|
assigning this sampling distribution is only a means of describing our own
prior state of knowledge about the measurement errors |
| E. T. Jaynes (1994) |
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Values from Unbinned Maximum Likelihood Fits,
M. Williams, C. A. Meyer,
arXiv:0807.0015, 2008.
from Solar and KamLAND Neutrino Data,
H.L. Ge, C. Giunti, Q.Y. Liu,
Phys. Rev. D80 (2009) 053009,
arXiv:0810.5443.
and CP violation will be discovered in future neutrino oscillation experiments?,
Thomas Schwetz,
Phys. Lett. B648 (2007) 54-59,
arXiv:hep-ph/0612223.
Review of Particle Physics:
Probability and Statistic
Uncertainty of Measurement Results from NIST
BIPS: Bayesian Inference for the Physical Sciences
Giulio D'Agostini page on Probability and Statistics
International Society for Bayesian Analysis
Probability Theory As Extended Logic
Probability Theory: The Logic of Science
by E.
T.
Jaynes,
Fragmentary Edition of June 1994 (available also
here) and the
Unofficial Errata and Commentary
Probability Tutorials
CDF Statistics Committee
IPP Bayesian Data Analysis Group
BaBar Statistics Working Group web page
Carnegie Mellon Department of Statistics Technical Reports
Introduction to Probability,
by Charles Grinstead and J.
Laurie Snell
Bayes's Theorem,
Stanford Encyclopedia of Philosophy
Workshop on Confidence Limits,
CERN Yellow Report 2000-005,
FNAL Confidence Limits Workshop,
Durham Conference on `Advanced Statistical Techniques in Particle Physics',
PHYSTAT 03,
PHYSTAT 05
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