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  1. Leo Corry, Moritz Epple, Orna Harari, Alexandre Métraux & Jürgen Renn (2013). Yehuda Elkana (1934–2012). Science in Context 26 (1):1-2.
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  2. Leo Corry & Tal Golan (2010). Introduction. Science in Context 23 (4):393-399.
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  3. Leo Corry & Norbert Schappacher (2010). Zionist Internationalism Through Number Theory: Edmund Landau at the Opening of the Hebrew University in 1925. Science in Context 23 (4):427-471.
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  4. Leo Corry (2008). ¸ Itegowers:Pcm.
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  5. Leo Corry (2008). The Development of the Idea of Proof. In T. Gowers (ed.), ¸ Itegowers:Pcm. Princeton University Press. 129--42.
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  6. Leo Corry, Jurgen Renn, John Stachel, Tilman Sauer & David Hilbert (2007). Including Gravitation in a Unified Theory of Physics. Boston Studies in the Philosophy of Science 250:759-1038.
     
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  7. Leo Corry (2006). Axiomatics, Empiricism, and Anschauung in Hilbert's Conception of Geometry: Between Arithmetic and General Relativity. In José Ferreirós Domínguez & Jeremy Gray (eds.), The Architecture of Modern Mathematics: Essays in History and Philosophy. Oxford University Press. 133--156.
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  8. Leo Corry (2005). Introduction: Science in Latin-American Contexts – Historical Studies. Science in Context 18 (2):173.
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  9. Leo Corry (2004). Introduction: The History of Modern Mathematics Writing and Rewriting. Science in Context 17 (1-2):1-21.
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  10. Leo Corry, Yehuda Elkana, Snait Gissis, Alexandre Métraux & Jürgen Renn (2000). Gideon Freudenthal Leaves Science in Context. Science in Context 13 (1):3.
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  11. Leo Corry (1999). From Mie's Electromagnetic Theory of Matter to Hilbert's Unified Foundations of Physics. Studies in History and Philosophy of Modern Physics 30 (2):159-183.
  12. Leo Corry (1997). The Origins of Eternal Truth in Modern Mathematics: Hilbert to Bourbaki and Beyond. Science in Context 10 (2).
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  13. Leo Corry (1993). Kuhnian Issues, Scientific Revolutions and the History of Mathematics. Studies in History and Philosophy of Science Part A 24 (1):95-117.
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  14. Leo Corry (1992). Nicolas Bourbaki and the Concept of Mathematical Structure. Synthese 92 (3):315 - 348.
    In the present article two possible meanings of the term mathematical structure are discussed: a formal and a nonformal one. It is claimed that contemporary mathematics is structural only in the nonformal sense of the term. Bourbaki's definition of structure is presented as one among several attempts to elucidate the meaning of that nonformal idea by developing a formal theory which allegedly accounts for it. It is shown that Bourbaki's concept of structure was, from a mathematical point of view, a (...)
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  15. Leo Corry (1989). Linearity and Reflexivity in the Growth of Mathematical Knowledge. Science in Context 3 (2).
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