An Ay-Lê-Jost-Schwachhöfer Type Characterization of Quantitatively Weakly Sufficient Statistics

Author:

Yamaguchi Kaori,Nozawa Hiraku

Publisher

Springer Nature Switzerland

Reference11 articles.

1. Amari, S. and Nagaoka, H.: Methods of Information Geometry, Translated from the 1993 Japanese original by Daishi Harada. Transl. Math. Monogr. 191. American Mathematical Society, Providence, RI; Oxford University Press, Oxford, 2000

2. Ay, N., Jost, J., Lê, H.V. and Schwachhöfer, L.: Parametrized measure models, Bernoulli 24 (3) 1692–1725, (2015). https://doi.org/10.3150/16-BEJ910

3. Ay, N., Jost, J., Lê, H.V. and Schwachhöfer, L.: Information geometry and sufficient statistics, Probab. Theory Relat. Fields, 162 327–364, (2015). https://doi.org/10.1007/s00440-014-0574-8

4. Ay, N., Jost, J., Lê, H.V. and Schwachhöfer, L.: Invariant Geometric Structures on Statistical Models. In: Nielsen, F., Barbaresco, F. (eds.) Geometric Science of Information. GSI 2015. LN in Computer Science, vol. 9389. Springer, Cham

5. Ay, N., Jost, J., Lê, H.V. and Schwachhöfer, L.: Information Geometry, Ergeb. Math. Grenzgeb. (3) Folge. A Series of Modern Surveys in Mathematics, 64. Springer, Cham, 2017

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