1.

Record Nr.

UNISA996465903803316

Titolo

Automated Deduction in Geometry [[electronic resource] ] : Third International Workshop, ADG 2000, Zurich, Switzerland, September 25-27, 2000, Revised Papers / / edited by Jürgen Richter-Gebert, Dongming Wang

Pubbl/distr/stampa

Berlin, Heidelberg : , : Springer Berlin Heidelberg : , : Imprint : Springer, , 2001

ISBN

3-540-45410-1

Edizione

[1st ed. 2001.]

Descrizione fisica

1 online resource (VIII, 328 p.)

Collana

Lecture Notes in Artificial Intelligence ; ; 2061

Disciplina

516/.00285

Soggetti

Artificial intelligence

Geometry

Application software

Computer graphics

Mathematical logic

Pattern recognition

Artificial Intelligence

Computer Applications

Computer Graphics

Mathematical Logic and Formal Languages

Pattern Recognition

Lingua di pubblicazione

Inglese

Formato

Materiale a stampa

Livello bibliografico

Monografia

Note generali

Bibliographic Level Mode of Issuance: Monograph

Nota di bibliografia

Includes bibliographical references at the end of each chapters and index.

Nota di contenuto

On Spatial Constraint Solving Approaches -- A Hybrid Method for Solving Geometric Constraint Problems -- Solving the Birkhoff Interpolation Problem via the Critical Point Method: An Experimental Study -- A Practical Program of Automated Proving for a Class of Geometric Inequalities -- Randomized Xero Testing of Radical Expressions and Elementary Geometry Theorem Proving -- Algebraic and Semialgebraic Proofs: Methods and Paradoxes -- Remarks on Geometric Theorem Proving -- The Kinds of Truth of Geometry Theorems -- A Complex Change of Variables for Geometrical



Reasoning -- Reasoning about Surfaces Using Differential Zero and Ideal Decomposition -- Effective Methods in Computational Synthetic Geometry -- Decision Complexity in Dynamic Geometry -- Automated Theorem Proving in Incidence Geometry — A Bracket Algebra Based Elimination Method -- Qubit Logic, Algebra and Geometry -- Nonstandard Geometric Proofs -- Emphasizing Human Techniques in Automated Geometry Theorem Proving: A Practical Realization -- Higher-Order Intuitionistic Formalization and Proofs in Hilbert’s Elementary Geometry.