| R. Milner. The Polyadic -calculus: a Tutorial Technical Report, ECSLFCS -91-180, 1991 |
....of the associations among names, and P is a process inductively defined as follows. Let N be a denumerably infinite set of names (ranged over by x, y, z, then P : 0 j :P j x(y) P j y:P j xy:P j [x = y]P j P P j P jP j (y)P The prefix y, which resembles Milner s abstraction operator [Mil91], calls for an actual instantiation of the name y. It is the only novelty w.r.t. standard calculus syntax, and it acts as a formal binder for the name y. For all the rest the notions of free and the bound names of processes are defined as usual. The operational semantics of the calculus follows ....
R. Milner. The Polyadic -calculus: a Tutorial Technical Report, ECSLFCS -91-180, 1991
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