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Journal Articles
- 2024
[j89]Arthur W. Apter
:
Indestructibility and the linearity of the Mitchell ordering. Arch. Math. Log. 63(3-4): 473-482 (2024)- [j88]Arthur W. Apter:
Strong compactness, square, GCH, and Woodin Cardinals. J. Symb. Log. 89(3): 1180-1188 (2024) - 2022
- [j87]Arthur W. Apter:
Indestructibility when the First two Measurable Cardinals are strongly Compact. J. Symb. Log. 87(1): 214-227 (2022) - [j86]Arthur W. Apter:
Controlling the number of normal measures at successor cardinals. Math. Log. Q. 68(3): 304-309 (2022) - 2021
- [j85]Arthur W. Apter, Shoshana Friedman, Gunter Fuchs:
More on HOD-supercompactness. Ann. Pure Appl. Log. 172(3): 102901 (2021) - [j84]Arthur W. Apter, Stamatis Dimopoulos, Toshimichi Usuba:
Strongly compact cardinals and the continuum function. Ann. Pure Appl. Log. 172(9): 103013 (2021) - 2020
- [j83]Arthur W. Apter:
On weak square, approachability, the tree property, and failures of SCH in a choiceless context. Math. Log. Q. 66(1): 115-120 (2020) - 2019
- [j82]Arthur W. Apter, James Cummings:
Normal Measures on a Tall cardinal. J. Symb. Log. 84(1): 178-204 (2019) - 2017
- [j81]Arthur W. Apter:
On the consistency strength of level by level inequivalence. Arch. Math. Log. 56(7-8): 715-723 (2017) - [j80]Arthur W. Apter:
Precisely controlling level by level behavior. Math. Log. Q. 63(1-2): 77-84 (2017) - 2016
- [j79]Arthur W. Apter:
Indestructibility and destructible measurable cardinals. Arch. Math. Log. 55(1-2): 3-18 (2016) - [j78]Arthur W. Apter:
A note on tall cardinals and level by level equivalence. Math. Log. Q. 62(1-2): 128-132 (2016) - [j77]Arthur W. Apter, Ioanna M. Dimitriou, Peter Koepke:
All uncountable cardinals in the Gitik model are almost Ramsey and carry Rowbottom filters. Math. Log. Q. 62(3): 225-231 (2016) - 2015
- [j76]Arthur W. Apter:
A universal indestructibility theorem compatible with level by level equivalence. Arch. Math. Log. 54(3-4): 463-470 (2015) - 2014
- [j75]Arthur W. Apter, Ioanna M. Dimitriou, Peter Koepke:
The first measurable cardinal can be the first uncountable regular cardinal at any successor height. Math. Log. Q. 60(6): 471-486 (2014) - [j74]Arthur W. Apter:
Inaccessible Cardinals, Failures of GCH, and Level-by-Level Equivalence. Notre Dame J. Formal Log. 55(4): 431-444 (2014) - 2013
- [j73]Arthur W. Apter:
Indestructible strong compactness and level by level inequivalence. Math. Log. Q. 59(4-5): 371-377 (2013) - [j72]Arthur W. Apter, Brent Cody:
Consecutive Singular Cardinals and the Continuum Function. Notre Dame J. Formal Log. 54(2): 125-136 (2013) - 2012
- [j71]Arthur W. Apter, Victoria Gitman, Joel David Hamkins:
Inner models with large cardinal features usually obtained by forcing. Arch. Math. Log. 51(3-4): 257-283 (2012) - [j70]Arthur W. Apter:
On some questions concerning strong compactness. Arch. Math. Log. 51(7-8): 819-829 (2012) - [j69]Arthur W. Apter, Moti Gitik, Grigor Sargsyan:
Indestructible strong compactness but not supercompactness. Ann. Pure Appl. Log. 163(9): 1237-1242 (2012) - [j68]Arthur W. Apter:
Indestructibility, measurability, and degrees of supercompactness. Math. Log. Q. 58(1-2): 75-82 (2012) - 2011
- [j67]Arthur W. Apter:
A remark on the tree property in a choiceless context. Arch. Math. Log. 50(5-6): 585-590 (2011) - [j66]Arthur W. Apter:
Level by level inequivalence beyond measurability. Arch. Math. Log. 50(7-8): 707-712 (2011) - [j65]Arthur W. Apter:
Indestructibility, HOD, and the Ground Axiom. Math. Log. Q. 57(3): 261-265 (2011) - [j64]Arthur W. Apter, Shoshana Friedman:
Coding into HOD via normal measures with some applications. Math. Log. Q. 57(4): 366-372 (2011) - 2010
- [j63]Arthur W. Apter:
Indestructibility, instances of strong compactness, and level by level inequivalence. Arch. Math. Log. 49(7-8): 725-741 (2010) - [j62]Arthur W. Apter, Grigor Sargsyan:
An equiconsistency for universal indestructibility. J. Symb. Log. 75(1): 314-322 (2010) - [j61]Arthur W. Apter, Peter Koepke:
