Similarly for pasch and dedekind axioms

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Let QxQ be the 2 dimensional vector space over the rationals Q.

Let points and lines in QxQ be the usual.

Which of Euclid's Postulates are satisfied and which are not?

Similarly for Pasch's and Dedekind's Axioms.

Provide brief justification for those that are and counter examples for those that are not.

Reference no: EM13181828

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