On the ideal $J[\kappa]$
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[1] Assaf Rinot,et al. A relative of the approachability ideal, diamond and non-saturation , 2010, The Journal of Symbolic Logic.
[2] Chris Lambie-Hanson,et al. Reflection on the Coloring and Chromatic Numbers , 2019, Comb..
[3] Assaf Rinot. A cofinality-preserving small forcing may introduce a special Aronszajn tree , 2009, Arch. Math. Log..
[4] Assaf Rinot,et al. A microscopic approach to Souslin-tree construction, Part II , 2021, Ann. Pure Appl. Log..
[5] Assaf Rinot,et al. A microscopic approach to Souslin-tree constructions, Part I , 2016, Ann. Pure Appl. Log..
[6] Assaf Rinot,et al. Higher Souslin trees and the GCH, revisited , 2017 .
[7] Saharon Shelah,et al. Reflecting stationary sets and successors of singular cardinals , 1991, Arch. Math. Log..
[8] Stevo Todorcevic,et al. Partitioning pairs of countable ordinals , 1987 .
[9] S. Shelah. Proper Forcing , 2001 .
[10] Juris Steprans,et al. STRONG COLORINGS OVER PARTITIONS , 2020, The Bulletin of Symbolic Logic.
[11] Todd Eisworth,et al. Successors of Singular Cardinals , 2010 .
[12] James Cummings,et al. Canonical structure in the universe of set theory: part two , 2006, Ann. Pure Appl. Log..
[13] Pierre Matet. Towers and clubs , 2021, Arch. Math. Log..
[14] S. Shelah. Advances in Cardinal Arithmetic , 2007, 0708.1979.
[15] Pierre Matet. Guessing more sets , 2015, Ann. Pure Appl. Log..
[16] Saharon Shelah,et al. Can you take Solovay’s inaccessible away? , 1984 .
[17] Assaf Rinot,et al. A guessing principle from a Souslin tree, with applications to topology , 2021, Topology and its Applications.
[18] Thomas Gilton,et al. Trees and stationary reflection at double successors of regular cardinals , 2021 .
[19] James Cummings,et al. Squares, scales and stationary Reflection , 2001, J. Math. Log..
[21] F. Stephan,et al. Set theory , 2018, Mathematical Statistics with Applications in R.