#/bin/perl -w
# Copyright (c) 2001 Flavio Soibelmann Glock. All rights reserved.
# This program is free software; you can redistribute it and/or
# modify it under the same terms as Perl itself.
#
# Tests for Set::Infinite backtracking
use strict;
# use warnings;
$| = 1;
use Set::Infinite qw($inf);
my ($a, $a_quant, $b, $c, $d, $finite, $q, $r);
my $test = 0;
my ($result, $errors);
my $neg_inf = -$inf;
sub test {
my ($header, $sub, $expected) = @_;
$test++;
# print " # $header \n";
$result = eval $sub;
$result = '' unless defined $result;
if ("$expected" eq "$result") {
print "ok $test\n";
print " # $header \n";
}
else {
print "not ok $test\n"; # \n\t# expected \"$expected\" got \"$result\"";
print " # $header \n";
print " # $sub expected \"$expected\" got \"$result\" $@\n";
$errors++;
}
# print " \n";
}
print "1..40\n";
$a = Set::Infinite->new([$neg_inf,15]);
$a_quant = $a->quantize(quant => 1);
$finite = Set::Infinite->new([10,20]);
$b = Set::Infinite->new([15,$inf]);
# print "a = $a\n";
# 1 "too complex"
$q = $a->quantize(quant => 1);
# print "q = ",$q,"\n";
test ('complex', '$q', $Set::Infinite::too_complex);
# 2 quantize has min/max
$q = $a->quantize(quant => 1);
# print " q $q ",$q->min," $q ",$q->max," ",$q->intersection($finite),"\n";
test ('min', '$q->min', "$neg_inf");
test ('max', '$q->max', '16' );
test ('span', '$q->span', "($neg_inf..16)" );
test ('size', '$q->size', $inf );
$q = $b->quantize(quant => 1);
test ('min', '$q->min', '15');
# 7 min/max with open set
$r = $a->copy->complement(15);
# print "r = ",$r,"\n";
$r = $r->quantize(quant => 1);
test ('max', '$r->max', '15' );
test ('span', '$r->span', "($neg_inf..15)" );
test ('size', '$r->size', $inf );
# 10 offset
$q = $r->offset( value => [ -10, 10 ] );
# print "r = ",$r->intersection(-100,100),"\n";
# print "r offset = ... ",$q->intersection(-100,100),"\n";
# $Set::Infinite::TRACE = 1;
# $Set::Infinite::PRETTY_PRINT = 1;
test ('max', '$q->max', '25' );
test ('span', '$q->span', "($neg_inf..25)" );
test ('size', '$q->size', $inf );
# $Set::Infinite::TRACE = 0;
# $Set::Infinite::PRETTY_PRINT = 0;
# 13 min/max with open "integer" set
$r = $r->integer;
# print "r = ",$r->intersection(-1000,1000),"\n";
# print "r tolerance = ",$r->tolerance,"\n";
test ('max', '$r->max', '14' );
test ('span', '$r->span', "($neg_inf..14]" );
test ('size', '$r->size', $inf );
# 16 max with union
$q = Set::Infinite->new([$neg_inf,15])->quantize;
$r = Set::Infinite->new([$neg_inf,10])->quantize;
test ('union-max', '$r->union($q)->max', '16' );
# max with intersection
# TODO: test this after we implement last()
test ('intersection-max', '$r->intersection($q)->max', '11' );
# min with union
# $Set::Infinite::TRACE = 1;
# $Set::Infinite::PRETTY_PRINT = 1;
$q = Set::Infinite->new([15,$inf])->quantize;
$r = Set::Infinite->new([10,$inf])->quantize;
# $Set::Infinite::TRACE = 1;
# $Set::Infinite::PRETTY_PRINT = 1;
test ('union-min', '$r->union($q)->min', '10' );
# min with intersection
# $Set::Infinite::TRACE = 1;
# $Set::Infinite::PRETTY_PRINT = 1;
test ('intersection-min', '$r->intersection($q)->min', '15' );
# 20 min/max of complement works
# $Set::Infinite::TRACE = 1;
# $Set::Infinite::PRETTY_PRINT = 1;
$r = Set::Infinite->new([$neg_inf,15])->complement(15)->integer->quantize(quant => 1);
# print "r = ",$r,"\n";
$r = $r->complement(15); # complement doesn't backtrack yet
# print "r = ",$r,"\n";
test ('complement-max', '$r->max', '14' );
# $Set::Infinite::TRACE = 1;
# $Set::Infinite::PRETTY_PRINT = 1;
$r = $r->complement;
test ('complement-max=inf', '$r->max', $inf );
# $Set::Infinite::TRACE = 1;
# $Set::Infinite::PRETTY_PRINT = 1;
# (14..inf)
test ('complement-min', '$r->min', '15' );
# $Set::Infinite::TRACE = 0;
# $Set::Infinite::PRETTY_PRINT = 0;
# 23 scalar
$q = $a->quantize(quant => 1);
# print "r = ",$q->intersection(10,20),"\n";
test ('intersection', '$q->intersection(10,20)', '[10..16)');
# 24 "date"
$a = Set::Infinite->new([$neg_inf,3800]);
