AK
Asaf Karagila
math.LOmath.FAAxiom of ChoiceElementary embeddingsmath.OAMeasurable cardinalsSilver criterionSymmetric extensions
On Valency
published · living versionsW_a5ay5y7f·v1 · currentpublished
W_9yjq6bym·v1published
Preprints & journals
29 papers in the corpus · 2012–2026Short proof that Vopěnka's Principle is symmetrically stable2610.24570v1 · Asaf Karagila2026 · 0 citationsarXivon Valency
Comments on Choiceless Chain Conditions2608.26230v1 · Constance Bromham, Asaf Karagila2026 · 0 citationsarXiv
Towards a theory of symmetric extensions2602.17338v1 · Asaf Karagila, Jonathan Schilhan2026 · 0 citationsarXiv
Small measurable cardinals.42006118 · Hayut, Yair, Karagila, Asaf2026 · 0 citationsArchive for mathematical logic. 2026;65(4):465-475
Intermediate models and Kinna--Wagner Principles2409.07352v3 · Asaf Karagila, Jonathan Schilhan2024 · 0 citationsProc. Amer. Math. Soc. 154 (2026), 393-403
The first measurable can be the first inaccessible cardinal2401.02757v2 · Moti Gitik, Yair Hayut, Asaf Karagila2024 · 0 citationsarXiv
Critical embeddings2401.02951v2 · Asaf Karagila, Jiachen Yuan2024 · 0 citationsarXiv
Which Pairs of Cardinals Can Be Hartogs and Lindenbaum Numbers of a Set?2309.11409v2 · Asaf Karagila, Calliope Ryan-Smith2023 · 3 citationsFund. Math. 267 (2024), no. 3, 231--241
Hilbert Spaces Without Countable AC2304.09602v3 · Bruce Blackadar, Ilijas Farah, Asaf Karagila2023 · 0 citationsarXiv
Geometric condition for Dependent Choice2212.10261v3 · Asaf Karagila, Jonathan Schilhan2022 · 0 citationsActa Math. Hungar.172(2024), no.1, 34-41
Sequential and distributive forcings without choice2112.14103v2 · Asaf Karagila, Jonathan Schilhan2021 · 2 citationsCanad. Math. Bull. 66 (2023) no. 3, pp, 868--880
Choiceless Chain Conditions2106.03561v2 · Asaf Karagila, Noah Schweber2021 · 1 citationEuropean Journal of Mathematics vol. 8, pp. 393-410 (2022)
Zornian Functional Analysis or: How I Learned to Stop Worrying and Love the Axiom of Choice2010.15632v1 · Asaf Karagila2020 · 0 citationsarXiv
Approaching a Bristol model2006.04514v3 · Asaf Karagila2020 · 1 citationBull. Symb. Log. 32 (2026), no. 1, 1--46
Methods in Higher Forcing Axioms (Workshop Notes)1912.02123v1 · David Asper'o, Asaf Karagila2019 · 0 citationsarXiv
Iterated failures of choice1911.09285v3 · Asaf Karagila2019 · 0 citationsarXiv
Realizing realizability results with classical constructions1905.08202v3 · Asaf Karagila2019 · 3 citationsBull. symb. log 25 (2019) 429-445
Kelley-Morse set theory does not prove the class Fodor principle1904.04190v2 · Victoria Gitman, Joel David Hamkins, Asaf Karagila2019 · 5 citationsFund. Math. 254 (2021), no. 2, 133-154
The Morris model1811.10977v3 · Asaf Karagila2018 · 1 citationProc. Amer. Math. Soc. 148 (2020), no. 3, 1311--1323
Preserving Dependent Choice1810.11301v3 · Asaf Karagila2018 · 10 citationsBulletin Polish Acad. Sci. Math. 67 (2019), 19-29
Dependent Choice, Properness, and Generic Absoluteness1806.04077v2 · David Asper'o, Asaf Karagila2018 · 7 citationsThe Review of Symbolic Logic 14 (2021) 225-249
Critical Cardinals1805.02533v2 · Yair Hayut, Asaf Karagila2018 · 3 citationsIsrael J. Math. 236 (2020) no. 1, 449--472
Spectra of uniformity1709.04824v3 · Yair Hayut, Asaf Karagila2017 · 3 citationsComment. Math. Univ. Carolin. 60 (2019), no. 2, 285--298
The Bristol Model: an abyss called a Cohen real1704.06939v4 · Asaf Karagila2017 · 20 citationsJ. Math. Log. 18 (2018), no. 2, 1850008, 37 pp
Fodor's lemma can fail everywhere1610.03985v3 · Asaf Karagila2016 · 6 citationsActa Math. Hungar. (2018) 154: 231
Iterating Symmetric Extensions1606.06718v4 · Asaf Karagila2016 · 17 citationsJ. symb. log. 84 (2019) 123-159
Restrictions on Forcings That Change Cofinalities1502.02165v2 · Yair Hayut, Asaf Karagila2015 · 5 citationsArch. Math. Logic (2016) 55: 373
Absolutely Choiceless Proofs1402.3048v2 · Asaf Karagila2014 · 0 citationsarXiv
Embedding Orders Into Cardinals With 1212.4396v4 · Asaf Karagila2012 · 13 citationsFund. Math. 226 (2014), 143-156
Career total: 34 works. 29 are in this corpus.
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