Automated Reasoning for Security Protocol Analysis and by Flemming Nielson, Han Gao (auth.), Alessandro Armando, Gavin

By Flemming Nielson, Han Gao (auth.), Alessandro Armando, Gavin Lowe (eds.)

This publication constitutes the lawsuits of the Joint Workshop on computerized Reasoning for safeguard Protocol research and matters within the conception of safeguard held in Paphos, Cyprus, in March 2010.

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E. services offering similar functionalities). Clients contact the travel agency providing a credit card number for payments and receive back a receipt. Every instance of the travel agency books exactly one room and one flight. The responsibility of doing an actual reservation is delegated to booking services. Each booking service receives a card number and uses it for paying a reservation. Payment services are in charge for authorising a purchase. A payment service charges the needed amount on the credit card (possibly after checking some credentials of the card number), and returns TRUE.

Calzavara, and D. Macedonio Table 2. Types and environments formation (Good Type) Γ;Δ , τ consistent, fn(τ ) ∪ fv (τ ) ⊆ dom(Γ ) ∪ dom(Δ) Γ;Δ (Empty) ∅; ∅ (Type) Γ ; Δ T, τ (Effect) u∈ / dom(Γ ) Γ, u : T ; Δ Γ;Δ ˜ E, u∈ / dom(Δ) ˜ Γ ; Δ, u : E same role as in [1]: values with this type must be protected as secrets, but cannot be used as secrets, because they might in fact be public. As to effects, their purpose is to encode time-dependent information about values: as such, unlike types, they are not invariant through reduction.

Assume Γ ; Δ any secret. M . Then M does not leak The proof of this proposition follows directly by an inspection of the typing rules. By Theorem 3, we then know that well-typed networks do not leak their secrets at any step of computation. Indeed, as we show next, the type system provides stronger secrecy guarantees, in that it prevents any (possibly) implicit or indirect flow of secret information. As in [1] we formalize strong secrecy in terms of behavioral equivalence, which in turn we define based on the bisimilarity α → M we relation that results from our LTS semantics.

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