A History of Inverse Probability: From Thomas Bayes to Karl Pearson
PRELIMINARY TEXT. DO NOT USE This is a history of the use of Baye's theorem over 150 years, from its discovery by Thomas Bayes to the rise of statistical competitors in the first third of the twentieth century. The new edition examines the development of the fundamental aspects of Bayesian statistics. There are new sections on contributors to the theory and amplified discussion of revelant work from the first edition.
1117030227
A History of Inverse Probability: From Thomas Bayes to Karl Pearson
PRELIMINARY TEXT. DO NOT USE This is a history of the use of Baye's theorem over 150 years, from its discovery by Thomas Bayes to the rise of statistical competitors in the first third of the twentieth century. The new edition examines the development of the fundamental aspects of Bayesian statistics. There are new sections on contributors to the theory and amplified discussion of revelant work from the first edition.
179.99 In Stock
A History of Inverse Probability: From Thomas Bayes to Karl Pearson

A History of Inverse Probability: From Thomas Bayes to Karl Pearson

by Andrew I. Dale
A History of Inverse Probability: From Thomas Bayes to Karl Pearson

A History of Inverse Probability: From Thomas Bayes to Karl Pearson

by Andrew I. Dale

Paperback(Second Edition 1999)

$179.99 
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Overview

PRELIMINARY TEXT. DO NOT USE This is a history of the use of Baye's theorem over 150 years, from its discovery by Thomas Bayes to the rise of statistical competitors in the first third of the twentieth century. The new edition examines the development of the fundamental aspects of Bayesian statistics. There are new sections on contributors to the theory and amplified discussion of revelant work from the first edition.

Product Details

ISBN-13: 9781461264477
Publisher: Springer New York
Publication date: 09/07/2012
Series: Sources and Studies in the History of Mathematics and Physical Sciences
Edition description: Second Edition 1999
Pages: 671
Product dimensions: 6.10(w) x 9.25(h) x 0.05(d)

Table of Contents

1 On inverse probability.- 1.1 Introduction.- 1.2 Inverse problems.- 1.3 Inverse probability.- 2 Thomas Bayes: a biographical sketch.- 2.1 Appendix 2.1.- 2.2 Appendix 2.2.- 2.3 Appendix 2.3.- 2.4 Appendix 2.4.- 3 Bayes’s Essay.- 3.1 Introduction.- 3.2 Price’s introduction.- 3.3 The first section.- 3.4 The second section.- 3.5 The Appendix.- 3.6 Summary.- 4 Commentary on Bayes’s Essay.- 4.1 Introduction.- 4.2 Price’s introduction.- 4.3 The first section.- 4.4 The second section.- 4.5 The postulate and the scholium.- 4.6 The Appendix.- 4.7 Appendix 4.1.- 5 Miscellaneous Investigations from 1761 to 1822.- 5.1 Moses Mendelssohn (1729–1786).- 5.2 Johann Heinrich Lambert (1728–1777).- 5.3 Bayes and Price.- 5.4 John Michell (1724–1793).- 5.5 Nicolas de Beguelin (1714–1789).- 5.6 Joseph Louis de la Grange (1736–1813).- 5.7 William Emerson (1701–1782).- 5.8 George Louis Leclerc, Comte de Buffon (1707–1788).- 5.9 Jean Trembley (1749–1811).- 5.10 Pierre Prevost (1751–1839) & Simon Antoine Jean Lhuilier (1750–1840).- 5.11 Carl Friedrich Gauss (1777–1855).- 5.12 William Morgan (1750–1833).- 5.13 Sylvestre François Lacroix (1765–1843).- 5.14 Conclusions and Summary.- 5.15 Appendix 5.1.- 6 Condorcet.- 6.1 Introduction.- 6.2 Unpublished manuscripts.- 6.3 The Memoir.- 6.4 Probabilité, from the Encyclopédie Méitthodique.- 6.5 The Essay.- 6.6 Discours sur l’astronomie et le calcul des probabilités.- 6.7 Eléméns du calcul des probabilités.- 6.8 Appendix 6.1.- 6.9 Appendix 6.2.- 7 Laplace.- 7.1 Introduction.- 7.2 Sur les suites récurro-récurrentes.- 7.3 Sur la probabilité des causes.- 7.4 Sur l’intégration des équations différentielles.- 7.5 Recherches sur le milieu.- 7.6 Sur les probabilités.- 7.7 Sur les approximations des formules(suite).- 7.8 Sur les naissances.- 7.9 Sur les probabilités.- 7.10 Sur les approximations des formules.- 7.11 Supplément: sur les approximations des formules.- 7.12 Sur les intégrales définies.- 7.13 Sur les comètes.- 7.14 Two memoirs.- 7.15 Théorie analytique des probabilités.- 7.16 Appendix 7.1.- 7.17 Appendix 7.2.- 7.18 Appendix 7.3.- 8 Poisson to Whitworth.- 8.1 Siméon-Denis Poisson (1781–1840).- 8.2 John William Lubbock (1803–1865) & John Elliot Drinkwater-Bethune (1801–1851).- 8.3 Bernard Bolzano (1781–1848).- 8.4 Augustus de Morgan (1806–1871).- 8.5 Irenée Jules Bienaymé (1796–1878).- 8.6 Mikhail Vasil’evich Ostrogradski? (1801–1861).- 8.7 Thomas Galloway (1796–1851).- 8.8 Eugène Charles Catalan (1814–1894).- 8.9 Jacob Friedrich Friess (1773–1843).- 8.10 Antoine Augustin Cournot (1801–1877).- 8.11 John Stuart Mill (1806–1873).- 8.12 Lambert Adolphe Jacques Quetelet(1796–1874).- 8.13 Mathurin-Claude-Charles Gouraud (1823-?).- 8.14 Robert Leslie Ellis (1817–1859).- 8.15 Viktor Yakovlevitch Buniakovski? (1804–1889).- 8.16 William Fishburn Donkin (1814–1869).- 8.17 George Boole (1815–1864).- 8.18 Charles Hughes Terrot (1790–1872).- 8.19 Anton Meyer (1802–1857).- 8.20 Albert Wild.- 8.21 John Venn (1834–1923).- 8.22 William Allen Whitworth (1840–1905).- 9 Laurent to Pearson.- 9.1 Mathieu Paul Hermann Laurent (1841–1908).- 9.2 Cecil James Monro (1833–1882).- 9.3 William Stanley Jevons (1835–1882).- 9.4 Rudolf Hermann Lotze (1817–1881).- 9.5 Charles Saunders Peirce (1839–1914).- 9.6 Bing’s paradox.- 9.7 A question of antisepticism.- 9.8 Francis Ysidro Edgeworth (1845–1926).- 9.9 Charles Lutwidge Dodgson (1832–1898).- 9.10 Morgan William Crofton (1826–1915).- 9.11 Johannes von Kries(1853–1928).- 9.12 George Francis Hardy (1855–1914).- 9.13 Joseph Louis François Bertrand (1822–1900).- 9.14 George Chrystal (1851–1911).- 9.15 William Matthew Makeham (1826–1891).- 9.16 Henri Poincaré (1854–1912).- 9.17 Hugh MacColl (1837–1909).- 9.18 Karl Pearson (1857–1936).- 9.19 Miscellaneous.- 9.20 Appendix 9.1.- 9.21 Appendix 9.2.- Notes.- Epiphonema.
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