Consider the classic four equal rectangles within a rectangle(floor) A, B, C, D X 120(floors). That gives us 480 points of possible failure.
Someone explain how A, B, C, D of one floor failed simultaneously.
Consider the classic four equal rectangles within a rectangle(floor) A, B, C, D X 120(floors). That gives us 480 points of possible failure.
Someone explain how A, B, C, D of one floor failed simultaneously.
Someone explain how A, B, C, D of one floor failed simultaneously.
Okee doke.
The moving mass of approximately 25-30 stories above it hit it.
Anything else we can help out with?
Okee doke.
The moving mass of approximately 25-30 stories above it hit it.
Anything else we can help out with?
Not possible without explosives disabling the undamaged 3 points.
Not possible without explosives disabling the undamaged 3 points.
Can you clarify what you are talking about? What 3 points?Not possible without explosives disabling the undamaged 3 points.
Not possible without explosives disabling the undamaged 3 points.
prove it. Preferably using math.
a=b=c=d
a=x
4x=a+b+c+d
4x - a = 3x
4x - b = 3x
4x - c = 3x
4x - d = 3x
Well, Noah saved me a post.
Also, no building over 30s stories bought down by CD, I note.
The largest building to ever be demolished was only about 10-15% larger - if you only consider height - than the entire section of WTC2 that was falling when the collapse started. Just to give a little perspective on the scale. A lightweight composite floor slab isn't going to hold a dynamic load that large, ever...
And the HUGE steel columns?
Hmm.....
I guess Clayton will never say how the explosives could have survived. It would seem to me that that's a pretty important detail to overlook.
Can't have CD without the explosives.....
Guess the entire truth movement is dead in the water. Sweet!
Worthless with a load that size.
How'd the explosives survive, dude?