Would you like to discuss gravitational conservation of energy, trebor? Only it would seem that for a few people around here, a cat's got their tongue. Because once again, I'm right.
Once again,
Farsight is wrong.
As often happens,
Farsight is wrong because he's railing against a straightforward consequence of the principle he claims to defend, together with the standard terminology of a science
Farsight has apparently not studied. In this case, the principle
Farsight claims to defend is conservation of energy within a gravitational field, and the science
Farsight has apparently not studied is physics.
For his examples,
Farsight uses a brick falling within the earth's gravitational field, so let r be the distance from that brick to the center of the earth, K(r) its kinetic energy, and U(r) its potential energy. Conservation of energy says the total energy
E(r) = U(r) + K(r)
is constant. K(r) increases as the brick falls toward the earth's center, so U(r) must decrease as r decreases. Hence U(r) increases as r increases.
The potential energy U(r) is always expressed with respect to some arbitrary reference point. For terrestrial applications, engineers can take U(r) to be zero at the earth's surface, and
Farsight appears to assume that convention. That convention is too geocentric for physics and cosmology, however, so U(r) is taken to be zero at infinity, which implies U(r) is negative for every finite value of r.
Wikipedia's current article on potential energy explains why this convention was adopted:
Wikipedia said:
As with all potential energies, only differences in gravitational potential energy matter for most physical purposes, and the choice of zero point is arbitrary. Given that there is no reasonable criterion for preferring one particular finite r over another, there seem to be only two reasonable choices for the distance at which U becomes zero: r=0 and r=∞. The choice of U=0 at infinity may seem peculiar, and the consequence that gravitational energy is always negative may seem counterintuitive, but this choice allows gravitational potential energy values to be finite, albeit negative.
The singularity at r=0 in the formula for gravitational potential energy means that the only other apparently reasonable alternative choice of convention, with U=0 for r=0, would result in potential energy being positive, but infinitely large for all nonzero values of r, and would make calculations involving sums or differences of potential energies beyond what is possible with the real number system. Since physicists abhor infinities in their calculations, and r is always non-zero in practice, the choice of U=0 at infinity is by far the more preferable choice, even if the idea of negative energy in a gravity well appears to be peculiar at first.
(The singularity at r=0 comes from the formula treating the earth or other massive body as a point mass. That's a convenient approximation, so conventions that support that approximation are preferred over conventions that don't.)
I'm afraid some cosmologists are wrong about some things, such as gravitational energy being negative.
I'm sure every cosmologist is wrong about something, but cosmologists aren't wrong about that.
Farsight, on the other hand, is wrong about this, just as he's been wrong about most of the things he's discussed in this thread and in his book.
Battling the ignorance and woo here on JREF is not easy.
Countering
Farsight's promotion of ignorance and woo is often easy, but the quantities involved have made it tedious.