ArviZ

ArviZ
Original authorArviZ Development Team
ReleaseJuly 21, 2018 (2018-07-21)
Stable release
1.3.0 Edit this on Wikidata / 11 August 2026; 3 months ago (11 August 2026)
Written inPython
Operating systemUnix-like, Mac OS X, Microsoft Windows
PlatformIntel x86 – 32-bit, x64
TypeStatistical package
License Apache License, Version 2.0
Websitepython.arviz.org
Repositorygithub.com/arviz-devs/arviz

ArviZ (/ˈɑːrvɪz/ AR-vees) is a Python package for exploratory analysis of Bayesian models. It is specifically designed to work with the output of probabilistic programming libraries like PyMC, Stan, and others by providing a set of tools for summarizing and visualizing the results of Bayesian inference in a convenient and informative way. ArviZ also provides a common data structure for manipulating and storing data commonly arising in Bayesian analysis, like posterior samples or observed data.

ArviZ is an open source project, developed by the community and is an affiliated project of NumFOCUS. and it has been used to help interpret inference problems in several scientific domains, including astronomy, neuroscience, physics and statistics.

Etymology

The ArviZ name is derived from reading "rvs" (the short form of random variates) as a word instead of spelling it and also using the particle "viz" usually used to abbreviate visualization.

Exploratory analysis of Bayesian models

When working with Bayesian models there are a series of related tasks that need to be addressed besides inference itself:

All these tasks are part of the Exploratory analysis of Bayesian models approach, and successfully performing them is central to the iterative and interactive modeling process. These tasks require both numerical and visual summaries.

Library features

See also

References

  1. ↑ "Release 1.3.0". 11 August 2026. Retrieved 12 August 2026.
  2. ↑ Martin, Osvaldo A.; Abril-Pla, Oriol; Deklerk, Jordan; Axen, Seth D.; Carroll, Colin; Hartikainen, Ari; Vehtari, Aki (2026). "ArviZ: a modular and flexible library for exploratory analysis of Bayesian models". Journal of Open Source Software. 11 (119): 9889. doi:10.21105/joss.09889.
  3. ↑ Martin, Osvaldo (2024). Bayesian Analysis with Python - Third Edition: A practical guide to probabilistic modeling. Packt Publishing Ltd. ISBN 9781805127161.
  4. ↑ Martin, Osvaldo; Kumar, Ravin; Lao, Junpeng (2021). Bayesian Modeling and Computation in Python. CRC-press. pp. 1–420. ISBN 9780367894368. Retrieved 7 July 2022.
  5. ↑ Gelman, Andrew; Vehtari, Aki; Simpson, Daniel; Margossian, Charles; Carpenter, Bob; Yao, Yuling; Kennedy, Lauren; Gabry, Jonah; Bürkner, Paul-Christian; Martin, Modrák (2021). "Bayesian Workflow". arXiv:2011.01808 [stat.ME].
  6. ↑ "NumFOCUS Affiliated Projects". NumFOCUS | Open Code = Better Science. Retrieved 2019-11-30.
  7. ↑ Farr, Will M.; Fishbach, Maya; Ye, Jiani; Holz, Daniel E. (2019). "A Future Percent-level Measurement of the Hubble Expansion at Redshift 0.8 with Advanced LIGO". The Astrophysical Journal. 883 (2): L42. arXiv:1908.09084. Bibcode:2019ApJ...883L..42F. doi:10.3847/2041-8213/ab4284. S2CID 202150341.
  8. ↑ Busch-Moreno, Simon; Tuomainen, Jyrki; Vinson, David (2021). "Trait anxiety effects on late phase threatening speech processing: Evidence from electroencephalography". European Journal of Neuroscience. 54 (9): 7152–7175. doi:10.1111/ejn.15470. PMID 34553432.
  9. ↑ Jovanovski, Petar; Kocarev, Ljupco (2019). "Bayesian consensus clustering in multiplex networks". Chaos: An Interdisciplinary Journal of Nonlinear Science. 29 (10): 103142. Bibcode:2019Chaos..29j3142J. doi:10.1063/1.5120503. PMID 31675792. S2CID 207834500.
  10. ↑ Zhou, Guangyao (2019). "Mixed Hamiltonian Monte Carlo for Mixed Discrete and Continuous Variables". arXiv:1909.04852 [stat.CO].
  11. ↑ Graham, Matthew M.; Thiery, Alexandre H.; Beskos, Alexandros (2019). "Manifold Markov chain Monte Carlo methods for Bayesian inference in a wide class of diffusion models". arXiv:1912.02982 [stat.CO].
  12. ↑ Gabry, Jonah; Simpson, Daniel; Vehtari, Aki; Betancourt, Michael; Gelman, Andrew (2019). "Visualization in Bayesian workflow". Journal of the Royal Statistical Society, Series A (Statistics in Society). 182 (2): 389–402. arXiv:1709.01449. doi:10.1111/rssa.12378. S2CID 26590874.
  13. ↑ Vehtari, Aki; Gelman, Andrew; Simpson, Daniel; Carpenter, Bob; Bürkner, Paul-Christian (2021). "Rank-Normalization, Folding, and Localization: An Improved Rˆ for Assessing Convergence of MCMC (With Discussion)". Bayesian Analysis. 16 (2): 667. arXiv:1903.08008. Bibcode:2021BayAn..16..667V. doi:10.1214/20-BA1221. S2CID 88522683.
  14. ↑ Martin, Osvaldo (2018). Bayesian Analysis with Python: Introduction to statistical modeling and probabilistic programming using PyMC3 and ArviZ. Packt Publishing Ltd. ISBN 9781789341652.
  15. ↑ Gelman, Andrew; Carlin, John B.; Stern, Hal S.; Dunson, David B.; Vehtari, Aki; Rubin, Donald B. (2013). Bayesian Data Analysis (Third ed.). Chapman and Hall/CRC. ISBN 978-1-4398-4095-5.
  16. ↑ Abril-Pla O, Andreani V, Carroll C, Dong L, Fonnesbeck CJ, Kochurov M, Kumar R, Lao J, Luhmann CC, Martin OA, Osthege M, Vieira R, Wiecki T, Zinkov R. (2023) PyMC: a modern, and comprehensive probabilistic programming framework in Python. PeerJ Comput. Sci. 9:e1516 doi:10.7717/peerj-cs.1516
  17. ↑ Tran, Dustin; Kucukelbir, Alp; Dieng, Adji B.; Rudolph, Maja; Liang, Dawen; Blei, David M. (2016). "Edward: A library for probabilistic modeling, inference, and criticism". arXiv:1610.09787 [stat.CO].
  18. ↑ Bingham, Eli; Chen, Jonathan P.; Jankowiak, Martin; Obermeyer, Fritz; Pradhan, Neeraj; Karaletsos, Theofanis; Singh, Rohit; Szerlip, Paul; Horsfall, Paul; Goodman, Noah D. (2018). "Pyro: Deep Universal Probabilistic Programming". arXiv:1810.09538 [cs.LG].