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local council group. As councillor, in order to better serve the youth of her district, she became chair of a local football club, 1. FC Lauchhau-Lauchäcker, in 2006, also serving as president of the
Stuttgart Sports Forum.
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is completely determined by their graphs. This result has been called the Blind–Mani theorem or the Perles–Blind–Mani theorem.
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She is best known in mathematics for a 1987 publication with Peter Mani-Levitska in which, solving a conjecture of
254:(2007), "Edge graphs of simple polytopes determine the combinatorial structure; the Perles–Blind–Mani theorem",
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She retired from politics in 2014, and from her position with the football club in 2016.
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Proceedings of the
International Congress of Mathematicians, Vol. 1, 2 (ZĂĽrich, 1994)
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Blind, Roswitha; Mani-Levitska, Peter (1987), "Puzzles and polytope isomorphisms",
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436:"Vaihinger Stadträtin Roswitha Blind sagt Adieu: Familie gewinnt gegen Politik"
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in 2004, stepping down from that seat in 2009 in order to become chair of the
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458:(in German), SPD Stuttgart Möhringen-Fasanenhof-Sonnenberg, 30 August 2009
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Blind became a city councillor in the Möhringen-Vaihingen district of
60:Über konvexe Strukturen und die Beziehungen zur elementaren Konvexität
81:, she and Mani-Levitska proved that the combinatorial structure of
286:
Blind, R. (1979), "Konvexe
Polytope mit kongruenten regulären
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As
Roswitha Hammer, Blind completed a Ph.D. in 1974 at the
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sometimes called the Blind polytopes, generalizing the
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88:In a 1979 publication, she introduced a class of
26:) is a German mathematician, specializing in
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233:, Birkhäuser, Basel, pp. 1363–1374,
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16:German mathematician and politician
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118:Social Democratic Party of Germany
40:Social Democratic Party of Germany
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478:Kratz, Alexandra (1 March 2016),
375:Commentarii Mathematici Helvetici
340:{\displaystyle \mathbb {R} ^{n}}
519:University of Stuttgart alumni
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224:"Combinatorics and convexity"
171:Mathematics Genealogy Project
434:MĂĽller, Kai (16 July 2014),
256:Convex and Discrete Geometry
514:German women mathematicians
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524:Politicians from Stuttgart
455:Dank an Dr. Roswitha Blind
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185:Aequationes Mathematicae
36:polyhedral combinatorics
366:{\displaystyle n\geq 4}
56:University of Stuttgart
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70:and was supervised by
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311:{\displaystyle (n-1)}
94:semiregular polytopes
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58:. Her dissertation,
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407:Klitzing, Richard,
22:(also published as
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265:978-3-540-71132-2
142:"Blind, Roswitha"
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486:(in German)
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318:-Seiten im
50:Mathematics
498:Categories
462:2021-08-10
418:2021-08-10
220:Kalai, Gil
151:2021-08-10
146:MathSciNet
128:References
413:Polytopes
358:≥
300:−
114:Stuttgart
44:Stuttgart
222:(1995),
108:Politics
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206:0921106
169:at the
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