The Set-theoretic Multiverse : A Natural Context for Set Theory( Mathematical Logic and Its Applications)
作者： Joel DAVID HAMKINS
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ceek.jp参考文章(7)
Joel David Hamkins, Some Second Order Set Theory Logic and Its Applications. pp. 36- 50 ,(2008) , 10.1007/978-3-540-92701-3_3
Richard Laver, Certain very large cardinals are not created in small forcing extensions Annals of Pure and Applied Logic. ,vol. 149, pp. 1- 6 ,(2007) , 10.1016/J.APAL.2007.07.002
Joel David Hamkins, Jonas Reitz, W. Hugh Woodin, THE GROUND AXIOM IS CONSISTENT WITH V ≠ HOD Proceedings of the American Mathematical Society. ,vol. 136, pp. 2943- 2949 ,(2008) , 10.1090/S0002-9939-08-09285-X
Joel David Hamkins, Benedikt Löwe, The modal logic of forcing Transactions of the American Mathematical Society. ,vol. 360, pp. 1793- 1817 ,(2007) , 10.1090/S0002-9947-07-04297-3
Jonas Reitz, The ground axiom Journal of Symbolic Logic. ,vol. 72, pp. 1299- 1317 ,(2007) , 10.2178/JSL/1203350787
Joel David Hamkins, A simple maximality principle Journal of Symbolic Logic. ,vol. 68, pp. 527- 550 ,(2003) , 10.2178/JSL/1052669062
Joel David Hamkins, Extensions with the approximation and cover properties have no new large cardinals Fundamenta Mathematicae. ,vol. 180, pp. 257- 277 ,(2003) , 10.4064/FM180-3-4