TITLE: Are All Irrational Elementary Numbers Conjectured to Be Normal?
QUESTION [6 upvotes]: If one defines an elementary number to be a real root or the real part of a complex root of any finite system of elementary functions with integer coefficients, has anyone conjectured in print that every irrational elementary number is a normal number (a real number whose infinite sequence of digits in every base is distributed uniformly)?  Are any counterexamples known?
Don N. Page
Professor of Physics
University of Alberta

REPLY [3 votes]: Perhaps connected to general conjectures published here ... 
"On the Random Character of Fundamental Constant Expansions", David H. Bailey and Richard E. Crandall
Experiment. Math. Volume 10, Issue 2 (2001), 175-190.