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Dec
6
accepted What is $\mathbb{S}^{1}/\{\pm {1},\pm {i}\}$ isomorphic to
Dec
6
asked What is $\mathbb{S}^{1}/\{\pm {1},\pm {i}\}$ isomorphic to
Oct
14
awarded  Popular Question
Sep
25
awarded  Notable Question
Sep
16
comment Definition of a nowhere dense set
@HennoBrandsma Dear Heno - thanks for your comment which really clarified things for me. Regards,
Sep
12
accepted Uniform convergence of a sequences of functions to a complete metric space
Sep
12
comment Uniform convergence of a sequences of functions to a complete metric space
Actually you covered it in the edit as well. Thanks.
Sep
12
comment Uniform convergence of a sequences of functions to a complete metric space
Dear Rudy - Love the Ho Ho Ho
Sep
12
revised Uniform convergence of a sequences of functions to a complete metric space
added 688 characters in body
Sep
11
asked Uniform convergence of a sequences of functions to a complete metric space
Aug
25
awarded  Nice Answer
Aug
24
answered Book on discrete mathematics for self study
Aug
22
comment $V$ is isomorphic to $V^{\ast\ast}$, the double dual space of $V$.
Fair enough, deleted
Jul
6
revised Book recommendation for a new student on complex analysis
deleted 1 character in body
Jun
30
awarded  Yearling
Jun
27
comment Existence of unique circle passing through interior points of unit disk meeting the boundary orthogonally
@DavidC.Ullrich Thanks for your patience. I'm working on applying this to the problem itself. I am guessing I need to come up with the appropriate diameter of the unit circle applicable to the given pair $a,b$ and the circle it determines. Maybe map the chord to a parallel diameter.
Jun
27
accepted Existence of unique circle passing through interior points of unit disk meeting the boundary orthogonally
Jun
27
comment Existence of unique circle passing through interior points of unit disk meeting the boundary orthogonally
Thanks very much. I am busy working things out. It looks very convenient , as you say.
Jun
27
comment Existence of unique circle passing through interior points of unit disk meeting the boundary orthogonally
Dear Will - Thank you for your guidance. As you can see above, I am struggling with the kind help I am receiving from Prof. Ulrich. Even if I get no further, maybe you would please elaborate a bit as to why the upper half plane would be advantageous. Regards,
Jun
27
comment Existence of unique circle passing through interior points of unit disk meeting the boundary orthogonally
@DavidC.Ulrich Dear Professor - Please forgive me for being so incredibly dense. I can't think of another circle that goes through $0$ and $1$ that meets the unit circle at right angles. The circle centered at $x=1/2$ above that meets these criteria would have its center at $i\infty$? I truly apologize for my lack of insight.