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libcryptopp-devel-7.0.0-1.mga7.armv7hl.rpm

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   <div id="projectname">Crypto++
   &#160;<span id="projectnumber">7.0</span>
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   <div id="projectbrief">Free&nbsp;C&#43;&#43;&nbsp;class&nbsp;library&nbsp;of&nbsp;cryptographic&nbsp;schemes</div>
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<div class="title">RingOfPolynomialsOver&lt; T &gt; Member List</div>  </div>
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<p>This is the complete list of members for <a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a>, including all inherited members.</p>
<table class="directory">
  <tr class="even"><td class="entry"><a class="el" href="class_abstract_ring.html#ae55c525c1aa75bf898907bd6949e2b64">AbstractRing</a>()</td><td class="entry"><a class="el" href="class_abstract_ring.html">AbstractRing&lt; PolynomialOver&lt; T &gt; &gt;</a></td><td class="entry"><span class="mlabel">inline</span></td></tr>
  <tr><td class="entry"><a class="el" href="class_abstract_ring.html#acc8afd5ce95e32e45d3c30a710bf36dc">AbstractRing</a>(const AbstractRing &amp;source)</td><td class="entry"><a class="el" href="class_abstract_ring.html">AbstractRing&lt; PolynomialOver&lt; T &gt; &gt;</a></td><td class="entry"><span class="mlabel">inline</span></td></tr>
  <tr class="even"><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html#a6f6d9905144ff7e38b0f68401207d652">Accumulate</a>(Element &amp;a, const Element &amp;b) const</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html#a3ff8fa662fa5f4f6b850e9dc16958822">Add</a>(const Element &amp;a, const Element &amp;b) const</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr class="even"><td class="entry"><a class="el" href="class_abstract_ring.html#adb4d33ac59a8f8bff1752b75809136e6">CascadeExponentiate</a>(const Element &amp;x, const Integer &amp;e1, const Element &amp;y, const Integer &amp;e2) const</td><td class="entry"><a class="el" href="class_abstract_ring.html">AbstractRing&lt; PolynomialOver&lt; T &gt; &gt;</a></td><td class="entry"><span class="mlabel">virtual</span></td></tr>
  <tr><td class="entry"><a class="el" href="class_abstract_group.html#a89bd24f1a83e62ac8cc5ad014cb5883e">CascadeScalarMultiply</a>(const Element &amp;x, const Integer &amp;e1, const Element &amp;y, const Integer &amp;e2) const</td><td class="entry"><a class="el" href="class_abstract_group.html">AbstractGroup&lt; PolynomialOver&lt; T &gt; &gt;</a></td><td class="entry"><span class="mlabel">virtual</span></td></tr>
  <tr bgcolor="#f0f0f0" class="even"><td class="entry"><b>CoefficientRing</b> typedef (defined in <a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a>)</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"></td></tr>
  <tr bgcolor="#f0f0f0"><td class="entry"><b>CoefficientType</b> typedef (defined in <a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a>)</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"></td></tr>
  <tr class="even"><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html#a689e7df1b7183b782d8c78dba07760b7">Divide</a>(const Element &amp;a, const Element &amp;b) const</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html#a333d8b90b9f7e5ca48056384136af1ca">DivisionAlgorithm</a>(Element &amp;r, Element &amp;q, const Element &amp;a, const Element &amp;d) const</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr class="even"><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html#a8671a526a886b19474e5f47889bc404f">Double</a>(const Element &amp;a) const</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr bgcolor="#f0f0f0"><td class="entry"><b>Element</b> typedef (defined in <a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a>)</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"></td></tr>
  <tr class="even"><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html#a9874b8b2aaee21b9c4f75a9372151489">Equal</a>(const Element &amp;a, const Element &amp;b) const</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr><td class="entry"><a class="el" href="class_abstract_ring.html#a0f011366054a4edb80be92f968083538">Exponentiate</a>(const Element &amp;a, const Integer &amp;e) const</td><td class="entry"><a class="el" href="class_abstract_ring.html">AbstractRing&lt; PolynomialOver&lt; T &gt; &gt;</a></td><td class="entry"><span class="mlabel">virtual</span></td></tr>
  <tr class="even"><td class="entry"><a class="el" href="class_abstract_euclidean_domain.html#a2044146d4eb49414e1f4f880a9858161">Gcd</a>(const Element &amp;a, const Element &amp;b) const</td><td class="entry"><a class="el" href="class_abstract_euclidean_domain.html">AbstractEuclideanDomain&lt; PolynomialOver&lt; T &gt; &gt;</a></td><td class="entry"><span class="mlabel">virtual</span></td></tr>
  <tr><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html#a458ef6812fccb23fa063d9a15d27a67b">Identity</a>() const</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr bgcolor="#f0f0f0" class="even"><td class="entry"><b>Interpolate</b>(const CoefficientType x[], const CoefficientType y[], unsigned int n) const (defined in <a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a>)</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"></td></tr>
