Space, Time, MatterDutton, 1922 - 330 Seiten |
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according æther affine geometry arbitrary assume atom calculated co-efficients co-ordinate system co-variant congruent transformation const constant corresponding curvature definite denotes density derived determined differential form do² dx² Einstein Einstein's Theory electric electron energy Euclidean geometry Euclidean space expressed follows force formula four-dimensional functions fundamental geodetic gravitational equations gravitational field hence inertial infinitely infinitely near points infinitesimal integral invariant light-ray linear form manifold mass mathematical matter Maxwell's Maxwell's equations means measure mechanics metrical field metrical groundform metrical space metrical structure motion non-Euclidean geometry Paperbound parallel displacement phase-quantities physical laws plane point-mass positive potential principle of relativity problem quadratic differential quadratic form quantities radius result Riemann rotation scalar second order solution sphere statical straight line surface symmetrical tensor tensor-density theorem theory of relativity vanish variables variation vector velocity vide note world-line world-point дхк