INTEGRAIS DE GRACELI [28]

f [ψ] = f [ψ] + $G$ ψ / $E=mc^{2}$ / $E=hf$

f [ψ] = f [ψ] + $G$ ψ / $E=mc^{2}$ / $\lambda ={\frac {h}{p}}$

f [ψ] = f [ψ] + $G$ ψ / $E=mc^{2}$ / $G_{\mu \nu }=R_{\mu \nu }-{\frac {1}{2}}Rg_{\mu \nu }$

f [ψ] = f [ψ] + $G$ ψ / $E=mc^{2}$ dψ

f [ψ] = f [ψ] + $G$ ψ / $E=mc^{2}$ / $E=hf$ dψ

f [ψ] = f [ψ] + $G$ ψ / $E=mc^{2}$ / $\lambda ={\frac {h}{p}}$ dψ

f [ψ] = f [ψ] + $G$ ψ / $E=mc^{2}$ / $G_{\mu \nu }=R_{\mu \nu }-{\frac {1}{2}}Rg_{\mu \nu }$ dψ

f [ψ] = f [ψ] + $G$ $G$ ψ / $E=mc^{2}$

f [ψ] = f [ψ] + $G$ $G$ ψ / $E=mc^{2}$ / $E=hf$

f [ψ] = f [ψ] + $G$ $G$ ψ / $E=mc^{2}$ / $\lambda ={\frac {h}{p}}$

f [ψ] = f [ψ] + $G$ ψ / $E=mc^{2}$ / $G_{\mu \nu }=R_{\mu \nu }-{\frac {1}{2}}Rg_{\mu \nu }$

f [ψ] = f [ψ] + $G$ ψ / $E=mc^{2}$ dψ

f [ψ] = f [ψ] + $G$ ψ / $E=mc^{2}$ / $E=hf$ dψ

f [ψ] = f [ψ] + $G$ ψ $G$ ψ / $E=mc^{2}$ / $\lambda ={\frac {h}{p}}$ dψ

f [ψ] = f [ψ] + $G$ $G$ ψ / $E=mc^{2}$ / $G_{\mu \nu }=R_{\mu \nu }-{\frac {1}{2}}Rg_{\mu \nu }$ dψ

ψ = 1/ ψ / $E=mc^{2}$

ψ = 1 / ψ / $E=mc^{2}$ / $E=hf$

ψ = 1/ ψ / $E=mc^{2}$ / $\lambda ={\frac {h}{p}}$

ψ = 1 / ψ / $E=mc^{2}$ / $G_{\mu \nu }=R_{\mu \nu }-{\frac {1}{2}}Rg_{\mu \nu }$