Meta Research Bulletin ©2006

In Figure
3, we show a scatter plot of orbital eccentricity (averaged over time,
and called “proper eccentricity”) versus mean distance (called “proper
semi-major axis”) for thousands of main-belt asteroids. We included the
numbered asteroids having periods between one-half and one-third the period of
Jupiter. If the primeval solar nebula hypothesis were correct, numbers of
asteroids with near-zero eccentricity would be roughly equal at all mean
distances well away from the orbits of Mars and Jupiter. Indeed, nebular drag
and collisions would ensure that orbits with zero eccentricity were preferred.
By contrast, if the exploded planet hypothesis is correct, a minimum
eccentricity, increasing to either side of a mean distance of about 2.8 au,
should be evident in the plot. The “V”-shaped line shows the theoretical
minimum eccentricity according to the eph.
We see in Figure
3 that, despite about as much Jupiter-induced scattering across the
minimum line as expected (increasing toward Jupiter on the right), the densest
number counts trend up and away, paralleling the V-shaped line, on both sides
of the inferred exploded planet distance, 2.82 au. It is difficult to imagine
this explosion-predicted low-eccentricity avoidance occurring by chance –
especially since the primeval solar nebula hypothesis predicts a preference for
low eccentricity values. What we are seeing here is Newcomb’s argument applied
with modern knowledge and data. The expected characteristic of fragments that
originated in an explosion is seen. The expected characteristic of objects
present since the solar system’s beginning, even if only collisional fragments
thereof, is not seen.
The aforementioned explosion
signature has been known since the early days of the artificial satellite era,
when it was first found for the orbits of artificial satellite fragments when
booster rockets exploded in orbit. But when the same signature was first
noticed in asteroid orbital elements, the Trans-Neptunian Objects (TNOs) had
not yet been discovered. Now that we have a significant number of those orbits,
the obvious prediction of the eph is that the same signature will be found
again in the outer solar system. Figure 4 shows the equivalent plot for those bodies. Once
again, as the nearest perturbing body (Neptune at 30 au) is approached, the
number of bodies scattered across the boundary increases.
Because of the absence of an
outer body setting an upper eccentricity limit, we not only 
see a
pronounced no-low-eccentricity signature for the TNOs, but we see that it
continues even for relatively large eccentricities. The almost total absence of
distant TNOs with near-circular orbits is a strong confirmation of the eph’s
prediction. None of the competing mainstream models made any such prediction,
although ad hoc reasons for this absence of low-eccentricity orbits are still
being invented. But as Peter Lipton recently noted (Figure 5), genuine distinguishing predictions are far better
indicators of the value of any hypothesis than any number of ex post facto accommodations.