Here are the calculations you wanted.
x = 20 (upper portion, in motion)
y = 90 (lower portion, in motion)
Assume that the mass of 20 floors is enough to collapse ONE floor at near free fall speeds.
After one floor collapses:
20 + 1 = 21
90 - 1 = 89
x = 21
y = 89
If 20 floors is sufficient to collapse one floor at near free fall speeds, then 21 floors is also sufficient to collapse one floor at near free fall speeds.
After two floor collapse:
21 + 1= 22
89 - 1 = 88
x = 22
y = 88
If 21 floors is sufficient to collapse one floor at near free fall speeds, then 22 floors is also sufficient to collapse one floor at near free fall speeds.
Do you see the pattern here?
If you continue with these equations, you will find that y (the number of floors that have not yet collapsed) will eventually reach zero. This means that what starts out as 20 floors grows in size until it encompasses the whole building.
If you doubt that 20 floors can collapse one floor at near free-fall speeds, then you phrased your question oddly. It should have been:
But, of course, that would have lacked the rhetorical impact. As we all know, the troof is about rhetoric, not logic or mathematics.