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- Q3798604 subject Q5639957.
- Q3798604 subject Q5645936.
- Q3798604 subject Q6181442.
- Q3798604 subject Q6391592.
- Q3798604 subject Q7451918.
- Q3798604 abstract "Information geometry is a branch of mathematics that applies the techniques of differential geometry to the field of probability theory. This is done by taking probability distributions for a statistical model as the points of a Riemannian manifold, forming a statistical manifold. The Fisher information metric provides the Riemannian metric.Information geometry reached maturity through the work of Shun'ichi Amari and other Japanese mathematicians in the 1980s. Amari and Nagaoka's book, Methods of Information Geometry, is cited by most works of the relatively young field due to its broadcoverage of significant developments attained using the methods of information geometry up to the year 2000. Many of these developments were previously only available in Japanese-language publications.".
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- Q3798604 wikiPageExternalLink 978-3-540-69391-8.
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- Q3798604 comment "Information geometry is a branch of mathematics that applies the techniques of differential geometry to the field of probability theory. This is done by taking probability distributions for a statistical model as the points of a Riemannian manifold, forming a statistical manifold. The Fisher information metric provides the Riemannian metric.Information geometry reached maturity through the work of Shun'ichi Amari and other Japanese mathematicians in the 1980s.".
- Q3798604 label "Information geometry".