Automated deduction in geometry

Automated Deduction in Geometry: Third InternationalWorkshop, ADG 2000 Zurich, Switzerland, September 25–27, 2000 Revised Papers<br />Author: Jürgen Richter-Gebert, Dongming Wang<br /> Published by Springer Berlin Heidelberg<br /> ISBN: 978-3-540-42598-4<br /> DOI: 10.1007/3-540-45410-1<br /><br />Table of Contents:<p></p><ul><li>On Spatial Constraint Solving Approaches </li><li>A Hybrid Method for Solving Geometric Constraint Problems </li><li>Solving the Birkhoff Interpolation Problem via the Critical Point Method: An Experimental Study </li><li>A Practical Program of Automated Proving for a Class of Geometric Inequalities </li><li>Randomized Xero Testing of Radical Expressions and Elementary Geometry Theorem Proving </li><li>Algebraic and Semialgebraic Proofs: Methods and Paradoxes </li><li>Remarks on Geometric Theorem Proving </li><li>The Kinds of Truth of Geometry Theorems </li><li>A Complex Change of Variables for Geometrical Reasoning </li><li>Reasoning about Surfaces Using Differential Zero and Ideal Decomposition </li><li>Effective Methods in Computational Synthetic Geometry </li><li>Decision Complexity in Dynamic Geometry </li><li>Automated Theorem Proving in Incidence Geometry — A Bracket Algebra Based Elimination Method </li><li>Qubit Logic, Algebra and Geometry </li><li>Nonstandard Geometric Proofs </li><li>Emphasizing Human Techniques in Automated Geometry Theorem Proving: A Practical Realization </li><li>Higher-Order Intuitionistic Formalization and Proofs in Hilbert’s Elementary Geometry</li></ul>

Year

2001

Language

English

Publisher

Springer

Editions

4

Pages

325

ISBN

9783540425984

Data source: Wikidata