Fig. S3

The juxtaposition of ENCCs and vessels in the zebrafish intestine is non-random. Gut region of a Tg(fli:EGFP) embryo at 5 dpf, showing enteric neurons (A,C; HuC, red) and subintestinal vessels (B,D; EGFP, green). Neurons (C) and vessels (D) of each imaged gut (n = 10) were traced using a software tool developed in Matlab^© for the purpose of quantifying the proximity of enteric neurons to endothelial cells. Briefly, the distance of each neuron from its proximal blood vessel is computed. The tendency of the neurons to concentrate in the vicinity of the blood vessels is measured by the sum of these distances (Sum of Shortest Distances, or SSD). We tested the significance of the non-uniform spatial distribution of the neurons by estimating the probability distribution function of the SSD for uniformly distributed neurons (shown as bell-shaped curve in E) and comparing it to the experimentally observed SSD, noted by the arrow on the graph in panel (E). The random distribution was computed by keeping the number of neurons fixed (equal to the experimentally measured number), repeatedly assigning random coordinates to the neurons to simulate uniform spatial distribution, and then computing the SSD for each distribution, performing a total of 100,000 repetitions. The software reports a summary of the process (right of panel E), with information on the number of neurons and blood vessels, number of random repetitions, observed SSD, and p-value for the comparison between the random distribution and our experimental results.