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  1. The Foundations of Geometry.David Hilbert - 1899 - Open Court Company (This Edition Published 1921).
    §30. Significance of Desargues's theorem . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 64 CHAPTER VI. PASCAL'S THEOREM. §31. ...
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  • Tarski's system of geometry.Alfred Tarski & Steven Givant - 1999 - Bulletin of Symbolic Logic 5 (2):175-214.
    This paper is an edited form of a letter written by the two authors (in the name of Tarski) to Wolfram Schwabhäuser around 1978. It contains extended remarks about Tarski's system of foundations for Euclidean geometry, in particular its distinctive features, its historical evolution, the history of specific axioms, the questions of independence of axioms and primitive notions, and versions of the system suitable for the development of 1-dimensional geometry.
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  • Operationalism.Hasok Chang - 2009 - Stanford Encyclopedia of Philosophy.
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  • Axiomatizing geometric constructions.Victor Pambuccian - 2008 - Journal of Applied Logic 6 (1):24-46.
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  • Finitism in geometry.Patrick Suppes - 2001 - Erkenntnis 54 (1):133-144.
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  • Quantifier-free axioms for constructive affine plane geometry.Patrick Suppes - 2000 - Synthese 125 (1-2):263-281.
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  • Finitism in geometry.Jean-Paul Van Bendegem - 2002 - Stanford Encyclopedia of Philosophy.
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