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Aug
13
comment Apollonius' circle
My dear, its an assumption ( I think so, may be or may not be, the other MO users will step within a few time and help you in detailed manner ) . First you need to assume that they intersect at some point and then proceed further. In order to prove something, you need to assume something. BTW, its good that you mention the theorem name and link if possible.
Aug
13
comment A tricky but silly doubt regarding the solutions of $x^2/(y-1)^2=1$
@J.M. : Yes sir. But tricky for me, silly for you ( learned people ) , is the meaning I wanted to express.
Aug
13
comment A tricky but silly doubt regarding the solutions of $x^2/(y-1)^2=1$
It was really useful. I never thought it that way. Your explanation was clear and clean. It reflects your experience and grip in mathematics. Thank you again.
Aug
13
comment A tricky but silly doubt regarding the solutions of $x^2/(y-1)^2=1$
Thank you, it was nice .+1.
Aug
13
accepted A tricky but silly doubt regarding the solutions of $x^2/(y-1)^2=1$
Aug
13
comment A tricky but silly doubt regarding the solutions of $x^2/(y-1)^2=1$
It was really good one. +1
Aug
13
comment A tricky but silly doubt regarding the solutions of $x^2/(y-1)^2=1$
Thank you for your information. +1.
Aug
13
comment A tricky but silly doubt regarding the solutions of $x^2/(y-1)^2=1$
Thank you. It was useful and good. +1.
Aug
13
comment A tricky but silly doubt regarding the solutions of $x^2/(y-1)^2=1$
@anon : Thank you, I always have trouble with homophones.
Aug
13
revised A tricky but silly doubt regarding the solutions of $x^2/(y-1)^2=1$
added something
Aug
13
comment A tricky but silly doubt regarding the solutions of $x^2/(y-1)^2=1$
@RahulNarain : Thank you for your edit.
Aug
13
comment On Albanese varieties
@MakotoKato : Yes sir, it happened to me many times. Many people here are filled with grudges and I think you too know it and experienced it . But Thank you for your response. We never care about the reputation, and we should make it explicit. Either they must change or we must. I think the latter is better.
Aug
13
asked A tricky but silly doubt regarding the solutions of $x^2/(y-1)^2=1$
Aug
13
comment On Albanese varieties
@MakotoKato : Its common in MO and Math.SE , to down-vote without any reason. I have shouted, requested , begged and did everything , to explain the reason for down voting , but no one cared. Apart from reducing the reputation, if users post the reason its useful for constructing good questions next time. But I don't know why everyone is not that CIVIC. Thank you sir.
Aug
7
comment Rain droplets falling on a table
+1, Really salute to your efforts in posting such a lengthy answer.
Aug
5
comment How does a Class group measure the failure of Unique factorization?
@MTurgeon : Good one..
Aug
5
comment How does a Class group measure the failure of Unique factorization?
@KevinCarlson : That is what I was exactly looking for. It is crystal clear now. I understood clearly. For example, every multiple of $8$ is a multiple of $1$ but the converse is not true. Thank you for explaining.
Aug
5
comment How does a Class group measure the failure of Unique factorization?
@KevinCarlson : Great, I understood my mistake now. Oh, so now, you mean that taking out all the principal fractional ideals is what the class group does right ? If so why Principal fractional ideals ?
Aug
4
awarded  Suffrage
Aug
4
comment Area of a polygon
I salute your sincerity in keeping Community wiki, which shows that you are not interested in reputation .