NLT clock time states and infinite series 1 of 2

Unsolvable equations in CT4 should be capable of solution using multiple clock times.
This occurs to be as a result of the study of language and different levels of language solutions.
Just as math paradox exist, so do those in language and the parallels are significant.
Perhaps the most simple example is a statement like the liar's paradox: "This statement is a lie."  The solution to this paradox is to call it "A statement about language rather than language alone.  Another approach is to say that there are different levels of abstraction which can be a way of saying there is missing information or, in nlt language, there are dimensions which are not changing simultaneously and therefore it appears to the dimensions that are changing as a paradox.
Hence, irrational numbers may become rational at CT5, for example, or perhaps even at lower CT states, although the knee jerk reaction is that they would become less rational, perhaps ultimately achieving the state of irrationality that I function on.