Authors: Saurav Dwivedi
Einstein’s (General and Special) relativity has been described in four-dimensional space (Minkovskian space) by four-coordinates under Lorentz transformation. However, the analysis is useful in modern physics but yet non-generalized. Moreover, generalization of relativity would not be possible with simple (any way if four) coordinates because it despite generalized coordinates. In this manner of description, ‘generalized relativity’ would be formulated in two-dimensional space under a new ‘generalized space-time geometry’ under two-dimensional generalized transformation. However, in generalization of Relativity, its epistemology and paradoxical cases remain unchanged. They would only be modified under new scheme with two-dimensional description instead of four. Reference frame observability has unchanged epistemology under such schemes. However, the procedure for choosing coordinates, with despite of generalized coordinates, is modified.
[v1] 26 Jul 2007
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