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A new information-geometric approach to chaotic dynamics on curvedstatistical manifolds based on Entropic Dynamics (ED) is proposed. It is shownthat the hyperbolicity of a non-maximally symmetric 6N-dimensional statisticalmanifold M_{s} underlying an ED Gaussian model describing an arbitrary systemof 3N degrees of freedom leads to linear information-geometric entropy growthand to exponential divergence of the Jacobi vector field intensity, quantum andclassical features of chaos respectively.Comment: 8 pages, final version accepted for publicatio

Information-Geometric Indicators of Chaos in Gaussian Models on Statistical Manifolds of Negative Ricci Curvature