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Dr. G wrote:This is with his selection of t(zero). Even looking at the velocity plot he displays in his video I would move his t(zero) cursor a tad to the left which would slow his acceleration significantly ......
This has prompted me to do some sensitivity tests on some of my own collapse plots. I have taken one of my "best efforts", which generates a very smooth curve, and looked at the effect of shifting t(zero) by just 0.1 seconds. When I do this I get these two curves:
The original plot fits to:
Drop = -0.077t^3 + 4.8433t^2 -0.2123 t + 0.0669
And the plot shifted by 0.1 seconds gives:
Drop = -0.0176t^3 + 4.4721t^2 - 0.5854t + 0.0034
Hence for the acceleration, by double differentiation, we have:
Original plot:
Accel = 9.6866 - 0.462t
Plot shifted by 0.1 seconds:
Accel = 8.9442 - 0.1056t
Thus we see a marked change in the calculated acceleration for just a 0.1 second shift. This is why I have argued that the measured acceleration is about 9.2 +/- 0.6 m/s^2.
Dr. G wrote:...but we have to first ask if the measurements are good enough to reveal the collapse mechanism and, for example, distinguish between a "natural" collapse and a controlled demolition.
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OneWhiteEye wrote:This post is in reply to a comment by Dr. G in another thread, from this page (http://the911forum.freeforums.org/withering-critique-of-the-new-wtc7-report-t44-75.html) where he writes....
Dr. G wrote:The curve fitting exercise we are discussing is fascinating but I also like to think about it in physical terms. What puzzles me is the start of free fall, or of "near free fall if you prefer", which must involve a finite time interval. For WTC 7 I think we are talking about the first second or so of collapse. Whatever its magnitude, the "collapse induction" time is simply the time needed to get to a constant acceleration ~ g starting from rest, ...... and as this time interval gets smaller and smaller, the movement gets less and less and we seem to be getting into the old "Zeno's paradox" type of problem.
With WTC 1 & 2 I believe the collapse mechanism involves a tipping motion. This is a lot like the falling pencil problem and is an example of exponential growth, or thinking in reverse, exponential decay.
For WTC 7 there is no significant tipping but, so NIST says at least, we have a case of building failure by pure column buckling with some connector failure thrown in for good measure. So we have to ask: How fast can steel beams buckle? How fast can bolts fracture?







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