In article <

1990Apr19.0...@Neon.Stanford.EDU>, Ilan Vardi writes:

> The answer is yes, p_i/p_j is dense in R+. I think that this is

> a special case of the following lemma with f(x) = x log x:

Another way of looking at it is to note that p(x) ~ x*ln(x),

and so lim p([rx])/p(x) = r. If I'm not mistaken, the more general

result you mention can be found in Kuipers et. al. _Uniform

Distribution of Sequences_.

-Chris