;;; lambda with the appropriate fixed number of args. If the
;;; destination is a FUNCALL, then do the &REST APPLY thing, and let
;;; MV optimization figure things out.
-(deftransform complement ((fun) * * :node node :when :both)
+(deftransform complement ((fun) * * :node node)
"open code"
(multiple-value-bind (min max)
(fun-type-nargs (continuation-type fun))
(define-source-transform logtest (x y) `(not (zerop (logand ,x ,y))))
(define-source-transform logbitp (index integer)
`(not (zerop (logand (ash 1 ,index) ,integer))))
-(define-source-transform byte (size position) `(cons ,size ,position))
+(define-source-transform byte (size position)
+ `(cons ,size ,position))
(define-source-transform byte-size (spec) `(car ,spec))
(define-source-transform byte-position (spec) `(cdr ,spec))
(define-source-transform ldb-test (bytespec integer)
(defun interval-bounded-p (x how)
(declare (type interval x))
(ecase how
- ('above
+ (above
(interval-high x))
- ('below
+ (below
(interval-low x))
- ('both
+ (both
(and (interval-low x) (interval-high x)))))
;;; signed zero comparison functions. Use these functions if we need
:low (bound-mul (interval-low x) (interval-low y))
:high (bound-mul (interval-high x) (interval-high y))))
(t
- (error "internal error in INTERVAL-MUL"))))))
+ (bug "excluded case in INTERVAL-MUL"))))))
;;; Divide two intervals.
(defun interval-div (top bot)
:low (bound-div (interval-low top) (interval-high bot) t)
:high (bound-div (interval-high top) (interval-low bot) nil)))
(t
- (error "internal error in INTERVAL-DIV"))))))
+ (bug "excluded case in INTERVAL-DIV"))))))
;;; Apply the function F to the interval X. If X = [a, b], then the
;;; result is [f(a), f(b)]. It is up to the user to make sure the
(defun interval-abs (x)
(declare (type interval x))
(case (interval-range-info x)
- ('+
+ (+
(copy-interval x))
- ('-
+ (-
(interval-neg x))
(t
(destructuring-bind (x- x+) (interval-split 0 x t t)
(flet ((ash-outer (n s)
(when (and (fixnump s)
(<= s 64)
- (> s sb!vm:*target-most-negative-fixnum*))
+ (> s sb!xc:most-negative-fixnum))
(ash n s)))
;; KLUDGE: The bare 64's here should be related to
;; symbolic machine word size values somehow.
(ash-inner (n s)
(if (and (fixnump s)
- (> s sb!vm:*target-most-negative-fixnum*))
+ (> s sb!xc:most-negative-fixnum))
(ash n (min s 64))
(if (minusp n) -1 0))))
(or (and (csubtypep n-type (specifier-type 'integer))
;;; Define optimizers for FLOOR and CEILING.
(macrolet
- ((frob-opt (name q-name r-name)
+ ((def (name q-name r-name)
(let ((q-aux (symbolicate q-name "-AUX"))
(r-aux (symbolicate r-name "-AUX")))
`(progn
(when (and quot rem)
(make-values-type :required (list quot rem))))))))))
- ;; FIXME: DEF-FROB-OPT, not just FROB-OPT
- (frob-opt floor floor-quotient-bound floor-rem-bound)
- (frob-opt ceiling ceiling-quotient-bound ceiling-rem-bound))
+ (def floor floor-quotient-bound floor-rem-bound)
+ (def ceiling ceiling-quotient-bound ceiling-rem-bound))
;;; Define optimizers for FFLOOR and FCEILING
-(macrolet
- ((frob-opt (name q-name r-name)
- (let ((q-aux (symbolicate "F" q-name "-AUX"))
- (r-aux (symbolicate r-name "-AUX")))
- `(progn
- ;; Compute type of quotient (first) result.
- (defun ,q-aux (number-type divisor-type)
- (let* ((number-interval
- (numeric-type->interval number-type))
- (divisor-interval
- (numeric-type->interval divisor-type))
- (quot (,q-name (interval-div number-interval
- divisor-interval)))
- (res-type (numeric-contagion number-type divisor-type)))
- (make-numeric-type
- :class (numeric-type-class res-type)
- :format (numeric-type-format res-type)
- :low (interval-low quot)
- :high (interval-high quot))))
-
- (defoptimizer (,name derive-type) ((number divisor))
- (flet ((derive-q (n d same-arg)
- (declare (ignore same-arg))
- (if (and (numeric-type-real-p n)
- (numeric-type-real-p d))
- (,q-aux n d)
- *empty-type*))
- (derive-r (n d same-arg)
- (declare (ignore same-arg))
- (if (and (numeric-type-real-p n)
- (numeric-type-real-p d))
- (,r-aux n d)
- *empty-type*)))
- (let ((quot (two-arg-derive-type
- number divisor #'derive-q #',name))
- (rem (two-arg-derive-type
- number divisor #'derive-r #'mod)))
- (when (and quot rem)
- (make-values-type :required (list quot rem))))))))))
-
- ;; FIXME: DEF-FROB-OPT, not just FROB-OPT
- (frob-opt ffloor floor-quotient-bound floor-rem-bound)
- (frob-opt fceiling ceiling-quotient-bound ceiling-rem-bound))
+(macrolet ((def (name q-name r-name)
+ (let ((q-aux (symbolicate "F" q-name "-AUX"))
+ (r-aux (symbolicate r-name "-AUX")))
+ `(progn
+ ;; Compute type of quotient (first) result.
