1 #include this file into another test for subclass testing...
3 ok ($class->config()->{lib},$CL);
8 $_ =~ s/#.*$//; # remove comments
9 $_ =~ s/\s+$//; # trailing spaces
10 next if /^$/; # skip empty lines & comments
17 $setup = $_; $setup =~ s/\$/\$${class}::/g; # round_mode, div_scale
18 #print "\$setup== $setup\n";
25 @args = split(/:/,$1,99);
29 @args = split(/:/,$_,99); $ans = pop(@args);
31 $try = "\$x = new $class \"$args[0]\";";
35 } elsif ($f eq "finf") {
36 $try .= "\$x->finf('$args[1]');";
37 } elsif ($f eq "is_inf") {
38 $try .= "\$x->is_inf('$args[1]');";
39 } elsif ($f eq "fone") {
40 $try .= "\$x->bone('$args[1]');";
41 } elsif ($f eq "fstr") {
42 $try .= "\$x->accuracy($args[1]); \$x->precision($args[2]);";
43 $try .= '$x->fstr();';
44 } elsif ($f eq "parts") {
45 # ->bstr() to see if an object is returned
46 $try .= '($a,$b) = $x->parts(); $a = $a->bstr(); $b = $b->bstr();';
48 } elsif ($f eq "exponent") {
49 # ->bstr() to see if an object is returned
50 $try .= '$x->exponent()->bstr();';
51 } elsif ($f eq "mantissa") {
52 # ->bstr() to see if an object is returned
53 $try .= '$x->mantissa()->bstr();';
54 } elsif ($f eq "numify") {
55 $try .= "\$x->numify();";
56 } elsif ($f eq "length") {
57 $try .= "\$x->length();";
58 # some unary ops (test the fxxx form, since that is done by AUTOLOAD)
59 } elsif ($f =~ /^f(nan|sstr|neg|floor|ceil|abs)$/) {
60 $try .= "\$x->f$1();";
61 # some is_xxx test function
62 } elsif ($f =~ /^is_(zero|one|negative|positive|odd|even|nan|int)$/) {
64 } elsif ($f eq "as_number") {
65 $try .= '$x->as_number();';
66 } elsif ($f eq "finc") {
68 } elsif ($f eq "fdec") {
70 }elsif ($f eq "fround") {
71 $try .= "$setup; \$x->fround($args[1]);";
72 } elsif ($f eq "ffround") {
73 $try .= "$setup; \$x->ffround($args[1]);";
74 } elsif ($f eq "fsqrt") {
75 $try .= "$setup; \$x->fsqrt();";
76 } elsif ($f eq "flog") {
77 $try .= "$setup; \$x->flog();";
78 } elsif ($f eq "ffac") {
79 $try .= "$setup; \$x->ffac();";
83 $try .= "\$y = new $class \"$args[1]\";";
86 } elsif ($f eq "facmp") {
87 $try .= '$x->facmp($y);';
88 } elsif ($f eq "fpow") {
90 } elsif ($f eq "fadd") {
92 } elsif ($f eq "fsub") {
94 } elsif ($f eq "fmul") {
96 } elsif ($f eq "fdiv") {
97 $try .= "$setup; \$x / \$y;";
98 } elsif ($f eq "fdiv-list") {
99 $try .= "$setup; join(',',\$x->fdiv(\$y));";
100 } elsif ($f eq "frsft") {
102 } elsif ($f eq "flsft") {
104 } elsif ($f eq "fmod") {
106 } else { warn "Unknown op '$f'"; }
108 # print "# Trying: '$try'\n";
110 if ($ans =~ m|^/(.*)$|)
119 print "# '$try' expected: /$pat/ got: '$ans1'\n" if !ok(1,0);
130 print "# Tried: '$try'\n" if !ok ($ans1, $ans);
131 if (ref($ans1) eq "$class")
133 # float numbers are normalized (for now), so mantissa shouldn't have
135 #print $ans1->_trailing_zeros(),"\n";
136 print "# Has trailing zeros after '$try'\n"
137 if !ok ($ans1->{_m}->_trailing_zeros(), 0);
140 } # end pattern or string
144 # check whether $class->new( Math::BigInt->new()) destroys it
145 # ($y == 12 in this case)
146 $x = Math::BigInt->new(1200); $y = $class->new($x);
147 ok ($y,1200); ok ($x,1200);
149 ###############################################################################
152 $x = $class->new(2); $x->fzero(); ok_undef ($x->{_a}); ok_undef ($x->{_p});
153 $x = $class->new(2); $x->finf(); ok_undef ($x->{_a}); ok_undef ($x->{_p});
154 $x = $class->new(2); $x->fone(); ok_undef ($x->{_a}); ok_undef ($x->{_p});
155 $x = $class->new(2); $x->fnan(); ok_undef ($x->{_a}); ok_undef ($x->{_p});
157 ###############################################################################
158 # fsqrt() with set global A/P or A/P enabled on $x, also a test whether fsqrt()
159 # correctly modifies $x
161 $class->accuracy(undef); $class->precision(undef); # reset
163 $x = $class->new(12); $class->precision(-2); $x->fsqrt(); ok ($x,'3.46');