The consistency strength of choiceless failures of SCH. J. Symb. Log. 75(3): 1066-1080 (2010) - [j60]Arthur W. Apter:
Tallness and level by level equivalence and inequivalence. Math. Log. Q. 56(1): 4-12 (2010) - [j59]Arthur W. Apter:
How many normal measures can Alef. Math. Log. Q. 56(2): 164-170 (2010) - 2009
- [j58]Arthur W. Apter:
Indestructibility and stationary reflection. Math. Log. Q. 55(3): 228-236 (2009) - [j57]Arthur W. Apter:
Indestructibility under adding Cohen subsets and level by level equivalence. Math. Log. Q. 55(3): 271-279 (2009) - 2008
- [j56]Arthur W. Apter, James Cummings:
An L-like model containing very large cardinals. Arch. Math. Log. 47(1): 65-78 (2008) - [j55]Arthur W. Apter:
Indestructibility and measurable cardinals with few and many measures. Arch. Math. Log. 47(2): 101-110 (2008) - [j54]Arthur W. Apter, Grigor Sargsyan:
Universal indestructibility for degrees of supercompactness and strongly compact cardinals. Arch. Math. Log. 47(2): 133-142 (2008) - [j53]Arthur W. Apter, Peter Koepke:
Making all cardinals almost Ramsey. Arch. Math. Log. 47(7-8): 769-783 (2008) - [j52]Arthur W. Apter:
Reducing the consistency strength of an indestructibility theorem. Math. Log. Q. 54(3): 288-293 (2008) - 2007
- [j51]Arthur W. Apter:
Supercompactness and level by level equivalence are compatible with indestructibility for strong compactness. Arch. Math. Log. 46(3-4): 155-163 (2007) - [j50]Arthur W. Apter:
Indestructibility and level by level equivalence and inequivalence. Math. Log. Q. 53(1): 78-85 (2007) - 2006
- [j49]Arthur W. Apter, Grigor Sargsyan:
Identity crises and strong compactness III: Woodin cardinals. Arch. Math. Log. 45(3): 307-322 (2006) - [j48]Arthur W. Apter, Peter Koepke:
The Consistency Strength of Àw and Àw1 Being Rowbottom Cardinals Without the Axiom of Choice. Arch. Math. Log. 45(6): 721-737 (2006) - [j47]Arthur W. Apter:
Failures of SCH and Level by Level Equivalence. Arch. Math. Log. 45(7): 831-838 (2006) - [j46]Arthur W. Apter:
The least strongly compact can be the least strong and indestructible. Ann. Pure Appl. Log. 144(1-3): 33-42 (2006) - [j45]Arthur W. Apter:
Supercompactness and measurable limits of strong cardinals II: Applications to level by level equivalence. Math. Log. Q. 52(5): 457-463 (2006) - 2005
- [j44]Arthur W. Apter:
Diamond, square, and level by level equivalence. Arch. Math. Log. 44(3): 387-395 (2005) - [j43]Arthur W. Apter:
On a problem of Foreman and Magidor. Arch. Math. Log. 44(4): 493-498 (2005) - [j42]Arthur W. Apter:
Removing Laver functions from supercompactness arguments. Math. Log. Q. 51(2): 154-156 (2005) - [j41]Arthur W. Apter:
An Easton theorem for level by level equivalence. Math. Log. Q. 51(3): 247-253 (2005) - [j40]Arthur W. Apter:
Universal partial indestructibility and strong compactness. Math. Log. Q. 51(5): 524-531 (2005) - 2004
- [j39]Arthur W. Apter, Grigor Sargsyan:
Jonsson-like partition relations and j: V -> V. J. Symb. Log. 69(4): 1267-1281 (2004) - [j38]Arthur W. Apter:
Level by level equivalence and strong compactness. Math. Log. Q. 50(1): 51-64 (2004) - 2003
- [j37]Arthur W. Apter:
Some remarks on indestructibility and Hamkins' lottery preparation. Arch. Math. Log. 42(8): 717-735 (2003) - [j36]Arthur W. Apter, Joel David Hamkins:
Exactly controlling the non-supercompact strongly compact cardinals. J. Symb. Log. 68(2): 669-688 (2003) - [j35]Arthur W. Apter:
Characterizing strong compactness via strongness. Math. Log. Q. 49(4): 375-384 (2003) - [j34]Arthur W. Apter:
Failures of GCH and the level by level equivalence between strong compactness and supercompactness. Math. Log. Q. 49(6): 587-597 (2003) - 2002
- [j33]Arthur W. Apter:
Aspects of strong compactness, measurability, and indestructibility. Arch. Math. Log. 41(8): 705-719 (2002) - [j32]Arthur W. Apter, Joel David Hamkins:
Indestructibility and The Level-By-Level Agreement Between Strong Compactness and Supercompactness. J. Symb. Log. 67(2): 820-840 (2002) - [j31]Arthur W. Apter, James Cummings:
