Observed Probability Distrib.

Symmetric Error Curve I

Hemholtz Scalar Wave Equation

Affine space

Div Helmholtz Scalar

Background density enhancement

Density Contrast

Obs. Prob Dist [Plot -1 to 1]

Symmetric Error Curve II

Dirichlet-Neumann Field

Omega Frequency

Div Dirichlet-Neumann

Nonlinear perturbation

Matter density redshift limit

Obs. Prob Dist [Plot 0 to 1]

Standard Error of the Mean

Expansion perturbation

Binomial theorem

{a^x, a^y, a^z}

{xij, yij, zij}

{x^a, y^a, z^a}

Mean Error

Mean Square Error

Hamilton [H]

Quaternion group

Quaternion

Prob. Distrib. Background Rad.

Photon Redshift Differentials

Observation Range Chance [P]

Observation Range Chance [Pi]

Ground-state singular Hamilton

Helmholtz Harmonic Osc

Spiked Harmonic Osc Potential

Observation Range Chance [Gam]

Esitimate of the parameter mu

Equation of Continuity

Equation of Motion

Barnes-Khinchin G-function

Static Field

Static E Field

Static B Field

Gravitation Potential

Poisson Grav Potential Point

Div Static Space

Div Static E Field

Div Static B Field

Helmholtz Grav Potential Point

Eulerian Lagrangian relation

Variance

Variance [high.accuracy]

Nabla A

Div Lambda Area

Div Area

Nabla B

Div B

Div B partial

Sphere

Bilogarithmic law

Orthodox bilogarithmic law

Nabla E

Div E

Div E partial

Lagrangian coordinate spec

Eulerian coordinate spec

Polylogarithm

Polylogarithm [alt]

Langurian 1st-order mean

Eulerian 1st-order mean

core-shell capacitance [2D)

core-shell Inductance henry/m

Core-shell Conductance [G]

Langurian stnd dev bijective

Eulerian stnd dev bijective

Omega Core-shell resistance

Impedance [hiHz K] core-shell

Hi-HZ air dielectric [K ohms]

Langurian variance

Eulerian variance

Lim mu/(sq rt(mu^2+1))

Lim u(u^2+1)^-1/2

Attenuation [conductor nepers]

Attenuation [dielectric nepers

Attenuation [dielectric II]

Phase constant @lo-loss B

Jordan's totient tuples funct.

Euler's totient function

Harmonic Number[-x]

PolyGamma[-x]

Jordan's totient expanded

Euler's cototient of n

4-M spacetime [M4 structure]

(4.i)N^3 log(-M4)(elog(-M4)+1)

sqrt(i)

sqrt(pi)

(1/2)^y

(1)^y

2^y

Nabla mu(U)

Bernoulli(pi)

Δ^-(1/2) - y

Δ^-(1/2) + y

(-1/2)^y

(-1)^y

(-2)^y

Sparse grid [1D]

X^i

Δ^-(1/3) - y

Δ^-(1/3) + y

c(x, y)

Likelyhood [B,X,Y]

Δ^-(1/4) - y

Δ^-(1/4) + y

Polygamma function

Δ^(1/2) - y

Δ^(1/2) + y

Φ[~1/4π (δ^2+λ^2)]

Φ[1/1(δ^2+λ^2)]

Φ[1/11 (δ^2+λ^2)]

Φ[~4π(δ^2+λ^2)]

Haar Wavelet [(psi)(x)]

Expanded Haar Wavelet

Δ^(1/3) - y

Δ^(1/3) + y

sin[πΔ^2+πλ^2] (Dogbowl)

Jugghead Cap

Sombrero [high]

Hat Wavelet [(psi)(x)]

Orthogonal Wavelet [(psi)(x)]

Δ^(1/4) - y

Δ^(1/4) + y

x^(1/y)/(csc(x))

Arccsc Jugghead ["Pointy Cap"]

Arcsec Jugghead ["Mesa"]

Random Field

(-1 + x)^n

(-1 + x)^n (Plot)

Φ[2(δ^2+λ^2)]

Φ[1/2(δ^2+λ^2)]

