;;;; While most of SBCL is derived from the CMU CL system, the test
;;;; files (like this one) were written from scratch after the fork
;;;; from CMU CL.
-;;;;
+;;;;
;;;; This software is in the public domain and is provided with
;;;; absolutely no warranty. See the COPYING and CREDITS files for
;;;; more information.
;;; unlikely that anything with such fundamental arithmetic errors as
;;; these are going to get this far, it's probably worth checking.
(macrolet ((test (op res1 res2)
- `(progn
- (assert (= (,op 4 2) ,res1))
- (assert (= (,op 2 4) ,res2))
- (assert (= (funcall (compile nil (lambda (x y) (,op x y))) 4 2)
- ,res1))
- (assert (= (funcall (compile nil (lambda (x y) (,op x y))) 2 4)
- ,res2)))))
+ `(progn
+ (assert (= (,op 4 2) ,res1))
+ (assert (= (,op 2 4) ,res2))
+ (assert (= (funcall (compile nil (lambda (x y) (,op x y))) 4 2)
+ ,res1))
+ (assert (= (funcall (compile nil (lambda (x y) (,op x y))) 2 4)
+ ,res2)))))
(test + 6 6)
(test - 2 -2)
(test * 8 8)
(assert (= (coerce 1/2 '(complex float)) #c(0.5 0.0)))
(assert (= (coerce 1.0d0 '(complex float)) #c(1.0d0 0.0d0)))
+;;; (COERCE #c(<RATIONAL> <RATIONAL>) '(complex float)) resulted in
+;;; an error up to 0.8.17.31
+(assert (= (coerce #c(1 2) '(complex float)) #c(1.0 2.0)))
+
;;; COERCE also sometimes failed to verify that a particular coercion
;;; was possible (in particular coercing rationals to bounded float
;;; types.
;;; (CEILING x 2^k) was optimized incorrectly
(loop for divisor in '(-4 4)
- for ceiler = (compile nil `(lambda (x)
- (declare (fixnum x))
- (declare (optimize (speed 3)))
- (ceiling x ,divisor)))
- do (loop for i from -5 to 5
- for exact-q = (/ i divisor)
- do (multiple-value-bind (q r)
- (funcall ceiler i)
- (assert (= (+ (* q divisor) r) i))
- (assert (<= exact-q q))
- (assert (< q (1+ exact-q))))))
-
-;; CEILING had a corner case, spotted by Paul Dietz
+ for ceiler = (compile nil `(lambda (x)
+ (declare (fixnum x))
+ (declare (optimize (speed 3)))
+ (ceiling x ,divisor)))
+ do (loop for i from -5 to 5
+ for exact-q = (/ i divisor)
+ do (multiple-value-bind (q r)
+ (funcall ceiler i)
+ (assert (= (+ (* q divisor) r) i))
+ (assert (<= exact-q q))
+ (assert (< q (1+ exact-q))))))
+
+;;; (TRUNCATE x 2^k) was optimized incorrectly
+(loop for divisor in '(-4 4)
+ for truncater = (compile nil `(lambda (x)
+ (declare (fixnum x))
+ (declare (optimize (speed 3)))
+ (truncate x ,divisor)))
+ do (loop for i from -9 to 9
+ for exact-q = (/ i divisor)
+ do (multiple-value-bind (q r)
+ (funcall truncater i)
+ (assert (= (+ (* q divisor) r) i))
+ (assert (<= (abs q) (abs exact-q)))
+ (assert (< (abs exact-q) (1+ (abs q)))))))
+
+;;; CEILING had a corner case, spotted by Paul Dietz
(assert (= (ceiling most-negative-fixnum (1+ most-positive-fixnum)) -1))
+
+;;; give any optimizers of constant multiplication a light testing.
+;;; 100 may seem low, but (a) it caught CSR's initial errors, and (b)
+;;; before checking in, CSR tested with 10000. So one hundred
+;;; checkins later, we'll have doubled the coverage.
