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Summary Of: Cardinality of the continuum
showed that the cardinality of the continuum is larger than that of the set of...
Encyclodia Page On: Cardinality of the continuum
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mathematics
|
cardinality
|
set
|
real numbers
|
continuum
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cardinal number
|
Georg Cantor
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natural numbers
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aleph-null
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infinite sets
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decimal expansion
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countable
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one-to-one correspondence
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base
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binary
|
Georg Cantor
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cardinality
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uncountably infinite
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natural numbers
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Cantor's first uncountability proof
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Cantor's diagonal argument
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Cantor's theorem
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power set
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natural numbers
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rationals
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Dedekind cuts
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inclusion map
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injective
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dense
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sequences
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bijection
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indicator function
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interval
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ternary
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Cantor set
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injective
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Cantor–Bernstein–Schroeder theorem
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cardinal arithmetic
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Beth number
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beth numbers
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real line
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Continuum hypothesis
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continuum hypothesis
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aleph number
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Zermelo–Fraenkel set theory
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natural number
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König's theorem
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cofinality
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ordinal
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successor cardinal
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limit cardinal
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regular cardinal
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singular cardinal
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real numbers
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interval
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unit interval
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irrational numbers
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transcendental numbers
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Euclidean space
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complex numbers
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power set
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natural numbers
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sequences
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continuous
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Cantor set
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Euclidean topology
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open sets
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Borel σ-algebra
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Borel sets
|
Lebesgue σ-algebra
|
Lebesgue measurable
|
Beth two
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Paul Halmos
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ISBN 0-387-90092-6
|
Jech, Thomas
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ISBN 3-540-44085-2
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Kunen, Kenneth
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ISBN 0-444-86839-9
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PlanetMath
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GFDL
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Categories
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Cardinal numbers
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Set theory
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Infinity
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This article is licensed under the
GNU Free Documentation License
. It uses material from the
Wikipedia article "Cardinality of the continuum"
.