Practical statistics for field biology

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Hauptverfasser: Fowler, Jim (VerfasserIn), Cohen, Lou (VerfasserIn), Jarvis, Phil (VerfasserIn)
Format: Buch
Sprache:English
Veröffentlicht: Chichester [u.a.]. Wiley 2008
Ausgabe:2. ed., reprinted
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Datensatz im Suchindex

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adam_text CONTENTS Preface xi 1 Introduction 1 1.1 What do we mean by statistics? 1 1.2 Why is statistics necessary? 1 1.3 Statistics in field biology 2 1.4 The limitations of statistics 2 1.5 The purpose of this text 2 Measurement and Sampling Concepts 3 2.1 Populations, samples and observations 3 2.2 Counting things - the sampling unit 3 2.3 Random sampling 5 2.4 Random numbers 5 2.5 Independence 6 2.6 Statistics and parameters 6 2.7 Descriptive and inferential statistics 7 2.8 Parametric and non-parametric statistics 7 Processing Data 8 3.1 Scales of measurement 8 3.2 The nominal scale 8 3.3 The ordinal scale 8 3.4 The interval scale 9 3.5 The ratio scale 9 3.6 Conversion of interval observations to an ordinal scale 10 3.7 Derived variables 10 3.8 The precision of observations 12 3.9 How precise should we be? 13 3.10 The frequency table 13 3.11 Aggregating frequency classes 14 3.12 Frequency distribution of count observations 16 3.13 Dispersion 17 3.14 Bivariate data 17 Presenting Data 18 4.1 Introduction 18 4.2 Dot plot or line plot 18 vi Contents 4.3 Bar graph 19 4.4 Histogram 20 4.5 Frequency polygon and frequency curve 22 4.6 Scattergram (scatter plot) 23 4.7 Circle or pie graph 24 Measuring the Average 26 5.1 What is an average? 26 5.2 The mean 26 5.3 The median - a resistant statistic 28 5.4 The mode 32 5.5 Relationship between the mean, median and mode 33 Measuring Variability 35 6.1 Variability 35 6.2 The range 35 6.3 The standard deviation 36 6.4 Calculating the standard deviation 37 6.5 Calculating the standard deviation from grouped data 38 6.6 Variance 39 6.7 An alternative formula for calculating the variance and standard deviation 39 6.8 Obtaining the standard deviation, variance and the sum of squares from a calculator 40 6.9 Degrees of freedom 40 6.10 The coefficient of variation 41 Probability 42 7.1 The meaning of probability 42 7.2 Compound probabilities 43 7.3 Probability distribution 44 7.4 Models of probability distribution 45 7.5 The binomial probability distribution 46 7.6 The Poisson probability distribution 54 7.7 The negative binomial probability distribution 56 7.8 Critical probability 59 Probability Distributions as Models of Dispersion 62 8.1 Dispersion 62 8.2 An Index of Dispersion 63 8.3 Choosing a model of dispersion 66 8.4 The binomial model 67 8.5 Poisson model 68 8.6 The negative binomial model 70 8.7 Deciding the goodness of fit 73 The Normal Distribution 74 9.1 The normal curve 74 9.2 Some mathematical properties of the normal curve 75 9.3 Standardizing the normal curve 76 9.4 Two-tailed or one-tailed? 77 Contents vii 9.5 Small samples: the f-distribution 79 9.6 Are our data normal ? 81 10 Data Transformation 83 10.1 The need for transformation 83 10.2 The logarithmic transformation 84 10.3 When there are zero counts - the arcsinh transformation 86 10.4 The square root transformation 87 10.5 The arcsine transformation 87 10.6 Back-transforming transformed numbers 88 10.7 Is data transformation really necessary? 89 11 How Good are our Estimates? 90 11.1 Sampling error 90 11.2 The distribution of a sample mean 90 11.3 The confidence interval of the mean of a large sample 92 11.4 The confidence interval of the mean of a small sample 93 11.5 The confidence interval of the mean of a sample of count data 94 11.6 The difference between the means of two large samples 96 11.7 The difference between the means of two small samples 98 11.8 Estimating a proportion 99 11.9 Estimating a Lincoln Index 100 11.10 Estimating a diversity index 101 11.11 The distribution of a variance - chi-square distribution 102 12 The Basis of Statistical Testing 104 12.1 Introduction 104 12.2 The experimental hypothesis 104 12.3 The statistical hypothesis 105 12.4 Test statistics 106 12.5 One-tailed tests and two-tailed tests 107 12.6 Hypothesis testing and the normal curve 108 12.7 Type 1 and type 2 errors 108 12.8 Parametric and non-parametric statistics: some further observations 109 12.9 The power of a test 110 13 Analysing Frequencies 111 13.1 The chi-square test 111 13.2 Calculating the x2 test statistic 112 13.3 A practical example of a test for homogeneous frequencies 114 13.4 The problem of independence 115 13.5 One degree of freedom - Yates correction 116 13.6 Goodness of fit tests 116 13.7 Tests for association - the contingency table 117 13.8 The r x c contingency table 120 13.9 The G-test 122 13.10 Applying the G-test to a one-way classification of frequencies 122 viii Contents 13.11 Applying