Black Hole Central

Louise Riofrio has posted a new paper on the lunar orbit anomaly and the $GM = tc^3$ cosmology. For years now, Louise has been investigating the black hole at the centre of the Earth. The Earth's total mass is $5.974 \times 10^{24}$ kg, so the Schwarzschild formula says that the entire Earth fits neatly inside a ball of radius $8.84$ mm.

That is, we can easily adjust the radius of the Earth, while maintaining its total mass, by adding or removing mass from the central black hole. Recall that a number of geologists favour an expanding Earth theory, beginning with the observation that crustal sections fit together into a smaller sphere. Perhaps the best evidence against Earth expansion is paleomagnetic data, although some have used paleomagnetic records as evidence in favour of expansion, claiming that past magnetic pole positions are more antipodal under the expansion hypothesis.

The central black hole theory suggests instead a variable radius scenario, starting with a tiny black hole, which is both radiating and collecting matter. As enough matter accrues in the outer layers, relative to the size of the black hole, one might find a balance between the black hole accretion rate and its radiation pressure (even if the classical theory suggests otherwise). Eventually, however, if the black hole does not evaporate, one expects accretion to win, initiating a phase of gradual planetary shrinking. A variable radius hypothesis can explain the problem of crustal fitting without necessarily contradicting evidence for long periods of radial stability.