On Arithmetical Extension Operators
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概要
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In this paper we deal with the existence of measurable cardinal as an existence of extension operator, and applying its general theory, we show that measurable cardinals playes the similar rale in higher order property to that for uncountable cardinals in lower order property.
- 科学基礎論学会の論文
- 1970-03-31
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関連論文
- On a Comprehension Axiom without Negation
- On ℵ_0-Complete Cardinals and Π^1_1-Class of Ordinals : Dedicated to Professor M. Kondo on his 60-th birthday
- On Arithmetical Extension Operators
- On ℜ0-complete cardinals