Distinguishing internally club and approachable on an Infinite interval

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Autores principales: Hannes Jakob, Maxwell Levine
Formato: Artículo Open Access
Publicado: Wiley 2025
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author Hannes Jakob
Maxwell Levine
author_facet Hannes Jakob
Maxwell Levine
Hannes Jakob
Maxwell Levine
collection Wiley Open Access
contents Distinguishing internally club and approachable on an Infinite interval Hannes Jakob Maxwell Levine Bulletin of the London Mathematical Society AbstractKrueger showed that implies that for all regular , there are stationarily many that are internally club but not internally approachable. From countably many Mahlo cardinals, we force a model in which, for all positive and , there is a stationary subset of consisting of sets that are internally club but not internally approachable. The theorem is obtained using a new variant of Mitchell forcing. This answers questions of Krueger. 10.1112/blms.70013 http://creativecommons.org/licenses/by/4.0/
doi_str_mv 10.1112/blms.70013
format Artículo Open Access
id wiley_oa_10_1112_blms_70013
institution Wiley Open Access
license_str_mv http://creativecommons.org/licenses/by/4.0/
publishDate 2025
publisher Wiley
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spellingShingle Distinguishing internally club and approachable on an Infinite interval
Hannes Jakob
Maxwell Levine
Bulletin of the London Mathematical Society
Distinguishing internally club and approachable on an Infinite interval Hannes Jakob Maxwell Levine Bulletin of the London Mathematical Society AbstractKrueger showed that implies that for all regular , there are stationarily many that are internally club but not internally approachable. From countably many Mahlo cardinals, we force a model in which, for all positive and , there is a stationary subset of consisting of sets that are internally club but not internally approachable. The theorem is obtained using a new variant of Mitchell forcing. This answers questions of Krueger. 10.1112/blms.70013 http://creativecommons.org/licenses/by/4.0/
title Distinguishing internally club and approachable on an Infinite interval
topic Bulletin of the London Mathematical Society
url https://londmathsoc.onlinelibrary.wiley.com/doi/10.1112/blms.70013