Time dilation	$T_{R} \approx T_{f} \sqrt{1 - {\sqrt{\frac{2 G M}{R}}}^{2} / c^{2}} = T_{f} \sqrt{1 - \frac{2 l_{p}^{2}}{\bar{λ} R}}$	$T_{R} \approx T_{f} \sqrt{1 - \frac{2 E_{g}}{R}} = T_{f} \sqrt{1 - \frac{2 l_{p}^{2}}{\bar{λ} R}}$
Gravitational deflection (GR)	$δ = \frac{4 G M}{c^{2} R} = 4 \frac{l_{p}^{2}}{\bar{λ} R}$	$δ = \frac{4 E_{g}}{R} = 4 \frac{l_{p}^{2}}{\bar{λ} R}$
Advance of perihelion	$σ = \frac{6 π G M}{a (1 - e^{2}) c^{2}} = \frac{6 π l_{p}^{2}}{a (1 - e^{2}) \bar{λ}}$	$σ = \frac{6 π E_{g}}{a (1 - e^{2})} = \frac{6 π l_{p}^{2}}{a (1 - e^{2}) \bar{λ}}$
Micro lensing	$θ = \sqrt{\frac{4 G M}{c^{2}} \frac{d_{s} - d_{L}}{d_{s} d_{L}}} = \sqrt{\frac{4 l_{p}^{2}}{\bar{λ}} \frac{d_{s} - d_{L}}{d_{s} d_{L}}}$	$θ = 2 \sqrt{E_{g} \frac{d_{s} - d_{L}}{d_{s} d_{L}}} = \sqrt{\frac{4 l_{p}^{2}}{\bar{λ}} \frac{d_{s} - d_{L}}{d_{s} d_{L}}}$