ref: 17d81eb4e67c178a93e7fcb3c55e81b05029820a
dir: /femtolisp/system.lsp/
; -*- scheme -*-
; femtoLisp standard library
; by Jeff Bezanson (C) 2009
; Distributed under the BSD License
(set-constant! 'eq eq?)
(set-constant! 'eqv eqv?)
(set-constant! 'equal equal?)
(set-constant! 'rplaca set-car!)
(set-constant! 'rplacd set-cdr!)
(set-constant! 'char? (lambda (x) (eq? (typeof x) 'wchar)))
; convert a sequence of body statements to a single expression.
; this allows define, defun, defmacro, let, etc. to contain multiple
; body expressions as in Common Lisp.
(set! f-body (lambda (e)
(cond ((atom? e) e)
((eq (cdr e) ()) (car e))
(#t (cons 'begin e)))))
(set-syntax! 'define-macro
(lambda (form . body)
(list 'set-syntax! (list 'quote (car form))
(list 'lambda (cdr form) (f-body body)))))
(define-macro (label name fn)
(list (list 'lambda (list name) (list 'set! name fn)) #f))
(define-macro (define form . body)
(if (symbol? form)
(list 'set! form (car body))
(list 'set! (car form) (list 'lambda (cdr form) (f-body body)))))
(define (set s v) (eval (list 'set! s (list 'quote v))))
(define (identity x) x)
(define (map f lst)
(if (atom? lst) lst
(cons (f (car lst)) (map f (cdr lst)))))
(define-macro (let binds . body)
(cons (list 'lambda
(map (lambda (c) (if (pair? c) (car c) c)) binds)
(f-body body))
(map (lambda (c) (if (pair? c) (cadr c) #f)) binds)))
(define (nconc . lsts)
(cond ((null? lsts) ())
((null? (cdr lsts)) (car lsts))
((null? (car lsts)) (apply nconc (cdr lsts)))
(#t (prog1 (car lsts)
(rplacd (last (car lsts))
(apply nconc (cdr lsts)))))))
(define (append . lsts)
(cond ((null? lsts) ())
((null? (cdr lsts)) (car lsts))
(#t ((label append2 (lambda (l d)
(if (null? l) d
(cons (car l)
(append2 (cdr l) d)))))
(car lsts) (apply append (cdr lsts))))))
(define (member item lst)
(cond ((atom? lst) #f)
((equal (car lst) item) lst)
(#t (member item (cdr lst)))))
(define (memq item lst)
(cond ((atom? lst) #f)
((eq (car lst) item) lst)
(#t (memq item (cdr lst)))))
(define (memv item lst)
(cond ((atom? lst) #f)
((eqv (car lst) item) lst)
(#t (memv item (cdr lst)))))
(define (assoc item lst)
(cond ((atom? lst) #f)
((equal (caar lst) item) (car lst))
(#t (assoc item (cdr lst)))))
(define (assv item lst)
(cond ((atom? lst) #f)
((eqv (caar lst) item) (car lst))
(#t (assv item (cdr lst)))))
(define (macrocall? e) (and (symbol? (car e))
(symbol-syntax (car e))))
(define (function? x)
(or (builtin? x)
(and (pair? x) (eq (car x) 'lambda))))
(define procedure? function?)
(define (macroexpand-1 e)
(if (atom? e) e
(let ((f (macrocall? e)))
(if f (apply f (cdr e))
e))))
; convert to proper list, i.e. remove "dots", and append
(define (append.2 l tail)
(cond ((null? l) tail)
((atom? l) (cons l tail))
(#t (cons (car l) (append.2 (cdr l) tail)))))
(define (cadr x) (car (cdr x)))
;(set! *special-forms* '(quote cond if and or while lambda trycatch
; set! begin))
(define (macroexpand e)
((label mexpand
(lambda (e env f)
(begin
(while (and (pair? e)
(not (member (car e) env))
(set! f (macrocall? e)))
(set! e (apply f (cdr e))))
(cond ((and (pair? e)
(not (eq (car e) 'quote)))
(let ((newenv
(if (and (eq (car e) 'lambda)
(pair? (cdr e)))
(append.2 (cadr e) env)
env)))
(map (lambda (x) (mexpand x newenv ())) e)))
;((and (symbol? e) (constant? e)) (eval e))
;((and (symbol? e)
; (not (member e *special-forms*))
; (not (member e env))) (cons '%top e))
(#t e)))))
e () ()))
(define-macro (define form . body)
(if (symbol? form)
(list 'set! form (car body))
(list 'set! (car form)
(macroexpand (list 'lambda (cdr form) (f-body body))))))
(define-macro (define-macro form . body)
(list 'set-syntax! (list 'quote (car form))
(macroexpand (list 'lambda (cdr form) (f-body body)))))
(define macroexpand (macroexpand macroexpand))
(define = equal)
(define eql eqv)
(define (/= a b) (not (equal a b)))
(define != /=)
(define (> a b) (< b a))
(define (<= a b) (not (< b a)))
(define (>= a b) (not (< a b)))
(define (1+ n) (+ n 1))
(define (1- n) (- n 1))
(define (mod x y) (- x (* (/ x y) y)))
(define remainder mod)
(define (abs x) (if (< x 0) (- x) x))
(define K prog1) ; K combinator ;)
(define (caar x) (car (car x)))
(define (cdar x) (cdr (car x)))
(define (cddr x) (cdr (cdr x)))
(define (caaar x) (car (car (car x))))
(define (caadr x) (car (car (cdr x))))
(define (cadar x) (car (cdr (car x))))
(define (caddr x) (car (cdr (cdr x))))
(define (cadddr x) (car (cdr (cdr (cdr x)))))
(define (cdaar x) (cdr (car (car x))))
(define (cdadr x) (cdr (car (cdr x))))
(define (cddar x) (cdr (cdr (car x))))
(define (cdddr x) (cdr (cdr (cdr x))))
(define (every pred lst)
(or (atom? lst)
(and (pred (car lst))
(every pred (cdr lst)))))
(define (any pred lst)
(and (pair? lst)
(or (pred (car lst))
(any pred (cdr lst)))))
(define (listp a) (or (null? a) (pair? a)))
(define (list? a) (or (null? a) (and (pair? a) (list? (cdr a)))))
(define (nthcdr lst n)
(if (<= n 0) lst
(nthcdr (cdr lst) (- n 1))))
(define list-tail nthcdr)
(define (list-ref lst n)
(car (nthcdr lst n)))
(define (list* . l)
(if (atom? (cdr l))
(car l)
(cons (car l) (apply list* (cdr l)))))
(define (nlist* . l)
(if (atom? (cdr l))
(car l)
(rplacd l (apply nlist* (cdr l)))))
(define (lastcdr l)
(if (atom? l) l
(lastcdr (cdr l))))
(define (last l)
(cond ((atom? l) l)
((atom? (cdr l)) l)
(#t (last (cdr l)))))
(define last-pair last)
(define (map! f lst)
(prog1 lst
(while (pair? lst)
(rplaca lst (f (car lst)))
(set! lst (cdr lst)))))
(define (mapcar f . lsts)
((label mapcar-
(lambda (lsts)
(cond ((null? lsts) (f))
((atom? (car lsts)) (car lsts))
(#t (cons (apply f (map car lsts))
(mapcar- (map cdr lsts)))))))
lsts))
(define (transpose M) (apply mapcar (cons list M)))
(define (filter pred lst) (filter- pred lst ()))
(define (filter- pred lst accum)
(cond ((null? lst) accum)
((pred (car lst))
(filter- pred (cdr lst) (cons (car lst) accum)))
(#t
