Abstract

We collect together results for bond percolation on various lattices from two to fourteen dimensions which, in the limit of large dimension dd or number of neighbors zz, smoothly approach a randomly diluted Erdős-Rényi graph. We include new results on bond diluted hyper-sphere packs in up to nine dimensions, which show the mean coordination, excess kurtosis and skewness evolving smoothly with dimension towards the Erdős-Rényi limit.

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