Quantum Foam: Harmonics of the Sphere

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  • Опубліковано 27 вер 2024

КОМЕНТАРІ • 5

  • @joaogabriel6424
    @joaogabriel6424 3 місяці тому +1

    Wow, we begin the video wrong. There are an awful lot of harder things to do the spherical harmonics. We actually already calculated them and use them every day in quantum mechanics.

  • @Dyslexic-Artist-Theory-on-Time
    @Dyslexic-Artist-Theory-on-Time 5 місяців тому

    One of the first nuclear bombs used spherical geometry! We have Huygens’ Principle of 1670 that says,
    “Every point on a light wave front has the potential for a new spherical 4πr² light wave".
    We can think of the point as a photon ∆E=hf electron interaction or coupling. The spherical surface forms a boundary condition or manifold for the uncertainty of this interaction.
    This theory takes us back to r² and the three dimensional physics of the Inverse Square Law!
    Light wave radiate out spherically with their interior forming the characteristic of three-dimensional space with the spherical surface forming a probabilistic wave front. The two-dimensional spherical surface forms a manifold or boundary condition for positive and negative charge as the future unfolds. We have to square the radius r² because process is unfolding relative to the surface of the sphere. Therefore we have the speed of light squared c² we have the charge of the electron squared e² and the probability wave function squared Ψ². In the equation for Heisenberg’s Uncertainty Principle ∆×∆pᵪ≥h/4π we see 4π representing the spherical geometry.

  • @rasheruking
    @rasheruking 5 місяців тому

    I guess that's why 'stargates' always have some form of a 'heavy liquid' aspect in Hollywood depictions.

  • @joaogabriel6424
    @joaogabriel6424 3 місяці тому

    Wow, we begin the video wrong. There are an awful lot of harder things to do the spherical harmonics. We actually already calculated them and use them every day in quantum mechanics.