Orest Xherija

425 reputation

bio	website	home.uchicago.edu/~/…
	location	Chicago, IL
	age	21
visits	member for	4 months
	seen	2 days ago
stats	profile views	98

I am currently a 3rd year undergraduate student in the Department of Mathematics of the University of Chicago.

	425 reputation	bio	website	home.uchicago.edu/~/…	visits	member for	4 months
15 badges		location	Chicago, IL		seen	2 days ago

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Mar 15	comment	Imposing the topology of open rays in $\Bbb R$ Thank you very much for your most helpful comments!
Mar 15	accepted	Imposing the topology of open rays in $\Bbb R$
Mar 15	asked	Imposing the topology of open rays in $\Bbb R$
Mar 7	awarded	Benefactor
Mar 4	awarded	Nice Question
Mar 4	awarded	Promoter
Mar 3	awarded	Commentator
Mar 3	comment	Any open subset of $\Bbb R$ is a countable union of disjoint open intervals. [Collecting Proofs] Oh, OK! Thanks!
Mar 2	asked	Any open subset of $\Bbb R$ is a countable union of disjoint open intervals. [Collecting Proofs]
Feb 27	comment	Mathematical preparation for postgraduate studies in Linguistics @AveMaleficum I have further updated the post. Some useful links have been added, should you wish to consult them.
Feb 27	revised	Mathematical preparation for postgraduate studies in Linguistics added 501 characters in body
Feb 26	comment	Mathematical preparation for postgraduate studies in Linguistics Thank you! I will try to extend this as much as possible and provide links to other resources too. Did you check the one suggested in the update I made?
Feb 24	answered	For what value is the local minimum the largest?
Feb 24	revised	Definite Integral with a discontinuty Spelling corrected
Feb 24	comment	Definite Integral with a discontinuty I don't think the problem is the discontinuity itself, but rather the fact that the integrand seems to blow up at $x = 0$.
Feb 24	suggested	suggested edit on Definite Integral with a discontinuty
Feb 24	answered	Definite Integral with a discontinuty
Feb 22	revised	Suppose $f: M \to M$ is a contraction, but $M$ is not necessarily complete Spelling corrected
Feb 22	suggested	suggested edit on Suppose $f: M \to M$ is a contraction, but $M$ is not necessarily complete
Feb 22	answered	Does a norm have to map to $\mathbb R$?