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9780716734161

BioStats Basics A Student Handbook

by ;
  • ISBN13:

    9780716734161

  • ISBN10:

    0716734168

  • Edition: 1st
  • Format: Paperback
  • Copyright: 2001-12-13
  • Publisher: W. H. Freeman
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List Price: $51.15

Summary

BioStats Basicsprovides introductory-level biology students with a practical, accessible introduction to statistical research. Engaging and informal, the book avoids excessive theoretical and mathematical detail to focus on how core statistical methods are put to work in biology. Students are given the essentials in probability that enable skillful experiment design and the correct use of statistical tests. Everyday examples, are drawn from ecology, animal physiology, animal behavior, medicine, and other areas of biology, are used the clarify methods. The accompanying Web site, www.whfreeman.com/gould is closely integrated with the text, providing crucial tutorials (explanations of tests alongside simulations) plus data analysis tools for completing the text's exercises.

Table of Contents

Preface Origin and Overview xvii
Problems and Balance xvii
Biostats Basics Online: A Tutorial-Based Approach xviii
Why Is This Book So Thin? xix
Examples and Exercises xx
Cause and Effect
1(12)
Probability and Survival
2(3)
Probability and Research
5(4)
Recognizing Differences
9(2)
Probability and Math
11(2)
Points to Remember
11(2)
Data
13(28)
Why Do We Need Data and Statistics?
13(3)
Types of Data
16(2)
Displaying Data
18(4)
Distribution Types
22(2)
Distribution Shapes
24(3)
Sampling
27(2)
Comparing Distributions
29(12)
Points to Remember
36(1)
Exercises
36(5)
Binomial Distributions
41(38)
What Kinds of Measurements Yield Binomial Distributions?
41(3)
The Product Law and the Importance of Independence
44(4)
Comparing Distributions
48(1)
Probability: Was the Sample Drawn from the Null Distribution?
48(7)
The Role of Sample Size
55(2)
The Issue of Tails
57(2)
Post Hoc Analysis
59(1)
The Uses of Post Hoc Probabilities: Bayesian Logic
60(3)
Binomials with Unequal Probabilities
63(2)
Binomials with Estimated Probabilities
65(1)
Looking at the End: The Poisson Distribution
65(14)
Points to Remember
71(1)
Exercises
72(4)
More Than the Basics
76(1)
Error and significance
76(1)
From binomial to Poisson
77(2)
Continuous Parametric Distributions: I
79(32)
What Is ``Parametric''?
79(1)
What Sorts of Measurements Yield Parametric Distributions?
80(3)
Computing the Parameters of a Parametric Distribution
83(5)
How Do We Know If a Distribution Is Parametric?
88(3)
What Do Binomial and Parametric Distributions Have in Common?
91(2)
Comparing a Parent and a Sample Distribution
93(18)
Points to Remember
101(1)
Exercises
102(4)
More Than the Basics
106(1)
From binomial to bell
106(1)
Why two sets of symbols?
107(1)
The parameters
107(2)
The one-sample t-test
109(2)
Continuous Parametric Distributions: II
111(28)
Sample Size and Certainty
111(1)
Comparing Sample Distributions: The Logic of the t-Tests
112(3)
Checking That Variances Are Equal
115(2)
Other Reasons to Compare Variances
117(4)
Comparing the Means of Paired versus Unpaired Data
121(2)
What Do You Do If the Standard Deviations Are Not Similar?
123(3)
The Standard Error and Confidence Intervals
126(13)
Points to Remember
131(1)
Exercises
132(3)
More Than the Basics
135(1)
Two-sample t-test
135(1)
Two sample t-test with dissimilar SDs
136(1)
Variance additivity, and standard error
136(3)
Data Transformations
139(12)
Why Parametric Is Better
139(1)
Nonparametric May Be Only Skin Deep
140(1)
The Catch
141(1)
Popular Transformations
141(2)
Sample Means: The Ultimate Transformation?
143(2)
Comparisons from Sample Means
145(6)
Points to Remember
146(1)
Exercises
146(2)
More Than the Basics
148(1)
Additivity
