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Cantor normal form
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Ordinal
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Words: 122
Articles: 3
Every nonzero ordinal has a unique finite expression
ω
δ
1
n
1
+
⋯
+
ω
δ
r
n
r
with decreasing exponents and positive finite coefficients.
Table of contents
122
3
Leading term of an ordinal
Cantor normal form
106
2
Greatest power of omega below an ordinal
Leading term of an ordinal
35
Leading exponent of an ordinal product
Leading term of an ordinal
50
Ancestors
(6)
Ordinal
Set theory
Foundations of mathematics
Area of mathematics
Mathematics
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(9)
Additively closed ordinal
Commuting ordinal addition
Greatest power of omega below an ordinal
Leading exponent of an ordinal product
Solution
Solution
Solution
Solution
Solution