J.H. Field. Incremental Reduction in the Lambda Calculus and Related Reduction Systems. PhD thesis, Cornell University, 1991. Home/Search Document Not in Database Summary Related Articles Check |
This paper is cited in the following contexts:
Origin Tracking for Higher-Order Term Rewriting Systems - van Deursen, Dinesh (Correct)
....Secondary origins are represented by marking functions . This work was done in the framework of the Centaur system [6] In particular, the specification language Typol [16] has been extended with subject tracking [8] Closely related to origins are residual maps , descendants , or labelings [20, 15, 21, 13], which are used to study reduction strategies. Residuals indicate which redexes survive if a particular redex is contracted. One can think of this as giving interesting parts in the initial term a particular color, and then looking how this color survives during reduction. An interesting ....
J.H. Field. Incremental Reduction in the Lambda Calculus and Related Reduction Systems. PhD thesis, Cornell University, 1991.
Origin Tracking for Higher-Order Term Rewriting Systems - van Deursen, Dinesh (1993) (1 citation) (Correct)
....by marking functions. Part of his work has been implemented in the Centaur system [BCD 89] In particular, the specification language Typol [Kah87] has been extended with subject tracking [Des88] Closely related to origins are residual maps, descendants, or labelings [L ev75, HL91, Mar91, Fie91] which are used to study reduction strategies. Residuals indicate which redexes survive if a particular redex is contracted. One can think of this as giving interesting parts in the initial term a particular color, and then looking how this color survives during reduction. An interesting ....
J.H. Field. Incremental Reduction in the Lambda Calculus and Related Reduction Systems. PhD thesis, Cornell University, 1991.
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