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457 lines
13 KiB
Scheme
457 lines
13 KiB
Scheme
;;;
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;;; srfi-134 reference implementation
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;;;
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;;; Copyright (c) 2015 Shiro Kawai <shiro@acm.org>
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;;;
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;;; Redistribution and use in source and binary forms, with or without
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;;; modification, are permitted provided that the following conditions
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;;; are met:
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;;;
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;;; 1. Redistributions of source code must retain the above copyright
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;;; notice, this list of conditions and the following disclaimer.
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;;;
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;;; 2. Redistributions in binary form must reproduce the above copyright
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;;; notice, this list of conditions and the following disclaimer in the
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;;; documentation and/or other materials provided with the distribution.
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;;;
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;;; 3. Neither the name of the authors nor the names of its contributors
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;;; may be used to endorse or promote products derived from this
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;;; software without specific prior written permission.
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;;;
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;;; THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS
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;;; "AS IS" AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT
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;;; LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR
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;;; A PARTICULAR PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT
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;;; OWNER OR CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL,
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;;; SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED
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;;; TO, PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR
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;;; PROFITS; OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY THEORY OF
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;;; LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING
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;;; NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE OF THIS
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;;; SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE.
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;;;
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;; This implements banker's deque as described in
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;; Chris Okasaki's Purely Functional Data Structures.
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;; It provides amortized O(1) basic operations.
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;; Originally written for Gauche, and ported to R7RS.
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;; Requires srfi-1, srfi-9, srfi-121.
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;; some compatibility stuff
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(define-syntax receive
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(syntax-rules ()
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((_ binds mv-expr body ...)
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(let-values ((binds mv-expr)) body ...))))
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;;;
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;;; Record
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;;;
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(define-record-type <ideque> (%make-dq lenf f lenr r) ideque?
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(lenf dq-lenf) ; length of front chain
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(f dq-f) ; front chain
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(lenr dq-lenr) ; length of rear chain
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(r dq-r)) ; rear chain
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;; We use a singleton for empty deque
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(define *empty* (%make-dq 0 '() 0 '()))
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;; Common type checker
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(define (%check-ideque x)
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(unless (ideque? x)
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(error "ideque expected, but got:" x)))
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;;;
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;;; Constructors
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;;;
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;; API
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(define (ideque . args) (list->ideque args))
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;; API
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(define (ideque-tabulate size init)
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(let ((lenf (quotient size 2))
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(lenr (quotient (+ size 1) 2)))
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(%make-dq lenf (list-tabulate lenf init)
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lenr (unfold (lambda (n) (= n lenr))
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(lambda (n) (init (- size n 1)))
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(lambda (n) (+ n 1))
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0))))
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;; API
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(define (ideque-unfold p f g seed)
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(list->ideque (unfold p f g seed)))
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;; API
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(define (ideque-unfold-right p f g seed)
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(list->ideque (unfold-right p f g seed)))
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;; alternatively:
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;; (ideque-reverse (list->ideque (unfold p f g seed)))
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;; Internal constructor. Returns a new ideque, with balancing 'front' and
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;; 'rear' chains. (The name 'check' comes from Okasaki's book.)
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(define C 3)
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(define (check lenf f lenr r)
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(cond ((> lenf (+ (* lenr C) 1))
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(let* ((i (quotient (+ lenf lenr) 2))
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(j (- (+ lenf lenr) i))
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(f. (take f i))
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(r. (append r (reverse (drop f i)))))
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(%make-dq i f. j r.)))
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((> lenr (+ (* lenf C) 1))
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(let* ((j (quotient (+ lenf lenr) 2))
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(i (- (+ lenf lenr) j))
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(r. (take r j))
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(f. (append f (reverse (drop r j)))))
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(%make-dq i f. j r.)))