165 $class->precision(undef);
166 $x = $class->new(12); $class->precision(0); $x->fsqrt(); ok ($x,'3');
168 $class->precision(-3); $x = $class->new(12); $x->fsqrt(); ok ($x,'3.464');
171 ${${class}.'::accuracy'} = 4; $x = $class->new(12); $x->fsqrt(3); ok ($x,'NaN');
172 # supplied arg overrides set global
173 $class->precision(undef); $x = $class->new(12); $x->fsqrt(3); ok ($x,'3.46');
175 $class->accuracy(undef); $class->precision(undef); # reset for further tests
177 ###############################################################################
178 # can we call objectify (broken until v1.52)
180 $try = '@args' . " = $class" . "::objectify(2,$class,4,5);".'join(" ",@args);';
182 ok ($ans,"$class 4 5");
186 ###############################################################################
187 # Perl 5.005 does not like ok ($x,undef)
193 ok (1,1) and return if !defined $x;
204 # this is too slow for the testsuite
205 #2:0.6931471805599453094172321214581765680755
206 #2.718281828:0.9999999998311266953289851340574956564911
208 #2.718281828:0.99999999983112669533
209 # too slow, too (or hangs?)
213 #1000:0:6.90775527898214
214 #100:0:4.60517018598809
216 #3.1415:0:1.14470039286086
217 #12345:0:9.42100640177928
218 #0.001:0:-6.90775527898214
219 # reset for further tests
295 1234.567:9::1234.56700
296 1234.567::-6:1234.567000
298 0.001234:6::0.00123400
299 0.001234::-8:0.00123400
318 000000_0000000_00000:0
329 -123456789:-123456789
337 -.0000000004:-0.0000000004
352 -3e111:-3000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000
353 -4e-1111:-0.0000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000004
360 123.456:2:15241.383936
363 128:-2:0.00006103515625
370 # 2 ** 0.5 == sqrt(2)
371 # 1.41..7 and not 1.4170 since fallback (bsqrt(9) is '3', not 3.0...0)
372 2:0.5:1.41421356237309504880168872420969807857
373 2:0.2:1.148698354997035006798626946777927589444
381 +123456789:-123456789
383 +123.456789:-123.456789
384 -123456.789:123456.789
394 +123.456789:123.456789
395 -123456.789:123456.789
397 $round_mode = "trunc"
402 +10123456789:5:10123000000
403 -10123456789:5:-10123000000
404 +10123456789.123:5:10123000000
405 -10123456789.123:5:-10123000000
406 +10123456789:9:10123456700
407 -10123456789:9:-10123456700
408 +101234500:6:101234000
409 -101234500:6:-101234000
411 +20123456789:5:20123000000
412 -20123456789:5:-20123000000
413 +20123456789.123:5:20123000000
414 -20123456789.123:5:-20123000000
415 +20123456789:9:20123456800
416 -20123456789:9:-20123456800
417 +201234500:6:201234000
418 -201234500:6:-201234000
420 +30123456789:5:30123000000
421 -30123456789:5:-30123000000
422 +30123456789.123:5:30123000000
423 -30123456789.123:5:-30123000000
424 +30123456789:9:30123456800
425 -30123456789:9:-30123456800
426 +301234500:6:301235000
427 -301234500:6:-301234000
429 +40123456789:5:40123000000
430 -40123456789:5:-40123000000
431 +40123456789.123:5:40123000000
432 -40123456789.123:5:-40123000000
433 +40123456789:9:40123456800
434 -40123456789:9:-40123456800
435 +401234500:6:401234000
436 -401234500:6:-401235000
438 +50123456789:5:50123000000
439 -50123456789:5:-50123000000
440 +50123456789.123:5:50123000000
441 -50123456789.123:5:-50123000000
442 +50123456789:9:50123456800
443 -50123456789:9:-50123456800
444 +501234500:6:501235000
445 -501234500:6:-501235000
447 +60123456789:5:60123000000
448 -60123456789:5:-60123000000
449 +60123456789:9:60123456800
450 -60123456789:9:-60123456800
451 +601234500:6:601234000
452 -601234500:6:-601234000
453 +60123456789.0123:5:60123000000
454 -60123456789.0123:5:-60123000000
456 $round_mode = "trunc"
477 -0.0061234567890:-1:0.0
485 -0.0065:-3:/-0\.006|-6e-03
486 -0.0065:-4:/-0\.006(?:5|49{5}\d+)|-6\.5e-03
487 -0.0065:-5:/-0\.006(?:5|49{5}\d+)|-6\.5e-03
493 +2.23:-1:/2.2(?:0{5}\d+)?
