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  1. The self-iterability of L[E].Ralf Schindler & John Steel - 2009 - Journal of Symbolic Logic 74 (3):751-779.
    Let L[E] be an iterable tame extender model. We analyze to which extent L[E] knows fragments of its own iteration strategy. Specifically, we prove that inside L[E], for every cardinal K which is not a limit of Woodin cardinals there is some cutpoint t K > a>ω1 are cardinals, then ◊$_{K.\lambda }^* $ holds true, and if in addition λ is regular, then ◊$_{K.\lambda }^* $ holds true.
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  • λ-structures and s-structures: Translating the models.Gunter Fuchs - 2011 - Annals of Pure and Applied Logic 162 (4):257-317.
    I develop a translation procedure between λ-structures, which correspond to premice in the Friedman–Jensen indexing convention on the one hand and s-structures, which are essentially the same as premice in the Mitchell–Steel indexing scheme.
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  • A classification of jump operator.John R. Steel - 1982 - Journal of Symbolic Logic 47 (2):347-358.
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  • Deconstructing inner model theory.Ralf-Dieter Schindler, John Steel & Martin Zeman - 2002 - Journal of Symbolic Logic 67 (2):721-736.
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  • The mouse set conjecture for sets of reals.Grigor Sargsyan & John Steel - 2015 - Journal of Symbolic Logic 80 (2):671-683.
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  • Descriptive inner model theory.Grigor Sargsyan - 2013 - Bulletin of Symbolic Logic 19 (1):1-55.
    The purpose of this paper is to outline some recent progress in descriptive inner model theory, a branch of set theory which studies descriptive set theoretic and inner model theoretic objects using tools from both areas. There are several interlaced problems that lie on the border of these two areas of set theory, but one that has been rather central for almost two decades is the conjecture known as the Mouse Set Conjecture. One particular motivation for resolving MSC is that (...)
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  • Inner Models and Large Cardinals.Martin Zeman - 2003 - Bulletin of Symbolic Logic 9 (2):234-235.
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