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Dec
8
awarded  Benefactor
Dec
8
accepted Information-theoretic aspects of mathematical systems?
Dec
8
awarded  Good Question
Dec
3
comment Information-theoretic aspects of mathematical systems?
@YassineGuerboussa of course, that's up to you
Dec
3
awarded  Nice Question
Dec
2
comment Information-theoretic aspects of mathematical systems?
@YassineGuerboussa thanks, you may be right as i'm fairly new to math. i'm not particularly interested in any specific kind of interpretation or answer, so if you post your comment as an answer that would be O.K. i'm more interested in getting a bit more clarity on the general matter, which you've provided here. still i encourage people to think about it in their own ways if they have any ideas
Dec
1
awarded  Promoter
Oct
4
awarded  Yearling
May
24
awarded  Good Answer
May
24
awarded  Mortarboard
May
24
awarded  Nice Answer
May
24
answered Can we get just $3$ from $\pi$?
May
8
comment What does “-2E-07x” means?
guessing E means "exponent". also guessing the reason it's capitalized is because it fits conveniently into LCD displays on calculators
May
6
awarded  Caucus
Mar
26
comment Is there a $k$ such that $a_n=\frac{n^k!}{(n^k!!)^2}$ converges?
@AlexanderGruber nah, for the first one. the second one appears to be intractable as a limit to Mathematica 8, though there is a nonzero chance version 9 may be able to handle it. this or this might be useful in case you haven't seen them
Mar
24
comment How many integers between [3,000, 8,000] have digit sum 20?
@TheAlchemist Inefficient this! Count[Total[IntegerDigits[#]] & /@ Range[3000, 8000], 20] *karate chop*
Mar
22
comment Is there a $k$ such that $a_n=\frac{n^k!}{(n^k!!)^2}$ converges?
FYI, you can plug this into Mathematica and it gives the result.
Mar
21
awarded  Organizer
Mar
21
revised Properties of $g$ satisfying $f(x,x)[\nabla_{x}^{2}g(x,y)]_{x=y}+2[\nabla_{x}f(x,y)]_{x=y}\cdot[\nabla_{x}g(x,y)]_{x=y}=0$ for all $f$
tag fixerizationing
Mar
21
suggested suggested edit on Properties of $g$ satisfying $f(x,x)[\nabla_{x}^{2}g(x,y)]_{x=y}+2[\nabla_{x}f(x,y)]_{x=y}\cdot[\nabla_{x}g(x,y)]_{x=y}=0$ for all $f$