Varsovian models II Sargsyan G, Schindler R, Schlutzenberg F (2021) Other scientific publication \| submitted / under review
Martin's Maximum++ implies Woodin's axiom (∗) Asperó, David; Schindler, Ralf (2021) In: Annals of Mathematics, 193(3), 793-835. doi:10.4007/annals.2021.193.3.3 Research article (journal) \| Peer reviewed \| Published
Mice with finitely many Woodin cardinals from optimal determinacy hypotheses Müller, Sandra; Schindler, Ralf; Woodin, W. Hugh (2020) In: Journal of Mathematical Logic, 20(Supp. 1), 1950013. doi:10.1142/s0219061319500132 Research article (journal) \| Peer reviewed \| Published
Hamel bases and well–ordering the continuum Beriashvili, Mariam; Schindler, Ralf; Wu, Liuzhen; Yu, Liang (2018) In: Proceedings of the American Mathematical Society, 146, 3565-3573. doi:10.1090/proc/14010 Research article (journal) \| Peer reviewed \| Published
Varsovian models I Sargsyan, Grigor; Schindler, Ralf (2018) In: Journal of Symbolic Logic, 83(2), 496-528. doi:10.1017/jsl.2018.5 Research article (journal) \| Peer reviewed \| Published
Harrington’s principle in higher order arithmetic Yong Cheng; Ralf Schindler (2015) In: Journal of Symbolic Logic, 80(2), 477-489. doi:10.1017/jsl.2014.31 Research article (journal) \| Peer reviewed \| Published
A criterion for coarse iterability In: , -.
{\it Die Logik der Unbestimmtheiten und Paradoxien} [book review,Synchron Wissenschaftsverlag der Autoren, Heidelberg, 2008] In: , -.
$\Pi_2$ consequences of $\ssf {BMM}+\ssf {NS}_{\omega_1}$ isprecipitous and the semiproperness of stationary set preserving forcings In: , -.
The self-iterability of L[E] In: , -. \| Peer reviewed