doronshadmi
Penultimate Amazing
- Joined
- Mar 15, 2008
- Messages
- 13,320
Since time is not involved here, there is no process. All there is is the inability of all sub-existing things to be an existing thing, for example: the inability of the collection of all points along a line has a magnitude of existence < line.Well Doron, now that we're circling back to your inability to understand infinite processes, maybe you can clear up the following issues:
No matter how many infinitely many partial sums you find, they are not summed into a non-partial sum, exactly because of the inability of all sub-existing things to be an existing thing.1) If 1/2 + 1/4 + 1/8 + ... is less than 1 as you claim, then how come no matter what number a < 1 I choose, I can find a partial sum Sn such that 1/2 + 1/4 + 1/8 + ... + 1/2^n > a?
You find only what you wish to find, by ignore what you don't wish to find. In this case you wish to find a location along a curve, but you ignore the fact that your ability to find a distinct location is possible exactly because no matter what scale level you are using along the curve, A≠B is a fundamental term of [A,B] distinct existence, where ≠ is an inseparable term of distinction (you, care only about A or B and ignore ≠).2) If there are gaps in the real number line, then how come no matter what arbitrary curve I draw across the x-axis, it is always the case that there is a point A such that the curve and the x-axis intersect, as guaranteed by the Intermediate Value Theorem?
http://www.internationalskeptics.com/forums/showpost.php?p=6667691&postcount=13321 (get out of your loop).3) And let's never forget your complete failure where you claimed that two equivalent logical statements were different (http://www.internationalskeptics.com/forums/showthread.php?postid=6611705) only to be rigorously disproven (http://www.internationalskeptics.com/forums/showthread.php?postid=6612258) that you've never owned up to.
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, you have no choice but to get Distinction as a fundamental term of the Mathematical Science, where ≠ is an inseparable factor.