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LANGUAGE OS.iso
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risc_src.lha
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sys
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combinators.t
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1989-06-30
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(herald combinators
(env tsys))
;;; Logical Connectives
;;; These should be rewritten later to offer some sense of efficiency.
;;; What we have here is extremely elegant if a bit silly. Will work for
;;; the time being...
;;;
;;; Perhaps set operations could be regular operations, with these
;;; definitions as default handlers... however this loses because, like
;;; arithmetic, they want to be unbiased with respect to particular args...
;;; sigh. Can win with negation anyway, since it is unary...
;;; Note elegance of things like (DISJOIN (.IN 0 10) (.IN 20 30)).
(DEFINE (DISJOIN . FNS)
(LAMBDA ARGLIST (ANY? (LAMBDA (FN) (APPLY FN ARGLIST)) FNS)))
(DEFINE (CONJOIN . FNS)
(LAMBDA ARGLIST (EVERY? (LAMBDA (FN) (APPLY FN ARGLIST)) FNS)))
(DEFINE (COMPLEMENT FN)
(LAMBDA ARGLIST (NOT (APPLY FN ARGLIST))))
;;; As an operation, the above would look like:
;;;
;;; (DEFINE-OPERATION (COMPLEMENT FN)
;;; (LAMBDA ARGLIST (NOT (APPLY FN ARGLIST))))
;;;
;;; (COMPOSE f g ...)
;;;
;;; Composes procedures of 1 argument. What would it mean to compose procedures
;;; of more than 1 argument? Returns a procedure which works like the
;;; composition of these. Note,
;;;
;;; ((COMPOSE x1 x2 ... xN) y) <=> (x1 (x2 ... (xN y) ...))
;;;
;;; so, for example,
;;;
;;; CADR is like (COMPOSE CAR CDR)
;;; CDDAR is like (COMPOSE CDR CDR CAR)
;;;
;;; Compiler should know about COMPOSE. We wouldn't want ((COMPOSE ...) ...)
;;; to cons a closure.
;;;
;;; Last may a procedure of more than one argument.
(DEFINE (COMPOSE . PROCS)
(COND ((NULL? PROCS) PROJ0)
((NULL? (CDR PROCS)) (CAR PROCS))
(ELSE (LET ((PRELUDE (APPLY COMPOSE (CDR PROCS)))
(FINALLY (CAR PROCS)))
(LAMBDA ARGS
(FINALLY (APPLY PRELUDE ARGS)))))))