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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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    useful energy of the vacuum

    As an isolated physical thermodynamic system, the visible universe never loses or gains energy. Yet the energy of the quantum vacuum derived from taking the square root of square of zero-point energy gives both positive and negative solutions: ±��. The random sum of these roots is zero. On the other hand, the organized difference gives either twice positive energy or twice negative energy: +��-(-��)=2(+��) or –��-(+��)=2(-��). The first is considered as useful energy. The second is useless wasteful energy. Useful energy can be converted into work and power, while wasteful energy is transformed into heat and entropy. The first restores order of rigid crystallized matter (CM). The second installs chaos into melted amorphous matter (AM). Both thermal processes are realized for the continued sustainability of any living organism.

    The CM-AM cycle of life is an example of a far from perfect perpetual motion machine (PMM). This cycle becomes perfect if and only if the inherent asymmetry can be removed. Unfortunately, by the process of dimensional rationalized normalization, the two solutions are all in favor of negative wasteful energy with local symmetry occurring at solutions of [0,0] and [-2,2] where [��,��] is given by ����=(��-��)�� where ��=1 is the dimensional normalizing factor. Nonetheless, the virial theorem gives the most realistic solution at [1,½] corresponding to the law of total energy conservation of the sum of kinetic energy and potential energy satisfying the classical Hamiltonian energy function. On the other hand, both solutions [0,0] and [-2,2] satisfy the classical Lagrangian energy function as minimum or maximum action principle for extremum space-time points. Fortunately, the unrealistic solution at (,1) satisfies Noether’s theorem of continuous perfect symmetry of a corresponding conserved quantity of rotational angular motion in a given quantum field theory for the PMM of the quantum vacuum energy fluctuations.
    Time independence: [∂E(g)]²=[∂F(a)×∂r(a)]·[∂F(b)×∂r(b)] and Mass independence: a(tr(t)=c²

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    Bogie (04-15-2010)

  3. #2
    9th degree Black Belt Bogie is a jewel in the rough
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    Re: useful energy of the vacuum

    Quote Originally Posted by AntonioLao View Post
    As an isolated physical thermodynamic system, the visible universe never loses or gains energy. Yet the energy of the quantum vacuum derived from taking the square root of square of zero-point energy gives both positive and negative solutions: ±��. The random sum of these roots is zero. On the other hand, the organized difference gives either twice positive energy or twice negative energy: +��-(-��)=2(+��) or –��-(+��)=2(-��). The first is considered as useful energy. The second is useless wasteful energy. Useful energy can be converted into work and power, while wasteful energy is transformed into heat and entropy. The first restores order of rigid crystallized matter (CM). The second installs chaos into melted amorphous matter (AM). Both thermal processes are realized for the continued sustainability of any living organism.
    So at this point the vacuum energy concept is a cosmology explaining how the universe actually nets out to zero?
    The CM-AM cycle of life is an example of a far from perfect perpetual motion machine (PMM). This cycle becomes perfect if and only if the inherent asymmetry can be removed. Unfortunately, by the process of dimensional rationalized normalization, the two solutions are all in favor of negative wasteful energy with local symmetry occurring at solutions of [0,0] and [-2,2] where [��,��] is given by ����=(��-��)�� where ��=1 is the dimensional normalizing factor. Nonetheless, the virial theorem gives the most realistic solution at [1,½] corresponding to the law of total energy conservation of the sum of kinetic energy and potential energy satisfying the classical Hamiltonian energy function. On the other hand, both solutions [0,0] and [-2,2] satisfy the classical Lagrangian energy function as minimum or maximum action principle for extremum space-time points. Fortunately, the unrealistic solution at (,1) satisfies Noether’s theorem of continuous perfect symmetry of a corresponding conserved quantity of rotational angular motion in a given quantum field theory for the PMM of the quantum vacuum energy fluctuations.
    I don't understand that paragraph. But if the cycle becomes perfect when and if the inherent asymmetry can be removed, wouldn't the perpetual motion end as the useful energy cancels out the entropy?

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    AntonioLao (04-16-2010)

  5. #3
    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: useful energy of the vacuum

    Quote Originally Posted by Bogie
    the universe actually nets out to zero
    The short answer is correctly zero but the more effective answer for deriving energy from the vacuum is to invent a new concept of directed energy. Please see new thread of the same name.
    Quote Originally Posted by Bogie
    the useful energy cancels out the entropy
    It only happens at the singular point similar to the big bang singularity where both useful energy and entropy are both zero.
    Time independence: [∂E(g)]²=[∂F(a)×∂r(a)]·[∂F(b)×∂r(b)] and Mass independence: a(tr(t)=c²

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    Bogie (04-16-2010)


 

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