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visits member for 2 years, 8 months
seen Aug 15 at 15:22

Apr
8
awarded  Critic
Mar
17
awarded  Yearling
Feb
21
answered Sum of two periodic functions is periodic?
Jul
10
awarded  Citizen Patrol
Mar
17
awarded  Yearling
Jul
31
accepted Bounded simulations between Bernoulli distributions
Jul
31
comment Bounded simulations between Bernoulli distributions
@did I definitely got something, I'll accept it.
Jun
8
awarded  Constituent
Jun
8
awarded  Caucus
Jun
6
awarded  Scholar
Jun
6
accepted Enumerating all $x$ such that $b^n$ divides $x^2-x$
Jun
5
revised Enumerating all $x$ such that $b^n$ divides $x^2-x$
Small mistakes.
Jun
5
comment Enumerating all $x$ such that $b^n$ divides $x^2-x$
Thanks, notably for the fact that there is at most one solution for each $S_x$.
Jun
5
suggested suggested edit on Enumerating all $x$ such that $b^n$ divides $x^2-x$
Jun
5
revised Enumerating all $x$ such that $b^n$ divides $x^2-x$
b=14
Jun
5
asked Enumerating all $x$ such that $b^n$ divides $x^2-x$
May
20
revised Bounded simulations between Bernoulli distributions
for Didier's ego
May
20
comment Bounded simulations between Bernoulli distributions
@Didier: I didn't. I erased a wrong belief, which I rewrote in strike-through. Hope it helps.
May
20
revised Bounded simulations between Bernoulli distributions
not only dyadic numbers!
May
20
comment Bounded simulations between Bernoulli distributions
Thanks for your answer. Can you give an example of an irrational number in $D$?