Cantor's Theory Visualized
Sunday, 5. July 2009, 00:34:04
Cantor's theory is one of the most misunderstood theories of all times. It's what happens when one does not understand what they are doing. By that, I mean that Cantor thought he was comparing real numbers and natural numbers when he was doing no such thing. Instead, he was comparing two different bases. Only problem is that he did not realize that enumerations also have a base. For this reason, the process of creating a diagonal is flawed.
One thing to remember when you create a diagonal is that both axis must be the same. If they are not, then you are skewing the results. Cantor completely disregards any notion or attempt to keep both axis the same. The x axis is base 2 (or another base). However, what base is the y axis? Most people don't even bother to think of this. In fact, they reject it because they do not want to think about it.
One thing to remember when you create a diagonal is that both axis must be the same. If they are not, then you are skewing the results. Cantor completely disregards any notion or attempt to keep both axis the same. The x axis is base 2 (or another base). However, what base is the y axis? Most people don't even bother to think of this. In fact, they reject it because they do not want to think about it.
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