Ondrej Kuncar

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Quotients, subtypes, and other forms of type abstraction are ubiquitous in formal reasoning with higher-order logic. Typically, users want to build a library of operations and theorems about an abstract type, but they want to write definitions and proofs in terms of a more concrete representation type, or " raw " type. Earlier work on the Isabelle Quotient(More)
The paper shows how the code generator of Isabelle/HOL supports data refinement, i.e., providing efficient code for operations on abstract types, e.g., sets or numbers. This allows all tools that employ code generation, e.g., Quickcheck or proof by evaluation, to compute with these abstract types. At the core is an extension of the code generator to deal(More)
Overloaded constant definitions are an important feature of the proof assistant Isabelle because they allow us to provide Haskell-like type classes to our users. There has been an ongoing question as to under which conditions we can practically guarantee that overloading is a safe theory extension, i.e., preserves consistency or is conservative. The natural(More)
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