+(dotimes (i 100)
+ (let* ((x (random most-positive-fixnum))
+ (x2 (* x 2))
+ (x3 (* x 3)))
+ (let ((fn (handler-bind ((sb-ext:compiler-note
+ (lambda (c)
+ (when (<= x3 most-positive-fixnum)
+ (error c)))))
+ (compile nil
+ `(lambda (y)
+ (declare (optimize speed) (type (integer 0 3) y))
+ (* y ,x))))))
+ (unless (and (= (funcall fn 0) 0)
+ (= (funcall fn 1) x)
+ (= (funcall fn 2) x2)
+ (= (funcall fn 3) x3))
+ (error "bad results for ~D" x)))))
+
+;;; Bugs reported by Paul Dietz:
+
+;;; (GCD 0 x) must return (abs x)
+(dolist (x (list -10 (* 3 most-negative-fixnum)))
+ (assert (= (gcd 0 x) (abs x))))
+;;; LCM returns a non-negative number
+(assert (= (lcm 4 -10) 20))
+(assert (= (lcm 0 0) 0))
+
+;;; PPC bignum arithmetic bug:
+(multiple-value-bind (quo rem)
+ (truncate 291351647815394962053040658028983955 10000000000000000000000000)
+ (assert (= quo 29135164781))
+ (assert (= rem 5394962053040658028983955)))
+
+;;; x86 LEA bug:
+(assert (= (funcall
+ (compile nil '(lambda (x) (declare (bit x)) (+ x #xf0000000)))
+ 1)
+ #xf0000001))
+
+;;; LOGBITP on bignums:
+(dolist (x '(((1+ most-positive-fixnum) 1 nil)
+ ((1+ most-positive-fixnum) -1 t)
+ ((1+ most-positive-fixnum) (1+ most-positive-fixnum) nil)
+ ((1+ most-positive-fixnum) (1- most-negative-fixnum) t)
+ (1 (ash most-negative-fixnum 1) nil)
+ (#.(- sb-vm:n-word-bits sb-vm:n-lowtag-bits) most-negative-fixnum t)
+ (#.(1+ (- sb-vm:n-word-bits sb-vm:n-lowtag-bits)) (ash most-negative-fixnum 1) t)
+ (#.(+ 2 (- sb-vm:n-word-bits sb-vm:n-lowtag-bits)) (ash most-negative-fixnum 1) t)
+ (#.(+ sb-vm:n-word-bits 32) (ash most-negative-fixnum #.(+ 32 sb-vm:n-lowtag-bits 1)) nil)
+ (#.(+ sb-vm:n-word-bits 33) (ash most-negative-fixnum #.(+ 32 sb-vm:n-lowtag-bits 1)) t)))
+ (destructuring-bind (index int result) x
+ (assert (eq (eval `(logbitp ,index ,int)) result))))
+
+;;; off-by-1 type inference error for %DPB and %DEPOSIT-FIELD:
+(let ((f (compile nil '(lambda (b)
+ (integer-length (dpb b (byte 4 28) -1005))))))
+ (assert (= (funcall f 1230070) 32)))
+(let ((f (compile nil '(lambda (b)
+ (integer-length (deposit-field b (byte 4 28) -1005))))))
+ (assert (= (funcall f 1230070) 32)))
+
+;;; type inference leading to an internal compiler error:
+(let ((f (compile nil '(lambda (x)
+ (declare (type fixnum x))
+ (ldb (byte 0 0) x)))))
+ (assert (= (funcall f 1) 0))
+ (assert (= (funcall f most-positive-fixnum) 0))
+ (assert (= (funcall f -1) 0)))
+
+;;; Alpha bignum arithmetic bug:
+(assert (= (* 966082078641 419216044685) 404997107848943140073085))
+
+;;; Alpha smallnum arithmetic bug:
+(assert (= (ash -129876 -1026) -1))
+
+;;; Alpha middlenum (yes, really! Affecting numbers between 2^32 and
+;;; 2^64 :) arithmetic bug
+(let ((fn (compile nil '(LAMBDA (A B C D)
+ (DECLARE (TYPE (INTEGER -1621 -513) A)
+ (TYPE (INTEGER -3 34163) B)
+ (TYPE (INTEGER -9485132993 81272960) C)
+ (TYPE (INTEGER -255340814 519943) D)
+ (IGNORABLE A B C D)
+ (OPTIMIZE (SPEED 3) (SAFETY 1) (DEBUG 1)))
+ (TRUNCATE C (MIN -100 4149605))))))
+ (assert (= (funcall fn -1332 5864 -6963328729 -43789079) 69633287)))
+
+;;; Here's another fantastic Alpha backend bug: the code to load
+;;; immediate 64-bit constants into a register was wrong.
