so how do we prove something? through experimentation. if the blueprint of the twin towers was ever released perhaps a minature 1% of actual size built to scale of the twin tower could be reconstructed. and tested. then we could find out through experimentation whether or not your hypothesis is true or not. then we could demonstrate whether what i said was untrue.
so i am going to JAQ off here and ask whether you would object to such an experimnet (assuming that it was feasible)? perhaps even a computer model could be used - but i would be very sceptical of such an approach.
this is the kind of proof i need to know whether 911 was an inside job or not.
Unfortunately scale models aren't very useful in this situation. The various relevant properties don't all scale the same. Area, for example, scales as the square of the model ratio while volume scales as the cube. The stresses in a 100:1 scale model would be calculated as follows
F
r is the force on the real building
F
m is the force on the model
A
r is the cross-section of a particular part of the real building
A
m is the cross-section of the part of the model that correlates to A
r
A
m = A
r * (1/100) * (1/100) = 0.0001 *A
r
V
r is the cross-section of a particular part of the real building
V
m is the cross-section of the part of the model that correlates to A
r
V
m = V
r * (1/100) * (1/100) * (1/100) = 0.000001 * V
r
Mass = density times volume, so the mass of the real building is
M
r = d * V
r
The mass of the model is
M
m = d * V
m
Force = Mass times acceleration, so the forces are
F
r = M
r * g
F
m = M
m * g
Stress is force per unit area, so the stresses are
S
r = F
r / A
r
S
m = F
m / A
m
Plugging in the other equations, the stresses are now
S
r = M
r * g / A
r
S
r = d * V
r * g / A
r
S
m = M
m * g / A
m
S
m = d * V
m * g / A
m
S
m = d * 0.000001 * V
r * g / (0.0001 * A
r)
S
m = d * g * 0.01 * V
r / A
r
The ratio of S
m to S
r shows that the stresses in the model are 1/100th of the stresses in the actual building. Assuming you build the model from similar materials, it will fail at an entirely different point than the building being modeled, rendering it useless as a scientific tool in this respect. This is why the NIST used computer models in their investigation.