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Fig. 11 | Applied Network Science

Fig. 11

From: Establish the expected number of induced motifs on unlabeled graphs through analytical models

Fig. 11

The product between the matrix of moments ME, where the order of moments are given by the corresponding entries in \(M_{\mathcal {D}}\) (Fig. 10b), the gamma vector \(V_{\mathcal {\gamma }}\) of the powers of γ, where the exponents are the number of edges of each motif in the TIAS \(\mathcal {T}\) of the 4-nodes path Fig. 10a, and the sign vector \(V_{\mathcal {S}}\), containing the signs of all motifs in \(\mathcal {T}\) gives as result the vector \(V_{\mathcal {\mu }}\) of non-induced occurrence probabilities of all motifs in \(\mathcal {T}\)

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