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  1. Alessandro Andretta (2012). REVIEWS-AS Kechris, B. Löwe, and JR Steel (Editors), Games, Scales, and Suslin Cardinals. The Cabal Seminar, Volume I. Bulletin of Symbolic Logic 18 (1):122.
  2. Alessandro Andretta, Keith Kearnes & Domenico Zambella (eds.) (2008). Logic Colloquium 2004: Proceedings of the Annual European Summer Meeting of the Association for Symbolic Logic, Held in Torino, Italy, July 25-31, 2004. [REVIEW] Cambridge University Press.
    Highlights of this volume from the 2004 Annual European Meeting of the Association for Symbolic Logic (ASL) include a tutorial survey of the recent highpoints of universal algebra, written by a leading expert; explorations of foundational questions; a quartet of model theory papers giving an excellent reflection of current work in model theory, from the most abstract aspect "abstract elementary classes" to issues around p-adic integration.
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  3. Alessandro Andretta, Greg Hjorth & Itay Neeman (2007). Effective Cardinals of Boldface Pointclasses. Journal of Mathematical Logic 7 (01):35-82.
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  4. Alessandro Andretta (2006). More on Wadge Determinacy. Annals of Pure and Applied Logic 144 (1):2-32.
    We show that the semi-linear ordering principle for continuous functions implies the determinacy of all Wadge and Lipschitz games.
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  5. Alessandro Andretta (2003). Equivalence Between Wadge and Lipschitz Determinacy. Annals of Pure and Applied Logic 123 (1-3):163-192.
    We prove that the determinacy of all Lipschitz games, the determinacy of all Wadge games, and the semi-linear ordering principle for Lipschitz maps are all equivalent.
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  6. Alessandro Andretta & John Steel (1997). How to Win Some Simple Iteration Games. Annals of Pure and Applied Logic 83 (2):103-164.
    We introduce two new iteration games: the game , which is a strengthening of the weak iteration game, and the game , which is somewhat stronger than but weaker than the full iteration game of length ω1. For a countable M elementarily embeddable in some Vη, with two players I and II, we can show that II wins and that I does not win.
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  7. Alessandro Andretta (1991). Building Iteration Trees. Journal of Symbolic Logic 56 (4):1369-1384.
    It is shown, assuming the existence of a Woodin cardinal δ, that every tree ordering on some limit ordinal $\lambda < \delta$ with a cofinal branch is the tree ordering of some iteration tree on V.
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  8. Alessandro Andretta (1991). Large Cardinals and Iteration Trees of Height Ω. Annals of Pure and Applied Logic 54 (1):1-15.
    In this paper we continue the line of work initiated in “Building iteration trees”. It is shown that the existence of a certain kind of iteration tree of height ω is equivalent to the existence of a cardinal δ that is Woodin with respect to functions in the next admissible.
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