The motion equations for classical physics below are also in a pdf here. Circular/harmonic motion equations are in a pdf here. Motion equations for relativity are in a pdf here.
Parallel Equations of Motion 

RA Gillmann, 20200310  Displacement + Time  Dischronment + Stance  Spatial Angles + Time  Temporal Angles + Stance  
Stance / Distance 
Time / Distime 
Displacement: s
Time  distime: t 
Dischronment: t
Stance  distance: s 
Spatial angle: θ = s/r
Temporal arc: t 
Temporal angle: φ = t/q
Spatial arc: s 

Radius  Period  Spatial radius
r = S/(2π) = qv 
Temporal radius
q = T/(2π) = ru 
Angular velocity
ω = φ/t = κ/u = 2πf = 2π/T = dθ/dt = dt/dφ = v_{⊥}/r = 1/q 
Wavenumber (angular legerity)
κ = θ/s = ω/v = 2πh = 2π/λ = dθ/ds = ds/dφ = u_{⊥}/q = 1/r 

Velocity  Legerity  Wavenumber  Cross/Tangential velocity
v_{⊥} = ds/dt = r×ω = r/q = S/T 
Cross/Tangential legerity
u_{⊥} = dt/ds = q×κ = q/r = T/S 

Acceleration  Lentation  Radial acceleration
a_{∥} = v^{2}/r = rω^{2} = v/q = r/q² 
Radial lentation
b_{∥} = u^{2}/q = qκ^{2} = u/r = q/r² 
Angular acceleration
α = dω/dt = aT/r 
Angular lentation
β = dκ/ds = bT/q 

Tangential acceleration
a_{⊥} = ω×v = Tdv/dt = rα 
Tangential lentation
b_{⊥} = Tdu/ds = qβ 

Wavelength  Period  λ = S = 2πr = 2πvq  T = 2πq = 2πur  λ = S = 2π/κ = 1/h  T = 2π/ω = 1/f  
Revolutions  Repetitions
Frequency  Circuncy 
Revolutions
N = θ/(2π) 
Repetitions
Z = φ/(2π) 
Temporal frequency
f = ω/(2π) = 1/T 
Spatial frequency (circuncy)
h = κ/(2π) = 1/λ 

Displacement  Dischronment  s = s_{0} + vt  t = t_{0} + ux  θ = θ_{0} + ωt  φ = φ_{0} + κs  
First Equation of Motion  v = v_{0} + at  u = u_{0} + bs  ω = ω_{0} + αt  κ = κ_{0} + βs  
Second Equation of Motion  s = s_{0} + v_{0}t + ½at²  t = t_{0} + u_{0}s + ½bs²  θ = θ_{0} + ω_{0}t + ½αt^{2}  φ = φ_{0} + κ_{0}t + ½βs^{2}  
Third Equation of Motion  v² = v_{0}² + 2a∙(s – s_{0})  u² = u_{0}² + 2b∙(t – t_{0})  ω² = ω_{0}² + 2α∙(θ – θ_{0})  κ² = κ_{0}² + 2β∙(φ – φ_{0})  
Inertia  Facilia  Mass – linear inertia: m = 1/n  Vasslinear facilia: n = 1/m  Angular inertia: I = mr^{2}  Angular facilia: J = nq^{2}  
Momentum  Fulmentum  Momentum: p = mv  Fulmentum: q = nu  Angular momentum: L = Iω  Angular fulmentum: Γ = Jκ  
Kinetic Energy and Lethargy  Kinetic energy: E_{K} = ½mv^{2}  Kinetic lethargy: L_{K} = ½nu^{2}  Angular energy E_{A} = ½Iω^{2}  Angular lethargy L_{A} = ½Jκ^{2}  
Newton’s Second Law  Force: F = ma = dp/dt  Release: R = nb = dq/ds  Torque: τ = Iα = s × F  Strophence: σ = Jβ = t × R  
Work  Repose  Linear work: W = F ∙ s  Linear repose: Y = R ∙ t  Angular work: W = τ ∙ θ  Angular repose: Y = σ ∙ φ  
Power  Indolence  Linear power: P = F ∙ v  Linear placidity: Z = R ∙ u  Angular power: P = τ ∙ ω  Angular placidity: Z = σ ∙ κ 