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Essential Statistics (3rd),9780412612800
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Essential Statistics (3rd)


Edition: 3rd
Author(s): Rees, D. G.
ISBN10:  0412612801
ISBN13:  9780412612800
Format:  Paperback
Pub. Date:  2/1/1995
Publisher(s): CRC Pr

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Table of Contents
Preface xi
Preface to the second edition xii
Preface to the first edition xiii
Acknowledgements xv
What is statistics?
1(4)
Statistics as a science
1(1)
Types of statistical data
2(3)
Worksheet 1
3(2)
Some statistical notation
5(5)
Σ
5(1)
Factorials
6(1)
xy
7(1)
ex
7(1)
Decimal places and significant figures
7(3)
Worksheet 2
8(2)
Summarizing data by tables and by graphical methods
10(14)
Tables and graphs for one continuous variable
10(4)
Tables and graphs for one discrete variable
14(3)
Tables and graphs for one categorical variable
17(1)
Tables and graphs for two-variable data
17(3)
Summary
20(4)
Worksheet 3
20(4)
Summarizing data by numerical measures
24(14)
Averages
24(1)
Sample mean (x)
25(1)
Sample median
25(1)
Sample mode
26(2)
When to use the mean, median and mode
28(2)
Measures of variation
30(1)
Sample standard deviation (s)
30(2)
Sample inter-quartile range
32(1)
When to use standard deviation and inter-quartile range
33(1)
Box and whisker plots
33(1)
Other measures of variation
34(1)
A measure of skewness
34(1)
Summary
35(3)
Worksheet 4
36(2)
Probability
38(17)
Introduction
38(1)
Basic ideas of probability
39(1)
The a priori definition of probability for equally likely outcomes
40(1)
The relative frequency definition of probability, based on experimental data
41(1)
The range of possible values for a probability value
42(1)
Probability, percentage, proportion and odds
42(1)
Subjective probability
42(1)
Probabilities involving more than one event
43(1)
Multiplication law (the `and' law)
43(2)
Addition law (the `or' law)
45(2)
Mutually exclusive and exhaustive events
47(1)
Complementary events and the calculation of P (at least 1...)
48(1)
Probability trees
48(2)
Venn diagrams and Rees diagrams
50(1)
Summary
51(4)
Worksheet 5
52(3)
Discrete probability distributions
55(16)
Introduction
55(1)
Binomial distribution, an example
55(1)
The general binomial distribution
56(1)
Calculating binomial probabilities, an example
57(1)
The mean and standard deviation of the binomial distribution
58(1)
Binomial probabilities using tables
59(1)
Binomial probabilities using Minitab
60(1)
Simulation of binomial distributions using Minitab
61(1)
Poisson distribution, an introduction
62(1)
Some examples of Poisson variables
62(1)
The general Poisson distribution
63(1)
Calculating Poisson probabilities, an example
64(1)
The mean and standard deviation of the Poisson distribution
64(1)
Poisson probabilities using tables
65(1)
Poisson probabilities using Minitab
66(1)
Simulation of Poisson distributions using Minitab
66(1)
Poisson approximation to the binomial distribution
66(1)
Summary
67(4)
Worksheet 6
68(3)
Continuous probability distributions
71(13)
Introduction
71(2)
The normal distribution
73(1)
An example of a normal distribution
74(2)
Normal probabilities using Minitab
76(1)
Simulation of the normal distribution using Minitab
77(1)
Rectangular distribution
78(1)
The normal approximation to the binomial distribution
79(1)
Summary
80(4)
Worksheet 7
80(4)
Samples and populations
84(9)
Introduction
84(1)
Reasons for sampling
84(1)
Sampling methods
85(2)
Sample size
87(1)
Sampling distribution of the sample mean
87(2)
Simulation of the sampling distribution of the sample mean using Minitab
89(1)
Summary
90(3)
Worksheet 8
91(2)
Confidence interval estimation
93(19)
Introduction
93(1)
95% confidence intervals
94(1)
Calculating a 95% confidence interval for the mean, μ, of a population: large sample size, n
94(2)
Calculating a 95% confidence interval for the mean, μ, of a population: small sample size, n
96(3)
The t distribution
99(1)
The choice of sample size when estimating the mean of a population
99(1)
Degrees of freedom
100(1)
95% confidence interval for a binomial probability
101(1)
The choice of sample size when estimating a binomial probability
