Suppose that you have three observers, A, B and C. They are situated at
the vertices of a right tirangle in space. The triangle is a
1,1,SQRT(2) right triable.

A thinks that B and C are each located at a distance of 1 Planck
length.

B and C both agree that A is located at a distance of 1 Planck length.

The distance from B to C is SQRT(2) Planck lengths. But, this distance
does not exist according to Planck. According to Planck, the distance
from B to C is either 1 or 2 Planck lengths depending on how you round
it off.



Now, let me ask you who's doing the magic tricks. Planck, who causes
distances to vanish completely, to simply cease to exist absolutely ?
Or myself, where nonexistence is merely an "illusion" which is caused
by our inability to observe time below a certain scale ?

I dont even believe in magic. As someone pointed out earlier I can
hardly even "spell" (no pun intended).

: )