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By D. Bolignano, D. Le Métayer, C. Loiseaux (auth.), Isabelle Attali, Thomas Jensen (eds.)
This e-book constitutes the completely refereed post-proceedings of the 1st overseas Java Card Workshop held in Cannes, France, in September 2000. The eleven revised complete papers provided have been conscientiously reviewed and chosen for inclusion within the booklet including one invited paper. All present theoretical and application-oriented elements of clever card defense in line with Java Card language courses are addressed.
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We compute (11/2) + 1 = 6 and look in the 6th element of array 46 R. D. Nguyen Fig. 5. Stack representation of Λ of all labelled sequents in the deduction tree forL. There we find its parent label 2, which is even. We therefore know that it is a backward label, hence the arrow points away from node 2, and we must look in the array backL. We compute (2/2) = 1 and look in the 1st element of backL to find its parent label 0. Since 0 is the base label we have constructed the whole label 0. 2 . 11 from just 11.
Loyalty Purse System logFull AskForTransaction lookupAID throwIt getAppletShareableInterfaceObject getTransaction isThereTransaction getTransaction processTransaction getPoints getIdlenght throwIt GetIdl,getType credit getReste Fig. 4. Logfull call graph The Call Graph We build an SMV model for each call graph that includes an access to a method of a shareable interface. The previous figure shows the call graph of the logfull method. The purse calls this method through the Loyalty shareable interface.
I←10 . This simplifies to 10 = 10 and can applied. The result is (i = 10) thus be shown to be valid. After the lemma (2) has been proved by induction, it can be used to prove the original proof obligation (1). First, we use a quantifier rule to instantiate n with 10 − i. The result is . i←10−(10−i) (0 ≤ 10 − i ∧ 10 − i ≤ 10) → ( pwhile i = 10) which can be simplified to . i←i (0 ≤ i ∧ i ≤ 10) → ( pwhile i = 10) (10) And, since (10) is derivable, the original proof obligation (1) is derivable as well, because the trivial update i ← i can be omitted.