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(else (%make-dq lenf f lenr r))))
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;;;
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;;; Basic operations
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;;;
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;; API
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(define (ideque-empty? dq)
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(%check-ideque dq)
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(and (zero? (dq-lenf dq))
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(zero? (dq-lenr dq))))
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;; API
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(define (ideque-add-front dq x)
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(%check-ideque dq)
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(check (+ (dq-lenf dq) 1) (cons x (dq-f dq)) (dq-lenr dq) (dq-r dq)))
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;; API
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(define (ideque-front dq)
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(%check-ideque dq)
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(if (zero? (dq-lenf dq))
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(if (zero? (dq-lenr dq))
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(error "Empty deque:" dq)
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(car (dq-r dq)))
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(car (dq-f dq))))
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;; API
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(define (ideque-remove-front dq)
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(%check-ideque dq)
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(if (zero? (dq-lenf dq))
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(if (zero? (dq-lenr dq))
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(error "Empty deque:" dq)
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*empty*)
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(check (- (dq-lenf dq) 1) (cdr (dq-f dq)) (dq-lenr dq) (dq-r dq))))
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;; API
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(define (ideque-add-back dq x)
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(%check-ideque dq)
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(check (dq-lenf dq) (dq-f dq) (+ (dq-lenr dq) 1) (cons x (dq-r dq))))
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;; API
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(define (ideque-back dq)
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(%check-ideque dq)
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(if (zero? (dq-lenr dq))
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(if (zero? (dq-lenf dq))
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(error "Empty deque:" dq)
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(car (dq-f dq)))
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(car (dq-r dq))))
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;; API
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(define (ideque-remove-back dq)
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(%check-ideque dq)
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(if (zero? (dq-lenr dq))
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(if (zero? (dq-lenf dq))
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(error "Empty deque:" dq)
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*empty*)
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(check (dq-lenf dq) (dq-f dq) (- (dq-lenr dq) 1) (cdr (dq-r dq)))))
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;; API
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(define (ideque-reverse dq)
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(%check-ideque dq)
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(if (ideque-empty? dq)
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*empty*
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(%make-dq (dq-lenr dq) (dq-r dq) (dq-lenf dq) (dq-f dq))))
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;;
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;; Other operations
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;;
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;; API
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(define ideque=
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(case-lambda
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((elt=) #t)
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((elt= ideque) (%check-ideque ideque) #t)
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((elt= dq1 dq2)
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;; we optimize two-arg case
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(%check-ideque dq1)
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(%check-ideque dq2)
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(or (eq? dq1 dq2)
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(let ((len1 (+ (dq-lenf dq1) (dq-lenr dq1)))
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(len2 (+ (dq-lenf dq2) (dq-lenr dq2))))
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(and (= len1 len2)
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(receive (x t1 t2) (list-prefix= elt= (dq-f dq1) (dq-f dq2))
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(and x
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(receive (y r1 r2) (list-prefix= elt= (dq-r dq1) (dq-r dq2))
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(and y
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(if (null? t1)
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(list= elt= t2 (reverse r1))
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(list= elt= t1 (reverse r2)))))))))))
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((elt= . dqs)
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;; The comparison scheme is the same as srfi-1's list=.
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(apply list= elt= (map ideque->list dqs)))))
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;; Compare two lists up to whichever shorter one.
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;; Returns the compare result and the tails of uncompared lists.
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(define (list-prefix= elt= a b)
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(let loop ((a a) (b b))
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(cond ((or (null? a) (null? b)) (values #t a b))
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((elt= (car a) (car b)) (loop (cdr a) (cdr b)))
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(else (values #f a b)))))
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;; API
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(define (ideque-ref dq n)
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(%check-ideque dq)
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(let ((len (+ (dq-lenf dq) (dq-lenr dq))))
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(cond ((or (< n 0) (>= n len)) (error "Index out of range:" n))
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((< n (dq-lenf dq)) (list-ref (dq-f dq) n))
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(else (list-ref (dq-r dq) (- len n 1))))))
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(define (%ideque-take dq n) ; n is within the range
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(let ((lenf (dq-lenf dq))
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(f (dq-f dq)))
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(if (<= n lenf)
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(check n (take f n) 0 '())
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(let ((lenr. (- n lenf)))
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(check lenf f lenr. (take-right (dq-r dq) lenr.))))))
