193 lines
4.3 KiB
Scheme
193 lines
4.3 KiB
Scheme
; Copyright (c) 1993, 1994 Richard Kelsey and Jonathan Rees. See file COPYING.
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(define (concatenate-symbol . stuff)
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(string->symbol
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(apply string-append
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(map (lambda (x)
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(cond ((string? x) x)
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((symbol? x) (symbol->string x))
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((number? x) (number->string x))
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(else
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(error "cannot coerce ~S to a string" x))))
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stuff))))
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(define (error format-string . args)
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((structure-ref signals error)
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(apply format (cons #f (cons format-string args)))))
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(define (breakpoint format-string . args)
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((structure-ref debugging breakpoint)
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(apply format (cons #f (cons format-string args)))))
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; For macro expanders
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(define (syntax-error message form)
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(error "syntax error: ~A ~S" message form))
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(define (atom? x)
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(not (pair? x)))
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(define (neq? x y)
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(not (eq? x y)))
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(define (n= x y)
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(not (= x y)))
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(define (identity x) x)
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(define (no-op x) x) ; guaranteed not to be in-lined
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(define (null-list? x)
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(cond ((null? x) #t)
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((pair? x) #f)
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(error "null-list? got a non-list" x)))
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(define (reverse! l)
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(cond ((or (null? l)
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(null? (cdr l)))
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l)
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(else
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(let ((rest (cdr l)))
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(set-cdr! l '())
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(let loop ((l1 l) (l2 rest))
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(cond ((null? l2)
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l1)
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(else
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(let ((rest (cdr l2)))
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(set-cdr! l2 l1)
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(loop l2 rest)))))))))
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(define (memq? x l)
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(let loop ((l l))
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(cond ((null? l) #f)
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((eq? x (car l)) #t)
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(else (loop (cdr l))))))
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(define (first pred list)
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(let loop ((list list))
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(cond ((null? list)
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#f)
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((pred (car list))
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(car list))
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(else
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(loop (cdr list))))))
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(define any first) ; ANY? need not search in order, but it does anyway
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(define (any? proc list)
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(let loop ((list list))
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(cond ((null? list)
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#f)
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((proc (car list))
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#t)
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(else
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(loop (cdr list))))))
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(define (every? pred list)
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(let loop ((list list))
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(cond ((null? list)
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#t)
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((pred (car list))
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(loop (cdr list)))
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(else
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#f))))
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(define (filter pred l)
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(let loop ((l l) (r '()))
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(cond ((null? l)
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(reverse r))
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((pred (car l))
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(loop (cdr l) (cons (car l) r)))
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(else
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(loop (cdr l) r)))))
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(define (filter! pred list)
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(let filter! ((list list))
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(cond ((null-list? list)
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'())
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((pred (car list))
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(set-cdr! list (filter! (cdr list))) list)
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(else
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(filter! (cdr list))))))
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(define (filter-map f l)
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(let loop ((l l) (r '()))
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(cond ((null? l)
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(reverse r))
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((f (car l))
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=> (lambda (x)
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(loop (cdr l) (cons x r))))
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(else
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(loop (cdr l) r)))))
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(define (remove-duplicates list)
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(do ((list list (cdr list))
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(res '() (if (memq? (car list) res)
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res
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(cons (car list) res))))
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((null-list? list)
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res)))
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(define (partition-list pred l)
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(let loop ((l l) (yes '()) (no '()))
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(cond ((null? l)
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(values (reverse yes) (reverse no)))
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((pred (car l))
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(loop (cdr l) (cons (car l) yes) no))
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(else
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(loop (cdr l) yes (cons (car l) no))))))
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(define (partition-list! pred l)
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(let loop ((l l) (yes '()) (no '()))
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(cond ((null? l)
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(values (reverse! yes) (reverse! no)))
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((pred (car l))
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(let ((rest (cdr l)))
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(set-cdr! l yes)
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(loop rest l no)))
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(else
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(let ((rest (cdr l)))
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(set-cdr! l no)
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(loop rest yes l))))))
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(define (delq! object list)
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(let loop ((list list))
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(cond ((null? list)
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'())
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((eq? object (car list))
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(loop (cdr list)))
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(else
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(let loop ((next (cdr list)) (prev list))
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(cond ((null? next)
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list)
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((eq? (car next) object)
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(set-cdr! prev (cdr next))
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(loop (cdr next) prev))
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(else
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(loop (cdr next) next))))))))
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(define (delq thing list)
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(delete (lambda (x) (eq? x thing)) list))
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(define (delete pred in-list)
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(let loop ((list in-list) (res '()))
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(cond ((null? list)
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in-list)
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((pred (car list))
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(append-reverse! res (cdr list)))
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(else
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(loop (cdr list) (cons (car list) res))))))
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(define (append-reverse! l1 l2)
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(let loop ((list l1) (res l2))
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(cond ((null? list)
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res)
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(else
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(let ((next (cdr list)))
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(set-cdr! list res)
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(loop next list))))))
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