Preface |
|
Special Software |
|
|
|
1 | (34) |
|
Experimental design for a population proportion |
|
|
1 | (5) |
|
Further properties of the binomial distribution |
|
|
6 | (2) |
|
Statistical procedures for the binomial distribution |
|
|
8 | (4) |
|
|
12 | (3) |
|
Statistical procedures for the Possion distribution |
|
|
15 | (2) |
|
The multinomial distribution |
|
|
17 | (2) |
|
Sir Ronald Fisher's conditioning result |
|
|
19 | (1) |
|
More general sampling models |
|
|
20 | (2) |
|
Generalising the binomial distribution |
|
|
22 | (3) |
|
The discrete exponential family of distributions |
|
|
25 | (4) |
|
Generalising the multinomial distribution |
|
|
29 | (6) |
|
|
30 | (5) |
|
Two-by-Two Contingency Tables |
|
|
35 | (30) |
|
Conditional probability and independence |
|
|
35 | (1) |
|
Independence of rows and columns |
|
|
36 | (1) |
|
Investigating independence, given observational data |
|
|
37 | (4) |
|
|
41 | (3) |
|
Log-contrasts and the multinomial distribution |
|
|
44 | (1) |
|
The log-measure-of-association test |
|
|
45 | (3) |
|
The product binomial model |
|
|
48 | (3) |
|
The independent Poisson model |
|
|
51 | (5) |
|
|
56 | (2) |
|
Power properties of our test procedures |
|
|
58 | (7) |
|
|
59 | (6) |
|
Simpson's Paradox and 23 Tables |
|
|
65 | (20) |
|
|
65 | (2) |
|
The Cornish pixie/Irish leprechaun example |
|
|
67 | (2) |
|
Interpretation of Simpson's paradox |
|
|
69 | (2) |
|
The three-directional approach |
|
|
71 | (4) |
|
Measure of association analysis for 23 tables |
|
|
75 | (3) |
|
|
78 | (2) |
|
Testing equality for two 2 x 2 tables |
|
|
80 | (2) |
|
The three-directional approach to the analysis of 23 tables (summary) |
|
|
82 | (3) |
|
|
82 | (3) |
|
The Madison Drug and Alcohol Abuse Study |
|
|
85 | (10) |
|
|
85 | (3) |
|
Statistical results (phase 3) of study |
|
|
88 | (3) |
|
Further validation of results |
|
|
91 | (4) |
|
|
93 | (2) |
|
Goodman's Full-Rank Interaction Analysis |
|
|
95 | (24) |
|
Introductory example (no totals fixed) |
|
|
95 | (3) |
|
Methodological developments (no totals fixed) |
|
|
98 | (4) |
|
Numerical example (a four-corners model) |
|
|
102 | (1) |
|
Methodological developments (overall total fixed) |
|
|
103 | (2) |
|
Business school example (overall total fixed) |
|
|
105 | (1) |
|
Methodological developments (row totals fixed) |
|
|
106 | (2) |
|
Advertising example (row totals fixed) |
|
|
108 | (2) |
|
Testing for equality of unconditional cell probabilities |
|
|
110 | (1) |
|
Analysis of Berkeley admissions data |
|
|
111 | (3) |
|
|
114 | (5) |
|
|
114 | (5) |
|
Further Examples and Extensions |
|
|
119 | (12) |
|
Hypertension, obesity, and alcohol consumption |
|
|
119 | (6) |
|
The Bristol cervical screening data |
|
|
125 | (3) |
|
The multiple sclerosis data |
|
|
128 | (1) |
|
The Dundee dental health data |
|
|
129 | (2) |
|
|
130 | (1) |
|
Conditional Independence Models for Two-Way Tables |
|
|
131 | (8) |
|
Fixed zeroes and missing observations |
|
|
131 | (2) |
|
|
133 | (1) |
|
Perfectly fitting further cells |
|
|
134 | (1) |
|
|
135 | (1) |
|
|
136 | (3) |
|
|
137 | (2) |
|
|
139 | (14) |
|
Review of general methodology |
|
|
139 | (6) |
|
Analysing your data using Splus |
|
|
145 | (2) |
|
Analysis of the mice exposure data |
|
|
147 | (1) |
|
Analysis of space shuttle failure data |
|
|
148 | (1) |
|
|
149 | (4) |
|
|
150 | (3) |
|
Further Regression Models |
|
|
153 | (12) |
|
Regression models for Poisson data |
|
|
153 | (2) |
|
The California earthquake data |
|
|
155 | (1) |
|
A generalisation of logistic regression |
|
|
156 | (4) |
|
Logistic regression for matched case-control studies |
|
|
160 | (2) |
|
|
162 | (3) |
|
|
162 | (3) |
|
|
165 | (10) |
|
Continuous random variables |
|
|
165 | (1) |
|
Logistic discrimination analysis |
|
|
166 | (3) |
|
Testing the slope and quadratic term |
|
|
169 | (1) |
|
|
170 | (2) |
|
Three-way contingency tables |
|
|
172 | (3) |
|
|
173 | (2) |
References |
|
175 | (6) |
Index |
|
181 | |