+ (defun ,q-aux (number-type divisor-type)
+ (let* ((number-interval
+ (numeric-type->interval number-type))
+ (divisor-interval
+ (numeric-type->interval divisor-type))
+ (quot (,q-name (interval-div number-interval
+ divisor-interval)))
+ (res-type (numeric-contagion number-type
+ divisor-type)))
+ (make-numeric-type
+ :class (numeric-type-class res-type)
+ :format (numeric-type-format res-type)
+ :low (interval-low quot)
+ :high (interval-high quot))))
+
+ (defoptimizer (,name derive-type) ((number divisor))
+ (flet ((derive-q (n d same-arg)
+ (declare (ignore same-arg))
+ (if (and (numeric-type-real-p n)
+ (numeric-type-real-p d))
+ (,q-aux n d)
+ *empty-type*))
+ (derive-r (n d same-arg)
+ (declare (ignore same-arg))
+ (if (and (numeric-type-real-p n)
+ (numeric-type-real-p d))
+ (,r-aux n d)
+ *empty-type*)))
+ (let ((quot (two-arg-derive-type
+ number divisor #'derive-q #',name))
+ (rem (two-arg-derive-type
+ number divisor #'derive-r #'mod)))
+ (when (and quot rem)
+ (make-values-type :required (list quot rem))))))))))
+
+ (def ffloor floor-quotient-bound floor-rem-bound)
+ (def fceiling ceiling-quotient-bound ceiling-rem-bound))
;;; functions to compute the bounds on the quotient and remainder for
;;; the FLOOR function
"place constant arg last"))
;;; Handle the case of a constant BOOLE-CODE.
-(deftransform boole ((op x y) * * :when :both)
+(deftransform boole ((op x y) * *)
"convert to inline logical operations"
(unless (constant-continuation-p op)
(give-up-ir1-transform "BOOLE code is not a constant."))
;;;; converting special case multiply/divide to shifts
;;; If arg is a constant power of two, turn * into a shift.
-(deftransform * ((x y) (integer integer) * :when :both)
+(deftransform * ((x y) (integer integer) *)
"convert x*2^k to shift"
(unless (constant-continuation-p y)
(give-up-ir1-transform))
(frob y t)))
;;; Do the same for MOD.
-(deftransform mod ((x y) (integer integer) * :when :both)
+(deftransform mod ((x y) (integer integer) *)
"convert remainder mod 2^k to LOGAND"
(unless (constant-continuation-p y)
(give-up-ir1-transform))
(logand x ,mask))))))
;;; And the same for REM.
-(deftransform rem ((x y) (integer integer) * :when :both)
+(deftransform rem ((x y) (integer integer) *)
"convert remainder mod 2^k to LOGAND"
(unless (constant-continuation-p y)
(give-up-ir1-transform))
;;; Flush calls to various arith functions that convert to the
;;; identity function or a constant.
-(macrolet ((def-frob (name identity result)
- `(deftransform ,name ((x y) (* (constant-arg (member ,identity)))
- * :when :both)
+(macrolet ((def (name identity result)
+ `(deftransform ,name ((x y) (* (constant-arg (member ,identity))) *)
"fold identity operations"
',result)))
- (def-frob ash 0 x)
- (def-frob logand -1 x)
- (def-frob logand 0 0)
- (def-frob logior 0 x)
- (def-frob logior -1 -1)
- (def-frob logxor -1 (lognot x))
- (def-frob logxor 0 x))
+ (def ash 0 x)
+ (def logand -1 x)
+ (def logand 0 0)
+ (def logior 0 x)
+ (def logior -1 -1)
+ (def logxor -1 (lognot x))
+ (def logxor 0 x))
;;; These are restricted to rationals, because (- 0 0.0) is 0.0, not -0.0, and
;;; (* 0 -4.0) is -0.0.
-(deftransform - ((x y) ((constant-arg (member 0)) rational) *
- :when :both)
+(deftransform - ((x y) ((constant-arg (member 0)) rational) *)
"convert (- 0 x) to negate"
'(%negate y))
-(deftransform * ((x y) (rational (constant-arg (member 0))) *
- :when :both)
+(deftransform * ((x y) (rational (constant-arg (member 0))) *)
"convert (* x 0) to 0"
0)
;;;
;;; If y is not constant, not zerop, or is contagious, or a positive
;;; float +0.0 then give up.
-(deftransform + ((x y) (t (constant-arg t)) * :when :both)
+(deftransform + ((x y) (t (constant-arg t)) *)
"fold zero arg"
(let ((val (continuation-value y)))
(unless (and (zerop val)
;;;
;;; If y is not constant, not zerop, or is contagious, or a negative
;;; float -0.0 then give up.