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(define (%ideque-drop dq n) ; n is within the range
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(let ((lenf (dq-lenf dq))
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(f (dq-f dq))
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(lenr (dq-lenr dq))
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(r (dq-r dq)))
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(if (<= n lenf)
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(check n (drop f n) lenr r)
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(let ((lenr. (- lenr (- n lenf))))
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(check 0 '() lenr. (take r lenr.))))))
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(define (%check-length dq n)
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(unless (<= 0 n (- (ideque-length dq) 1))
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(error "argument is out of range:" n)))
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;; API
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(define (ideque-take dq n)
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(%check-ideque dq)
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(%check-length dq n)
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(%ideque-take dq n))
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;; API
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(define (ideque-take-right dq n)
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(%check-ideque dq)
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(%check-length dq n)
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(%ideque-drop dq (- (ideque-length dq) n)))
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;; API
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(define (ideque-drop dq n)
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(%check-ideque dq)
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(%check-length dq n)
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(%ideque-drop dq n))
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;; API
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(define (ideque-drop-right dq n)
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(%check-ideque dq)
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(%check-length dq n)
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(%ideque-take dq (- (ideque-length dq) n)))
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;; API
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(define (ideque-split-at dq n)
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(%check-ideque dq)
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(%check-length dq n)
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(values (%ideque-take dq n)
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(%ideque-drop dq n)))
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;; API
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(define (ideque-length dq)
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(%check-ideque dq)
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(+ (dq-lenf dq) (dq-lenr dq)))
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;; API
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(define (ideque-append . dqs)
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;; We could save some list copying by carefully split dqs into front and
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;; rear groups and append separately, but for now we don't bother...
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(list->ideque (concatenate (map ideque->list dqs))))
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;; API
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(define (ideque-count pred dq)
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(%check-ideque dq)
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(+ (count pred (dq-f dq)) (count pred (dq-r dq))))
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;; API
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(define (ideque-zip dq . dqs)
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;; An easy way.
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(let ((elts (apply zip (ideque->list dq) (map ideque->list dqs))))
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(check (length elts) elts 0 '())))
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;; API
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(define (ideque-map proc dq)
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(%check-ideque dq)
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(%make-dq (dq-lenf dq) (map proc (dq-f dq))
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(dq-lenr dq) (map proc (dq-r dq))))
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;; API
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(define (ideque-filter-map proc dq)
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(%check-ideque dq)
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(let ((f (filter-map proc (dq-f dq)))
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(r (filter-map proc (dq-r dq))))
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(check (length f) f (length r) r)))
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;; API
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(define (ideque-for-each proc dq)
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(%check-ideque dq)
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(for-each proc (dq-f dq))
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(for-each proc (reverse (dq-r dq))))
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;; API
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(define (ideque-for-each-right proc dq)
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(%check-ideque dq)
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(for-each proc (dq-r dq))
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(for-each proc (reverse (dq-f dq))))
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;; API
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(define (ideque-fold proc knil dq)
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(%check-ideque dq)
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(fold proc (fold proc knil (dq-f dq)) (reverse (dq-r dq))))
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;; API
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(define (ideque-fold-right proc knil dq)
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(%check-ideque dq)
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(fold-right proc (fold-right proc knil (reverse (dq-r dq))) (dq-f dq)))
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;; API
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(define (ideque-append-map proc dq)
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;; can be cleverer, but for now...
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(list->ideque (append-map proc (ideque->list dq))))
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(define (%ideque-filter-remove op pred dq)
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(%check-ideque dq)
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(let ((f (op pred (dq-f dq)))
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(r (op pred (dq-r dq))))
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(check (length f) f (length r) r)))
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;; API
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(define (ideque-filter pred dq) (%ideque-filter-remove filter pred dq))
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(define (ideque-remove pred dq) (%ideque-filter-remove remove pred dq))
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;; API
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(define (ideque-partition pred dq)
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(%check-ideque dq)
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(receive (f1 f2) (partition pred (dq-f dq))
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(receive (r1 r2) (partition pred (dq-r dq))
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(values (check (length f1) f1 (length r1) r1)
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(check (length f2) f2 (length r2) r2)))))
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(define *not-found* (cons #f #f)) ; unique value
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(define (%search pred seq1 seq2 failure)
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;; We could write seek as CPS, but we employ *not-found* instead to avoid
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;; closure allocation.
