Table 1.

edge . | $\Delta L-%$ . | $\Delta G-pp%$ . | $\Delta G-pq%$ . | $\Delta tinf%$ . |
---|---|---|---|---|

{1,2} | − 25.4 | 10.0 | 19.2 | 30.5 |

{1,9} | − 23.2 | 15.7 | 26.5 | 25.7 |

{8,9} | − 21.5 | 17.7 | 29.6 | 16.9 |

{3,5} | − 0.04 | 14.9 | 15.6 | 3.8 |

{2,5} | + 0.89 | 15.9 | 15.0 | 3.8 |

{2,4} | + 1.42 | 18.4 | 18.7 | 3.8 |

edge . | $\Delta L-%$ . | $\Delta G-pp%$ . | $\Delta G-pq%$ . | $\Delta tinf%$ . |
---|---|---|---|---|

{1,2} | − 25.4 | 10.0 | 19.2 | 30.5 |

{1,9} | − 23.2 | 15.7 | 26.5 | 25.7 |

{8,9} | − 21.5 | 17.7 | 29.6 | 16.9 |

{3,5} | − 0.04 | 14.9 | 15.6 | 3.8 |

{2,5} | + 0.89 | 15.9 | 15.0 | 3.8 |

{2,4} | + 1.42 | 18.4 | 18.7 | 3.8 |

*Note*. The edges correspond to the labeling of the
nodes in the mentioned figure. $\Delta L-%$ is the percentage of change respect
to the original graph in the average communicability shortest path
length. $\Delta G-pp%$ and $\Delta G-pq%$ are the percentage of change with
respect to the original graph for the values of *G*_{pp} and *G*_{pq} averaged for
the nodes and edges in the shortest communicability paths. $\Delta tinf%$ is the time needed by a disease
factor to infect all the nodes of the corresponding graph in an SI
simulation by using the approximate solution described below with *β* = 0.005 and initial condition *x*_{i}(0) = 1/9 for all
i.

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