bio  website  front.math.ucdavis.edu/author/… 

location  New York City  
age  44  
visits  member for  5 years, 7 months 
seen  2 days ago  
stats  profile views  4,572 
Research: additive number theory; combinatorial number theory.
Faculty at City University of New York, at the Staten Island and Graduate Center campuses.
2d

revised 
Cohen and Selfridge's proof about odd numbers which are neither the sum nor difference of a power of two and a prime
edited tags; edited title 
May 24 
comment 
Prescribed values for the uniform density
@SalvoTringali : It's often difficult to put a finger on what is a nonsequitor and what is simply my obtuseness. The result is true, but I haven't been able to understand Misik's proof in a detailed way. In "On asymptotic and logarithmic densities" (2005), Luca and Porubsky prove just the 4densities result in 12 pages, while Misik proves much more in only 8 pages. 
Feb 22 
awarded  Nice Answer 
Dec 25 
comment 
Nimber multiplication
This is discussed at length in Lenstra's "Nim multiplication". openaccess.leidenuniv.nl/bitstream/handle/1887/2125/346_027.pdf 
Dec 24 
answered  Comparing the Rational Approximability of Infinite Continued Fractions 
Nov 28 
revised 
How to test if the power of some algebraic number is the rational combination of two specific algebraic numbers?
spelling, TeX 
Nov 28 
revised 
what is the first nonconstant term in the Kronecker Limit formula?
deleted cutandpaste garbage 
Nov 28 
comment 
What's the volume of $\{x\in[0,1]^n\sum x_i\le t\}$ for real $t$?
This is the IrwinHall distribution; there are indeed formulas in Wikipedia. 
Nov 28 
comment 
What's the volume of $\{x\in[0,1]^n\sum x_i\le t\}$ for real $t$?
This is the IrwinHall distribution. 
Nov 19 
comment 
Dynamics in the integers  Floor function
The sequence $[n\alpha]$ is known as a Beatty sequence; the indicator function of a Beatty sequence (with irrational $\alpha$) is known as a Sturmian word. There are hundreds of papers working out properties of Beatty sequences. 
Nov 16 
comment 
Rate of convergence of an irrational rotation
Ah, I see. But still a little weird as distance isn't respected by the isomorphism (but boundedly so), and certainly algebraic $\alpha$ is not the same as algebraic $\lambda$ (but that wasn't part of the original question). 
Nov 15 
comment 
Rate of convergence of an irrational rotation
This answer has been accepted and all, but isn't it completely different from the original question? Here, powers of $\lambda$; there, multiples of $\alpha$. 
Nov 15 
revised 
Rate of convergence of an irrational rotation
edited body 
Oct 21 
awarded  Yearling 
Oct 17 
awarded  Good Question 
Oct 16 
comment 
Computer Algebra Errors
That's a great article! 
Sep 30 
awarded  Explainer 
Sep 23 
comment 
List of integers without any arithmetic progression of n terms
Uh, yep, $f(2)=3$. I did $f(3)$ on my fingers, too, so no promises... 
Sep 23 
comment 
List of integers without any arithmetic progression of n terms
$f(1)=1$, $f(2)=4$, $f(3)=4$. Do you have some more numbers to report? 
Sep 23 
awarded  Necromancer 