Created
August 27, 2019 11:04
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How Haskell's infix $ operator might look in Scheme
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(define reduce | |
(lambda (subject complete-rules rules generation-id) | |
(if (null? rules) | |
subject | |
(let* ((rule-pair (car rules)) | |
(rest-of-rules (cdr rules)) | |
(pattern (car rule-pair)) | |
(replacements (cdr rule-pair)) | |
(new-gen-id (+ generation-id 1)) | |
(new-subject (apply-rule subject pattern replacements generation-id))) | |
(if new-subject | |
(reduce new-subject complete-rules complete-rules new-gen-id) | |
(reduce subject complete-rules rest-of-rules new-gen-id)))))) | |
; ... BECOMES ... | |
(define reduce $ | |
lambda (subject complete-rules rules generation-id) $ | |
if (null? rules) | |
subject $ | |
let* ((rule-pair $ car rules) | |
(rest-of-rules $ cdr rules) | |
(pattern $ car rule-pair) | |
(replacements $ cdr rule-pair) | |
(new-gen-id $ + generation-id 1) | |
(new-subject $ apply-rule subject pattern replacements generation-id)) $ | |
if new-subject | |
(reduce new-subject complete-rules complete-rules new-gen-id) $ | |
reduce subject complete-rules rest-of-rules new-gen-id) |
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