So you are agreeing that the Bazant/NIST model of progressive collapse (aka "official collapse theory") is not tenable. If the model is not correct, how is it that the calculations for the energy required for a complete collapse nevertheless remain correct?
FYI, Bazant's model is not an "official collapse theory" and is not a "Bazant/NIST model".
Bazant conclusively proved that once started, the collapse was unstoppable, because even in his "best case scenario" the towers would collapse. His paper is not "official" in any way I can think.
NIST used that conclusion to stop right after collapse initiation, because it was already conclusively proved (by Bazant) in a reputable journal that once the collapse started, there was no stopping until the total destruction. NIST didn't give a model of progressive collapse at all.
The only official organization I know that gave an explanation of the actual collapse sequence is FEMA. Note that NIST contended their collapse initiation mechanism, not their collapse sequence.
If I understand it correctly, there are at least two truthers here that agree with a good part of FEMA's sequence. You can read about it here:
http://www.internationalskeptics.com/forums/showthread.php?postid=6133565#post6133565
Well, I was going to say because, as you said: "Greening's paper is an energetic analysis which takes into account the energy loss due to the dust mass exiting the system," which obviously is not an explanation of the energy required for rubble to crush through a building. But I think femr2's reply is better.
How is it "obviously not an explanation" of the energy required for rubble to crush through a building? What is obvious about that, given that it is an energetic analysis?
femr2's reply was based on believing it was a different paper.
I can't give you a quantification. Why do you ask about the "combined" two halves? They are moving independently. I have no idea if I would survive an impact by two bowling ball halves. I would guess that yes, I would, because if I can survive one, then I can survive two.
Why can't you give a quantification? It must be in so many physics books, for what you've said. What factors does it depend? I can give you more data if you need it. The ball weights 7.0 kg and is 0.2 m in diameter. It is a perfect sphere. It is perfectly cut in half by a plane. It is released from a height of 2.0 m in a gravity field of 9.81 m/s² starting with zero velocity. That should be enough data for you to quantify its energy and compare it to that of a non-cut ball, though I thought you could give a comparative measurement, e.g. 1/2 of that of the whole ball. An approximate solution is enough; e.g. if the actual answer is 0.498 of the whole ball, 0.5 will do as an answer.
Combined, because both pieces are assumed to be thrown together.
I don't think there's any need of using you as a target

Let's just put a thick glass below the ball. The glass will break if the impact energy is 0.95 times the energy of a whole ball thrown from that height. It won't break under that, and it will surely break over that.
You hold both halves of the ball at the specified height keeping the plane of the cut horizontally. Now, when you release both halves at the same time, will they break the glass?
I've already explained it at least once
here. . The energy losses have also been explained ad nauseum by real scientists. If your eyes are glossing over whenever you come to those descriptions, I can't help that.
I suppose you're referring to this paragraph:
It has been explained ad nauseum what happens to the energy in the crush-down, crush-up model. It is referred both through the upper and lower blocks. It is expended in crushing and pulverizing. It is expended in ejecting matter upwards and laterally. It is mitigated through the alleged layers of rubble.
Ok for the crushing and pulverizing (accounted by Greening and Bazant). Ok for the ejecting (accounted by Greening and Bazant). But what do you mean by "mitigated through the alleged layers of rubble"? You're not making that stuff up, are you? Where can I find a reference on that?
His math may apply to verinage. It does not apply to the WTC.
Absolutely wrong. It applies to the WTC for the purpose he intended: to prove even in his best case scenario, the collapse was unstoppable once started, thus proving that in any other scenario, including the real one, it was also unstoppable. It doesn't apply to what actually happened to the WTC, which is beside the point. The vérinage demolitions match very closely his setup, which is why we see the crush-down/crush-up.
No, I've given you other arguments about the rubble. Not just how it spills but how it will respond differentially to a force from above and to gravity.
Well, you've declined to give any reference when asked, and you've also declined to make a quantitative evaluation when asked, so I can't take that argument seriously. Now provide a justification because that argument, as thing stand now, isn't valid.
But, regarding your mountains, "pulverized" concrete would spill, because pulverization implies reducing to a fine consistency. If you're referring to concrete chunks, how does a "mountain" form in a process that is as dynamic as we see in the videos? And, while we're on the videos, can you show us where these are in the visual evidence? Thanks.
I don't need to support your claims. You do. You say that most of the rubble would spill, contradicting most of the world, and basically all of the academic world. I've provided evidence that if rubble behaves as concrete dust, then the whole tower top would still fit in the mountain that would be formed, thus remaining enough mass as to crush the tower.
Again, please provide visual evidence of these mountains. And, as I've already stated, the mass of a collection of chunks and particles will not have the same kinetic energy as the mass of an intact block.
You've stated this again and again without providing any justification. Care to provide at least one reference?