# print "s = ",$a->quantize(quant => 1, unit => 'hours')->intersection(1000,15000),"\n";
test ('date', '$a->quantize(quant => 1, unit => \'hours\')->intersection(1000,15000)',
'[1000..7200)');
# 25 almost-intersecting "date"
$a = Set::Infinite->new([$neg_inf,3800]);
# print "t = ",$a->quantize(quant => 1, unit => 'hours')->intersection(3700,15000),"\n";
test ('', '$a->quantize(quant => 1, unit => \'hours\')->intersection(3700,15000)',
'[3700..7200)');
test ('', '$a->quantize(quant => 1, unit => \'hours\')->intersection(3900,15000)',
'[3900..7200)');
# 27 null "date"
# print "u = ",$a->quantize(quant => 1, unit => 'hours')->intersection(9000,15000),"\n";
test ('', '$a->quantize(quant => 1, unit => \'hours\')->intersection(9000,15000)',
'');
# 28 recursive
# print "v: ", $a->quantize(quant => 1)->quantize(quant => 1)->intersection(10,20), "\n";
test ('', '$a->quantize(quant => 1)->quantize(quant => 1)->intersection(10,20)',
'[10..20]');
# 29 intersection with 'b' complex
# print "w: ", $finite->intersection( $a->quantize(quant => 1) ), "\n";
test ('', '$finite->intersection( $a->quantize(quant => 1) )',
'[10..20]');
# 30 intersection with both 'a' and 'b' complex
$a = Set::Infinite->new([$neg_inf,15]);
$a_quant = $a->quantize(quant => 1);
$b = Set::Infinite->new([10,$inf])->quantize(quant => 1);
$c = Set::Infinite->new([20,$inf])->quantize(quant => 1);
$d = Set::Infinite->new([$neg_inf,12])->quantize(quant => 1);
# intersecting
# print "x = ",$a_quant->intersection($b),"\n";
test ('complex intersection', '$a_quant->intersection($b)',
'[10..16)');
# non-intersecting
# print "y = ",$a_quant->intersection($c),"\n";
test ('complex no-intersection', '$a_quant->intersection($c)',
'');
# intersecting but too complex
# $Set::Infinite::TRACE = 1;
# $Set::Infinite::PRETTY_PRINT = 1;
# print "z = ",$a_quant->intersection($d),"\n";
test ('too-complex intersection', '$a_quant->intersection($d)',
"($neg_inf..13)" );
# $Set::Infinite::TRACE = 0;
# $Set::Infinite::PRETTY_PRINT = 0;
# intersecting but too complex, then intersect again
# print "i = ",$a_quant->intersection($d)->intersection($finite),"\n";
test ('', '$a_quant->intersection($d)->intersection($finite)',
'[10..13)');
# 13 - 15 offset
# print "j = ",$a->quantize(quant => 4)->offset( value => [1,-1] )->intersection($finite),"\n";
# $Set::Infinite::TRACE = 1;
# $Set::Infinite::PRETTY_PRINT = 1;
test ('', '$a->quantize(quant => 4)->offset( value => [1,-1] )->intersection($finite)',
'[10..11),[13..15)');
# $Set::Infinite::TRACE = 0;
# $Set::Infinite::PRETTY_PRINT = 0;
# BIG offset
# print "k = ",$a->quantize(quant => 4)->offset( value => [20,18] )->intersection($finite),"\n";
test ('', '$a->quantize(quant => 4)->offset( value => [20,18] )->intersection($finite)',
'[12..14),[16..18),20');
# intersecting, both complex
$a = Set::Infinite->new([$neg_inf,15]);
test ('', '$a->quantize(quant => 4)->offset( value => [1,-1] )->intersection($b)->intersection($finite)',
'[10..11),[13..15)');
# select
# print "l = ", $a->quantize(quant => 2)->select( freq => 3 )->intersection($finite), "\n";
# test ('', '$a->quantize(quant => 1)->select( by => [ 2, 4, 6, 8 ] )->intersection($finite)',
# '[10..11),[12..13),[14..15)');
# BIG, negative select
# -- wrong! (TODO ????)
# test ('', '$a->quantize(quant => 1)->select( freq => 2, by => [-10,10] )->intersection($finite)',
# '[10..11),[12..13),[14..15)');
# intersecting, both complex
# (TODO ????)
# intersects
# intersecting
test ('', '$a_quant->intersects($b)',
'1');
# non-intersecting
test ('', '$a_quant->intersects($c)',
'0');
# union
test ('', '$a_quant->union([50,60])->intersection([0,100])',
'[0..16),[50..60]');
# complement
# (TODO ????)
# $Set::Infinite::TRACE = 1;
# $Set::Infinite::DEBUG_BT = 1;
test ('', '$a_quant->complement->intersection([0,25])', '[16..25]');
# size
# (TODO ????)
# contains
# -- wrong! (TODO ????)
# test ('', '$a_quant->contains([0,100])',
# '');
1;