‣ IsIndecomposable( arg ) | ( property ) |
Returns: true if the cycle set is indecomposable
Let \(X\) be a cycle set. We say that \(X\) is indecomposable if the group \(\mathcal{G}(X)=\langle\varphi_x:x\in X\rangle\) acts transitively on \(X\).
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