdx)/dT’)-∫(d(Byzdy)/dT’)=v’t2E’sz/c’+∫(dE’sz/(c’dT’))c’dt’-(v’xBxz+∫(dBxz/dT’)dx)- (v’yByz+∫(dByz/dT’)dy)=v’t2μ0∫(ρ’0v’t)dz+μ0∬(d(ρ’0v’tdz)/dT’)c’dt’-(v’xμ0∫jxdz+μ0∬(d(jxdz)/dT’)dx)-(v’yμ0∫jydz+μ0∬(d(jydz)/dT’)dy)=NEz

 

E’ct=∫(d(Bxctdx)/dT’)+∫(d(Byctdy/dT’) +∫(d(Bzctdz/dT’)=v’xBxct+∫(dBxct/dT’)dx+v’yByct+∫(dByct/dT’)dy+v’zBzct+∫(dBzct/dT’)dz=v’xμ0∫jxc’dt’+μ0∬(d(jxc’dt’)/dT’)dx+ v’yμ0∫jyc’dt’+μ0∬(d(jyc’dt’)/dT’)dy+v’zμ0∫jzc’dt’+μ0∬(d(jzc’dt’)/dT’)dz=NEct

Where E’x is the x-component of the electric field in the parallel 4space , E’y is the y-component of the electric field in the parallel 4space , E’z is the z-component of the electric field in the parallel 4space and E’ct is the electric field component in the time dimension in the parallel 4space.

F’=F where F’ is the force in the parallel 4space and F is the force in our 4space.

 

 

T’=∫dT’=∫(dT/N)=T/N

Where T is te own time in our universe and T’ is the own time in the parallel universe, this also means that ΔT’=ΔT/N where ΔT’ is a certain time interval in hyperspace and ΔT is corresponding time interval in standard space this also leads to the frequensy f*=1/ ΔT’=N/ ΔT=Nf where f* is the frequensy in the parallel universe and f is the frequensy in our universe (that the frequensy in the parallel universe becomes Nf thus an integer( the hyper-factor) times the frequensy in our universe means that many call the hyperspaces for the higher harmonics of reality or the cosmic overtones. Sometimes also the higher vibrations of reality.)

 The 4space metric is localy euclidean where (ds4)2=(cdT)2=(dx)2+(dy)2+(dz)2+(cdt)2         ds4=cdT=(dx;dy;dz;cdt)

and  (ds’4)2=(c’dT’)2=(dx)2+(dy)2+(dz)2+(c’dt’)2 but c’dt’=cdt and c’dT’=cdT so ds’4=ds4

(that the 4 velocity in hyperspace is higher depends on that time intervals dt’ are shorter (dt’=dt/N) than in standard space)

 λ'=λ the wawe-length in hyperspace is the same as in standard space.

F’g=Fg the gravitational force in hyperspace is the same as in standard space.

g’=N2g where g’ is the gravitational field in hyperspace and g is the gravitational field in standard space.

g2=gx2+gy2+gz2+gct2        g=(gx;gy;gz;gct)

gx=(dPxΔU)/(¤dxU0)     gy=(dPyΔU)/(¤dyU0)    gz=(dPzΔU)/(¤dzU0)     gct=(dPctΔU)/(¤cdtU0)

g’2=g’x2+g’y2+g’z2+g’ct2              g’=(g’x;g’y;g’z;g’ct)

g’x=(dPxΔU)/(¤’dxU0)=N2gx     g’y=(dPyΔU)/(¤’dyU0)=N2gy    g’z=(dPzΔU)/(¤’dzU0)=N2gz     g’ct=(dPctΔU)/(¤’c’dt’U0)=N2gct

Where g’x is the x-component of the gravitational field in hyperspace , g’y is y-component of the gravitational field in hyperspace , g’z is the z-component of the gravitational field in hyperspace and g’ct is the gravitational field component in the time dimension in hyperspace.

 

Travel in hyperspace

S3=∫(√(vx2+vy2+vz2))dT=∫vdT

S’3=∫(√(v’x2+v’y2+v’z2))dT=∫v’dT=∫NvdT

Where S3 is the distance that you travel if you only travel trough standard space and S’3 is the distance you travel if you travel trough hyperspace (you can see on the formula that you travel much faster trough hyperspace than trough standard space and thus can get to another place much faster even faster than light).

S4=∫(√(vx2+vy2+vz2+vt2))dT=∫cdT

S’4=∫(√(v’x2+v’y2+v’z2+v’t2))dT=∫c’dT=∫NcdT

Where S4 is the 4distance you travel in standard space and S’4 is the 4distance you travel in hyperspace during the same time interval if you chosed to enter hyperspace.

X=∫vxdT      X’=∫v’xdT=∫NvxdT

Y=∫vydT      Y’=∫v’ydT=∫NvydT

Z=∫vzdT      Z’=∫v’zdT=∫NvzdT

t=∫(vt/c)dT      t’=∫(v’t/c’)dT=∫(Nvt/(Nc))dT=t

Where X is the x-component of the distance traveled for the one that traveled in standard space , X’ is the x-component of the distance traveled for the one that traveled in hyperspace , Y is the y-component of the distance traveled for the one that traveled in standard space , Y’ is the y-component of the distance traveled for the one that traveled in hyperspace , Z is the z-component of the distance traveled for the one that traveled in standard space , Z’ is the z-component of the distance traveled for the one that traveled in hyperspace , t is the coordinate-time-distance that the one that traveled in standard space has traveled and t’ is the coordinate-time-distance that the one that traveled in hyperspace has traveled (of the equation above you see that t=t’ thats why you woulden’t travel faster forwards in time than usual if you would start the hyperdrive when the ship stood still in these case the ship would just enter another dimension and become invisible only to reappear on the same spot when the ship exit hyperspace whitout any spatial travel att all, If you instead have a velocity when you enter hyperspace you would travel N times faster in hyperspace and have traveled N times longer compared whit if you haven’t enter hyperspace. When you later exit hyperspace you have the same velocity as you had when you entered if you haven’t did any accelerations.)

