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Unidirectional character of 1905 Einstein Relativity Transformation
On Nov 21, 8:20 am, Rafael Valls wrote:
tau=beta(t-vx/c^2), xi=beta(x-vt), eta=y, zeta=z, where beta=1/sqrt(1-v^2/c^2). t=beta(tau+v(xi)/c^2), x=beta(xi+v(tau)), y=eta, z=zeta. We can see then that the inverse transform is NOT equal to the direct transform... Actually, one is not the inverse transform of the other. Calling it the inverse transform is very misleading and actually wrong. This also applies to the Galilean transform not just the Lorentz transform. shrug All these transforms involve 3 points, parties, objects, or frames of references whatever you want to call them. They are 2 observers and 1 observed where each observer is observing the same observed. The transforms then relates how the observations of each observer observing the same observed are related. shrug Of course, you can have a system where each observer is observing the other observer, and each observed is the observed of the other observer. In this case, there are actually 2 transformations to describe this phenomenon. For over 100 years, Einstein Dingleberries have attempted to resolve the twins’s paradox with just one single transformation with its so-called inverse, and that is wrong. Despite how simple the Galilean and the Lorentz transforms are, the self- styled physicists with their phd’s are completely clueless about how they work. Fvcking sad no? shrug |
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Unidirectional character of 1905 Einstein Relativity Transformation
On Nov 23, 9:20*am, Koobee Wublee wrote:
On Nov 21, 8:20 am, Rafael Valls wrote: tau=beta(t-vx/c^2), xi=beta(x-vt), eta=y, zeta=z, where beta=1/sqrt(1-v^2/c^2). t=beta(tau+v(xi)/c^2), x=beta(xi+v(tau)), y=eta, z=zeta. We can see then that the inverse transform is NOT equal to the direct transform... Actually, one is not the inverse transform of the other. *Calling it the inverse transform is very misleading and actually wrong. *This also applies to the Galilean transform not just the Lorentz transform. *shrug All these transforms involve 3 points, parties, objects, or frames of references whatever you want to call them. *They are 2 observers and 1 observed where each observer is observing the same observed. *The transforms then relates how the observations of each observer observing the same observed are related. *shrug Of course, you can have a system where each observer is observing the other observer, and each observed is the observed of the other observer. *In this case, there are actually 2 transformations to describe this phenomenon. *For over 100 years, Einstein Dingleberries have attempted to resolve the twins’s paradox with just one single transformation with its so-called inverse, and that is wrong. *Despite how simple the Galilean and the Lorentz transforms are, the self- styled physicists with their phd’s are completely clueless about how they work. *Fvcking sad no? *shrug Not as fvcking sad as your nonsensical antisemite rambling stupidities. Keep off mathematical forums, foreskin head! |
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