148(1)
Guiding principles
148(1)
Sample sets and SEs
149(2)
Multiple Parametric Distributions: ANOVA
151(38)
Why It's Illegal to Perform Multiple t-tests within a Data Set
151(3)
Comparing Means without Comparing Means
154(9)
But Which One Is Different?
163(2)
Two-Way ANOVAs
165(4)
Hoary Extensions of the Two-Way ANOVA
169(3)
Other Beyond-the-Scope ANOVAs
172(2)
What to Do with Multiple Pairwise Comparisons
174(15)
Points to Remember
178(2)
Exercises
180(2)
More Than the Basics
182(1)
The F-distribution
182(1)
One-way ANOVA computation
183(1)
The Tukey-Kramer Method
184(1)
Two-way ANOVA computation
185(1)
Additivity revisited
186(1)
ANOVA III
186(3)
Categorical Data
189(26)
Where Do Categorical Data Come From
189(1)
Comparing a Sample to a Null Distribution
190(4)
How Is the Goodness-of-Fit Test Different from the Binomial Test?
194(2)
Applications of Chi-Square When Category or Binomial Probabilities Are Estimated
196(2)
Chi-Square and the Quick-but-Dirty Approach
198(1)
Comparing Two or More Sample Distributions
199(16)
Points to Remember
205(1)
Exercises
206(5)
More Than the Basics
211(1)
Chi-square goodness-of-tit computation
211(1)
Chi-square independence computation
212(1)
Fishers Exact Test
212(3)
Nonparametric Continuous Data
215(20)
Why Nonparametric Tests Are Less Powerful
215(2)
Testing Paired Two-Sample Data
217(3)
Evaluating Grouped Multiple-Sample Data
220(2)
Testing Unpaired Two-Sample Data
222(2)
Evaluating Unpaired Multiple-Sample Data
224(11)
Points to Remember
226(1)
Exercises
227(5)
More Than the Basics
232(1)
The signed-rank computation
232(1)
The Friedman computation
232(1)
The rank-sum computation
233(1)
The U-test
233(1)
The Kruskal-Wallis computation
233(2)
Circular Data
235(20)
Where Do Circular Distributions Come From?
235(1)
Determining the Mean Bearing and Degree of Dispersion
236(4)
Testing for Clustering
240(2)
Testing a Specific Hypothesis
242(3)
Comparing Two Samples
245(10)
Points to Remember
248(1)
Exercises
248(4)
More Than the Basics
252(1)
Circular distributions
252(1)
The Rayleigh z-computation
252(1)
The Rayleigh u-test
252(1)
The Watson-Williams computation
253(2)
Relationships between Variables I: Correlation and Regression
255(34)
Correlation versus Cause and Effect: When to Draw the Line
255(5)
Correlating Nonparametric Data
260(5)
Parametric Correlation Analysis
265(2)
Linear Regression Analysis
267(6)
Which Hypothesis to Test?
273(2)
What If the Data Are Nonlinear?
275(2)
Cause and Effect?
277(12)
Points to Remember
279(1)
Exercises
280(6)
More Than the Basics
286(1)
Calculating nonparametric correlation values
286(1)
Additivity once more
286(1)
Calculating parametric correlation values
286(1)
Calculating linear regression values
287(2)
Relationships between Variables II: Multiple Regression
289(20)
How Multiple Variables Interact: Path Analysis
289(5)
The Goal of Two-Variable Multiple Regression
294(1)
Admit or Reject? The Problem
295(3)
Sorting Out the Influence of Multiple Variables
298(4)
Higher-Level Multiple Regression
302(7)
Points to Remember
303(1)
Exercises
304(2)
More Than the Basics
306(1)
Accounting for variance
306(1)
Calculating multiple regression
307(2)
None of the Above
309(16)
The Quick-but-Dirty Approach
310(3)
The Academic Approach
313(1)
The Hard Way: Monte Carlo Simulations
314(3)
Computers: From Zero to Null in 14 Hours
317(1)
The Theory behind Statistics
318(7)
Points to Remember
321(1)
Exercises
322(3)
Once Over Lightly
325(10)
Distribution Types
325(1)
Types of Data
326(1)
Characterizing Distributions
326(1)
Distribution Shapes
327(1)
Statistical Tests
328(1)
Which Test Is Appropriate?
329(6)
Exercises
333(2)
Answers to Exercises 335(26)
Statistics Labs 361(8)
Selected Statistical Tables 369(36)
Glossary 405(12)
Bibliography 417(2)
Index 419

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