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+ foreword -
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+ milestones - Version 2 + + version 2 - Background + (background - core - applications) +
- Core + + version 2 - Applications + + library (static LDDL directory)
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+ version 1 - Version 1 + (background - core)(static HELM directory) + version 1 -
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Foreword [spacer] +
Foreword [spacer]
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The formal system λδ (\lambda\delta) is a typed λ-calculus aiming to support the foundations of Mathematics that require an underlying specification language (for example the Minimal Type Theory and its predecessors).
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λδ is developed in the context of the Hypertextual Electronic Library of Mathematics as a machine-checked digital specification - that is not the formal counterpart of some previously published informal material. -
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- λδ comes in several versions listed in the following table, - which includes the major milestones: + that is not the formal counterpart of previous informal material.
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versionnamedeveloped withstartedannouncedreleaseddismissed
2 - basic_2 - - Matita 0.99.2 - April 2011July 2014Planned in 2014Not planned yet
1 - basic_1 - - Coq 7.3.1 - May 2004January 2006November 2006May 2008
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This is the System logo: crux_177.png - (revised 2012-09). + (revised 2012-09).
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+ Notice for the user of Internet Explorer. To view this site correctly, please select a font with Unicode support. For example "Lucida Sans Unicode" (it should be already installed on your system). To change the current font follow: "Tools" menu → "Internet Options" entry → "General" tab → "Fonts" button.
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Citations [spacer] +
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+ This is a list of publications citing λδ (not including our own). +
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  • + A. Asperti, W. Ricciotti, C. Sacerdoti Coen, E. Tassi: + Formal metatheory of programming languages in the Matita interactive theorem prover + (2012). In JAR 49(3), pp. 427-451. +
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  • + M.E. Maietti: + Consistency of the minimalist foundation with Church thesis and Bar Induction + (2012). Submitted article. +
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  • + W. Ricciotti: + Theoretical and implementation aspects in the mechanization of the metatheory of programming languages + (July 2011). Ph.D. Thesis in Computer Science, Technical Report UBLCS-2011-09, University of Bologna. +
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  • + C.E. Brown: + Faithful Reproductions of the Automath Landau Formalization + (2011). Typescript note. +
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  • + M.E. Maietti: + A minimalist two-level foundation for constructive mathematics + (2009). In APAL 160(3), pp. 319-354. +
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  • + V. Rahili: + First Year Report: Realisability methods of proof and semantics with application to expansion + (July 2007). Typescript note. +
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Last update: Sun, 13 Jul 2014 23:25:31 +0200
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Last update: Wed, 02 Sep 2015 17:59:06 +0200
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