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. 2024 Oct 18;34(10):bhae409. doi: 10.1093/cercor/bhae409

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© The Author(s) 2024. Published by Oxford University Press.

This is an Open Access article distributed under the terms of the Creative Commons Attribution License (https://creativecommons.org/licenses/by/4.0/), which permits unrestricted reuse, distribution, and reproduction in any medium, provided the original work is properly cited.

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Fig. 8 — Propagation of the effects of a single spike. Binary absolute difference of spike counts per population in bins between a perturbed and an unperturbed simulation with identical parameters and random seeds in the base version (A) and the best-fit version (B); the color quantifies the Dijkstra path length between the perturbed and the target population. Populations are ordered corresponding to the previous figures; for the scale see panel E. Timing of the first spike count difference per area (C) in the base version (orange) and the best-fit version (blue). Histogram of shortest path lengths between all pairs of populations in the network (D). Histogram of shortest path lengths weighted by the average delay between all pairs of populations in the network (E).

Inline graphic — Propagation of the effects of a single spike. Binary absolute difference of spike counts per population in bins between a perturbed and an unperturbed simulation with identical parameters and random seeds in the base version (A) and the best-fit version (B); the color quantifies the Dijkstra path length between the perturbed and the target population. Populations are ordered corresponding to the previous figures; for the scale see panel E. Timing of the first spike count difference per area (C) in the base version (orange) and the best-fit version (blue). Histogram of shortest path lengths between all pairs of populations in the network (D). Histogram of shortest path lengths weighted by the average delay between all pairs of populations in the network (E).