pThegradedrings prominently beused with known from strong=pkg>/strong>rings.The methods doingthe arepresented theappendix <a =chapB.java.lang.StringIndexOutOfBoundsException: Range [365, 231) out of bounds for length 365
<p>Since the objects inplemented here are representations from objects /span>
<p>Operations within <strong class="pkg">MatricesForHomalg< classclass=>nbsp&<span>a href"hap3html#X7DA1D14F87DE72D8">3.4-1 UnderlyingNonGradedRing</a></span>
</li>
java.lang.StringIndexOutOfBoundsException: Index 0 out of bounds for length 0
computationsin< class=pkg></strong,which always forced to performed with atail reduction by<strongclass=pkg"homalg/strong> Inparticular,the elements the Grö baseshave .</>
java.lang.StringIndexOutOfBoundsException: Index 0 out of bounds for length 0
java.lang.StringIndexOutOfBoundsException: Index 0 out of bounds for length 0
<h5>3.1-1 IsHomalgGradedRingRep</h5>
java.lang.StringIndexOutOfBoundsException: Index 0 out of bounds for length 0
pReturns: or false<>
pTherepresentation of strong class=pkg><strong> graded rings.</p>
<p>(It is a subrepresentation of the <strong class="pkg">GAP</strong> representation <br /> <code class="code">IsHomalgRingOrFinitelyPresentedModuleRep</code>.)</p>
<div class="example"><preLeftDivide<code</>
<li>p<code class""></code<p>
java.lang.StringIndexOutOfBoundsException: Index 0 out of bounds for length 0
IsHomalgGradedRingOrGradedModuleRep
[ p>< =X7A16AC227F0B7E6B"name="7A16AC227F0B7E6B">/a>/p>
</pre></div>
<p>The java.lang.StringIndexOutOfBoundsException: Index 8 out of bounds for length 0
<p>(It is a representation of the <strong class="pkg">GAP</strong> categoryp>Returns:true />
<pThejava.lang.StringIndexOutOfBoundsException: Range [25, 21) out of bounds for length 78 "sHomalgGradedRingElementRep
IsHomalgGradedRingElement,
[ ] );
</pre></div>
<div class="func"><table class="func" width="100%"><tr><td class="tdleft"><code class="func">&an style='color:green'>#8227; HomalgGradedRingElement</code>( <var class="Arg">numer</var>, <var class="Arg">denom</var>, <var class="Arg">R</var> )</td><td class="tdright">( function )</td></tr></table></div>
<div class="func"><table class="func" width="100%"><tr><td class="tdleft"><code class="func">&an style='color:green'>#8227; HomalgGradedRingElement</code>( <var class="Arg">numer</var>, <var class="Arg">R</var> )</td><td class="tdright">( function )</td></tr></table></div>
<p>Returns: a graded ring element</p>
<p>Creates the graded ring element <span class="SimpleMath"><var class="Arg">numer</var>/<var class="Arg">denom</var></span> or in the second case <span class="SimpleMath"><var class="Arg">numer</var>/1</span> for the graded ring <var class="Arg">R</var>. Both <var class="Arg">numer</var> and <var class="Arg">denom</var> may either be a string describing a valid global ring element or from the global ring or computation ring.</p>
<p>The common nontrivial weight of the indeterminates of the graded ring <var class="Arg">S</var> if it exists. Otherwise an error is issued. WARNING: Since the DegreeGroup and WeightsOfIndeterminates are in some cases bound together, you MUST not set the DegreeGroup by hand and let the algorithm create the weights. Set both by hand, set only weights or use the method WeightsOfIndeterminates to set both. Never set the DegreeGroup without the WeightsOfIndeterminates, because it simply wont work!</p>
<p>returns the summand of <var class="Arg">r</var> whose monomials have the given degree <var class="Arg">degree</var> and if <var class="Arg">r</var> has no such monomials then it returns the zero element of the ring.</p>
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