  In the framework of on nonassociative geometry, we introduce a new effective
model that extends the statistical treatment of complex networks with hidden
geometry. The small-world property of the network is controlled by nonlocal
curvature in our model. We use this approach to study the Internet as a complex
network embedded in a hyperbolic space. The model yields a remarkable agreement
with available empirical data and explains features of Internet connectance
data that other models cannot. Our approach offers a new avenue for the study
of a wide class of complex networks, such as air transport, social networks,
biological networks, etc.

Physics and Society;General Relativity and Quantum Cosmology