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# encoding=UTF-8
# Copyright © 2009-2017 Jakub Wilk <jwilk@jwilk.net>
#
# This file is part of pdf2djvu.
#
# pdf2djvu is free software; you can redistribute it and/or modify
# it under the terms of the GNU General Public License version 2 as
# published by the Free Software Foundation.
#
# pdf2djvu is distributed in the hope that it will be useful, but
# WITHOUT ANY WARRANTY; without even the implied warranty of
# MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU
# General Public License for more details.
import re
from tools import (
case,
)
class test(case):
def t(self, page, url, border='(xor)'):
result = self.print_ant(page=page)
template = '(maparea "{url}" "" (rect NNN NNN NNN NNN) {border})'.format(
url=url,
border=border,
)
regex = re.escape(template).replace('NNN', '[0-9]+')
result.assert_(stdout=re.compile(regex))
def test(self):
# Bug: https://github.com/jwilk/pdf2djvu/issues/3
# + fixed in 0.4.10 [47cde6c195ac057c0061a5fa192c69c3373c14ec]
# + fixed in 0.4.12 [5e691b2b67b3f50275b12d2d262d38646dacda64]
self.pdf2djvu().assert_()
self.t(1, '#p0002.djvu')
self.t(2, '#p0001.djvu', '(border #ff7f00)')
self.t(3, 'http://www.example.org/')
def test_border_avis(self):
def t(*args):
self.pdf2djvu(*args).assert_()
self.t(1, '#p0002.djvu', '(xor) (border_avis)')
self.t(2, '#p0001.djvu', '(border #ff7f00) (border_avis)')
self.t(3, 'http://www.example.org/', '(xor) (border_avis)')
t('--hyperlinks', 'border-avis')
t('--hyperlinks', 'border_avis')
def test_border_color(self):
self.pdf2djvu('--hyperlinks', '#3742ff').assert_()
self.t(1, '#p0002.djvu', '(border #3742ff)')
self.t(2, '#p0001.djvu', '(border #3742ff)')
self.t(3, 'http://www.example.org/', '(border #3742ff)')
def test_none(self):
def t(*args):
self.pdf2djvu(*args).assert_()
for n in range(3):
r = self.print_ant(page=(n + 1))
r.assert_(stdout='')
t('--hyperlinks', 'none')
t('--no-hyperlinks')
def test_bad_argument(self):
r = self.pdf2djvu('--hyperlinks', 'off')
r.assert_(stderr=re.compile('^Unable to parse hyperlinks options\n'), rc=1)
# vim:ts=4 sts=4 sw=4 et
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