  <tr bgcolor="#f0f0f0"><td class="entry"><b>InterpolateAt</b>(const CoefficientType &amp;position, const CoefficientType x[], const CoefficientType y[], unsigned int n) const (defined in <a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a>)</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"></td></tr>
  <tr class="even"><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html#aa807d70d825213c7296b639dac60123b">Inverse</a>(const Element &amp;a) const</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr><td class="entry"><a class="el" href="class_abstract_group.html#a257836994abefe25b80293f4c6b10f60">InversionIsFast</a>() const</td><td class="entry"><a class="el" href="class_abstract_group.html">AbstractGroup&lt; PolynomialOver&lt; T &gt; &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr class="even"><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html#a902a6f8e12158a1b2a8f18565463e5ce">IsUnit</a>(const Element &amp;a) const</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html#a8178e2835b054e1a2b57fa54568a552e">Mod</a>(const Element &amp;a, const Element &amp;b) const</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr class="even"><td class="entry"><a class="el" href="class_abstract_ring.html#ae19ef788f5ce5192e5867666ef38717f">MultiplicativeGroup</a>() const</td><td class="entry"><a class="el" href="class_abstract_ring.html">AbstractRing&lt; PolynomialOver&lt; T &gt; &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html#ab9713800e8ff192ab7f4c232b44cf31c">MultiplicativeIdentity</a>() const</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr class="even"><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html#a75a3ae02cf9e1690dbc87be7e97f0248">MultiplicativeInverse</a>(const Element &amp;a) const</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html#a37731e8b8eecc4dac0b782443387dc95">Multiply</a>(const Element &amp;a, const Element &amp;b) const</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr class="even"><td class="entry"><a class="el" href="class_abstract_ring.html#a26709c02c869d09d756653ae1129f8a9">operator=</a>(const AbstractRing &amp;source)</td><td class="entry"><a class="el" href="class_abstract_ring.html">AbstractRing&lt; PolynomialOver&lt; T &gt; &gt;</a></td><td class="entry"><span class="mlabel">inline</span></td></tr>
  <tr bgcolor="#f0f0f0"><td class="entry"><b>RandomElement</b>(RandomNumberGenerator &amp;rng, const RandomizationParameter &amp;parameter) (defined in <a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a>)</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span></td></tr>
  <tr bgcolor="#f0f0f0" class="even"><td class="entry"><b>RandomizationParameter</b> typedef (defined in <a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a>)</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"></td></tr>
  <tr><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html#a3b71ffe9c999063225fa9baae5bbccda">Reduce</a>(Element &amp;a, const Element &amp;b) const</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr bgcolor="#f0f0f0" class="even"><td class="entry"><b>RingOfPolynomialsOver</b>(const CoefficientRing &amp;ring) (defined in <a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a>)</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span></td></tr>
  <tr><td class="entry"><a class="el" href="class_abstract_group.html#ac01536b91c4fa3d0e0f929917143595b">ScalarMultiply</a>(const Element &amp;a, const Integer &amp;e) const</td><td class="entry"><a class="el" href="class_abstract_group.html">AbstractGroup&lt; PolynomialOver&lt; T &gt; &gt;</a></td><td class="entry"><span class="mlabel">virtual</span></td></tr>
  <tr class="even"><td class="entry"><a class="el" href="class_abstract_ring.html#a63530b69e7bfa78e5ee7b072cc798f0a">SimultaneousExponentiate</a>(Element *results, const Element &amp;base, const Integer *exponents, unsigned int exponentsCount) const</td><td class="entry"><a class="el" href="class_abstract_ring.html">AbstractRing&lt; PolynomialOver&lt; T &gt; &gt;</a></td><td class="entry"><span class="mlabel">virtual</span></td></tr>
  <tr><td class="entry"><a class="el" href="class_abstract_group.html#a9c73ab688612e76786f43e311376eb8d">SimultaneousMultiply</a>(Element *results, const Element &amp;base, const Integer *exponents, unsigned int exponentsCount) const</td><td class="entry"><a class="el" href="class_abstract_group.html">AbstractGroup&lt; PolynomialOver&lt; T &gt; &gt;</a></td><td class="entry"><span class="mlabel">virtual</span></td></tr>
  <tr class="even"><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html#a81b2df6ff2a50c000a9cc7dccd37ba5e">Square</a>(const Element &amp;a) const</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html#acf0bf71815e9b6d1a9caac9654a5c227">Subtract</a>(const Element &amp;a, const Element &amp;b) const</td><td class="entry"><a class="el" href="class_ring_of_polynomials_over.html">RingOfPolynomialsOver&lt; T &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
  <tr bgcolor="#f0f0f0" class="even"><td class="entry"><b>~AbstractGroup</b>() (defined in <a class="el" href="class_abstract_group.html">AbstractGroup&lt; PolynomialOver&lt; T &gt; &gt;</a>)</td><td class="entry"><a class="el" href="class_abstract_group.html">AbstractGroup&lt; PolynomialOver&lt; T &gt; &gt;</a></td><td class="entry"><span class="mlabel">inline</span><span class="mlabel">virtual</span></td></tr>
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