Skip to main content
TeX-ed and mildly edited the wording and the title
Source Link
Vesselin Dimitrov
  • 13.8k
  • 3
  • 56
  • 95

number theory,distribution The distribution of the remaindersfractional parts $\Big\{ \frac{N}{n} \Big\}$

Let _N is$N$ be a large integer. What is known about distribution of fractional parts (on the [0,1) interval)$\Big\{ \frac{N}{n} \Big\} \in [0,1)$ after division of _N$N$ by all odd numbers starting form 3 and up to square root of N$n$ in the range $3 \leq n < \sqrt{N}$?

number theory,distribution of the remainders

Let _N is a large integer. What is known about distribution of fractional parts (on the [0,1) interval) after division of _N by all odd numbers starting form 3 and up to square root of N?

The distribution of fractional parts $\Big\{ \frac{N}{n} \Big\}$

Let $N$ be a large integer. What is known about distribution of fractional parts $\Big\{ \frac{N}{n} \Big\} \in [0,1)$ after division of $N$ by all odd numbers $n$ in the range $3 \leq n < \sqrt{N}$?

Source Link
Alex
  • 61
  • 2

number theory,distribution of the remainders

Let _N is a large integer. What is known about distribution of fractional parts (on the [0,1) interval) after division of _N by all odd numbers starting form 3 and up to square root of N?