Potential and energy transfer between 4spaces

For transfer to hyperspace and between differen hyperspace levels the following is true: ∑(U/N)=U0 (this formula is strictly true) apparently also the formula ∑Wn=W0 seems to be true even if it is so that only the energy that exists in the lower level is real and that the energy in the higher level becomes real only when all energy has dissappeared in the lower level (it is this that inertial dampeners are using when you sharply can reduce the ships mass by being near the threshold to enter hyperspace, it is also therefore that UFOs can do so sharp manouvers when they and the beings onboard them are almost inertial-less it is also therefore they so easily dissapears and enter hyperspace when it just is to transfer the last part of the potential to get there)(a spaceship is almost inertial-less when it’s near the threshold to next hyperspace level.)

U0 is the background potential of the Aether (the average inner potential of the matter) and is calculated as follows: W0=∑(QU)      ∑(Q(U-U0))=0    

 ∑(Q(U+Uind))=(∑(QU))((U0+Uind)/U0)=W0((U0+Uind)/U0)

+0,65GV≤U0≤+1,1GV (exact value haven’t been measured can possibly be different for different materials) W0 is the normal spacetime energy and Uind is the induced potential.

W0=∭(¤0c2)dxdydz=∭(ρ0U)dxdydz

m0=W0/c2      m’0=W0/c’2=m0/N2

m=W1/c2      m’=WN1/c’2=WN1/(Nc)2

Where m0 is the normal mass for an object in our universe , m’0 is the normal mass for the same object in hyperspace , m is the mass for the object in standard space , m’ is the mass for the object in hyperspace W1 is the energy of the object in standard space and WN1 is the energy of the object in hyperspace(at the transition between different levels WN1 is the energy that exists in the lower level (the only real energy)) ¤0 is the normal mass-density in our 4space and ¤’0= ¤0/N2 is the normal mass-density in hyperspace.

Transition from standard space to hyperspace:

U1=U0+Uind

UN=-NUind  where UN is the potential that have been transfered to hyperspace.

W1=∭(¤c2)dxdydz=∭(¤0c2((U0+Uind)/U0))dxdydz

WN=∭(¤’c’2(UN/(NU0)))dxdydz

WN is the energy that have been transfered to hyperspace (observe that WN becomes real only then W1=0 and if later W1>0 then the ship would exit hyperspace and re-enter standard space)

Transition from lower hyperspace level to higher hyperspace level:

UN1=N1(U0+Uind)

UN2=-N2Uind  where UN2 is the potential that have been tranfered from lower hyperspace level to higher hyperspace level N2>N1

WN1=∭(¤’c’2)dxdydz=∭(¤’0c’2((N1(U0+Uind)/(N1U0)))dxdydz

WN2=∭(¤’c’2(UN2/(N2U0)))dxdydz

WN2 is the energy that have been transfered to the higher hyperspace level (observe that WN2 becomes real only then WN1=0 and if later WN1>0 then the ship would go back to the lower hyperspace level)

Interconnected hyperspace systems

For interconnected hyperspace systems (stargates) the following applies

∑(U/N)=U0 and apparently also ∑Wn=W0(observe that no matter have been tranfered until Utransmitter=0)

Uind1<0           Uind2=-Uind1

Utransmitter=U0+Uind

Ureciever=Uind2=-Uind1

Uhyperspace=-N(Uind1+Uind2)=0

Wtransmitter=∭(¤0c2((U0+Uind1)/U0))dxdydz

Wreciever=∭(¤0c2((Uind2)/U0))dxdydz

Whyperspace=∭(ρ’0Uhyperrymd)dxdydz=0

Utransmitter is the potential at the transmitter(entry gate) , Uhyperspace is the potential in hyperspace

Ureciever is the induced potential at the reciever(exit gate)(the potential that the exit gate have taken from the entry gate trough the hyperspace)

Wtransmitter is the energy at the entry gate and Whyperspace is the energy in the hyperspace and Wreciever is the energy at the exit gate (that becomes real only then Wtransmitter=0 that is when the whole potential have been transfered to the exit gate trough hyperspace and have opened a wormhole between the stargates)

The wormhole is opening only then Wtransmitter=0 and Wreciever=W0 that is when the background potential of the Aether have been fully cancelled at the entry gate(transmitter) and been fully transfered to the exit gate(reciever), If you enter the stargate you would instantly be transported to the other end of the wormhole (exit gate, reciever, the other stargate) the wormholes are unidirectional so it isn’t possible to go back unless you first close the stargate and later let the reciever gate become transmitter and  the transmitter gate become reciever for a new wormhole directed the other way. (observe that Wreciever becomes real only then Wtransmitter=0 and if later Wtransmitter>0 the wormhole will be closed).

This article together whit euclidean 4dimensional electromagnetism and electrogravitation and supplement to these shall make it possible to make science fiction to a reality.

 

The hyperspace theory.docx (41,8 kB)