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of additively indecomposable ordinals may be denoted H {\displaystyle \mathbb {H} } , from the German "Hauptzahl". The additively indecomposable ordinals
Additively indecomposable ordinal
Additively_indecomposable_ordinal
Generalization of "n-th" to infinite cases
definition of multiplication of ordinals). Similarly, one can consider additively indecomposable ordinals (meaning a nonzero ordinal that is not the sum of two
Ordinal_number
Operations on ordinals that extend classical arithmetic
the ordinals less than α are closed under addition and contain 0, then α is occasionally called a γ-number (see Additively indecomposable ordinal). These
Ordinal_arithmetic
Type of transfinite numbers
(see additively indecomposable ordinal) to be numbers γ > 0 such that α + γ = γ whenever α < γ, and delta numbers (see multiplicatively indecomposable ordinal)
Epsilon_number
Topics referred to by the same term
analysis Indecomposability of a polynomial in polynomial decomposition A property of certain ordinals; see additively indecomposable ordinal This disambiguation
Indecomposability
Infinite ordinal number class
level). Additively indecomposable A limit ordinal α is called additively indecomposable if it cannot be expressed as the sum of β < α ordinals less than
Limit_ordinal
Topics referred to by the same term
gamma number may be: A value of the gamma function An additively indecomposable ordinal An ordinal Γα that is a fixed point of the Veblen hierarchy This
Gamma_number
union not in I additively An ordinal is called additively indecomposable if it is not the sum of a finite number of smaller ordinals. These are the same
Glossary_of_set_theory
Normed vector space that is complete
Hilbert space. An infinite-dimensional Banach space is hereditarily indecomposable when no subspace of it can be isomorphic to the direct sum of two infinite-dimensional
Banach_space
Imputation (statistics) Incidence (epidemiology) Increasing process Indecomposable distribution Independence of irrelevant alternatives Independent component
List_of_statistics_articles
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