Author:
Crothers, Stephen J.
Category:
Research Papers
Sub-Category:
Mathematical Physics
Language:
English
Date Published:
August 1, 2015
Downloads:
929
Keywords:
N/A
Abstract:
Cosmologists claim that they have found black holes all over the Cosmos. The black hole is however entirely a product of mathematics. The simplest case is the ‘Schwarzschild’ black hole, from the solution to Einstein’s field equations in the absence of matter, for a static, uncharged, non-rotating mass. “In the absence of matter” involves linguistic legerdemain, but in any event all types of black holes reduce, mathematically speaking, to a very simple question: Can a squared real number take values less than zero? Symbolically this is restated as follows. Let r be any real number. Is r2 < 0 possible? No, it’s not possible. Thus, the black hole is not possible. Anybody who can square a real number is capable of understanding why the black hole is a fantasy of mathematical physicists and cosmologists, illustrating once again why it can be very dangerous to put trust in the word of an Authority.
4 total records on 1 pages