(filter- pred (cdr lst) accum))))
(define (separate pred lst) (separate- pred lst () ()))
(define (separate- pred lst yes no)
(cond ((null? lst) (cons yes no))
((pred (car lst))
(separate- pred (cdr lst) (cons (car lst) yes) no))
(#t
(separate- pred (cdr lst) yes (cons (car lst) no)))))
(define (foldr f zero lst)
(if (null? lst) zero
(f (car lst) (foldr f zero (cdr lst)))))
(define (foldl f zero lst)
(if (null? lst) zero
(foldl f (f (car lst) zero) (cdr lst))))
(define (reverse lst) (foldl cons () lst))
(define (copy-list l)
(if (atom? l) l
(cons (car l)
(copy-list (cdr l)))))
(define (copy-tree l)
(if (atom? l) l
(cons (copy-tree (car l))
(copy-tree (cdr l)))))
(define (nreverse l)
(let ((prev ()))
(while (pair? l)
(set! l (prog1 (cdr l)
(rplacd l (prog1 prev
(set! prev l))))))
prev))
(define-macro (let* binds . body)
(cons (list 'lambda (map car binds)
(cons 'begin
(nconc (map (lambda (b) (cons 'set! b)) binds)
body)))
(map (lambda (x) #f) binds)))
(define-macro (labels binds . body)
(cons (list 'lambda (map car binds)
(cons 'begin
(nconc (map (lambda (b)
(list 'set! (car b) (cons 'lambda (cdr b))))
binds)
body)))
(map (lambda (x) #f) binds)))
(define-macro (when c . body) (list 'if c (f-body body) #f))
(define-macro (unless c . body) (list 'if c #f (f-body body)))
(define-macro (dotimes var . body)
(let ((v (car var))
(cnt (cadr var)))
`(for 0 (- ,cnt 1)
(lambda (,v) ,(f-body body)))))
(define (map-int f n)
(if (<= n 0)
()
(let ((first (cons (f 0) ()))
(acc ()))
(set! acc first)
(for 1 (- n 1)
(lambda (i)
(begin (rplacd acc (cons (f i) ()))
(set! acc (cdr acc)))))
first)))
(define (iota n) (map-int identity n))
(define ι iota)
(define (error . args) (raise (cons 'error args)))
(define-macro (throw tag value) `(raise (list 'thrown-value ,tag ,value)))
(define-macro (catch tag expr)
(let ((e (gensym)))
`(trycatch ,expr
(lambda (,e) (if (and (pair? ,e)
(eq (car ,e) 'thrown-value)
(eq (cadr ,e) ,tag))
(caddr ,e)
(raise ,e))))))
(define-macro (unwind-protect expr finally)
(let ((e (gensym)))
`(prog1 (trycatch ,expr
(lambda (,e) (begin ,finally (raise ,e))))
,finally)))
; (try expr
; (catch (type-error e) . exprs)
; (catch (io-error e) . exprs)
; (catch (e) . exprs)
; (finally . exprs))
(define-macro (try expr . forms)
(let* ((e (gensym))
(reraised (gensym))
(final (f-body (cdr (or (assq 'finally forms) '(())))))
(catches (filter (lambda (f) (eq (car f) 'catch)) forms))
(catchblock `(cond
,.(map (lambda (catc)
(let* ((specific (cdr (cadr catc)))
(extype (caadr catc))
(var (if specific (car specific)
extype))
(todo (cddr catc)))
`(,(if specific
; exception matching logic
`(or (eq ,e ',extype)
(and (pair? ,e)
(eq (car ,e)
',extype)))
#t); (catch (e) ...), match anything
(let ((,var ,e)) (begin ,@todo)))))
catches)
(#t (raise ,e))))) ; no matches, reraise
(if final
(if catches
; form with both catch and finally
`(prog1 (trycatch ,expr
(lambda (,e)
(trycatch ,catchblock
(lambda (,reraised)
(begin ,final
(raise ,reraised))))))
,final)
; finally only; same as unwind-protect
`(prog1 (trycatch ,expr (lambda (,e)
(begin ,final (raise ,e))))
,final))
; catch, no finally
`(trycatch ,expr (lambda (,e) ,catchblock)))))
; setf
; expands (setf (place x ...) v) to (mutator (f x ...) v)
; (mutator (identity x ...) v) is interpreted as (mutator x ... v)
(set! *setf-place-list*
; place mutator f
'((car rplaca identity)
