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9780632052578

Statistical Methods in Medical Research

by ; ;
  • ISBN13:

    9780632052578

  • ISBN10:

    0632052570

  • Edition: 4th
  • Format: Hardcover
  • Copyright: 2001-11-28
  • Publisher: Wiley-Blackwell
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Summary

The explanation and implementation of statistical methods for the medical researcher or statistician remains an integral part of modern medical research. This book explains the use of experimental and analytical biostatistics systems. Its accessible style allows it to be used by the non-mathematician as a fundamental component of successful research.Since the third edition, there have been many developments in statistical techniques. The fourth edition provides the medical statistician with an accessible guide to these techniques and to reflect the extent of their usage in medical research.The new edition takes a much more comprehensive approach to its subject. There has been a radical reorganization of the text to improve the continuity and cohesion of the presentation and to extend the scope by covering many new ideas now being introduced into the analysis of medical research data. The authors have tried to maintain the modest level of mathematical exposition that characterized the earlier editions, essentially confining the mathematics to the statement of algebraic formulae rather than pursuing mathematical proofs.Received the Highly Commended Certificate in the Public Health Category of the 2002 BMA Books Competition.

Author Biography

Peter Armitage has a Cambridge M.A. in mathematics and a London Ph.D, in Statistics. He was a Statistician for the Medical Research Council from 1947-61, and Professor of Medical Statistics at the London School of Hygiene and Tropical Medicine from 1961-76. He then moved to Oxford, first as Professor of Biomathematics, later as Professor of Applied Statistics and head of the new Department of Statistics, retiring in 1990. His research has centred around the development of methods for medical statistics, especially clinical trials. He is a Past President of the International Biometric Society, International Society for Clinical Biostatistics, and Royal Statistical Society, and edited Biometrics 1980-84. He was appointed C.B.E. in 1984.

Geoffrey Berry is an Emeritus Professor of Epidemiology and Biostatistics at the School of Public Health, University of Sydney School of Medicine.

