# Is $?(e^{\pi CMRB})$ Rational?

Posted 4 months ago
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 CMRB is nomenclature for the MRB constant.The difference between it and the following rational number is on the order of $10^{-22,426}.$ Further, the difference between it and the much more concise (albeit factored) rational number is on the order of $10^{-7018}.$
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Posted 21 days ago
 Here is a 6,532,490 digit near rational approximation involving the MRB constant.
Posted 4 months ago
 It seems that one can make arbitrarily close rational approximations for c,n in involving the MRB constant (MB), as well as many other constants. The location of a given constant on the number line will enable c and n to be smaller and still produce an approximation that is accurate to several digits. MB is in a spot that is very efficient at yielding approximations to several digits of accuracy for many given n's with c=17/8. as shown by a nearly flat line region of the MinkowskiQuestionMark function: