ede/tools/capone/lib/common.ss

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;;
;; common functions for capone
;;
(define first car)
(define rest cdr)
;; inc/dec family
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(define (inc n)
(+ 1 n))
(define (dec n)
(- n 1))
(define-macro (inc! n)
`(set! ,n (+ 1 ,n)))
(define-macro (dec! n)
`(set! ,n (- ,n 1)))
(define-macro (if-not . body)
`(if (not ,(car body))
,@(cdr body)))
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;;
;; Allow defining functions like:
;; (def name (param1 param2)
;; ...
;; )
(define-macro (def name . rest)
;; name - function name
;; (car rest) - function params
;; (cdr rest)- function body
`(define ,(cons name (car rest))
,@(cdr rest)))
;;
;; Flexible printing e.g.:
;; (define num 3)
;; (print "This number is: " num "\n")
;;
(define (print arg . rest)
(display arg)
(let loop ((rest rest))
(if (not (null? rest))
(begin
(display (car rest))
(loop (cdr rest))))))
;;
;; (print) with newline
;;
(define-macro (println . body)
`(print ,@body "\n"))
;;
;; while loop macro; used like:
;; (while (> a 2)
;; ...
;; )
;;
(define-macro (while . body)
`(let loop ()
;; fetch condition
(if ,(car body)
(begin
;; evaluate body
,@(cdr body)
(loop)))))
;;
;; A python-like 'for' loop, works only on lists, like:
;; (for i in '(1 2 3 4 5)
;; (print "Number is " i "\n")
;; )
(define-macro (for . expr)
;; (car expr) is 'i'
;; (caddr expr) is list
;; (cdddr expr) is body
(let* (( lst (gensym) ))
`(let (( ,lst ,(caddr expr) ))
(cond
((list? ,lst)
(map (lambda (,(car expr))
,@(cdddr expr))
,lst))
(else
(throw "Unsupported type in 'for' loop"))))))
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;;
;; Split a list to a list of pairs so we can easily
;; embed it in 'let' expression via 'slet' macro
;; e.g. (1 2 3 4) => ((1 2) (3 4))
;;
(define (explode-list lst)
(let loop ((lst lst)
(n '()))
(if (null? lst)
(reverse n)
(begin
;; huh...
(set! n (cons (list (car lst) (cadr lst)) n))
(loop (cddr lst) n)
))))
;;
;; slet or 'simplified let' is a 'let' with little less bracess
;; e.g. (let (a 1 b 2) body)
;;
(define-macro (slet . body)
`(let ,@(list (explode-list (car body)))
,@(cdr body)
))
(define-macro (slet* . body)
`(let* ,@(list (explode-list (car body)))
,@(cdr body)
))
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;;
;; range function; returns a list of numbers in form [start end)
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;;
;; Althought we could wrote this function cleanly without decrementors
;; using recursion call after 'cons', we would loose tail call optimization
;; yielding much slower function.
;;
(define (range start end)
(let loop ((s (- start 1))
(e (- end 1))
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(lst '()))
(if (>= s e)
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lst
(loop s (- e 1) (cons e lst)))))
;;
;; iota function; returns a list of numbers
;;
(define (iota n)
(range 0 n))
;;
;; Inplace vector shuffle via Fisher-Yates algorithm
;;
(define (shuffle-vector! v)
(let ((i (vector-length v))
(k 0)
(tmp 0))
(while (> i 1)
(set! k (modulo (random-next) i))
(dec! i)
(set! tmp (vector-ref v i))
(vector-set! v i (vector-ref v k))
(vector-set! v k tmp)
)))
;;
;; function for easier timing
;;
(define (timeit proc)
(let ((v1 0)
(v2 0))
(set! v1 (clock))
(proc)
(set! v2 (clock))
;; 1000000 is value of CLOCKS_PER_SEC
(/ (- v2 v1) 1000000)))
(define *timeit-start-value* 0)
(define *timeit-end-value* 0)
(define (timeit-start)
(set! *timeit-start-value* (clock)))
(define (timeit-end)
(set! *timeit-end-value* (clock)))
(define (timeit-result)
(/ (- *timeit-end-value* *timeit-start-value*) 1000000))