Titlebook: Mechanical Theorem Proving in Geometries; Basic Principles Wen-tsün Wu Book 1994 Springer-Verlag Wien 1994 Area.Multiplication.algebraic va

空气传播

和谐

in the United States: Deconstructing Resilience” and included a consensus-building session. The consensus-building session encouraged dialogue among conference attendees, who identified lessons learned from the conference and the next steps in Latino resilience and cognitive aging research. Informe

Heterodoxy

,Author’s note to the English-language edition,aches using algebraic methods seem to be originated in the paper by the present writer (Wu 1978). In 1984 appeared the present book “Basic Principles of Mechanical Theorem Proving in Geometries” devoted to a systematic exposition of such algebraic methods for MTP. The book, written in Chinese and pu

Substance

Orthogonal geometry, metric geometry and ordinary geometry,es’ axioms D as its basis, one can uniquely determine a Desarguesian number system ., called a geometry-associated Desarguesian number system, as has been exhibited in the previous sections. This number system is actually a . (of characteristic 0) and in general it does not satisfy the commutative a

instill

渗透

The mechanization theorem of (ordinary) unordered geometry,lication is commutative, then the proving of theorems whose hypotheses and conclusions can be expressed as polynomial . is mechanizable. This class of theorems will be called .. In fact, this class contains most of the important theorems in elementary geometries though it excludes theorems involving

可憎

reflection

cultivated

https://doi.org/10.1007/978-3-7091-6639-0Area; Multiplication; algebraic varieties; automated theorem proving; commutative property; geometry; sets

消灭