This means that there will always be an exact measurement between
any two objects in Tspace, e.g., exactly one meter or exactly three feet
and two and one thirtyseconds of an inch. When the cue ball travels the
exact distance, then zero distance will be reached and the cue ball will
strike the one ball. It might be easier to perceive this when one
realizes that there are no units of measurement in Nature. There is no
half of a half of a half … There is simply an exact distance, which can
be related to other exact distances as longer or shorter, but none of
which can be broken down into infinite parts.
Solution
The solution of these two paradoxes should now be
fairly obvious.
1. Ispace only exists in the imagination, and Tspace
only exists in three dimensional reality.
2. In Zeno's paradoxes Ispace distances cannot be
measured because the distance between any two objects is infinite
(as proven by Zeno's paradoxes).
3. In Tspace, distances can be measured between objects
A and B, because there are no infinite distances between two objects
in Tspace. In Tspace motion can be utilized to bring A and B
together.
4. It is not possible for Zeno's paradoxes to transfer
to three dimensional reality.
With the utilization of Ispace and Tspace we have the
solution for two of Zeno's paradoxes.
Footnotes
1.
http://nashuatelegraph.com
2.
http://dictionary.reference.com/browse/converge?s=t
3.
http://dictionary.reference.com/browse/limit?s=t
4.
http://www.math.hawaii.edu/~lee/calculus/Series
