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Summary Of: Naive set theory
Naive set theory can be seen as a stepping... in which the formalized version of naive set theory can be interpreted... A naive set theory is not necessarily inconsistent...
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Naive Set Theory (book)
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foundations of mathematics
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mathematical sets
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discrete mathematics
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Venn diagrams
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Boolean algebra
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mathematics
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numbers
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relations
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functions
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natural language
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axiomatization
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set theory
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Georg Cantor
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infinite sets
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paradoxes
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Russell's paradox
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Berry's paradox
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axiomatic set theory
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axiomatic system
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Zermelo–Fraenkel set theory
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Georg Cantor
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paradoxes
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citation needed
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Frege
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Bertrand Russell
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Paul Halmos
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Zermelo–Fraenkel set theory
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integers
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Greek letter
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epsilon
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Peano
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equal
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axiom of extensionality
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prime numbers
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empty set
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axiom of empty set
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axiom of pairing
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multiplicity
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real numbers
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set-builder notation
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Functional programming
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integers
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even
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axiom of specification
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axiom of replacement
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subset
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U.S. Presidents
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iff
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prove
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empty set
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vacuously true
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power set
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universal set
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real numbers
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complement
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union
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axiom of union
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intersection
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relative complement
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or
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and
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not
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empty set
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Boolean algebra
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ordered pair
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total order
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open interval
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real number line
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Cartesian product
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n-tuples
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Cartesian products
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René Descartes
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analytic geometry
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real numbers
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Euclidean plane
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Euclidean space
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natural numbers
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real numbers
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Natural numbers
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blackboard bold
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Integers
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Rational numbers
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quotient
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Algebraic numbers
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polynomial
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radicals
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irrational numbers
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algebraic closure
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Real numbers
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transcendental numbers
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Complex numbers
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algebraic closure
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root
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Russell's paradox
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set of all sets
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category theory
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universe
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proper classes
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W. V. Quine
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New Foundations
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Algebra of sets
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Axiomatic set theory
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Internal set theory
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Set theory
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Set (mathematics)
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Partially ordered set
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Category:Paradoxes of naive set theory
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Halmos, P.R.
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Naive Set Theory
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ISBN 0-387-90092-6
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Bourbaki, N.
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Devlin, K.J.
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van Heijenoort, J.
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Kelley, J.L.
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Paul Halmos'
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Categories
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Systems of set theory
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Mathematical logic
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All articles with unsourced statements
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Articles with unsourced statements since February 2007
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Wikipedia article "Naive set theory"
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