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In computer science, Peter Landin's J operator is a programming construct that post-composes a lambda expression with the continuation to the current lambda-context. The resulting “function” is first-class and can be passed on to subsequent functions, where if applied it will return its result to the continuation of the function in which it was created.
Generalized first-class return
One can define the return statement as a first-class object by taking the J of the identity function. It can then be passed on to other functions and applied there to return from the function in which the “return” was created.
- By Landin
- Landin, P. J. (January 1964). "The Mechanical Evaluation of Expressions". Comput. J. 6 (4): 308–320. doi:10.1093/comjnl/6.4.308.
- Landin, P. J. (February 1965). "Correspondence between ALGOL 60 and Church's Lambda-notation: Part I". Comm. ACM. 8 (2): 89–101. doi:10.1145/363744.363749.
- Landin, P. J. (March 1965). "A correspondence between ALGOL 60 and Church's Lambda-notations: Part II". Comm. ACM. 8 (3): 158–167. doi:10.1145/363791.363804.
- Landin, P.J., “A formal description of Algol 60.” Presented at IFIP Working Conf., Baden, Sept. 1964.
- Landin, P.J., “Programming without lmperatives—an Example,” UNIVAC S.P. Research Report (March, 1965)
- Landin, P.J., “Getting Rid of Labels,” UNIVAC S.P. Research Report (July, 1965)
- Landin, P.J., “An Analysis of Assignment in Programming Languages,” UNIVAC S.P. Research Report (September, 1965)
- By others
- Thielecke, H. (December 1998). "An Introduction to Landin's "A Generalization of Jumps and Labels"" (PDF). Higher-Order and Symbolic Computation. 11 (2): 117–123. doi:10.1023/A:1010060315625.
- Danvy, O.; Millikin, K. (November 2008). Tennent, Robert, ed. "A Rational Deconstruction of Landin's SECD Machine with the J Operator". Logical Methods in Computer Science. 4 (4:12): 1–67. doi:10.2168/LMCS-4(4:12)2008.
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