102(1)
95% confidence interval for the mean of a population of differences, `paired' samples data
102(2)
95% confidence interval for the difference in the means of two populations, `unpaired' samples data
104(3)
Summary
107(5)
Worksheet 9
107(5)
Hypothesis testing
112(18)
Introduction
112(1)
What is a hypothesis?
113(1)
Which is the null hypothesis and which is the alternative hypothesis?
113(1)
What is a significance level?
114(1)
What is a test statistic, and how do we calculate it?
114(1)
How do we find the tabulated test statistic?
115(1)
How do we compare the calculated and tabulated test statistics?
115(1)
What is our conclusion, and what assumptions have we made?
116(1)
Hypothesis test for the mean, μ, of a population
116(1)
Two examples of hypothesis tests with one-sided alternative hypotheses
117(1)
Hypothesis test for a binomial probability
118(2)
Hypothesis test for the mean of a population of differences, `paired' samples data
120(1)
Hypothesis test for the difference in the means of two populations, `unpaired' samples data
121(2)
Hypothesis test for the equality of the variances of two normally distributed populations
123(1)
The effect of choosing significance levels other than 5%
123(1)
What if the assumptions of a hypothesis test are not valid?
124(1)
The connection between confidence interval estimation and hypothesis testing
124(1)
Summary
125(5)
Worksheet 10
125(5)
Non-parametric hypothesis tests
130(16)
Introduction
130(1)
Sign test for the median of a population
130(2)
Sign test for the median of a population of differences, `paired' samples data
132(1)
Sign test for large samples (n > 10)
133(2)
Sign test using Minitab
135(1)
Wilcoxon signed rank test for the median of a population of differences, `paired' samples data
135(2)
Wilcoxon signed rank test for large samples (n > 25)
137(1)
Wilcoxon signed rank test using Minitab
138(1)
Mann-Whitney U test for the difference in the medians of two populations, `unpaired' samples data
139(2)
Mann-Whitney U test for large samples
141(1)
Mann-Whitney U test using Minitab
142(1)
Summary
142(4)
Worksheet 11
142(4)
Association of categorical variables
146(13)
Introduction
146(1)
Contingency tables
146(1)
x2 test for independence, 2 x 2 contingency table data
147(2)
x2 test for independence, 3 x 3 table
149(2)
x2 test for independence using Minitab
151(1)
Fisher exact test
152(2)
x2 trend test
154(1)
Summary
155(4)
Worksheet 12
155(4)
Correlation of quantitative variables
159(15)
Introduction
159(1)
Pearson's correlation coefficient
159(3)
Hypothesis test for Pearson's population correlation coefficient, ρ
162(1)
The interpretation of significant and non-significant correlation coefficients
163(2)
Spearman's rank correlation coefficient
165(2)
Hypothesis test for Spearman's rank correlation coefficient
167(1)
Spearman's rank correlation coefficient in the case of ties
167(2)
Correlation coefficients using Minitab
169(1)
Summary
170(4)
Worksheet 13
170(4)
Regression analysis
174(15)
Introduction
174(1)
Determining the regression equation from sample data
175(1)
Plotting the regression line on the scatter diagram
176(1)
Predicting values of y
177(1)
Confidence intervals for predicted values of y
178(2)
Hypothesis test for the slope of the regression line
180(1)
The connection between regression and correlation
181(1)
Regression analysis using Minitab
181(1)
Transformations to produce linear relationships
182(2)
Summary
184(5)
Worksheet 14
185(4)
Goodness-of-fit tests
189(12)
Introduction
189(1)
Goodness-of-fit for a `simple proportion' distribution
189(2)
Goodness-of-fit for a binomial distribution
191(2)
The Goodness-of-fit for a Poisson distribution
193(2)
The Shapiro-Wilk test for normality
195(2)
Summary
197(4)
Worksheet 15
197(4)
Appendix A Data set for a random sample of 40 students 201(2)
Appendix B Multiple-choice test 203(6)
Appendix C Solutions to Worksheets and multiple-choice test 209(20)
Appendix D Statistical tables 229(23)
Appendix E Glossary of symbols 252(3)
Appendix F Introduction to Minitab data entry and list of Minitab commands 255(5)
Index 260

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