+(let ((fn (compile nil '(LAMBDA (A B C D)
+ (DECLARE (TYPE (INTEGER -3563 2733564) A)
+ (TYPE (INTEGER -548947 7159) B)
+ (TYPE (INTEGER -19 0) C)
+ (TYPE (INTEGER -2546009 0) D)
+ (IGNORABLE A B C D)
+ (OPTIMIZE (SPEED 3) (SAFETY 1) (DEBUG 1)))
+ (CASE A
+ ((89 125 16) (ASH A (MIN 18 -706)))
+ (T (DPB -3 (BYTE 30 30) -1)))))))
+ (assert (= (funcall fn 1227072 -529823 -18 -792831) -2147483649)))
+
+;;; ASH of a negative bignum by a bignum count would erroneously
+;;; return 0 prior to sbcl-0.8.4.4
+(assert (= (ash (1- most-negative-fixnum) (1- most-negative-fixnum)) -1))
+
+;;; Whoops. Too much optimization in division operators for 0
+;;; divisor.
+(macrolet ((frob (name)
+ `(let ((fn (compile nil '(lambda (x)
+ (declare (optimize speed) (fixnum x))
+ (,name x 0)))))
+ (assert (raises-error? (funcall fn 1) division-by-zero)))))
+ (frob mod)
+ (frob truncate)
+ (frob rem)
+ (frob /)
+ (frob floor)
+ (frob ceiling))
+
+;; Check that the logic in SB-KERNEL::BASIC-COMPARE for doing fixnum/float
+;; comparisons without rationalizing the floats still gives the right anwers
+;; in the edge cases (had a fencepost error).
+(macrolet ((test (range type sign)
+ `(let (ints
+ floats
+ (start (- ,(find-symbol (format nil
+ "MOST-~A-EXACTLY-~A-FIXNUM"
+ sign type)
+ :sb-kernel)
+ ,range)))
+ (dotimes (i (1+ (* ,range 2)))
+ (let* ((x (+ start i))
+ (y (coerce x ',type)))
+ (push x ints)
+ (push y floats)))
+ (dolist (i ints)
+ (dolist (f floats)
+ (dolist (op '(< <= = >= >))
+ (unless (eq (funcall op i f)
+ (funcall op i (rationalize f)))
+ (error "(not (eq (~a ~a ~f) (~a ~a ~a)))~%"
+ op i f
+ op i (rationalize f)))
+ (unless (eq (funcall op f i)
+ (funcall op (rationalize f) i))
+ (error "(not (eq (~a ~f ~a) (~a ~a ~a)))~%"
+ op f i
+ op (rationalize f) i))))))))
+ (test 32 double-float negative)
+ (test 32 double-float positive)
+ (test 32 single-float negative)
+ (test 32 single-float positive))
+
+;; x86-64 sign-extension bug found using pfdietz's random tester.
+(assert (= 286142502
+ (funcall (lambda ()
+ (declare (notinline logxor))
+ (min (logxor 0 0 0 286142502))))))
projects / sbcl.git / blobdiff