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<blockquote data-quote="Nottus" data-source="post: 77385" data-attributes="member: 4564"><p>A computer only calculates in linear terms. If 1 corresponds to A and 2 corresponds to B, then 1 will always come out as A and 2 will always come out as B. A computer never understands why 1 is A and 2 is B, unless you explicitly write a comment on the side. And even then, the computer is not conscientious. In Connor Stein's theory, he asserts that humans are superior than computers because humans have a right brain that thinks geometrically instead of linearly. The right brains focuses on spacial reasoning and logical deduction. You can't use the example of a computer to justify misconception.</p><p></p><p>Therefore Connor Stein explained the paradox of 1/(x^n) by using his example of when a person jumps off a building, the oscillation at infinite 1/(2^n) will make the person hit the ground. The allusion to the square root of a negative number is a completely unrelated subject because it deals with imaginary numbers.</p></blockquote><p></p>
[QUOTE="Nottus, post: 77385, member: 4564"] A computer only calculates in linear terms. If 1 corresponds to A and 2 corresponds to B, then 1 will always come out as A and 2 will always come out as B. A computer never understands why 1 is A and 2 is B, unless you explicitly write a comment on the side. And even then, the computer is not conscientious. In Connor Stein's theory, he asserts that humans are superior than computers because humans have a right brain that thinks geometrically instead of linearly. The right brains focuses on spacial reasoning and logical deduction. You can't use the example of a computer to justify misconception. Therefore Connor Stein explained the paradox of 1/(x^n) by using his example of when a person jumps off a building, the oscillation at infinite 1/(2^n) will make the person hit the ground. The allusion to the square root of a negative number is a completely unrelated subject because it deals with imaginary numbers. [/QUOTE]
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