Law of the unconscious statistician (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Law of the unconscious statistician" in English language version.

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8zbmath.org

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7ams.org

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5doi.org

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DeGroot & Schervish 2014, pp. 213−214. DeGroot, Morris H.; Schervish, Mark J. (2014). Probability and statistics (Fourth edition of 1975 original ed.). Pearson Education. ISBN 0-321-50046-6. MR 0373075. Zbl 0619.62001.
Casella & Berger 2001, Section 2.2; Ross 2019. Casella, George; Berger, Roger L. (2001). Statistical inference. Duxbury Advanced Series (Second edition of 1990 original ed.). Pacific Grove, CA: Duxbury. ISBN 0-534-11958-1. Zbl 0699.62001. Ross, Sheldon M. (2019). Introduction to probability models (Twelfth edition of 1972 original ed.). London: Academic Press. doi:10.1016/C2017-0-01324-1. ISBN 978-0-12-814346-9. MR 3931305. Zbl 1408.60002.
Ross 2019. Ross, Sheldon M. (2019). Introduction to probability models (Twelfth edition of 1972 original ed.). London: Academic Press. doi:10.1016/C2017-0-01324-1. ISBN 978-0-12-814346-9. MR 3931305. Zbl 1408.60002.
Feller 1968, Section IX.2. Feller, William (1968). An introduction to probability theory and its applications. Volume I (Third edition of 1950 original ed.). New York–London–Sydney: John Wiley & Sons, Inc. MR 0228020. Zbl 0155.23101.
Bogachev 2007, Section 3.6; Cohn 2013, Section 2.6; Halmos 1950, Section 39. Cohn, Donald L. (2013). Measure theory. Birkhäuser Advanced Texts: Basler Lehrbücher (Second edition of 1980 original ed.). New York: Birkhäuser/Springer. doi:10.1007/978-1-4614-6956-8. ISBN 978-1-4614-6955-1. MR 3098996. Zbl 1292.28002. Halmos, Paul R. (1950). Measure theory. New York: D. Van Nostrand Co., Inc. doi:10.1007/978-1-4684-9440-2. MR 0033869. Zbl 0040.16802.
Federer 1969, Section 2.4. Federer, Herbert (1969). Geometric measure theory. Die Grundlehren der mathematischen Wissenschaften. Vol. 153. Berlin–Heidelberg–New York: Springer-Verlag. doi:10.1007/978-3-642-62010-2. ISBN 978-3-540-60656-7. MR 0257325. Zbl 0176.00801.
Halmos 1950, Section 39. Halmos, Paul R. (1950). Measure theory. New York: D. Van Nostrand Co., Inc. doi:10.1007/978-1-4684-9440-2. MR 0033869. Zbl 0040.16802.

doi.org

Casella & Berger 2001, Section 2.2; Ross 2019. Casella, George; Berger, Roger L. (2001). Statistical inference. Duxbury Advanced Series (Second edition of 1990 original ed.). Pacific Grove, CA: Duxbury. ISBN 0-534-11958-1. Zbl 0699.62001. Ross, Sheldon M. (2019). Introduction to probability models (Twelfth edition of 1972 original ed.). London: Academic Press. doi:10.1016/C2017-0-01324-1. ISBN 978-0-12-814346-9. MR 3931305. Zbl 1408.60002.
Ross 2019. Ross, Sheldon M. (2019). Introduction to probability models (Twelfth edition of 1972 original ed.). London: Academic Press. doi:10.1016/C2017-0-01324-1. ISBN 978-0-12-814346-9. MR 3931305. Zbl 1408.60002.
Bogachev 2007, Section 3.6; Cohn 2013, Section 2.6; Halmos 1950, Section 39. Cohn, Donald L. (2013). Measure theory. Birkhäuser Advanced Texts: Basler Lehrbücher (Second edition of 1980 original ed.). New York: Birkhäuser/Springer. doi:10.1007/978-1-4614-6956-8. ISBN 978-1-4614-6955-1. MR 3098996. Zbl 1292.28002. Halmos, Paul R. (1950). Measure theory. New York: D. Van Nostrand Co., Inc. doi:10.1007/978-1-4684-9440-2. MR 0033869. Zbl 0040.16802.
Federer 1969, Section 2.4. Federer, Herbert (1969). Geometric measure theory. Die Grundlehren der mathematischen Wissenschaften. Vol. 153. Berlin–Heidelberg–New York: Springer-Verlag. doi:10.1007/978-3-642-62010-2. ISBN 978-3-540-60656-7. MR 0257325. Zbl 0176.00801.
Halmos 1950, Section 39. Halmos, Paul R. (1950). Measure theory. New York: D. Van Nostrand Co., Inc. doi:10.1007/978-1-4684-9440-2. MR 0033869. Zbl 0040.16802.

zbmath.org

DeGroot & Schervish 2014, pp. 213−214. DeGroot, Morris H.; Schervish, Mark J. (2014). Probability and statistics (Fourth edition of 1975 original ed.). Pearson Education. ISBN 0-321-50046-6. MR 0373075. Zbl 0619.62001.
Casella & Berger 2001, Section 2.2; Ross 2019. Casella, George; Berger, Roger L. (2001). Statistical inference. Duxbury Advanced Series (Second edition of 1990 original ed.). Pacific Grove, CA: Duxbury. ISBN 0-534-11958-1. Zbl 0699.62001. Ross, Sheldon M. (2019). Introduction to probability models (Twelfth edition of 1972 original ed.). London: Academic Press. doi:10.1016/C2017-0-01324-1. ISBN 978-0-12-814346-9. MR 3931305. Zbl 1408.60002.
Casella & Berger 2001, Section 2.2. Casella, George; Berger, Roger L. (2001). Statistical inference. Duxbury Advanced Series (Second edition of 1990 original ed.). Pacific Grove, CA: Duxbury. ISBN 0-534-11958-1. Zbl 0699.62001.
Ross 2019. Ross, Sheldon M. (2019). Introduction to probability models (Twelfth edition of 1972 original ed.). London: Academic Press. doi:10.1016/C2017-0-01324-1. ISBN 978-0-12-814346-9. MR 3931305. Zbl 1408.60002.
Feller 1968, Section IX.2. Feller, William (1968). An introduction to probability theory and its applications. Volume I (Third edition of 1950 original ed.). New York–London–Sydney: John Wiley & Sons, Inc. MR 0228020. Zbl 0155.23101.
Bogachev 2007, Section 3.6; Cohn 2013, Section 2.6; Halmos 1950, Section 39. Cohn, Donald L. (2013). Measure theory. Birkhäuser Advanced Texts: Basler Lehrbücher (Second edition of 1980 original ed.). New York: Birkhäuser/Springer. doi:10.1007/978-1-4614-6956-8. ISBN 978-1-4614-6955-1. MR 3098996. Zbl 1292.28002. Halmos, Paul R. (1950). Measure theory. New York: D. Van Nostrand Co., Inc. doi:10.1007/978-1-4684-9440-2. MR 0033869. Zbl 0040.16802.
Federer 1969, Section 2.4. Federer, Herbert (1969). Geometric measure theory. Die Grundlehren der mathematischen Wissenschaften. Vol. 153. Berlin–Heidelberg–New York: Springer-Verlag. doi:10.1007/978-3-642-62010-2. ISBN 978-3-540-60656-7. MR 0257325. Zbl 0176.00801.
Halmos 1950, Section 39. Halmos, Paul R. (1950). Measure theory. New York: D. Van Nostrand Co., Inc. doi:10.1007/978-1-4684-9440-2. MR 0033869. Zbl 0040.16802.