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A first course in mathematical logic and set theory

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## Most frequently terms

theorem

^{586}define

^{308}propositional

^{288}implies

^{231}symbols

^{202}ordinal

^{202}formula

^{172}lemma

^{171}axioms

^{153}axiom

^{148}integer

^{118}propositional forms

^{118}domain

^{117}ordinals

^{115}consistent

^{113}subset

^{112}conclude

^{110}induction

^{109}integers

^{104}cardinal

^{98}formulas

^{98}equivalence

^{92}sequence

^{89}inverse

^{89}proposition

^{87}sentences

^{85}variable

^{81}mathematical

^{81}dom

^{80}binary

^{80}cardinals

^{76}propositional form

^{75}finite

^{74}infinite

^{74}inference

^{74}propositional logic

^{73}divides

^{72}proofs

^{71}multiplication

^{69}corollary

^{66}bijection

^{64}isomorphism

^{63}commutative

^{58}countable

^{56}propositions

^{56}transitive

^{55}disjoint

^{52}theory symbols

^{51}limit ordinal

^{51}equivalence relation

^{48}associative

^{47}gcd

^{44}homomorphism

^{41}nonempty

^{41}peano

^{39}isomorphic

^{39}constant symbols

^{38}next theorem

^{38}tautology

^{36}quantifier

^{35}