494 -2.23:-1:/-2.2(?:0{5}\d+)?
495 +2.27:-1:/2.(?:3|29{5}\d+)
496 -2.27:-1:/-2.(?:3|29{5}\d+)
497 +2.25:-1:/2.2(?:0{5}\d+)?
498 -2.25:-1:/-2.2(?:0{5}\d+)?
499 +2.35:-1:/2.(?:3|29{5}\d+)
500 -2.35:-1:/-2.(?:3|29{5}\d+)
502 -0.0065:-2:/-0\.01|-1e-02
503 -0.0065:-3:/-0\.006|-6e-03
504 -0.0065:-4:/-0\.006(?:5|49{5}\d+)|-6\.5e-03
505 -0.0065:-5:/-0\.006(?:5|49{5}\d+)|-6\.5e-03
511 +3.23:-1:/3.2(?:0{5}\d+)?
512 -3.23:-1:/-3.2(?:0{5}\d+)?
513 +3.27:-1:/3.(?:3|29{5}\d+)
514 -3.27:-1:/-3.(?:3|29{5}\d+)
515 +3.25:-1:/3.(?:3|29{5}\d+)
516 -3.25:-1:/-3.2(?:0{5}\d+)?
517 +3.35:-1:/3.(?:4|39{5}\d+)
518 -3.35:-1:/-3.(?:3|29{5}\d+)
520 -0.0065:-2:/-0\.01|-1e-02
521 -0.0065:-3:/-0\.006|-6e-03
522 -0.0065:-4:/-0\.006(?:5|49{5}\d+)|-6\.5e-03
523 -0.0065:-5:/-0\.006(?:5|49{5}\d+)|-6\.5e-03
529 +4.23:-1:/4.2(?:0{5}\d+)?
530 -4.23:-1:/-4.2(?:0{5}\d+)?
531 +4.27:-1:/4.(?:3|29{5}\d+)
532 -4.27:-1:/-4.(?:3|29{5}\d+)
533 +4.25:-1:/4.2(?:0{5}\d+)?
534 -4.25:-1:/-4.(?:3|29{5}\d+)
535 +4.35:-1:/4.(?:3|29{5}\d+)
536 -4.35:-1:/-4.(?:4|39{5}\d+)
538 -0.0065:-2:/-0\.01|-1e-02
539 -0.0065:-3:/-0\.007|-7e-03
540 -0.0065:-4:/-0\.006(?:5|49{5}\d+)|-6\.5e-03
541 -0.0065:-5:/-0\.006(?:5|49{5}\d+)|-6\.5e-03
547 +5.23:-1:/5.2(?:0{5}\d+)?
548 -5.23:-1:/-5.2(?:0{5}\d+)?
549 +5.27:-1:/5.(?:3|29{5}\d+)
550 -5.27:-1:/-5.(?:3|29{5}\d+)
551 +5.25:-1:/5.(?:3|29{5}\d+)
552 -5.25:-1:/-5.(?:3|29{5}\d+)
553 +5.35:-1:/5.(?:3|29{5}\d+)
554 -5.35:-1:/-5.(?:3|29{5}\d+)
556 -0.0065:-2:/-0\.01|-1e-02
557 -0.0065:-3:/-0\.007|-7e-03
558 -0.0065:-4:/-0\.006(?:5|49{5}\d+)|-6\.5e-03
559 -0.0065:-5:/-0\.006(?:5|49{5}\d+)|-6\.5e-03
565 +6.23:-1:/6.2(?:0{5}\d+)?
566 -6.23:-1:/-6.2(?:0{5}\d+)?
