Tarski's axioms, due to Alfred Tarski, are an axiom set for the substantial fragment of Euclidean geometry, called "elementary," that is formulable in first-order logic with identity, and requiring no set theory. Other modern axiomizations of Euclidean geometry are those by Hilbert and George Birkhoff.
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- Tarski's axioms, due to Alfred Tarski, are an axiom set for the substantial fragment of Euclidean geometry, called "elementary," that is formulable in first-order logic with identity, and requiring no set theory. Other modern axiomizations of Euclidean geometry are those by Hilbert and George Birkhoff.
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- Tarski–Grothendieck set theory
- axioms for Euclidean geometry
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- Tarski's axioms, due to Alfred Tarski, are an axiom set for the substantial fragment of Euclidean geometry, called "elementary," that is formulable in first-order logic with identity, and requiring no set theory. Other modern axiomizations of Euclidean geometry are those by Hilbert and George Birkhoff.
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