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Yawyaw. I would like to ask you how works the de Broglie oscillation in the quaternion theory?.
There is a repulsive energy according to Pauli exclusion principle and gravitational attractive warping of the space. That way the matter interacts repulsive and attractive. |
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see point 3. for imaginary: point p and p^2 for 4-vector -(ct) + x^2 + y^2 + z^2 |
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http://www.calphysics.org/mass.html My work relates Planck's Constant h to the fine structure constant thru z, the free space impedance. z=W/C =375 Ohms and h=WC where W= 500 atto Webers (volt second) and C=4/3 E-18 (atto) Coulombs. The Ether Vacuum has quantum and magnetic charges, C and W. h=zC^2. The Fine Structure Constant alpha=1/2 (e/C)^2/n . This may help. |
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What we have been talking about is the deflection of a photon as it passes by the Sun. |
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Does that potential propagate with infinite velocity, or at some other speed? |
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My undergraduate physical chemisty professor used to include a bonus question on the final exam to reduce the failure rate or to entertain himself. He'd post a picture and ask: Who is this? It was J. Willard Gibbs, the inventor of Physical Chemistry.
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Last edited by John Jones; 30-April-2008 at 02:23 AM. |
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X^2 = ((d^2/c^2dt^2 - Del^2) + 2d/dR Del) The wave equation for Gravity is a quaternion and consists of a real part and a vector part: a real longitudinal wave equation and a vector Transverse wave equation. The X^2E= ((d^2/c^2dt^2 - Del^2)(-mu/R) -2mcd/dR Del.v) + ((d^2/c^2dt^2 - Del^2)mcv + 2d/dR(mcDelxv + Del(-mu/R)) x^2E = ((d^2/c^2dt^2 - Del^2)(-mu/R) + 2mcvcos(g)/R^2) + ((d^2/c^2dt^2 - Del^2)mcv + 2mv(csin(g)/R^2 + v r/R3)) Here you see the Quaternion wave equations, a real longitudinal wave and the vector transverse wave. At the equilibrium condition, 0=XE, the waves are simplified. X^2E = -(d^2/c^2dt^2 + Del^2)(-mu/R + mcv). Last edited by yawyaw; 30-April-2008 at 04:38 AM. |
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I never said they are.
But you said: "It appears that for Relativity Theory, the 4-vector is a QUATERNION... " So I asked whether - according to you - the formulation of Relativity in terms of quaternions is equivalent to the formulation in terms of four-vectors. Of course, you are utterly wrong when you finish the sentence with "and not the Minkowski 4-vector elsewhere", since the "Einstein" space-time interval you quoted is at the basis of the definition of Minkowskian vector-space. Quote:
So, where is it? I see only squares of real numbers.
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papageno "Why waste time learning, when ignorance is instantaneous?" - Hobbes (Calvin and Hobbes) "It's all about context!" - Vince Noir (The Mighty Boosh) "I've never heard of such a brutal and shocking injustice that I cared so little about!" - Zapp Brannigan (Futurama) |
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Not that I'm advocating the replacement of vectors with quaternions, or anything.
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"All your bias are belong to us." Ara Pacis "A witty saying proves nothing." Voltaire |
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See my new ATM post on Quaternion Relativity! |