--- /tmp/givaro-4.2.0-15dstjyjj/debian/libgivaro-doc_4.2.0-1_all.deb
+++ libgivaro-doc_4.2.0-1_all.deb
├── file list
│ @@ -1,3 +1,3 @@
│  -rw-r--r--   0        0        0        4 2021-12-15 19:31:05.000000 debian-binary
│ --rw-r--r--   0        0        0    17208 2021-12-15 19:31:05.000000 control.tar.xz
│ --rw-r--r--   0        0        0  1865728 2021-12-15 19:31:05.000000 data.tar.xz
│ +-rw-r--r--   0        0        0    17212 2021-12-15 19:31:05.000000 control.tar.xz
│ +-rw-r--r--   0        0        0  1865744 2021-12-15 19:31:05.000000 data.tar.xz
├── control.tar.xz
│ ├── control.tar
│ │ ├── ./md5sums
│ │ │ ├── ./md5sums
│ │ │ │┄ Files differ
├── data.tar.xz
│ ├── data.tar
│ │ ├── ./usr/share/doc/libgivaro-dev/givaro-html/bib.html
│ │ │ @@ -44,29 +44,29 @@
│ │ │  <div class="contents">
│ │ │  <div class="textblock"><dl class="reflist">
│ │ │  <dt>File <a class="el" href="gfqext_8h.html">gfqext.h</a>  </dt>
│ │ │  <dd><a class="anchor" id="_bib000001"></a><ul>
│ │ │  <li>JG Dumas, <em>Q-adic Transform Revisited</em>, ISSAC 2008  </li>
│ │ │  </ul>
│ │ │  </dd>
│ │ │ -<dt>File <a class="el" href="givrandom_8h.html">givrandom.h</a>  </dt>
│ │ │ -<dd><a class="anchor" id="_bib000005"></a><ul>
│ │ │ -<li>Fishman, GS <em>Multiplicative congruential random number generators...</em> Math. </li>
│ │ │ -</ul>
│ │ │ -</dd>
│ │ │  <dt>File <a class="el" href="givinterpgeom-multip_8h.html">givinterpgeom-multip.h</a>  </dt>
│ │ │  <dd><a class="anchor" id="_bib000006"></a><ul>
│ │ │  <li>A Bostan and E Schost, <em>Polynomial evaluation and interpolation on special sets of points</em>, Journal of Complexity 21(4): 420-446, 2005. </li>
│ │ │  </ul>
│ │ │  </dd>
│ │ │  <dt>File <a class="el" href="givinterpgeom_8h.html">givinterpgeom.h</a>  </dt>
│ │ │  <dd><a class="anchor" id="_bib000007"></a><ul>
│ │ │  <li>A Bostan and E Schost, <em> Polynomial evaluation and interpolation on special sets of points</em>, Journal of Complexity 21(4): 420-446, 2005. </li>
│ │ │  </ul>
│ │ │  </dd>
│ │ │ +<dt>File <a class="el" href="givrandom_8h.html">givrandom.h</a>  </dt>
│ │ │ +<dd><a class="anchor" id="_bib000005"></a><ul>
│ │ │ +<li>Fishman, GS <em>Multiplicative congruential random number generators...</em> Math. </li>
│ │ │ +</ul>
│ │ │ +</dd>
│ │ │  <dt>Global <a class="el" href="class_givaro_1_1_int_r_s_a_dom.html#aae64339024823eecc6745186fadaf282">IntRSADom&lt; MyRandIter &gt;::strong_prime</a>  (random_generator &amp;g, int64_t psize, Element &amp;p) const</dt>
│ │ │  <dd><a class="anchor" id="_bib000003"></a><ul>
│ │ │  <li>J. Gordon, <em>Strong Primes Are Easy to Find</em>, EUROCRYPT'84, LNCS 209.  </li>
│ │ │  </ul>
│ │ │  </dd>
│ │ │  <dt>Global <a class="el" href="class_givaro_1_1_rational.html#ab73fef155ab8df2cf064063eed0a5dab">Rational::Rational</a>  (const <a class="el" href="class_givaro_1_1_integer.html" title="This is the Integer class.">Integer</a> &amp;f, const <a class="el" href="class_givaro_1_1_integer.html" title="This is the Integer class.">Integer</a> &amp;m, const <a class="el" href="class_givaro_1_1_integer.html" title="This is the Integer class.">Integer</a> &amp;k, bool recurs=false)</dt>
│ │ │  <dd><a class="anchor" id="_bib000004"></a><ul>