Vishesh

262 reputation

bio	website
	location	India
	age
visits	member for	1 year, 1 month
	seen	May 18 at 9:47
stats	profile views	70

	262 reputation	bio	website		visits	member for	1 year, 1 month
18 badges		location	India		seen	May 18 at 9:47

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May 18	comment	Power series of $f(x)=\sqrt{\frac{1+x}{1-x}}$ Of course $ \|x\|< 1$ for this to hold, that would be radius of convergence of the series, I think.
May 18	answered	Power series of $f(x)=\sqrt{\frac{1+x}{1-x}}$
May 17	accepted	Closed sets in a given topology
May 17	comment	Closed sets in a given topology Thanks a lot, I guess I should have just picked up on a specific point to work on than wandering around arbitrarily.
May 17	asked	Closed sets in a given topology
May 17	awarded	Caucus
Mar 28	awarded	Yearling
Mar 26	answered	Do you have any idea what matrix space is?
Mar 25	comment	Closure of a compact set in Regular space $ X $ Thanks for the answer, the last statement however, I couldn't comprehend.
Mar 25	accepted	Closure of a compact set in Regular space $ X $
Mar 25	asked	Closure of a compact set in Regular space $ X $
Nov 18	comment	General definition of a line Ok, I guess I need to read along a bit more to get a better picture. Thanks a lot for your patience.
Nov 18	comment	General definition of a line I am sorry if I am sounding a bit dumb, but what I was trying to understand is this. The need for a Non-Euclidean Geometry was borne out of problems with Euclid's parallel postulate, which here is however proved as a theorem. I wanted to know what is the subtle problem in the definition of a line and parallelism here that still gives scope for the existence of such a geometry. Here line and notion of parallelism are the axiomatic concepts, so there should be something lacking there??
Nov 18	comment	General definition of a line So the "t" in the definition can be from some other field than $R$?? I don't know how much sense that makes as $R$ has some special properties. Also, is this geometrical setup complete? I mean as the definition involves an arbitrary vector space, how does one arrive at a Non-Euclidean Geometry?
Nov 18	asked	General definition of a line
Nov 11	comment	Difference between two alternative definitions of a differentiable manifold. That's what i thought too, apart from the fact that it allows new entrants to visualise the construction of 2-D surfaces better. Thanks a lot anyways, I'll just a wait a little longer to see if anyone comes up with anything else.
Nov 11	asked	Difference between two alternative definitions of a differentiable manifold.
Nov 4	awarded	Tumbleweed
Oct 30	comment	Explanation about frames as distinct from a co-ordinate system Thanks, that is as close to an answer I was hoping for. Can you add anything about Frenet frame or moving frame though, as to how exactly they fit in into the scheme of things?
Oct 30	asked	Explanation about frames as distinct from a co-ordinate system