Blowing up The Power Set of The Least Measurable. J. Symb. Log. 67(3): 915-923 (2002) - [j30]Arthur W. Apter:
Strong Cardinals can be Fully Laver Indestructible. Math. Log. Q. 48(4): 499-507 (2002) - 2001
- [j29]Arthur W. Apter, James Cummings:
Identity crises and strong compactness. Arch. Math. Log. 40(1): 25-38 (2001) - [j28]Arthur W. Apter, Mirna Dzamonja:
Some remarks on a question of D. H. Fremlin regarding epsilon-density. Arch. Math. Log. 40(7): 531-540 (2001) - [j27]Arthur W. Apter:
Supercompactness and Measurable Limits of Strong Cardinals. J. Symb. Log. 66(2): 629-639 (2001) - [j26]Arthur W. Apter:
Some Structural Results Concerning Supercompact Cardinals. J. Symb. Log. 66(4): 1919-1927 (2001) - [j25]Arthur W. Apter:
Some Remarks on Normal Measures and Measurable Cardinals. Math. Log. Q. 47(1): 35-44 (2001) - [j24]Arthur W. Apter, Joel David Hamkins:
Indestructible Weakly Compact Cardinals and the Necessity of Supercompactness for Certain Proof Schemata. Math. Log. Q. 47(4): 563-571 (2001) - 2000
- [j23]Arthur W. Apter:
A new proof of a theorem of Magidor. Arch. Math. Log. 39(3): 209-211 (2000) - [j22]Arthur W. Apter:
On a problem of Woodin. Arch. Math. Log. 39(4): 253-259 (2000) - [j21]Arthur W. Apter, James Cummings:
A Global Version of a Theorem of Ben-David and Magidor. Ann. Pure Appl. Log. 102(3): 199-222 (2000) - [j20]Arthur W. Apter, James Cummings:
Identity Crises, Strong Compactness. J. Symb. Log. 65(4): 1895-1910 (2000) - [j19]Arthur W. Apter:
Strong Compactness and a Global Version of a Theorem of Ben-David and Magidor. Math. Log. Q. 46(4): 453-459 (2000) - 1999
- [j18]Arthur W. Apter:
On Measurable Limits of Compact Cardinals. J. Symb. Log. 64(4): 1675-1688 (1999) - [j17]Arthur W. Apter:
Forcing the Least Measurable to Violate GCH. Math. Log. Q. 45: 551-560 (1999) - [j16]Arthur W. Apter:
On the Consistency Strength of Two Choiceless Cardinal Patterns. Notre Dame J. Formal Log. 40(3): 341-345 (1999) - 1998
- [j15]Arthur W. Apter:
Laver Indestructability and the Class of Compact Ordinals. J. Symb. Log. 63(1): 149-157 (1998) - [j14]Arthur W. Apter, Moti Gitik:
The Least Measurable Can Be Strongly Compact and Indestructible. J. Symb. Log. 63(4): 1404-1412 (1998) - 1997
- [j13]Arthur W. Apter:
Patterns of Compact Cardinals. Ann. Pure Appl. Log. 89(2-3): 101-115 (1997) - [j12]Arthur W. Apter:
More on the Least Strongly Compact Cardinal. Math. Log. Q. 43: 427-430 (1997) - 1996
- [j11]Arthur W. Apter:
AD and Patterns of Singular Cardinals below Theta. J. Symb. Log. 61(1): 225-235 (1996) - [j10]Arthur W. Apter:
A Cardinal Pattern Inspired by AD. Math. Log. Q. 42: 211-218 (1996) - 1995
- [j9]Arthur W. Apter, Menachem Magidor:
Instances of Dependent Choice and the Measurability of alephomega + 1. Ann. Pure Appl. Log. 74(3): 203-219 (1995) - 1992
- [j8]Arthur W. Apter:
Some new upper bounds in consistency strength for certain choiceless large cardinal patterns. Arch. Math. Log. 31(3): 201-205 (1992) - 1990
- [j7]Arthur W. Apter:
Successors of Singular Cardinals and Measurability Revisited. J. Symb. Log. 55(2): 492-501 (1990) - 1989
- [j6]Arthur W. Apter, Carlos DiPrisco, James M. Henle, William S. Zwicker:
Filter Spaces: Toward a Unified Theory of Large Cardinals and Embedding Axioms. Ann. Pure Appl. Log. 41(2): 93-106 (1989) - 1986
- [j5]Arthur W. Apter, James M. Henle:
Large Cardinal Structures Below alefomega. J. Symb. Log. 51(3): 591-603 (1986) - 1985
- [j4]Arthur W. Apter:
An AD-Like Model. J. Symb. Log. 50(2): 531-543 (1985) - 1983
- [j3]Arthur W. Apter:
Some results on consecutive large cardinals. Ann. Pure Appl. Log. 25(1): 1-17 (1983) - 1981
- [j2]Arthur W. Apter:
Changing Cofinalities and Infinite Exponents. J. Symb. Log. 46(1): 89-95 (1981) - [j1]Arthur W. Apter:
Measurability and Degrees of Strong Compactness. J. Symb. Log. 46(2): 249-254 (1981)
Coauthor Index
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