Table of Contents

Preface to the fourth edition ix
The scope of statistics
1(7)
Describing data
8(39)
Diagrams
8(3)
Tabulation and data processing
11(8)
Summarizing numerical data
19(12)
Means and other measures of location
31(2)
Taking logs
33(3)
Measures of variation
36(8)
Outlaying observations
44(3)
Probability
47(36)
The meaning of probability
47(3)
Probability calculations
50(4)
Bayes' theorem
54(5)
Probability distributions
59(4)
Expectation
63(2)
The binomial distribution
65(6)
The Poisson distribution
71(5)
The normal (or Gaussian) distribution
76(7)
Analysing means and proportions
83(64)
Statistical inference: tests and estimation
83(9)
Inferences from means
92(10)
Comparison of two means
102(10)
Inferences from proportions
112(8)
Comparison of two proportions
120(17)
Sample-size determination
137(10)
Analysing variances, counts and other measures
147(18)
Inferences from variances
147(6)
Inferences from counts
153(5)
Ratios and other functions
158(4)
Maximum likelihood estimation
162(3)
Bayesian methods
165(22)
Subjective and objective probability
165(3)
Bayesian inference for a mean
168(7)
Bayesian inference for proportions and counts
175(4)
Further comments on Bayesian methods
179(4)
Empirical Bayesian methods
183(4)
Regression and correlation
187(21)
Association
187(2)
Linear regression
189(6)
Correlation
195(3)
Sampling errors in regression and correlation
198(6)
Regression to the mean
204(4)
Comparison of several groups
208(28)
One-way analysis of variance
208(7)
The method of weighting
215(3)
Components of variance
218(5)
Multiple comparisons
223(4)
Comparison of several proportions: the 2 x k contingency table
227(4)
General contingency tables
231(2)
Comparison of several variances
233(1)
Comparison of several counts: the Poisson heterogeneity test
234(2)
Experimental design
236(36)
General remarks
236(2)
Two-way analysis of variance: randomized blocks
238(8)
Factorial designs
246(11)
Latin squares
257(4)
Other incomplete designs
261
Split-unit designs
256(16)
Analysing non-normal data
272(40)
Distribution-free methods
272(1)
One-sample tests for location
273(4)
Comparison of two independent groups
277(8)
Comparison of several groups
285(4)
Rank correlation
289(3)
Permutation and Monte Carlo tests
292(6)
The bootstrap and the jack knife
298(8)
Transformations
306(6)
Modelling continuous data
312(66)
Analysis of variance applied to regression
312(5)
Errors in both variables
317(3)
Straight lines through the origin
320(2)
Regression in groups
322(9)
Analysis of covariance
331(6)
Multiple regression
337(10)
Multiple regression in groups
347(7)
Multiple regression in the analysis of non-orthogonal data
354(2)
Checking the model
356(19)
More on data transformation
375(3)
Further regression models for a continuous response
378(77)
Polynomial regression
378(9)
Smoothing and non-parametric regression
387(10)
Reference ranges
397(11)
Non-linear regression
408(10)
Multilevel models
418(12)
Longitudinal data
430(19)
Time series
449(6)
Multivariate methods
455(30)
General
455(1)
Principal components
456(8)
Discriminant analysis
464(17)
Cluster analysis
481(2)
Concluding remarks
483(2)
Modelling categorical data
485(18)
Introduction
485(3)
Logistic regression
488(8)
Polytomous regression
496(3)
Poisson regression
499(4)
Empirical methods for categorical data
503(25)
Introduction
503(1)
Trends in proportions
504(5)
Trends in larger contingency tables
509(2)
Trends in counts
511(1)
Other components of x2
512(4)
Combination of 2 x 2 tables
516(5)
Combination of larger tables
521(3)
Exact tests for contingency tables
524(4)
Further Bayesian methods
528(40)
Background
528(1)
Prior and posterior distributions
529(9)
The Bayesian linear model
538(10)
Markov chain Monte Carlo methods
548(12)
Model assessment and model choice
560(8)
Survival analysis
568(23)
Introduction
568(1)
Life-tables
569(2)
Follow-up studies
571(3)
Sampling errors in the life-table
574(1)
The Kaplan-Meier estimator
575(1)
The logrank test
576(6)
Parametric methods
582(1)
Regression and proportional-hazards models
583(5)
Diagnostic methods
588(3)
Clinical trials
591(57)
Introduction
591(1)
Phase I and Phase II trials
592(2)
Planning a Phase III trial
594(6)
Treatment assignment
600(4)
Assessment of response
604(2)
Protocol departures
606(7)
Data monitoring
613(10)
Interpretation of trial results
623(4)
Special designs
627(14)
Meta-analysis
641(7)
Statistical methods in epidemiology
648(69)
Introduction
648(1)
The planning of surveys
649(10)
Rates and standardization
659(8)
Surveys to investigate associations
667(4)
Relative risk
671(11)
Attributable risk
682(3)
Subject-years method
685(4)
Age-period-cohort analysis
689(3)
Diagnostic tests
692(6)
Kappa measure of agreement
698(6)
Intraclass correlation
704(3)
Disease screening
707(4)
Disease clustering
711(6)
Laboratory assays
717(26)
Biological assay
717(2)
Parallel-line assays
719(5)
Slope-ratio assays
724(3)
Quantal-response assays
727(3)
Some special assays
730(10)
Tumour incidence studies
740(3)
Appendix tables 743(17)
A1 Areas in tail of the normal distribution
744(2)
A2 Percentage points of the X2 distribution
746(2)
A3 Percentage points of the t distribution
748(2)
A4 Percentage points of the F distribution
750(4)
A5 Percentage points of the distribution of Studentized range
754(2)
A6 Percentage points for the Wilcoxon signed rank sum test
756(1)
A7 Percentage points for the Wilcoxon two-sample rank sum test
757(1)
A8 Sample size for comparing two proportions
758(1)
A9 Sample size for detecting relative risk in case-control study
759(1)
References 760(25)
Author index 785(10)
Subject index 795

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