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  1. #1
    Raider of the lost time AntonioLao is a splendid one to behold AntonioLao is a splendid one to behold AntonioLao is a splendid one to behold AntonioLao is a splendid one to behold
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    phase factor vs tetrad

    Quantum field is overwhelmed by its phase factors as local gauge invariance. On the other hand, general relativity worries about what to do with its tetrads of tangent vector bundles inherited from local coordinate patches which main utility is to avoid breaking global symmetry (extremely difficult to verify by the homogeneity and isotropy of cosmological observations). Both do describe certain local rotational symmetries of gauge invariance. In the case of quantum field a complete circuit takes no time at all, and it’s clocking or timing is done by space-time parametrization of its relative phases. However, for gravitational field a cycle takes infinite time to complete, and its timing is done by constancy of light’s speed.

    Although quantum mechanics successfully describes the quantized energy field (e.g. photon field), there is no theory that describes a quantized matter field even though, historically, the atomic structure of macroscopic matter came first (relative to microscopic elementary particles of high energy physics). As far as empirical verifications go, the quanta (bosons) of all interaction fields: graviton, photon, W±, Z0, and gluon are pure space-time points, so are the quanta of matter fields: the three fermions’ families of quarks and leptons.
    Time independence: [∂E(g)]²=[∂F(a)×∂r(a)]·[∂F(b)×∂r(b)] and Mass independence: a(tr(t)=c²

  2. #2
    Moderator mkirkpatrick has much to be proud of mkirkpatrick has much to be proud of mkirkpatrick has much to be proud of mkirkpatrick has much to be proud of mkirkpatrick has much to be proud of mkirkpatrick has much to be proud of
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    Smile Re: phase factor vs tetrad

    Quote Originally Posted by AntonioLao View Post
    Quantum field is overwhelmed by its phase factors as local gauge invariance. On the other hand, general relativity worries about what to do with its tetrads of tangent vector bundles inherited from local coordinate patches which main utility is to avoid breaking global symmetry (extremely difficult to verify by the homogeneity and isotropy of cosmological observations). Both do describe certain local rotational symmetries of gauge invariance. In the case of quantum field a complete circuit takes no time at all, and it’s clocking or timing is done by space-time parametrization of its relative phases. However, for gravitational field a cycle takes infinite time to complete, and its timing is done by constancy of light’s speed.

    Although quantum mechanics successfully describes the quantized energy field (e.g. photon field), there is no theory that describes a quantized matter field even though, historically, the atomic structure of macroscopic matter came first (relative to microscopic elementary particles of high energy physics). As far as empirical verifications go, the quanta (bosons) of all interaction fields: graviton, photon, W±, Z0, and gluon are pure space-time points, so are the quanta of matter fields: the three fermions’ families of quarks and leptons.

    If you had to reduce these factors,into one simplfied whole,what would you do?


    regards michael.
    Humilty,coupled with boldness,surprises truth to
    reveal herself?

  3. #3
    Master theunify is on a distinguished road
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    Question Re: phase factor vs tetrad

    Quote Originally Posted by mkirkpatrick View Post
    If you had to reduce these factors,into one simplfied whole,what would you do?


    regards michael.
    You would arrange it into an equation, and attempt to eliminate the problem variable by introducing a constant of change.

    Without too much math...... Quantum Entanglement = Frequency of Phase Multiplied by Accuracy of Intrument.

    We would want to get rid of the Accuracy of Instrument, and replace it with a Universal law of field propagation. This would allow the result to diverge to perfection.

  4. #4
    Raider of the lost time AntonioLao is a splendid one to behold AntonioLao is a splendid one to behold AntonioLao is a splendid one to behold AntonioLao is a splendid one to behold
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    Re: phase factor vs tetrad

    Quote Originally Posted by mkirkpatrick
    If you had to reduce these factors,into one simplfied whole,what would you do?
    A multiple of two pi's so that you always get a whole pie instead of just slices and you can have the cake and eat it too.
    Time independence: [∂E(g)]²=[∂F(a)×∂r(a)]·[∂F(b)×∂r(b)] and Mass independence: a(tr(t)=c²


 

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