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Abstract: eractive views of a geometric construction, like its 2D representation, a spherical projection, polarized versions of this or special views like the Poincare disk for hyperbolic geometry. As soon as multi-valued geometric constructions, like the intersections of two circles or conics, or angle bisectors, are used, it is necessary to handle these with special care to avoid mathematical inconsistencies. Using a continuation technique on associated Riemann surfaces Cinderella can guarantee --... (Update)
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BibTeX entry: (Update)
@misc{ kortenkamp-making,
author = "Ulrich Kortenkamp and Jürgen Richter-Gebert",
title = "Making The Move: The Next Version Of Cinderella",
url = "citeseer.ist.psu.edu/537378.html" }
Citations (may not include all citations):12 Foundations of Dynamic Geometry (context) - Kortenkamp - 1999
6 Cabri Geometry II (context) - Laborde, Bellemain - 1998
4 Key Curriculum Press (context) - Jackiw, Sketchpad - 2002
3 The Interactive Geometry Software Cinderella (context) - Richter-Gebert, Kortenkamp - 1999
2 A dynamic setup for elementary geometry (context) - Kortenkamp, Richter-Gebert - 2002
2 Complexity issues in Dynamic Geometry (context) - Kortenkamp, Richter-Gebert - 2000
1 A content dictionary for plane geometry (context) - Cohen, Cuypers et al.
1 Visualizing Riemann Surfaces Using Cinderella (context) - Kortenkamp - 2002
1 The Future of Mathematical Software - Kortenkamp - 2002
1 Kortenkamp A Parser For Natural Language Descriptions of Geo.. (context) - Materlik - 2002
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Documents on the same site (http://page.inf.fu-berlin.de/~kortenka/research.html):
The Future of Mathematical Software - Kortenkamp (2002) (Correct)
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