Download A List of Successes That Can Change the World: Essays by Sam Lindley, Conor McBride, Phil Trinder, Don Sannella PDF

By Sam Lindley, Conor McBride, Phil Trinder, Don Sannella

This quantity is released in Honor of Philip Wadler at the get together of his sixtieth birthday, and the gathering of papers shape a Festschrift for him. The contributions are made by way of the various many that comprehend Phil and feature been encouraged via him. The study papers integrated right here characterize a number of the components during which Phil has been lively, and the editors thank their colleagues for agreeing to give a contribution to this Festschrift. we strive to summarize Phil Wadler's clinical achievements. additionally, we describe the non-public type and exuberance that Phil has dropped at the subject.

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Extra info for A List of Successes That Can Change the World: Essays Dedicated to Philip Wadler on the Occasion of His 60th Birthday

Sample text

Right. The equivalence relation ♦ ≡s is the least equivalence relation containing . One important consideration emphasised by Johnson and Rosebrugh is the need to avoid making all compatible spans equivalent to the “trivial” span B ]M . get · c = id . We chose instead to require h to be a full lens. get · c = id , that is, the (CreateGet) law. We have defined span equivalence as the reflexive, symmetric, transitive closure of . Interestingly, even though span equivalence allows for an arbitrary sequence of (pure) lenses between the respective state spaces, it suffices to consider only spans of lenses.

32–55, 2016. 1007/978-3-319-30936-1 2 Conflation Confers Concurrency 33 Simply-typed λ-calculus has a propositions as types interpretation as intuitionistic logic, but has limited expressiveness. By adding a fix point operator it becomes Turing-complete. Similarly, Caires and Pfenning’s calculus has a propositions as types interpretation as intuitionistic linear logic. Is there a feature, analogous to the fix point operator, that we can add to Caires and Pfenning’s calculus in order to recover the full power of π-calculus?

Wadler Festschrift, LNCS 9600, pp. 32–55, 2016. 1007/978-3-319-30936-1 2 Conflation Confers Concurrency 33 Simply-typed λ-calculus has a propositions as types interpretation as intuitionistic logic, but has limited expressiveness. By adding a fix point operator it becomes Turing-complete. Similarly, Caires and Pfenning’s calculus has a propositions as types interpretation as intuitionistic linear logic. Is there a feature, analogous to the fix point operator, that we can add to Caires and Pfenning’s calculus in order to recover the full power of π-calculus?

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