Jacobi Zeta [Phi,x]

- i e^(i π n) Ѳ(x)

Alpha [electron] coefficient

Space Charge Boundary

Multiplication Factor

Φ[~π(δ^2+λ^2)]

Φ[~1/π(δ^2+λ^2)]

P(quark hypercharge (Y))

{P, Y}

Negative Potential Energy

Φ[4(δ^2+λ^2)]

Φ[1/4(δ^2+λ^2)]

-x/(Δ^2+λ^2)

(Δ^2+λ^2)^(-x)

Φ[1/5(δ^2+λ^2)]

Φ[1/5(δ^2+λ^2)]

Gamma (|alpha|,1)

Y Distribution [approx. norm]

Stochastic differential eq.

{theta chi, theta chi}

-{theta chi, theta chi}

Φ[6(δ^2+λ^2)]

Φ[1/6(δ^2+λ^2)]

pi (a-1)! x

pi(x-1/3)! y

{{0, 0}

{theta chi, 0}

{0, theta chi}

Φ[7(δ^2+λ^2)]

Φ[1/7(δ^2+λ^2)]

sigma(pi(y-1/3)! x)

phi (pi(x-1/3)! y)

Φ[8(δ^2+λ^2)]

Φ[1/8(δ^2+λ^2)]

((17/20)|[y^x]|)^x^(-1)

Polarization

sqrt((x-y)^2)

sqrt((x-y)^2)/phi(y)

sqrt((x-y)^2) * phi(y)

Φ[9(δ^2+λ^2)]

Φ[1/9(δ^2+λ^2)]

(1-(-1)^(.85) |(y^x))|^(1/x

|[y^x]^x^(-1)|

sqrt((x+y)^2)

sqrt((x-y)^2)/phi(x)

sqrt((x-y)^2) * phi(x)

Φ[10(δ^2+λ^2)]

Φ[1/10 (δ^2+λ^2)]

(x)^(y) e^(ixπ)Θ(x)

-|(1/theta)e^ (x/theta)|

Φ[11(δ^2+λ^2)]

Φ[1/11 (δ^2+λ^2)]

(1/theta) e^(x/theta)

(1/theta) e^(-x/theta)

y^(-1/2) and z^(-1/2)

y^(-1/1) and z^(-1/1)

y^(-2) and z^(-2)

Φ[12(δ^2+λ^2)]

Φ[1/12 (δ^2+λ^2)]

cos(theta) + i sin(theta)

(theta) e^(theta/x)

Φ[13(δ^2+λ^2)]

Φ[1/13 (δ^2+λ^2)]

Hq Hd

Beta(x,y)

(-1/2)^y and (-1/2)^z

(-1/1)^y and (-1/1)^z

(-2)^y and (-2)^z

Φ[14(δ^2+λ^2)]

Φ[1/14 (δ^2+λ^2)]

Hermite ((Xi/2)Phi(Xi/2))

(r)^a

Φ[15(δ^2+λ^2)]

Φ[1/15 (δ^2+λ^2)]

Log[ϵ λ] ϵ λ

{y^x, x^y}, x=-1

{y^x, x^y}, x=0

{y^x, x^y}, x=1

Φ[16(δ^2+λ^2)]

Φ[1/16 (δ^2+λ^2)]

{y^x, x^y}, x=-1/2

{y^x, x^y}, x=1/2

Φ[17(δ^2+λ^2)]

Φ[1/17 (δ^2+λ^2)]

Abs((Sqrt[1+mu^2](1+ν)))

Absolute psi tri phi

psi tri phi

(C^3 R)/3

(nu V^2)/2

(C^2 Lambda)/2

Expectation value

Dead 0 Expectation [T=Tau]

Angular Frequency Oscillator

Ω(t+gamma) (phi(t))

-(Ω(t+gamma) (phi(t))

Spectral density phase

Neg Spectral density phase

3rd finite field differnce

Fundamental pulling equation

Angular Freq. Osc. Expanded

Auto covariance Function

Negative Auto covariance

Spectral density restriction

Omega Bandwidth

Ω bandwidth assumption