Test(Πs Sample Clauses

Test(Πs. Oracle Πs which is fresh, as a challenger, randomly chooses b ∈ {0, 1} and responds i,x x,j with the session key, if b = 0, or a random sample from the distribution of the session key otherwise. After this point the adversary can continue querying the oracles except that it cannot reveal the test i,j oracle Πs or its partner Πt (if it exists), and it cannot corrupt party j. Finally the adversary outputs j,i a guess b′ for b. If b′ = b, we say that the adversary wins. The adversary’s advantage is defined as AdvE
Sample 1
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Test(Πs. ). Oracle Πs which is fresh, so knows its partner j, as a challenger, i,j randomly chooses b ∈ {0, 1} and responds with σs , if b = 0; otherwise i,∗ it returns a random sample generated according to the distribution of the i,j session secret σs . If the adversary guesses the correct b, we say that it wins. the adversary’s advantage is defined as AdvantageE(k) = max{0, Pr[E wins] − 1 }. We use the session ID, which can be the concatenation of the messages in i,j a session (see [9]), to define matching conversations, i.e. two oracles Πs and Π
Sample 1
Test(Πs. Oracle Πs which is fresh, as a challenger, randomly chooses b ∈ {0, 1} and responds with the session key, if b = 0, or a random sample from the distribution of the session key otherwise. After this point the adversary can continue querying the oracles except that it cannot reveal the test
Sample 1

Related to Test(Πs

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