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  1. Arnfinn Aamodt, Martın Abadi, Areski Nait Abdallah, Yoshihiro Abe, Andreas Abel, Francine F. Abeles, Andrew Aberdein, Kuanysh Abeshev, Nate Ackerman & Juan Pablo Acosta López (2012). Individual Members 2012. Bulletin of Symbolic Logic 18 (4).
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  2. Yoshihiro Abe & Toshimichi Usuba (2012). Notes on the Partition Property of {\ Mathcal {P} _\ Kappa\ Lambda}. Archive for Mathematical Logic 51 (5-6):575-589.
    We investigate the partition property of ${\mathcal{P}_{\kappa}\lambda}$ . Main results of this paper are as follows: (1) If λ is the least cardinal greater than κ such that ${\mathcal{P}_{\kappa}\lambda}$ carries a (λ κ , 2)-distributive normal ideal without the partition property, then λ is ${\Pi^1_n}$ -indescribable for all n < ω but not ${\Pi^2_1}$ -indescribable. (2) If cf(λ) ≥ κ, then every ineffable subset of ${\mathcal{P}_{\kappa}\lambda}$ has the partition property. (3) If cf(λ) ≥ κ, then the completely ineffable ideal over (...)
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  3. Arnfinn Aamodt, Martın Abadi, Yoshihiro Abe, Andreas Abel, Francine F. Abeles, Andrew Aberdein, Kuanysh Abeshev, Nate Ackerman, Martin Adamcik & Winfred P. Adams (2011). Individual Members 2011. Bulletin of Symbolic Logic 17 (4).
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  4. Martın Abadi, Yoshihiro Abe, Andreas Abel, Francine F. Abeles, Andrew Aberdein, J. David Abernethy, Kuanysh Abeshev, Nate Ackerman, Winfred P. Adams & Miloš Adzic (2010). Individual Members 2010. Bulletin of Symbolic Logic 16 (4).
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  5. Martın Abadi, Yoshihiro Abe, Andreas Abel, Francine F. Abeles, Andrew Aberdein, J. David Abernethy, Nate Ackerman, Bryant Adams, Winifred P. Adams & Klaus T. Aehlig (2009). Individual Members 2009. Bulletin of Symbolic Logic 15 (4).
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  6. Martın Abadi, Yoshihiro Abe, Andreas Abel, Francine F. Abeles, Andrew Aberdein, J. David Abernethy, Bryant Adams, Klaus T. Aehlig, Fritz Aeschbach & Henry Louis Africk (2008). Individual Members 2008. Bulletin of Symbolic Logic 14 (4).
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  7. Martın Abadi, Yoshihiro Abe, Andreas Abel, Francine F. Abeles, Andrew Aberdein, Nathanael Ackerman, Bryant Adams, Klaus T. Aehlig, Fritz Aeschbach & Henry Louis Africk (2007). Individual Members 2007. Bulletin of Symbolic Logic 13 (4).
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  8. Martın Abadi, Yoshihiro Abe, Francine F. Abeles, Andrew Aberdein, Nathanael Ackerman, Bryant Adams, Klaus T. Aehlig, Fritz Aeschbach, Henry Louis Africk & Bahareh Afshari (2006). Individual Members 2006. Bulletin of Symbolic Logic 12 (4).
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  9. Martın Abadi, Areski Nait Abdallah, Yoshihiro Abe, Francine F. Abeles, Andrew Aberdein, Vicente Aboites, Nathanael Ackerman, Bryant Adams, John W. Addison Jr & Sergey Adian (2005). Individual Members 2005. Bulletin of Symbolic Logic 11 (4).
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  10. Yoshihiro Abe (2005). Notes on Subtlety and Ineffability in P Κ Λ. Archive for Mathematical Logic 44 (5):619-631.
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  11. Martın Abadi, Areski Nait Abdallah, Yoshihiro Abe, Francine F. Abeles, Andrew Aberdein, Vicente Aboites, Nathanael Ackerman, John W. Addison Jr, Klaus T. Aehlig & Fritz Aeschbach (2004). Individual Members 2004. Bulletin of Symbolic Logic 10 (4).
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  12. Martın Abadi, Yoshihiro Abe, Francine F. Abeles, Andrew Aberdein, Vicente Aboites, Nathanael Ackerman, Roger D. Acord, Zofia Adamowicz, John W. Addison Jr & Fritz Aeschbach (2003). Individual Members 2003. Bulletin of Symbolic Logic 9 (4).
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  13. Yoshihiro Abe & Pierre Matet (2002). REVIEWS-Seven Papers-PkM. Bulletin of Symbolic Logic 8 (2):309-311.
     
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  14. Yoshihiro Abe (1998). Combinatorial Characterization of Pi^11-Indescribability in P{Kappa}Lambda. Archive for Mathematical Logic 37 (4):261-272.
    It is proved that $\Pi^1_1$ -indescribability in $P_{\kappa}\lambda$ can be characterized by combinatorial properties without taking care of cofinality of $\lambda$ . We extend Carr's theorem proving that the hypothesis $\kappa$ is $2^{\lambda^{<\kappa}}$ -Shelah is rather stronger than $\kappa$ is $\lambda$ -supercompact.
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  15. Yoshihiro Abe (1997). A Hierarchy of Filters Smaller Than CF_\ Kappa\ Lambda-->. Archive for Mathematical Logic 36 (6):385-397.
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  16. Yoshihiro Abe (1997). A Hierarchy of Filters Smaller Than [Mathematical Formula]. Archive for Mathematical Logic 6.
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  17. Yoshihiro Abe (1997). Combinatorial Characterization of [Mathematical Formula]-Indescribability in [Mathematical Formula]. Archive for Mathematical Logic 4.
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  18. Yoshihiro Abe (1997). Combinatorics for Small Ideals on Pkλ. Mathematical Logic Quarterly 43 (4):541-549.
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  19. Yoshihiro Abe (1985). Some Results Concerning Strongly Compact Cardinals. Journal of Symbolic Logic 50 (4):874-880.
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  20. Yoshihiro Abe (1984). Strongly Compact Cardinals, Elementary Embeddings and Fixed Points. Journal of Symbolic Logic 49 (3):808-812.
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