Abstract
A Chinese medicine prescription consists of a list of herbs and a collection of Chinese medicine prescriptions can be considered as a network with herbs as nodes such that two nodes are connected if they appear simultaneously in at least one prescription. We studied the statistical properties of such network and we found that the degree distribution $P(k)$ is an exponential decay function, i.e., $P(k)e^-k$ where $k$ is the number of edges emerging from a node. On the other hand, in the network using prescriptions as nodes such that two nodes are connected if they contain at least one common herb, a peak was found following the initial decay in the degree distribution. A random network model is constructed to account for the observed degree distribution.
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