The mathematical foundation of the MMH theory can be summarized as follows:

Position Description:

Position of particle/light ray: fn(z, x1, x2, …, xn) = e^(z(x1 + ix2 + … + ixn))
Where z = complex number, x1, x2, …, xn = coordinates of the field
Describes changes in frequency, wavelength, and polarization during movement in the field.
Velocity Description:

Velocity of particle/light ray: ∇fn = zfn
Where z = complex number describing velocity
Indicates adjustments in frequency, wavelength, and polarization with changes in velocity.
Rotation Description:

Rotation of particle/light ray: e^(iθ)fn
Where θ = complex number describing rotation
Describes adjustments in frequency, wavelength, and polarization during rotation or tilting.
Property Description:

Charge: f1(z) = a, Magnetic Field: f2(z) = b
Black Hole: f3(z) = |z|, Dimension: f4(z) = arg(z)
Where z = complex number, a, b, |z| and arg(z) are real/imaginary parts, modulus, and argument of z
Represents charge, magnetic field, black hole, and dimension of particle/light ray in the field.
Relationship Description:

Momentum Transfers: z’ = L(p)z, Rotations: z’ = R(θ)z
Symmetry: z ≡ g(z)
Where z, z' = complex numbers for initial and final states
p, θ, g = complex numbers describing momentum transfers, rotations, and symmetries
Describes interactions and changes between particles/light rays in the field.
Observation Description:

Shape: S(fn) = Re(FT(fn)), Color: C(fn) = Im(FT(fn))
Where fn = complex number for particle/light ray
Re(FT(fn)), Im(FT(fn)) = real/imaginary part of Fourier transform of fn
Represents appearance and sound of particle/light ray in the field.

https://chrisfolgers.substack.com/p/de-theorie-van-multidimensionale
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https://www.youtube.com/watch?v=CVmYiOkueBc