Inertia and Relativity

In your link, I observe many sub-links are there. Be specific, which link I should follow. In one link I observe it uses classical electron radius, which is not actual electron radius. In another link I observed comments against SM. So be spefic about which link to follow.
Why are you trying to follow any link from there? I was just reminding you what we were talking about, so you can post those calculations you made that lead to your conclusion in post #110. Remember: you are the one making the claims here, so it's you who has to provide the evidence (calculation in this case).
 
Why are you trying to follow any link from there? I was just reminding you what we were talking about, so you can post those calculations you made that lead to your conclusion in post #110. Remember: you are the one making the claims here, so it's you who has to provide the evidence (calculation in this case).

Well, follow this link https://en.wikipedia.org/wiki/Electron_magnetic_moment . You can get value of $$L $$ from this link.

As per my equations $$E=mc^2=hf=Iw^2k_2=Lwk_2 $$. Consider $$ L=Iw=mr^2kw$$ or $$ rw=\frac{L}{mrk}$$. Considering values of m and r for electron, you can check the value for $$rw $$.
 
I have given you my equation. You can do the calculation.
No, I shall not. You are the one making the claim; you have the burden of proof. Or are you now admitting you didn't actually do this calculation, and your statement in post #110 was unfounded?
 
No, I shall not. You are the one making the claim; you have the burden of proof. Or are you now admitting you didn't actually do this calculation, and your statement in post #110 was unfounded?

https://en.wikipedia.org/wiki/Electron_magnetic_moment ; From this site consider "Spin magnetic dipole moment" section. We can consider $$L=S=\frac{\hbar}{2} $$.

From my equations I have observed $$mr $$ is constant and $$mr=\frac{4\hbar}{c} $$.

Considering our earlier equation for $$rw $$, we can write $$rw=\frac{L}{mrk}=\frac{\hbar}{2}\frac{c}{4\hbar}\frac{1}{k}=\frac{c}{8k} $$.

So tangential speed of spinning electron $$v_t=rw=\frac{c}{8k} $$. From this we can see that $$v_t<c $$
 
https://en.wikipedia.org/wiki/Electron_magnetic_moment ; From this site consider "Spin magnetic dipole moment" section. We can consider $$L=S=\frac{\hbar}{2} $$.

From my equations I have observed $$mr $$ is constant and $$mr=\frac{4\hbar}{c} $$.

Considering our earlier equation for $$rw $$, we can write $$rw=\frac{L}{mrk}=\frac{\hbar}{2}\frac{c}{4\hbar}\frac{1}{k}=\frac{c}{8k} $$.

So tangential speed of spinning electron $$v_t=rw=\frac{c}{8k} $$. From this we can see that $$v_t<c $$
Unless $$k\leq\frac{1}{8}$$; what was $$k$$ again?
 
That is matching with the equations. $$m_pr_p=m_er_e $$ or $$\frac{m_p}{m_e}=\frac{r_e}{r_p}\simeq 1836 $$
That doesn't answer the question. Why is the effective torque arm radius of an electron is equal to its physical radius? Please proof this assertion that you are making.
 
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