Literate programming in Forth by Knaggs P.

By Knaggs P.

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Term graphs opx,y (with op ∈ {in, out}), νx , c and go. ◦ o x x /◦o x x /◦ p /• s / Fig. 4. Term graphs newx , idx , 0x , 0p and 0s . Now, for a set Γ of names, let us denote idΓ and newΓ as shorthands for o∈Γ ido and o∈Γ newo , respectively: They are well-defined, since the ⊗ operator is associative. Finally, the encoding of processes into term graphs, mapping each finite process into a graph expression, is introduced in the definition below. 44 F. Gadducci Definition 7 (encoding for processes). Let P be a process, and let Γ be a set of names, such that fn(P ) ⊆ Γ .

Victor: The Fusion Calculus: Expressiveness and Symmetry in Mobile Processes. LICS ’98 (IEEE Computer Society, 1998) 176–185. 16. J. Parrow and B. Victor: The Tau-Laws of Fusion. CONCUR ’98, Lecture Notes in Computer Science 1466 (Springer, 1998) 99–114. 17. B. Victor and J. Parrow: Concurrent Constraints in the Fusion Calculus. ICALP ’98, Lecture Notes in Computer Science 1443 (Springer, 1998) 455–469. fr Abstract. In prior work, Fournet et al. proposed an extension of the join calculus with class-based inheritance, aiming to provide a precise semantics for concurrent objects.

All rules are simplified thanks to the disappearance of the explicit abstract labels component in class types. The bizarre Sub rule is not needed any more, as discussed in Sec. 3. Our precise correlated labels set is introduced in the rule Reaction, using the external definition col(J), Expressive Synchronization Types for Inheritance in the Join Calculus 33 The rules for typing selective refinement undergo significant changes. In match C with S end, the typing of class C and the typing of refinement sequence S were combined in [9] but are now independent.

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