User talk:Roman Czyborra/1st

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 * --Your friendly ProofWiki WelcomeBot 01:00, 15 March 2013 (UTC)

Magnetic Gravity
Jesús Sánchez  wrote in http://vixra.org/pdf/1609.0217v3.pdf on 2016-09-14:

$$ \frac{ G[\mathrm{Nm^2/kg^2}] } { 2\pi\alpha^2ch[\mathrm{Nm^2}] / m_e^2[\mathrm{kg^2}]} = \exp\left[\frac{\frac{\pi}2\alpha-\alpha^{-1}} {\sqrt2}\right] \approx \exp -96.89 \approx 10^{-42.0792} \approx 2^{-139.784}$$

2Bcontinued --Roman Czyborra (talk) 18:56, 8 December 2017 (EST)

Prefixing And Enlarged Exponents
Roman Czyborra (talk) 13:40, 9 December 2017 (EST)$$ {_{2\land}\N}\cup{^{\land2}\N}\subset{_{\N}\N}\subset\N \land {^{0-}\N}\subset\Z \land {^{1/}\N}\subset\Q \land {_{\N}^{1/}\N}\subset\R \land {_{^{0-}\N}{^{1/}\N}}\subset\C $$

Li₂CO₃
$$3·0.45g/d=1.35g/24h$$ $$_3Li_2+{_6C_1}+{_8O_3}=72g/mol$$ $$18.75mmol~Li_2=37.5mmol~Li_1$$ $$0.0375N_A/86400s=261PBq=1/4as$$

(2**)
$$2^x= {[\mathbb e^{\ln2}]}^x= \mathbb e^{x·\ln2}= \sum_{n\in\N}\frac{(x·\ln2)^n}{n!}= \sum_{n\in\N}\frac{(x·\sum_{n\in\N}\frac{(-1)^n}{1+n})^n}{n!}=

$$