Anti enegry equantion
Fourier transform shape of energy E
anti enegry result will diffefr then e= mcsqire
e(fourier)=m(foureiur).c(foureiru) negative fourieru
e(fporieir)m(fourieru)c fourier negative fourieur
twistng of the entgelmenet
e entangellg withe e furier
now e=mccnormkla equantion to ptuing it two resulkt equantion to come complex
,
=fourier transform series of masd m*fourier transform with lightbof speed a mutual oscillation of energy
E (f)=m(f)c(f)square
Polar forier transform
E(f) scalar binding with E(f) polar forier transform distribution polar form m(f)
the e)foruier and mass fourier c velocity fourier is not symmetric then cant osiclllate in escpaing time
e fourier will lying betwenn as comlex varibale same with masss and c velocity
negatuve fourier of enegry and mass and velocity oscillaltions and gauss surface
but e(f) negavtive mass varivae antii energy anti mass (forueiru) negative foureiru
anti mass anti light anti enegry we denote it
epow-low pow - =mass pow - low pow. - c pwo- low pow -square
epow-high pow=mass pow-highpow.-c pow-high pow-squarre
lows high high low axis then we brings on the occasio comlexty of energyy E= eie
mas - mass+imass
c = c+ic
the we chekc the gaussain surafe in then when we cinvert velocity as negative and c psoitve because of antienergy elments that oppse a nergy but polar form evne psoitv eor negtivemeans conditional power its have condional pwoer toreduce not finss anti nergy fullll
thre are foru exis equantion
one thing i wnat to say that fourier surface is oscilaltion sufarc an e is osllaed fucntion n e = mv where c =v anmd on gaussina surafce it fid untrue if enrgy not familair thses postive an negative on polar energy
this comes in gauss surfacnow its polled mass and enrgy smae it revrse we made by quantom lie quantion line where this energy e= mcsqure go
sow emake four axis by thta and whne we flow the quantom qunatom cnat convert in enegry becays e anti mass pole to it and ant velocity pole to it and anti neergy pole to it
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