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<h1 class="chapter"> 32. Simetrias </h1>
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<tr><td align="left" valign="top"><a href="#SEC128">32.1 Funções e Variáveis Definidas para Simetrias</a></td><td> </td><td align="left" valign="top">
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<h2 class="section"> 32.1 Funções e Variáveis Definidas para Simetrias </h2>
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<h2 class="section"> 32.1 Funções e Variáveis Definidas para Simetrias </h2>
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<h3 class="subsection"> 32.1.1 Mudando a base do sistema de numeração </h3>
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<td valign="middle" align="left">[<a href="maxima_77.html#SEC296" title="Index">Índice</a>]</td>
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<td valign="middle" align="left">[<a href="maxima_abt.html#SEC_About" title="About (help)"> ? </a>]</td>
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<h3 class="subsection"> 32.1.2 Modificando represetnações </h3>
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<dt><u>Função:</u> <b>cont2part</b><i> (<var>pc</var>, <var>lvar</var>)</i>
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<a name="IDX1096"></a>
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<dd><p>Retorna o polinômio particionado associado
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à forma contraída <var>pc</var> cujas variáveis estão em <var>lvar</var>.
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<td valign="middle" align="left">[<a href="maxima_abt.html#SEC_About" title="About (help)"> ? </a>]</td>
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<h3 class="subsection"> 32.1.3 Grupos e órbitas </h3>
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<td valign="middle" align="left">[<a href="#SEC126" title="Beginning of this chapter or previous chapter"> << </a>]</td>
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<td valign="middle" align="left">[<a href="maxima_77.html#SEC296" title="Index">Índice</a>]</td>
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<td valign="middle" align="left">[<a href="maxima_77.html#SEC295" title="Index">Índice</a>]</td>
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<td valign="middle" align="left">[<a href="maxima_abt.html#SEC_About" title="About (help)"> ? </a>]</td>
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<h3 class="subsection"> 32.1.4 Partições </h3>
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<dt><u>Função:</u> <b>kostka</b><i> (<var>part_1</var>, <var>part_2</var>)</i>
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<a name="IDX1107"></a>
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<a name="IDX1108"></a>
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<dd><p>escrita por P. Esperet, calcula o número de Kostka da partição
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<td valign="middle" align="left">[<a href="#SEC127" title="Beginning of this chapter or previous chapter"> << </a>]</td>
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<td valign="middle" align="left">[<a href="maxima_77.html#SEC295" title="Index">Índice</a>]</td>
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<td valign="middle" align="left">[<a href="maxima_abt.html#SEC_About" title="About (help)"> ? </a>]</td>
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<h3 class="subsection"> 32.1.5 Polinômios e suas raízes </h3>
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<dt><u>Função:</u> <b>ele2polynome</b><i> (<var>L</var>, <var>z</var>)</i>
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<a name="IDX1113"></a>
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<dd><p>retorna o polinômio em <var>z</var> de forma que as funções elementares
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<td valign="middle" align="left">[<a href="#SEC127" title="Beginning of this chapter or previous chapter"> << </a>]</td>
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<td valign="middle" align="left">[<a href="maxima_toc.html#SEC_Contents" title="Table of contents">Contents</a>]</td>
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<td valign="middle" align="left">[<a href="maxima_77.html#SEC295" title="Index">Índice</a>]</td>
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<td valign="middle" align="left">[<a href="maxima_abt.html#SEC_About" title="About (help)"> ? </a>]</td>
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<h3 class="subsection"> 32.1.6 Resolvents </h3>
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<dt><u>Função:</u> <b>resolvante</b><i> (<var>P</var>, <var>x</var>, <var>f</var>, [<var>x_1</var>,..., <var>x_d</var>]) </i>
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<a name="IDX1118"></a>
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<dd><p>calcula a resilvente do polinômio <var>P</var> em <var>x</var> de grau
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<var>n</var> >= <var>d</var> através da fFunção <var>f</var> expressa nas variáveis
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<h3 class="subsection"> 32.1.7 Miscelânia </h3>
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<dt><u>Função:</u> <b>multinomial</b><i> (<var>r</var>, <var>part</var>)</i>
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<a name="IDX1126"></a>
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<a name="IDX1127"></a>
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<dd><p>onde <var>r</var> é o peso da partição <var>part</var>. Essa função
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retorna o coefinciente multinomial associado: se as partes de
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<dt><u>Função:</u> <b>permut</b><i> (<var>L</var>)</i>
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<a name="IDX1127"></a>
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<a name="IDX1128"></a>
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<dd><p>retorna a lista de permutações da lista <var>L</var>.
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<table cellpadding="1" cellspacing="1" border="0">
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This document was generated by <em>Robert Dodier</em> on <em>Agosto, 25 2007</em> using <a href="http://texi2html.cvshome.org/"><em>texi2html 1.76</em></a>.
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