567 +6.27:-1:/6.(?:3|29{5}\d+)
568 -6.27:-1:/-6.(?:3|29{5}\d+)
569 +6.25:-1:/6.(?:2(?:0{5}\d+)?|29{5}\d+)
570 -6.25:-1:/-6.(?:2(?:0{5}\d+)?|29{5}\d+)
571 +6.35:-1:/6.(?:4|39{5}\d+|29{8}\d+)
572 -6.35:-1:/-6.(?:4|39{5}\d+|29{8}\d+)
574 -0.0065:-2:/-0\.01|-1e-02
575 -0.0065:-3:/-0\.006|-7e-03
576 -0.0065:-4:/-0\.006(?:5|49{5}\d+)|-6\.5e-03
577 -0.0065:-5:/-0\.006(?:5|49{5}\d+)|-6\.5e-03
584 0.01234567:-5:0.01235
585 0.01234567:-6:0.012346
586 0.01234567:-7:0.0123457
587 0.01234567:-8:0.01234567
588 0.01234567:-9:0.012345670
589 0.01234567:-12:0.012345670000
791 +99999999:+1:100000000
792 +999999999:+1:1000000000
793 +9999999999:+1:10000000000
794 +99999999999:+1:100000000000
802 +100000000:-1:99999999
803 +1000000000:-1:999999999
804 +10000000000:-1:9999999999
805 +123456789:+987654321:1111111110
806 -123456789:+987654321:864197532
807 -123456789:-987654321:-1111111110
808 +123456789:-987654321:-864197532
809 0.001234:0.0001234:0.0013574
838 +99999999:+1:99999998
839 +999999999:+1:999999998
840 +9999999999:+1:9999999998
841 +99999999999:+1:99999999998
848 +10000000:-1:10000001
849 +100000000:-1:100000001
850 +1000000000:-1:1000000001
851 +10000000000:-1:10000000001
852 +123456789:+987654321:-864197532
853 -123456789:+987654321:-1111111110
854 -123456789:-987654321:864197532
855 +123456789:-987654321:1111111110
881 +123456789123456789:+0:0
882 +0:+123456789123456789:0
892 +10101:+10101:102030201
893 +1001001:+1001001:1002003002001
894 +100010001:+100010001:10002000300020001
895 +10000100001:+10000100001:100002000030000200001
896 +11111111111:+9:99999999999
897 +22222222222:+9:199999999998
898 +33333333333:+9:299999999997
899 +44444444444:+9:399999999996
900 +55555555555:+9:499999999995
901 +66666666666:+9:599999999994
902 +77777777777:+9:699999999993
903 +88888888888:+9:799999999992
904 +99999999999:+9:899999999991
913 $div_scale = 40; $round_mode = 'even'
939 +999999999999:+9:111111111111
940 +999999999999:+99:10101010101
941 +999999999999:+999:1001001001
942 +999999999999:+9999:100010001
943 +999999999999999:+99999:10000100001
944 +1000000000:+9:111111111.1111111111111111111111111111111
945 +2000000000:+9:222222222.2222222222222222222222222222222
946 +3000000000:+9:333333333.3333333333333333333333333333333
947 +4000000000:+9:444444444.4444444444444444444444444444444
948 +5000000000:+9:555555555.5555555555555555555555555555556
949 +6000000000:+9:666666666.6666666666666666666666666666667
950 +7000000000:+9:777777777.7777777777777777777777777777778
951 +8000000000:+9:888888888.8888888888888888888888888888889
952 +9000000000:+9:1000000000
953 +35500000:+113:314159.2920353982300884955752212389380531
954 +71000000:+226:314159.2920353982300884955752212389380531
955 +106500000:+339:314159.2920353982300884955752212389380531
956 +1000000000:+3:333333333.3333333333333333333333333333333
957 2:25.024996000799840031993601279744051189762:0.07992009269196593320152084692285869265447
960 +1000000000:+9:111111111.11111111111
961 +2000000000:+9:222222222.22222222222
962 +3000000000:+9:333333333.33333333333
963 +4000000000:+9:444444444.44444444444
964 +5000000000:+9:555555555.55555555556
965 +6000000000:+9:666666666.66666666667
966 +7000000000:+9:777777777.77777777778
967 +8000000000:+9:888888888.88888888889
968 +9000000000:+9:1000000000
973 1:504:0.001984126984126984127
974 2:1.987654321:1.0062111801179738436
975 123456789.123456789123456789123456789:1:123456789.12345678912
976 # the next two cases are the "old" behaviour, but are now (>v0.01) different
977 #+35500000:+113:314159.292035398230088
978 #+71000000:+226:314159.292035398230088
979 +35500000:+113:314159.29203539823009
980 +71000000:+226:314159.29203539823009
981 +106500000:+339:314159.29203539823009
982 +1000000000:+3:333333333.33333333333
984 # round to accuracy 1 after bdiv
986 123456789.1234:1:100000000
987 # reset scale for further tests
994 # inf handling, see table in doc
1013 # exceptions to reminder rule
1052 999999999999999:99999:0
1066 152403346:12345:4321
1068 # now some floating point tests
1096 2:1.41421356237309504880168872420969807857
1101 123.456:11.11107555549866648462149404118219234119
1102 15241.38393:123.4559999756998444766131352122991626468
1104 # sqrt(1.44) = 1.2, sqrt(e10) = e5 => 12e4
1106 2e10:141421.356237309504880168872420969807857
1108 # proved to be an endless loop under 7-9
1109 12:3.464101615137754587054892683011744733886
1126 # it must be exactly /^[+-]inf$/
1222 12345678901234567890:20