You called non-local any number in the approximate format that has its fractional part made of digits whose number is not bounded and these digits are not endlessly repeating zeroes. So non-local numbers can be irrational as well as rational. That means all rational numbers in the irreducible formepix, you still do not get non-local numbers, which are not rational or irrational numbers.
because Traditional Math does not get Non-locality, it has no choose but to define 0.333...[base 10] as 1/3 or 3/14...[base 10] as Pi , etc. ...
You simply ignore verbal_sequential\visual_spatial reasoning as used in http://www.internationalskeptics.com/forums/showpost.php?p=6465716&postcount=12075 and http://www.internationalskeptics.com/forums/showpost.php?p=6470162&postcount=12091 , and continue to use verbal_sequential-only reasoning, exactly like jsfisher and The Man.
q = 1/2n and q = 1/5n where n = 1, 2, 3, ...
are local and the rest is non-local. And so 0.333... is a non-local number. But "1/3" doesn't have a fractional part -- those are two integers linked with a relationship symbolized by the slash. What is the term that doronetics uses for this expression? You need to define it to prove that the magnitude of the non-local number 0.333... is less than the magnitude given by the expression 1/3.
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