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Elementary theory

In mathematical logic, an elementary theory is one that involves axioms using only finitary first-order logic, without reference to set theory or using any axioms which have consistency strength equal to set theory. In mathematical logic, an elementary theory is one that involves axioms using only finitary first-order logic, without reference to set theory or using any axioms which have consistency strength equal to set theory. Saying that a theory is elementary is a weaker condition than saying it is algebraic.

[ "Discrete mathematics", "Algebra", "Programming language", "Pure mathematics" ]
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