the G-test to a 2 χ 2 contingency table 124 13.12 Applying the G-test to an r x c contingency table 126 13.13 Advice on analysing frequencies 128 14 Measuring Correlations 130 14.1 The meaning of correlation 130 14.2 Investigating correlation 130 14.3 The strength and significance of a correlation 132 14.4 Covariance 133 14.5 The Product Moment Correlation Coefficient 135 14.6 The coefficient of determination r2 137 14.7 The Spearman Rank Correlation Coefficient rs 138 14.8 Advice on measuring correlations 141 15 Regression Analysis 142 15.1 Introduction 142 15.2 Gradients and triangles 142 15.3 Dependent and independent variables 144 15.4 A perfect rectilinear relationship 145 15.5 The line of least squares 146 15.6 Simple linear regression 147 15.7 Fitting the regression line to the scattergram 150 15.8 The error of a regression line 150 15.9 Confidence limits of an individual estimate 152 15.10 The significance of the regression line 154 15.11 The difference between two regression lines 154 15.12 Dealing with curved relationships 156 15.13 Transformation of both axes 158 15.14 Regression through the origin 160 15.15 An alternative line of best fit 161 15.16 Advice on using regression analysis 163 16 Comparing Averages 165 16.1 Introduction 165 16.2 Matched and unmatched observations 165 16.3 The M ann- Whitney [/-test for unmatched samples 166 16.4 Advice on using the Mann-Whitney U -test 167 16.5 More than two samples - the Kruskal- Wallis test 168 16.6 Advice on using the Kruskal-Wallis test 169 16.7 The Wilcoxon test for matched pairs 170 16.8 Advice on using the Wilcoxon test for matched pairs 172 16.9 Comparing means - parametric tests 172 16.10 The F-test (two-tailed) 173 16.11 The z-test for comparing the means of two large samples 174 16.12 The r-test for comparing the means of two small samples 175 16.13 The i-test for matched pairs 176 16.14 Advice on comparing means 178 17 Analysis of Variance - ANOVA 179 17.1 Why do we need ANOVA? 179 Contents ix 17.2 How ANOVA works 180 17.3 Procedure for computing one-way ANOVA 181 17.4 Procedure for computing the Tukey test 184 17.5 Two-way ANOVA 187 17.6 Procedure for computing two-way ANOVA 190 17.7 Procedure for computing the Tukey test in two-way ANOVA 194 17.8 Two-way ANOVA with single observations 195 17.9 The randomized block design 198 17.10 The Latin square 202 17.11 Analysis of variance in regression 207 17.12 Advice on using ANOVA 208 18 Multivariate Analysis 210 18.1 Introduction 210 18.2 What is information? 211 18.3 Making large problems manageable 211 18.4 Are there three groups or four? 220 18.5 Learning from experience? 225 18.6 Variations on a theme 233 18.7 Summary 233 Appendices Appendix 1: Table of random numbers 235 Appendix 2: f-distribution 236 Appendix 3: ^-distribution 237 Appendix 4: Critical values of Spearman s Rank Correlation Coefficient 238 Appendix 5: Product moment correlation values at the 0.05 and 0.01 levels of significance 239 Appendix 6: Mann-Whitney Ľ -test values (two-tailed test) P - 0.05 240 Appendix 7: Critical values of T in the Wilcoxon test for two matched samples 241 Appendix 8: F-distribution, 0.05 level of significance, two-tailed test 242 Appendix 9: Critical values of Fmax 0.05 level of significance 243 Appendix 10: F-distribution 244 Appendix 11: Tukey test 248 Appendix 12: Symbols 250 Appendix 13: Matrices and vectors 251 Appendix 14: Computer packages 255 Biblioçjraphv und further reading 256 Index 257
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spellingShingle Fowler, Jim
Cohen, Lou
Jarvis, Phil
Practical statistics for field biology
Feldforschung - Ökologie - Statistik
Feldforschung (DE-588)4016674-0 gnd
Biologie (DE-588)4006851-1 gnd
Populationsbiologie (DE-588)4046800-8 gnd
Ökologie (DE-588)4043207-5 gnd
subject_GND (DE-588)4016674-0
(DE-588)4006851-1
(DE-588)4046800-8
(DE-588)4043207-5
(DE-588)4056995-0
title Practical statistics for field biology
title_auth Practical statistics for field biology
title_exact_search Practical statistics for field biology
title_full Practical statistics for field biology Jim Fowler, Lou Cohen and Phil Jarvis
title_fullStr Practical statistics for field biology Jim Fowler, Lou Cohen and Phil Jarvis
title_full_unstemmed Practical statistics for field biology Jim Fowler, Lou Cohen and Phil Jarvis
title_short Practical statistics for field biology
title_sort practical statistics for field biology
topic Feldforschung - Ökologie - Statistik
Feldforschung (DE-588)4016674-0 gnd
Biologie (DE-588)4006851-1 gnd
Populationsbiologie (DE-588)4046800-8 gnd
Ökologie (DE-588)4043207-5 gnd
topic_facet Feldforschung - Ökologie - Statistik
Feldforschung
Biologie
Populationsbiologie
Ökologie
Statistik
url http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=017013896&sequence=000002&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA
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