6800 programming for logic design by Adam Osborne PDF

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So we decide off-line always to unfold and only keep the then branch. Moreover, the f a p 4 call has the same call pattern as the original call to funnyapp, so we also rename it as f a p l . This yields the second code fragment: :- {grud(L2)} fap3(L1,L2,R) {grnd(L2)}. fap3([] ,X,X). fap3([XIUJ,V,[X[W]) :- {grnd(V)} fapl(V,U,W) {grnd(V)} Applying the specialiser on these two code fragments for a query lap1 ( [ a , b ] , L ,R) gives the same specialised code as in Example 1. However, this time, no calls to u n f o l d f u n n y a p p have to be evaluated during specialisation.

Let (x, y) -- z in [x is y] E(0) distinguishes them. Thus, this example illustrates that two ciphertexts that cannot be decrypted can still be compared, and justifies part of the definition of framed bisimulation. Example 3 As a further variant, we study an example with nested encryption. ~(K1). Each of these processes creates two keys K 1 a n d / ( 2 , sends a ciphertext, and then reveals K1. Anyone who receives K1 can partially decrypt the ciphertext. c - ({c, n, kl}, {({M2}k2, {N2}k2)}) F- ~(kl) S ~(kl> for all names kl, k2 with kl # k2 and {kl, k2} N {c, n} = 0 - ({c,n, kl},{({M2}k2,{N2}k2)}) ~- OS 0 for all names kl, k2 with kl # k2 and {kl, k2} N {c, n} = 0 Note how, between the first and the second clauses, the frame has been enlarged with kl, although the processes considered in the second clause have not yet sent kl; this simplifies the construction of S and is permitted by the definitions of Section 3.

G. t, the norm in the program point following a test ground(X)). It is likely that small extensions to these tools will suffice to apply t h e m successfully in proving termination of the unfolding ~, at least when the unfolding conditions are based on rigidity tests with respect to the norms used by those termination analysis tools. A more interesting approach for the local control problem is to automatically generate unfolding conditions by program analysis. " 7 After a small extension by its author, the system of [22] could handle small examples.

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6800 programming for logic design by Adam Osborne


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