Stephen Crothers: General Relativity – a Case Study in Numerology | EU2015
At our fourth conference EU2015: Paths of Discovery, Stephen Crothers re-examined the renown General Theory of Relativity. This is his complete talk, presented in Phoenix on Monday, June 29, 2015.
Albert Einstein’s General Theory of Relativity lies hidden behind an impenetrable wall of complicated mathematics, superposed upon the widespread misconception that only those smarter than the average bear, with a penchant for doing long sums, can possibly understand it.
However, the truth differs widely from the syllabus. Although mathematics is unnecessary for an understanding as to why cosmology is both logically inconsistent and disconnected from reality, mainstream cosmologists routinely resort to mathematical mysticism in their attempts to justify and impose their demonstrably false dogmatic beliefs.
Revealed are the sacred secrets of tensor calculus and its accoutrements in order to see through the mathematical smoke and mirrors. Anybody with high-school knowledge of calculus is more than well prepared to deal with these matters—the most frightening truth cosmologists must face. After all, calculations themselves are mere mechanical operations that impart no knowledge of their purpose in relation to physics.
Curiously, since it has been proven that neither Einstein nor his followers knew how to do their sums right—hint: they don’t add up—is sufficient to render them a form of numerology, which, like sympathetic magic and phrenology, hinders advancement of knowledge.
Stephen J. Crothers, a preeminent mathematician based in Queensland, Australian, is counted among the most competent critics of the Standard Model of Cosmology—including the all-encompassing Big Bang Theory. He has also systematically unraveled Black Hole theory, showing that its mathematical model follows neither from observation nor from any logical reasoning from the General Theory of Relativity.
00:00 Introduction
02:23 Baking a Cake 1
03:38 Baking a Cake 2
05:39 Baking a Cake 4.1
08:34 Numerology 101
10:23 Insinuation of Newton
12:09 Surface Theory
17:38 The Radius in Hilbert’s Metric
19:03 Schwarzschild’s Solution
19:49 Solutions of Droste and Brillouin
20:28 The Schwarzschild Ground-Form
21:14 Setting Equivalent Solutions
21:49 Metric Extensions?
23:16 Gaussian Curvature Invariant
23:41 The Kretschmann Scalar
29:39 Isotropic Schwarzschild Radius
30:04 Isotropic Schwarzschild Gaussian Curvature
30:26 Acceleration Invariant for the Isotropic Schwarzschild Form
32:41 Riemannian Curvature of Schwarzschild spacetime
32:53 Riemannian Curvature: the Schwarzschild Invariant
34:42 Field Equations in the Absence of Matter in Another Form
37:20 Field Equations in Mixed Form
40:26 Differential Invariants
42:20 Violation of the Usual Conservation Laws Einstein’s Field Equations
44:15 The RIGAs! - Nominees for the Rusted Iron Gong Award
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