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Mordred

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Mordred last won the day on March 23

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    http://www.Cosmology101.wikidot.com

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    University of the Caribou
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    cosmology and particle physics

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  1. Do you like it? Do you think this geodesic equation is simple enough to be possibly right? 

    [math]\nabla_n \dot{\gamma}(t) = \nabla_n\frac{dx^{\mu}}{d\tau} \equiv\ min\ \sqrt{<\dot{\psi}|[\nabla_j,\nabla_j]|\dot{\psi}>} = 0[/math]

    1. Dubbelosix

      Dubbelosix

      I hold that the RHS must [always] equal zero because the curve component is squared, meaning by definition that the covariant derivatives have to be the same. I defined the time derivative early on with a j-subscript. This necessary application fundamentally implements that the geodesic always equals zero. The fact the connections are acting classically could also be a hint for classical gravity at the quantum scale? Certainly, Penrose has suggested classical gravity in the phase space.

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