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All electromagnetic equations: The same as all fluid dynamics equations, but with the 8 and 23 replaced with the permittivity and permeability of free space, respectively.
Title text: All electromagnetic equations: The same as all fluid dynamics equations, but with the 8 and 23 replaced with the permittivity and permeability of free space, respectively.


Ambox notice.png This explanation may be incomplete or incorrect: Created by a BOT - Please change this comment when editing this page. Do NOT delete this tag too soon.
Equation Field Explanation
E = K_0t + \frac{1}{2}\rho vt^2 All kinematics equations Energy equals a constant K_0 multiplied by time plus half of density multiplied by speed multiplied by time squared
K_n = \sum_{i=0}^{\infty}\sum_{\pi=0}^{\infty}(n-\pi)(i-e^{\pi-\infty}) All number theory equations Taken literal the equation says: "The nth K-number is equal to for all i in 0 to infinity, for all pi in 0 to infinity; subtract pi from n and multiply it with i minus e (to the power of pi minus infinity)". A twofold misconception can be seen here. The first is the reassignment of pi as a variable instead of the constant (3.14). This might be a jab at how in number theory letters and numbers are used interchangeably, but where some letters are all of a sudden fixed constants. The second misconception is the use of infinity in the latter part of the formula. Naively this would signify that (with the reassigned pi values) the part in the power would range from minus infinity to zero. However infinity is not a number and cannot be used as one without using a limit construct.
\frac{\partial}{\partial t}\nabla\cdot p = \frac{8}{23}

\rho\,ds\,dt\cdot \rho\frac{\partial}{\partial\nabla}
All fluid dynamic equations
|\psi_{x,y}\rangle = A(\psi) A(|x\rangle \otimes |y\rangle) All quantum mechanic equations
\mathrm{CH}_4 + \mathrm{OH} + \mathrm{HEAT} \rightarrow \mathrm{H}_2\mathrm{O} + \mathrm{CH}_2 + \mathrm{H}_2 \mathrm{EAT} All chemistry equations A modification of the combustion of methane. The correct form is often taught and a good example problem but obviously there are more chemistry problems.HEAT is normally shorthand for activation energy, but in Randall's version it's jokingly used as a chemical ingredient and becomes H_2EAT, taking the hydrogen atom freed by the combustion equation shown.
SU(2)U(1) \times SU\left(U(2)\right) All quantum gravity equations
S_g = \frac{-1}{2\bar{\epsilon}}i\eth \hat{\big(} \zeta_0 \dotplus p_\epsilon \rho_v^{abc}\cdot \eta_0 \hat{\big)} f_a^0 a\lambda(\xi) \psi(0_a)
All gauge theory equations
H(t) + \Omega + G \cdot \Lambda \, \dots \begin{cases} \dots > 0 & \text{(HUBBLE MODEL)} \\ \dots = 0 & \text{(FLAT SPHERE MODEL)} \\ \dots < 0  & \text{(BRIGHT DARK MATTER MODEL)} \end{cases}
All cosmology equations
\hat H - \mu_{0} = 0 All truly deep physics equations
\frac{\partial}{\partial t}\nabla\cdot p = \frac{\epsilon_0}{\mu_0}
\rho\,ds\,dt\cdot \rho\frac{\partial}{\partial\nabla}
All electromagnetic equations


Ambox notice.png This transcript is incomplete. Please help editing it! Thanks.

[TODO: Avoid using math markup here because the images of these equations isn't helpful in a transcript. Sigh.] [Nine equations are listed and labeled as followed:]

E = K0t + 1/2 pvt2

K_n = \sum_{i=0}^{\infty}\sum_{\pi=0}^{\infty}(n-\pi)(i-e^{\pi-\infty})

∂/∂t ∇ ⋅ p = 8/23 (∯ ρ ds dt ⋅ ρ ∂/∂∇)

|\psi_{x,y}\rangle = A(\psi) A(|x\rangle \otimes |y\rangle)

CH4 + OH + HEAT → H2O + CH2 + H2EAT

SU(2)U(1) × SU(U(2))

S_g = \frac{-1}{2\epsilon}i\eth \hat{\big(} \zeta_0 \dotplus p_\epsilon \rho_v^{abc}\cdot \eta_0 \hat{\big)} f_a^0 a\lambda(\zeta) \psi(0_a)

H(t) + \Omega + G \cdot \land \, ... \begin{cases} ... > 0 & \text{(HUBBLE MODEL)} \\ ... = 0 & \text{(FLAT SPHERE MODEL)} \\ ... < 0  & \text{(BRIGHT DARK MATTER MODEL)} \end{cases}

Ĥ - u̧0 = 0

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