tea.mathoverflow.net - Discussion Feed (The question I want to ask has already been asked, but not adequately answered. What should I do?) 2018-11-04T13:04:15-08:00 http://mathoverflow.tqft.net/ Lussumo Vanilla & Feed Publisher Gerry Myerson comments on "The question I want to ask has already been asked, but not adequately answered. What should I do?" (20190) http://mathoverflow.tqft.net/discussion/1442/the-question-i-want-to-ask-has-already-been-asked-but-not-adequately-answered-what-should-i-do/?Focus=20190#Comment_20190 2012-09-17T18:16:19-07:00 2018-11-04T13:04:15-08:00 Gerry Myerson http://mathoverflow.tqft.net/account/370/ I would say, you **must** explain the relation with the previous question. markvs comments on "The question I want to ask has already been asked, but not adequately answered. What should I do?" (20188) http://mathoverflow.tqft.net/discussion/1442/the-question-i-want-to-ask-has-already-been-asked-but-not-adequately-answered-what-should-i-do/?Focus=20188#Comment_20188 2012-09-17T16:22:14-07:00 2018-11-04T13:04:15-08:00 markvs http://mathoverflow.tqft.net/account/364/ @Steven: Yes, please ask. I do not think it contradicts anything. You can even explain the relation with the previous question. Steven Gubkin comments on "The question I want to ask has already been asked, but not adequately answered. What should I do?" (20187) http://mathoverflow.tqft.net/discussion/1442/the-question-i-want-to-ask-has-already-been-asked-but-not-adequately-answered-what-should-i-do/?Focus=20187#Comment_20187 2012-09-17T15:10:32-07:00 2018-11-04T13:04:15-08:00 Steven Gubkin http://mathoverflow.tqft.net/account/63/ I want to ask:http://mathoverflow.net/questions/11239/conformal-maps-of-doubly-connected-regions-to-annuliI am interested in explicit formulas for the radius r described in the question. For ...
http://mathoverflow.net/questions/11239/conformal-maps-of-doubly-connected-regions-to-annuli

I am interested in explicit formulas for the radius r described in the question. For example, if I give you parameterizations for the inner curve and the outer curve of a topological annulus, I want to be able to compute the radius of the annulus r<z<1 which it is conformally equivalent to. The question already has an accepted answer. Should I ask a new question requesting an explicit formula?]]>