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(define (seek pred s)
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(cond ((null? s) *not-found*)
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((pred (car s)) (car s))
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(else (seek pred (cdr s)))))
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(let ((r (seek pred seq1)))
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(if (not (eq? r *not-found*))
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r
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(let ((r (seek pred (reverse seq2))))
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(if (not (eq? r *not-found*))
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r
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(failure))))))
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;; API
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(define (ideque-find pred dq . opts)
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(%check-ideque dq)
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(let ((failure (if (pair? opts) (car opts) (lambda () #f))))
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(%search pred (dq-f dq) (dq-r dq) failure)))
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;; API
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(define (ideque-find-right pred dq . opts)
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(%check-ideque dq)
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(let ((failure (if (pair? opts) (car opts) (lambda () #f))))
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(%search pred (dq-r dq) (dq-f dq) failure)))
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;; API
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(define (ideque-take-while pred dq)
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(%check-ideque dq)
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(receive (hd tl) (span pred (dq-f dq))
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(if (null? tl)
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(receive (hd. tl.) (span pred (reverse (dq-r dq)))
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(check (dq-lenf dq) (dq-f dq) (length hd.) (reverse hd.)))
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(check (length hd) hd 0 '()))))
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;; API
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(define (ideque-take-while-right pred dq)
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(%check-ideque dq)
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(ideque-reverse (ideque-take-while pred (ideque-reverse dq))))
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;; API
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(define (ideque-drop-while pred dq)
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(%check-ideque dq)
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(receive (hd tl) (span pred (dq-f dq))
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(if (null? tl)
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(receive (hd. tl.) (span pred (reverse (dq-r dq)))
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(check (length tl.) tl. 0 '()))
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(check (length tl) tl (dq-lenr dq) (dq-r dq)))))
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;; API
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(define (ideque-drop-while-right pred dq)
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(%check-ideque dq)
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(ideque-reverse (ideque-drop-while pred (ideque-reverse dq))))
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(define (%idq-span-break op pred dq)
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(%check-ideque dq)
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(receive (head tail) (op pred (dq-f dq))
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(if (null? tail)
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(receive (head. tail.) (op pred (reverse (dq-r dq)))
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(values (check (length head) head (length head.) (reverse head.))
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(check (length tail.) tail. 0 '())))
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(values (check (length head) head 0 '())
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(check (length tail) tail (dq-lenr dq) (dq-r dq))))))
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;; API
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(define (ideque-span pred dq) (%idq-span-break span pred dq))
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(define (ideque-break pred dq) (%idq-span-break break pred dq))
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;; API
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(define (ideque-any pred dq)
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(%check-ideque dq)
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(if (null? (dq-r dq))
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(any pred (dq-f dq))
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(or (any pred (dq-f dq)) (any pred (reverse (dq-r dq))))))
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;; API
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(define (ideque-every pred dq)
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(%check-ideque dq)
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(if (null? (dq-r dq))
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(every pred (dq-f dq))
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(and (every pred (dq-f dq)) (every pred (reverse (dq-r dq))))))
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;; API
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(define (ideque->list dq)
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(%check-ideque dq)
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(append (dq-f dq) (reverse (dq-r dq))))
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;; API
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(define (list->ideque lis) (check (length lis) lis 0 '()))
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;; API
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(define (ideque->generator dq)
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(%check-ideque dq)
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(lambda ()
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(if (ideque-empty? dq)
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(eof-object)
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(let ((v (ideque-front dq)))
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(set! dq (ideque-remove-front dq))
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v))))
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;; API
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(define (generator->ideque gen)
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(list->ideque (generator->list gen)))
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