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Relative enumerability in Ershov's hierarchyLimit ordinal
Relative enumerability in Ershov's hierarchyLimit ordinal
The enumeration spectrum hierarchy of α-families and lowα degrees-lowα degrees for every computable limit ordinal α is a degree spectrum of some algebraic structure.
Limitwise monotonic functions relative to the Kleene’s Ordinal Notation System Ordinal Notation System.
Уничтожение или повреждение имущества
как квалифицирующий признак недопущения,
ограничения или устранения конкуренции with
destruction or property damage, but only conclusion of limiting agreements co-ordinated actions and
numerous
Jump inversions of algebraic structures and Σ-definability show that this result does not hold for the limit ordinal α = ω. Moreover, we prove
The enumeration spectrum hierarchy of α-families and lowα degrees-lowα degrees for every computable limit ordinal α is a degree spectrum of some algebraic structure.
'Public sociology' past and present: specifying co-ordinates'Public sociology' past and present: specifying co-ordinates
Limitwise monotonic functions relative to the Kleene’s Ordinal Notation System Ordinal Notation System.
Turing jumps in the Ershov hierarchy, where a stands for an ordinal ωn > 1. © 2011 Springer Science+Business Media, Inc.
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