A study on the axiomatic basis in geometry and in mathematics in general

Authors

  • Irma Peroni Departamento de Matemática, Centro de Ciências Naturais e Exatas - CCNE Universidade Federal de Santa Maria - UFSM, Santa Maria, RS.

DOI:

https://doi.org/10.5902/2179460X24727

Abstract

This work presents a study on a possible aspect of deductive geometry in the current secondary school, in which knowledge is viewed in conformity with a scheme.

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Author Biography

Irma Peroni, Departamento de Matemática, Centro de Ciências Naturais e Exatas - CCNE Universidade Federal de Santa Maria - UFSM, Santa Maria, RS.

References

CONFORTO, F. Postulati della geometria euclidea e geometria non euclidea. In: Repertorio di matematiche, aos cuidados de VILLA, M., Cedam, Padova, 2. ed. 1971.

CAMPEDELLI, L. Sulla struttura logica della geometria. In: Matematica moderna. Pátron, Bologna, 1966.

GONSETH, F. Leitfaden der Planimetrie. Zurich, Orell Füssli, 1931.

MORIN, U. Geometria elementare. In: Matematica moderna. Pátron, Bologna, 1966.

SUTER, H. Mathématiques modernes II. Neuchâtel, Editions du Griffon, 1966.

Published

1979-12-10

How to Cite

Peroni, I. (1979). A study on the axiomatic basis in geometry and in mathematics in general. Ciência E Natura, 1(1), 11–20. https://doi.org/10.5902/2179460X24727