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 Tumbleweed
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  • 6 votes cast
Oct
27
awarded  Tumbleweed
Oct
24
comment Boundedness on k-tuple euclidean space
Thanks very much, now I understand it. And the latter part where you point out the fact that I should not single out a special point is mostly satisfying(that was another question on my mind.) @Greg Martin
Oct
24
accepted Boundedness on k-tuple euclidean space
Oct
24
asked Boundedness on k-tuple euclidean space
Oct
20
asked Multiplication of Limits when both diverges
Oct
13
accepted A function equal to its integration?
Oct
13
comment A function equal to its integration?
thank you very much
Oct
13
comment A function equal to its integration?
thank you very much
Oct
13
comment A function equal to its integration?
Yeah, thank you very much
Oct
13
asked A function equal to its integration?
Aug
7
accepted Proving that this relation is transitive
Aug
7
awarded  Curious
Aug
6
comment Proving that this relation is transitive
I could not get the last bit. Am I not looking for $Y\cup \{a,c \} \in F$ ? You wrote it in the wrong order, and I did not get the logic actually.
Aug
6
revised Proving that this relation is transitive
added 6 characters in body
Aug
6
comment Proving that this relation is transitive
I am sorry, I will change it now, thank you. @KyleGannon
Aug
6
asked Proving that this relation is transitive
Nov
18
comment In a integral domain every prime element is irreducible
I don't understand the part, 1=xb hence b=1 (or b is a unit), how does it tie together, can you help?
Sep
3
comment Parametric Equation solving over integers
Thanks, I found this myself but it seems that I have not made any progress, but I will struggle at least I do not have anything to do until school.
Sep
1
comment Parametric Equation solving over integers
Yes, just a case I am stuck at, with 24m+1 and 24m+17.
Sep
1
comment Parametric Equation solving over integers
I am trying to construct three positive integers x,y,z that satisfies the equation $4xyz=(24m+1)(xy+yz+xz)$, and I want the solution for all m, so I thought induction would work, that's how I got to that equation.