Hyper Separation Logic extends separation logic and Hyper Hoare Logic with a hyper separating conjunction to support arbitrary quantifier alternation for hyperproperties over heap programs, with a soundness proof in Isabelle/HOL.
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APPL is a sound, relatively complete abstract program logic that subsumes Hoare, incorrectness, and hyperproperty logics via lattice semantics and a non-idempotent monoidal operator for nondeterminism.
A type system with types over normal forms and a decidable complement operator via subtyping is sound and complete, deriving refutation principles to certify incorrectness in functional programs.
citing papers explorer
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Hyper Separation Logic (extended version)
Hyper Separation Logic extends separation logic and Hyper Hoare Logic with a hyper separating conjunction to support arbitrary quantifier alternation for hyperproperties over heap programs, with a soundness proof in Isabelle/HOL.
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A Program Logic for Abstract (Hyper)Properties
APPL is a sound, relatively complete abstract program logic that subsumes Hoare, incorrectness, and hyperproperty logics via lattice semantics and a non-idempotent monoidal operator for nondeterminism.
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A Complementary Approach to Incorrectness Typing
A type system with types over normal forms and a decidable complement operator via subtyping is sound and complete, deriving refutation principles to certify incorrectness in functional programs.