Sophie

Sophie

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Macaulay2-1.3.1-8.fc15.i686.rpm

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<head><title>Symbol Index</title>
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<h1>Symbol Index</h1>
<div><a href="#A">A</a>&nbsp;&nbsp;&nbsp;<a href="#B">B</a>&nbsp;&nbsp;&nbsp;<a href="#C">C</a>&nbsp;&nbsp;&nbsp;<a href="#D">D</a>&nbsp;&nbsp;&nbsp;<a href="#E">E</a>&nbsp;&nbsp;&nbsp;<a href="#F">F</a>&nbsp;&nbsp;&nbsp;<a href="#G">G</a>&nbsp;&nbsp;&nbsp;<a href="#H">H</a>&nbsp;&nbsp;&nbsp;<a href="#I">I</a>&nbsp;&nbsp;&nbsp;<a href="#J">J</a>&nbsp;&nbsp;&nbsp;<a href="#K">K</a>&nbsp;&nbsp;&nbsp;<a href="#L">L</a>&nbsp;&nbsp;&nbsp;<a href="#M">M</a>&nbsp;&nbsp;&nbsp;<a href="#N">N</a>&nbsp;&nbsp;&nbsp;<a href="#O">O</a>&nbsp;&nbsp;&nbsp;<a href="#P">P</a>&nbsp;&nbsp;&nbsp;<a href="#Q">Q</a>&nbsp;&nbsp;&nbsp;<a href="#R">R</a>&nbsp;&nbsp;&nbsp;<a href="#S">S</a>&nbsp;&nbsp;&nbsp;<a href="#T">T</a>&nbsp;&nbsp;&nbsp;<a href="#U">U</a>&nbsp;&nbsp;&nbsp;<a href="#V">V</a>&nbsp;&nbsp;&nbsp;<a href="#W">W</a>&nbsp;&nbsp;&nbsp;<a href="#X">X</a>&nbsp;&nbsp;&nbsp;<a href="#Y">Y</a>&nbsp;&nbsp;&nbsp;<a href="#Z">Z</a></div>
<ul><li><span><a id="A"/></span><span><a href="_analytic__Spread.html" title="compute the analytic spread of a module or ideal">analyticSpread</a> -- compute the analytic spread of a module or ideal</span></li>
<li><span><a href="_associated__Graded__Ring.html" title="the associated graded ring of an ideal">associatedGradedRing</a> -- the associated graded ring of an ideal</span></li>
<li><span><a id="B"/><a id="C"/><a id="D"/></span><span><a href="_distinguished.html" title="compute the distinguished subvarieties of a scheme">distinguished</a> -- compute the distinguished subvarieties of a scheme</span></li>
<li><span><a href="_distinguished__And__Mult.html" title="compute the distinguished subvarieties of a scheme along with their multiplicities">distinguishedAndMult</a> -- compute the distinguished subvarieties of a scheme along with their multiplicities</span></li>
<li><span><a id="E"/><a id="F"/><a id="G"/><a id="H"/><a id="I"/></span><span><a href="_is__Linear__Type.html" title="is a module of linear type">isLinearType</a> -- is a module of linear type</span></li>
<li><span><tt>isReduction</tt> (missing documentation<!-- tag: isReduction -->)</span></li>
<li><span><a id="J"/><a id="K"/><a id="L"/><a id="M"/></span><span><a href="_minimal__Reduction.html" title="minimal reduction of an ideal">minimalReduction</a> -- minimal reduction of an ideal</span></li>
<li><span><a href="_multiplicity.html" title="compute the Hilbert-Samuel multiplicity of an ideal">multiplicity</a> -- compute the Hilbert-Samuel multiplicity of an ideal</span></li>
<li><span><a id="N"/></span><span><a href="_normal__Cone.html" title="the normal cone of a subscheme">normalCone</a> -- the normal cone of a subscheme</span></li>
<li><span><a id="O"/><a id="P"/><a id="Q"/><a id="R"/></span><span><a href="_reduction__Number.html" title="reduction number of one ideal with respect to another">reductionNumber</a> -- reduction number of one ideal with respect to another</span></li>
<li><span><a href="index.html" title="Compute Rees algebra">ReesAlgebra</a> -- Compute Rees algebra</span></li>
<li><span><a href="_rees__Algebra.html" title="compute the defining ideal of the Rees Algebra">reesAlgebra</a> -- compute the defining ideal of the Rees Algebra</span></li>
<li><span><a href="_rees__Ideal.html" title="compute the defining ideal of the Rees Algebra">reesIdeal</a> -- compute the defining ideal of the Rees Algebra</span></li>
<li><span><a id="S"/></span><span><a href="_special__Fiber.html" title="special fiber of a blowup">specialFiber</a> -- special fiber of a blowup</span></li>
<li><span><a href="_special__Fiber__Ideal.html" title="special fiber of a blowup">specialFiberIdeal</a> -- special fiber of a blowup</span></li>
<li><span><a href="_symmetric__Kernel.html" title="Compute the Rees ring of the image of a matrix">symmetricKernel</a> -- Compute the Rees ring of the image of a matrix</span></li>
<li><span><a id="T"/></span><span><tt>Tries</tt> (missing documentation<!-- tag: Tries -->)</span></li>
<li><span><a id="U"/></span><span><a href="_universal__Embedding.html" title="Compute the universal embedding">universalEmbedding</a> -- Compute the universal embedding</span></li>
<li><span><a id="V"/><a id="W"/></span><span><a href="_which__Gm.html" title="largest Gm satisfied by an ideal">whichGm</a> -- largest Gm satisfied by an ideal</span></li>
</ul>
<div><span><a id="X"/><a id="Y"/><a id="Z"/></span></div>
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