A constructive version of Tarski's geometry-Reference-Cited by-同舟云学术

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A constructive version of Tarski's geometry

Published:2015-11 Issue:11 Volume:166 Page:1199-1273
ISSN:0168-0072
Container-title:Annals of Pure and Applied Logic
language:en
Short-container-title:Annals of Pure and Applied Logic

Author:

Beeson Michael

Publisher

Elsevier BV

Subject

Logic

Reference32 articles.

1. A formal system for Euclid's Elements;Avigad;Rev. Symb. Log.,2009

2. Foundations of Constructive Mathematics;Beeson,1985

3. Constructive geometry;Beeson,2009

4. Proof and computation in geometry;Beeson,2013

5. Constructive geometry and the parallel postulate;Beeson;Bull. Symbolic Logic,2015

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1. Towards an Independent Version of Tarski's System of Geometry;Electronic Proceedings in Theoretical Computer Science;2024-01-22

2. Axiomatizing Origami Planes;Outstanding Contributions to Logic;2024

3. A machine-checked direct proof of the Steiner-lehmus theorem;Proceedings of the 11th ACM SIGPLAN International Conference on Certified Programs and Proofs;2022-01-11

4. Предикатный вариант совместной логики задач и высказываний;Математический сборник;2022

5. The predicate version of the joint logic of problems and propositions;Sbornik: Mathematics;2022

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