network profile
| bio | website | |
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| location | ||
| age | ||
| visits | member for | 7 months |
| seen | Dec 20 '12 at 9:30 | |
| stats | profile views | 2 |
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Oct 29 |
awarded | Teacher |
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Oct 21 |
answered | Is there a map from a segment to a triangle? |
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Oct 14 |
comment |
Is there a map from a segment to a triangle? Thank you very much for help! By the way, doest it follow, that diameters of the circle go to straight lines in hexagon from your argument? |
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Oct 13 |
awarded | Supporter |
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Oct 13 |
comment |
Is there a map from a segment to a triangle? I would like to precise the argument via symmetry principle: so, I do have a map from the unit circle to a hexagon. Let me now choose a point that maps to a vertice, and a corresponding diameter of a unit circle. Why does this diameter map to a line connecting edges of hexagon? Because only in this case we can apply symmetry principle. |
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Oct 13 |
comment |
Is there a map from a segment to a triangle? Do I understand correctly that I actually can choose $Arg f'(0)$ to be any angle I want (by Riemann theorem construction) and that determines my map? And as far as I understand, for any choice of $Arg f'(0)$ the map will still map vertices to vertices, isn't it? |
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Oct 13 |
comment |
Is there a map from a segment to a triangle? Yes, I do want a conformal mapping of interiors, without boundary. |
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Oct 13 |
awarded | Editor |
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Oct 13 |
comment |
Is there a map from a segment to a triangle? Many thanks for your answer but I've forgotten the most important point - the "vertices" should map to vertices. I've changed the question. |
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Oct 13 |
revised |
Is there a map from a segment to a triangle? added 84 characters in body |
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Oct 13 |
awarded | Student |
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Oct 13 |
asked | Is there a map from a segment to a triangle? |
