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They thought there were points that couldn’t be connected (marked by a red cross) one to one (bijective) from left to right (from the member of the set of integer numbers to the set of real numbers.
But they forgot that what was (red) crossed was actually a location, an existence, not nothingness. So this confirms axiomatically that from the left side and from the right side, they can always be connected one by one.
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Beware of Illusion in Math | Denial of CH Determines that We are not Living On Discrete World
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