Why limits at infinty is unique in complex at infinty
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One of the simple but powerful concepts in mathematics is a one-to-one correspondence. There are as many real numbers “between” zero and one as there are “between” one and infinity. How so? Every real number has a unique reciprocal, except for the number one. The reciprocal of one is still one. The reciprocal of 2 is 1/2 and as you approach “infinity as a limit” (there is no limit -infinity is a goal not a place) —reciprocals of very large numbers approach zero as a limit. As you approach zero as a “limit,” you will be approaching “infinity as a limit.”
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