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<div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap3_mj.html#X7C287494794C9DD6" >3.1 <span class="Heading" >YangBaxter automatic generated documentation of properties</span ></a>
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<span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X84D5AD107FCE1467" >3.1-1 IsIndecomposable</a></span >
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<h3>3 <span class="Heading" >YangBaxter automatic generated documentation</span ></h3>
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<h4>3.1 <span class="Heading" >YangBaxter automatic generated documentation of properties</span ></h4>
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<h5>3.1-1 IsIndecomposable</h5>
<div class="func" ><table class="func" width="100%" ><tr ><td class="tdleft" ><code class="func" >‣ IsIndecomposable</code >( <var class="Arg" >arg</var > )</td ><td class="tdright" >( property )</td ></tr ></table ></div >
<p>Returns: true if the cycle set is indecomposable</p>
<p>Let <span class="SimpleMath" >\(X\)</span > be a cycle set. We say that <span class="SimpleMath" >\(X\)</span > is indecomposable if the group <span class="SimpleMath" >\(\mathcal{G}(X)=\langle\varphi_x:x\in X\rangle\)</span > acts transitively on <span class="SimpleMath" >\(X\)</span >.</p>
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