(cdr rplacd identity)
(caar rplaca car)
(cadr rplaca cdr)
(cdar rplacd car)
(cddr rplacd cdr)
(caaar rplaca caar)
(caadr rplaca cadr)
(cadar rplaca cdar)
(caddr rplaca cddr)
(cdaar rplacd caar)
(cdadr rplacd cadr)
(cddar rplacd cdar)
(cdddr rplacd cddr)
(list-ref rplaca nthcdr)
(get put! identity)
(aref aset! identity)
(symbol-syntax set-syntax! identity)))
(define (setf-place-mutator place val)
(if (symbol? place)
(list 'set! place val)
(let ((mutator (assq (car place) *setf-place-list*)))
(if (null? mutator)
(error "setf: unknown place " (car place))
(if (eq (caddr mutator) 'identity)
(cons (cadr mutator) (append (cdr place) (list val)))
(list (cadr mutator)
(cons (caddr mutator) (cdr place))
val))))))
(define-macro (setf . args)
(f-body
((label setf-
(lambda (args)
(if (null? args)
()
(cons (setf-place-mutator (car args) (cadr args))
(setf- (cddr args))))))
args)))
(define (revappend l1 l2) (nconc (reverse l1) l2))
(define (nreconc l1 l2) (nconc (nreverse l1) l2))
(define (list-to-vector l) (apply vector l))
(define (vector-to-list v)
(let ((n (length v))
(l ()))
(for 1 n
(lambda (i)
(set! l (cons (aref v (- n i)) l))))
l))
(define (self-evaluating? x)
(or (and (atom? x)
(not (symbol? x)))
(and (constant? x)
(eq x (eval x)))))
; backquote
(define-macro (backquote x) (bq-process x))
(define (splice-form? x)
(or (and (pair? x) (or (eq (car x) '*comma-at*)
(eq (car x) '*comma-dot*)))
(eq x '*comma*)))
(define (bq-process x)
(cond ((self-evaluating? x)
(if (vector? x)
(let ((body (bq-process (vector-to-list x))))
(if (eq (car body) 'list)
(cons vector (cdr body))
(list apply vector body)))
x))
((atom? x) (list 'quote x))
((eq (car x) 'backquote) (bq-process (bq-process (cadr x))))
((eq (car x) '*comma*) (cadr x))
((not (any splice-form? x))
(let ((lc (lastcdr x))
(forms (map bq-bracket1 x)))
(if (null? lc)
(cons 'list forms)
(nconc (cons 'nlist* forms) (list (bq-process lc))))))
(#t (let ((p x) (q ()))
(while (and (pair? p)
(not (eq (car p) '*comma*)))
(set! q (cons (bq-bracket (car p)) q))
(set! p (cdr p)))
(let ((forms
(cond ((pair? p) (nreconc q (list (cadr p))))
((null? p) (nreverse q))
(#t (nreconc q (list (bq-process p)))))))
(if (null? (cdr forms))
(car forms)
(cons 'nconc forms)))))))
(define (bq-bracket x)
(cond ((atom? x) (list list (bq-process x)))
((eq (car x) '*comma*) (list list (cadr x)))
((eq (car x) '*comma-at*) (list 'copy-list (cadr x)))
((eq (car x) '*comma-dot*) (cadr x))
(#t (list list (bq-process x)))))
; bracket without splicing
(define (bq-bracket1 x)
(if (and (pair? x) (eq (car x) '*comma*))
(cadr x)
(bq-process x)))
(define-macro (assert expr) `(if ,expr #t (raise '(assert-failed ,expr))))
(define-macro (time expr)
(let ((t0 (gensym)))
`(let ((,t0 (time.now)))
(prog1
,expr
(princ "Elapsed time: " (- (time.now) ,t0) " seconds\n")))))
(define (display x) (princ x) #t)
(define (vu8 . elts) (apply array (cons 'uint8 elts)))
(define (vector.map f v)
(let* ((n (length v))
(nv (vector.alloc n)))
(for 0 (- n 1)
(lambda (i)
(aset! nv i (f (aref v i)))))
nv))
(define (table.pairs t)
(table.foldl (lambda (k v z) (cons (cons k v) z))
() t))
(define (table.keys t)
(table.foldl (lambda (k v z) (cons k z))
() t))
(define (table.values t)
(table.foldl (lambda (k v z) (cons v z))
() t))
(define (table.clone t)
(let ((nt (table)))
(table.foldl (lambda (k v z) (put! nt k v))
() t)
nt))