333 reputation
1211
bio website
location Colorado and Lincoln, NE
age 21
visits member for 2 years, 11 months
seen Apr 22 at 2:22

Computer Science Undergraduate at UNL. C#, .NET 4.5, Windows 8 lover.


Feb
27
asked In a group $G$ with operation $\star$, can I apply $\star$ to both sides of an equation?
Feb
25
awarded  Excavator
Feb
25
revised what is difference between a ring and a field
Added abelian group, formatted into a list.
Feb
25
suggested suggested edit on what is difference between a ring and a field
Feb
15
revised Proving $4^{47}\equiv 4\pmod{12}$
edited tags
Feb
14
revised Proving $4^{47}\equiv 4\pmod{12}$
added additional info on 2nd line.
Feb
14
comment Proving $4^{47}\equiv 4\pmod{12}$
Thanks, this is a great way to prove it without induction!
Feb
14
suggested suggested edit on Proving $4^{47}\equiv 4\pmod{12}$
Feb
14
accepted Proving $4^{47}\equiv 4\pmod{12}$
Feb
14
revised Proving $4^{47}\equiv 4\pmod{12}$
edited body
Feb
14
asked Proving $4^{47}\equiv 4\pmod{12}$
Jan
21
awarded  Notable Question
Oct
22
accepted Evaluating $\sum\limits_{n=0}^{20} \frac{(-1)^{n}2^{n+1}}{3^{n}},$
Sep
19
awarded  Popular Question
Jun
22
comment When representing a base-n number in decimal ($\frac{x}{n^l}$), will there be a different set of terminating representable numbers than base-10?
Both mean the same thing. If there's a different set of terminating numbers there will also be a set of non-terminating numbers. Correct?
Jun
22
comment When representing a base-n number in decimal ($\frac{x}{n^l}$), will there be a different set of terminating representable numbers than base-10?
You confirm my revised suspicion: the set of representable non-terminating numbers does depend on the base. Thanks!
Jun
22
revised When representing a base-n number in decimal ($\frac{x}{n^l}$), will there be a different set of terminating representable numbers than base-10?
Misused rationality :)
Jun
22
comment When representing a base-n number in decimal ($\frac{x}{n^l}$), will there be a different set of terminating representable numbers than base-10?
Yes, this is what I mean.
Jun
22
asked When representing a base-n number in decimal ($\frac{x}{n^l}$), will there be a different set of terminating representable numbers than base-10?
Jun
8
comment Is it generally accepted that if you throw a dart at a number line you will NEVER hit a rational number?
@QiaochuYuan what languages are better at making these distinctions?