-(deftransform - ((x y) (t (constant-arg t)) * :when :both)
+(deftransform - ((x y) (t (constant-arg t)) *)
"fold zero arg"
(let ((val (continuation-value y)))
(unless (and (zerop val)
'x)
;;; Fold (OP x +/-1)
-(macrolet ((def-frob (name result minus-result)
- `(deftransform ,name ((x y) (t (constant-arg real))
- * :when :both)
+(macrolet ((def (name result minus-result)
+ `(deftransform ,name ((x y) (t (constant-arg real)) *)
"fold identity operations"
(let ((val (continuation-value y)))
(unless (and (= (abs val) 1)
(not-more-contagious y x))
(give-up-ir1-transform))
(if (minusp val) ',minus-result ',result)))))
- (def-frob * x (%negate x))
- (def-frob / x (%negate x))
- (def-frob expt x (/ 1 x)))
+ (def * x (%negate x))
+ (def / x (%negate x))
+ (def expt x (/ 1 x)))
;;; Fold (expt x n) into multiplications for small integral values of
;;; N; convert (expt x 1/2) to sqrt.
;;; transformations?
;;; Perhaps we should have to prove that the denominator is nonzero before
;;; doing them? -- WHN 19990917
-(macrolet ((def-frob (name)
+(macrolet ((def (name)
`(deftransform ,name ((x y) ((constant-arg (integer 0 0)) integer)
- * :when :both)
+ *)
"fold zero arg"
0)))
- (def-frob ash)
- (def-frob /))
+ (def ash)
+ (def /))
-(macrolet ((def-frob (name)
+(macrolet ((def (name)
`(deftransform ,name ((x y) ((constant-arg (integer 0 0)) integer)
- * :when :both)
+ *)
"fold zero arg"
'(values 0 0))))
- (def-frob truncate)
- (def-frob round)
- (def-frob floor)
- (def-frob ceiling))
-
+ (def truncate)
+ (def round)
+ (def floor)
+ (def ceiling))
\f
;;;; character operations
;;; if there is no intersection between the types of the arguments,
;;; then the result is definitely false.
(deftransform simple-equality-transform ((x y) * *
- :defun-only t
- :when :both)
+ :defun-only t)
(cond ((same-leaf-ref-p x y)
t)
((not (types-equal-or-intersect (continuation-type x)
(t
(give-up-ir1-transform))))
-(macrolet ((def-frob (x)
+(macrolet ((def (x)
`(%deftransform ',x '(function * *) #'simple-equality-transform)))
- (def-frob eq)
- (def-frob char=)
- (def-frob equal))
+ (def eq)
+ (def char=)
+ (def equal))
;;; This is similar to SIMPLE-EQUALITY-PREDICATE, except that we also
;;; try to convert to a type-specific predicate or EQ:
;;; these interesting cases.
;;; -- If Y is a fixnum, then we quietly pass because the back end can
;;; handle that case, otherwise give an efficiency note.
-(deftransform eql ((x y) * * :when :both)
+(deftransform eql ((x y) * *)
"convert to simpler equality predicate"
(let ((x-type (continuation-type x))
(y-type (continuation-type y))
;;; Convert to EQL if both args are rational and complexp is specified
;;; and the same for both.
-(deftransform = ((x y) * * :when :both)
+(deftransform = ((x y) * *)
"open code"
(let ((x-type (continuation-type x))
(y-type (continuation-type y)))
(t
(give-up-ir1-transform))))))
-(deftransform < ((x y) (integer integer) * :when :both)
+(deftransform < ((x y) (integer integer) *)
(ir1-transform-< x y x y '>))
-(deftransform > ((x y) (integer integer) * :when :both)
+(deftransform > ((x y) (integer integer) *)
(ir1-transform-< y x x y '<))
#-sb-xc-host ; (See CROSS-FLOAT-INFINITY-KLUDGE.)
-(deftransform < ((x y) (float float) * :when :both)
+(deftransform < ((x y) (float float) *)
(ir1-transform-< x y x y '>))
#-sb-xc-host ; (See CROSS-FLOAT-INFINITY-KLUDGE.)
-(deftransform > ((x y) (float float) * :when :both)
+(deftransform > ((x y) (float float) *)
(ir1-transform-< y x x y '<))
\f
;;;; converting N-arg comparisons
(multi-compare 'char-lessp args t))
;;; This function does source transformation of N-arg inequality
-;;; functions such as /=. This is similar to Multi-Compare in the <3
+;;; functions such as /=. This is similar to MULTI-COMPARE in the <3
;;; arg cases. If there are more than two args, then we expand into
;;; the appropriate n^2 comparisons only when speed is important.
(declaim (ftype (function (symbol list) *) multi-not-equal))
*universal-type*)))))
(defoptimizer (array-element-type derive-type) ((array))
- (let* ((array-type (continuation-type array)))
+ (let ((array-type (continuation-type array)))
(labels ((consify (list)
(if (endp list)
'(eql nil)
projects / sbcl.git / blobdiff