Navid Roux
Navid Roux
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Translating Formalizations of Type Theories from Intrinsic to Extrinsic Style
Systematically deriving formalizations of extrinsic type theories from corresponding formalizations of the intrinsic variant
Navid Roux
Last updated on Jul 27, 2021
Project
Slides
Full Paper
A Beginner's Guide to Logical Relations for a Logical Framework (group-internal talk)
Reviewing the theory of logical relations formulated for logical frameworks by Rabe and Sojakova (2013) and presenting one possible instantiation in the MMT+Edinburgh LF system.
Navid Roux
Last updated on Jul 27, 2021
Slides
Video
Accompanying 30-page Exposition Manuscript
Sources for Slides and Manuscript
Diagram Operators in a Logical Framework
Often meta-programming facilities that transform diagrams of formalizations adhere to a special form giving them nice meta propreties, e.g. preservation of includes (diagrammatic structure) and morphism composition.
Navid Roux
Last updated on Nov 21, 2020
Project
Slides
Video
📄 Ext. Abstract
Functorial Diagram Operators
Often meta-programming facilities that transform diagrams of formalizations adhere to a special form giving them nice meta propreties, e.g. preservation of includes (diagrammatic structure) and morphism composition.
Navid Roux
Last updated on Nov 21, 2020
Project
Slides
Video
📄 Ext. Abstract
Composition of Programming Languages (group-internal talk)
Informal talk highlighting some problems of naive composition of programming languages (e.g. SQL, HTML, and regex injections) and then introducing JetBrains MPS – a language workbench tool allowing to compose languages very easily.
Navid Roux
Last updated on Jul 27, 2021
Project
Slides
B.Sc. defense: Refactoring of Theory Graphs in Knowledge Representation Systems
Based on the foundation-independent module system MMT, I propose a general definition of behavior-preserving refactorings, and as the primary example give a method to generalize inversely along MMT morphisms (refinements).
Navid Roux
Last updated on Nov 21, 2020
Slides
📙 Full Thesis
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