Relativity

Neo-Newtonian

General Formula

$\delta L=-4\frac{S\cdot \Omega }{c}$

$\delta L=-\frac{P\cdot R\cdot \Omega }{c}$

Square

$A\left(\text{disc}\right)=\text{π}{R}^2$

$S\left(\text{corrected}\right)=2R^2$

$P=4\sqrt{2}R$

Formula for square

$\delta L=-4\frac{\text{π}{R}^2\cdot \Omega }{c}$

$\delta L\left(\text{corrected}\right)=-4\frac{2R^2\cdot \Omega }{c}$

$\delta L=-4\frac{\sqrt{2}\cdot R^2\cdot \Omega }{c}$

Example

R = 0.25 m

Ω = 2 × 2π rd/s

$\delta L=33\text{nm}$

$\delta L\left(\text{corrected}\right)=21\text{nm}$

$\delta L=15\text{nm}$