Preface |
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xiii | |
Acknowledgements |
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xvii | |
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1 Prelude: Why Do I Need to Learn Statistics? |
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1 | (14) |
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The Nature of Findings and Facts in the Behavioral Sciences |
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3 | (1) |
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Statistical Significance and Effect Size |
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4 | (2) |
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Descriptive and Inferential Statistics |
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6 | (1) |
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A Conceptual Approach to Teaching and Learning Statistics |
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7 | (1) |
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8 | (1) |
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How to Approach this Class and What You Should Get Out of It |
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8 | (1) |
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9 | (6) |
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2 Describing a Single Variable |
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15 | (34) |
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Variables, Values, and Scores |
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15 | (1) |
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16 | (2) |
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Describing Scores for a Single Variable |
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18 | (1) |
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Indices of Central Tendency |
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18 | (3) |
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Indices of Variability (and the Sheer Beauty of Standard Deviation!) |
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21 | (4) |
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25 | (1) |
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Describing Frequencies of Values for a Single Variable |
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26 | (2) |
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Representing Frequency Data Graphically |
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28 | (4) |
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Describing Data for a Categorical Variable |
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32 | (1) |
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33 | (2) |
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35 | (1) |
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35 | (14) |
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49 | (16) |
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When a Z-Score Equals O, the Raw Score It Corresponds to Must Equal the Mean |
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51 | (2) |
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Verbal Scores for the Madupistan Aptitude Measure |
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53 | (1) |
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Quantitative Scores for the Madupistan Aptitude Measure |
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54 | (1) |
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Every Raw Score for Any Variable Corresponds to a Particular Z-Score |
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54 | (1) |
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Computing Z-Scores for All Students for the Madupistan Verbal Test |
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55 | (1) |
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Computing Raw Scores from Z-Scores |
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56 | (1) |
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Comparing Your GPA of 3.10 from Solid State University with Pat's GPA of 1.95 from Advanced Technical University |
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57 | (1) |
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Each Z-Score for Any Variable Corresponds to a Particular Raw Score |
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58 | (1) |
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Converting Z-Scores to Raw Scores (The Dorm Resident Example) |
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58 | (1) |
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59 | (1) |
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59 | (1) |
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60 | (5) |
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65 | (26) |
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Correlations Are Summaries |
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66 | (1) |
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Representing a Correlation Graphically |
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66 | (4) |
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Representing a Correlation Mathematically |
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70 | (5) |
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75 | (3) |
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Correlation Does Not Imply Causation |
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78 | (1) |
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79 | (1) |
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80 | (1) |
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80 | (11) |
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5 Statistical Prediction and Regression |
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91 | (24) |
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92 | (1) |
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Predicting Scores on Y with Different Amounts of Information |
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93 | (1) |
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94 | (3) |
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Unstandardized Regression Equation |
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97 | (2) |
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99 | (3) |
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Quantitatively Estimating the Predictive Power of Your Regression Model |
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102 | (1) |
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103 | (1) |
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104 | (2) |
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106 | (1) |
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106 | (9) |
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6 The Basic Elements of Hypothesis Testing |
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115 | (24) |
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The Basic Elements of Inferential Statistics |
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116 | (4) |
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120 | (9) |
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129 | (1) |
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130 | (1) |
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131 | (8) |
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7 Introduction to Hypothesis Testing |
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139 | (28) |
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The Basic Rationale of Hypothesis Testing |
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140 | (1) |
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Understanding the Broader Population of Interest |
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141 | (1) |
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Population versus Sample Parameters |
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141 | (1) |
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The Five Basic Steps of Hypothesis Testing |
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142 | (14) |
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156 | (1) |
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157 | (1) |
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157 | (10) |
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8 Hypothesis Testing if N > 1 |
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167 | (18) |
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The Distribution of Means |
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167 | (5) |
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Steps in Hypothesis Testing if N > 1 |
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172 | (4) |
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176 | (1) |
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177 | (1) |
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178 | (1) |
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178 | (7) |
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185 | (34) |
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What Is Statistical Power? |
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186 | (1) |
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An Example of Statistical Power |
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186 | (19) |
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Factors that Affect Statistical Power |
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205 | (3) |
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208 | (1) |
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208 | (1) |
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208 | (11) |
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10 t-tests (One-Sample and Within-Groups) |
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219 | (28) |
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220 | (1) |
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Steps for Hypothesis Testing with a One-Sample t-test |
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221 | (4) |
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Here Are Some Simple Rules to Determine the Sign of tcrit with a One-Sample t-Test |
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225 | (3) |
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Computing Effect Size with a One-Sample t-Test |
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228 | (1) |
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How the t-Test Is Biased Against Small Samples |
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228 | (1) |
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229 | (1) |
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Steps in Computing the Within-Group t-Test |
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230 | (4) |
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Computing Effect Size with a Within-Group t-test |
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234 | (1) |
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234 | (1) |
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235 | (1) |
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235 | (12) |
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11 The Between-Groups t-test |
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247 | (30) |
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The Elements of the Between-Groups t-test |
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248 | (9) |
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Effect Size with the Between-Groups t-test |
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257 | (1) |
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258 | (6) |
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264 | (1) |
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264 | (1) |
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265 | (12) |
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277 | (28) |
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ANOVA as a Signal-Detection Statistic |
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278 | (2) |
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An Example of the One-Way ANOVA |
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280 | (7) |
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What Can and Cannot Be Inferred from ANOVA (The Importance of Follow-Up Tests) |
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287 | (1) |
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Estimating Effect Size with the One-Way ANOVA |
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288 | (1) |
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289 | (1) |
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289 | (1) |
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290 | (15) |
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13 Chi Square and Hypothesis-Testing with Categorical Variables |
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305 | (20) |
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Chi Square Test of Goodness of Fit |
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306 | (1) |
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Steps in Hypothesis Testing with Chi Square Goodness of Fit |
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306 | (3) |
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What Can and Cannot Be Inferred from a Significant Chi Square |
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309 | (1) |
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Chi Square Goodness of Fit Testing for Equality across Categories |
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310 | (4) |
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Chi Square Test of Independence |
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314 | (3) |
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317 | (1) |
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318 | (1) |
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318 | (7) |
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Appendix A Cumulative Standardized Normal Distribution |
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325 | (4) |
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Appendix B t Distribution: Critical Values oft |
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329 | (2) |
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Appendix C F Distribution: Critical Values of F |
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331 | (4) |
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Appendix D Chi Square Distribution: Critical Values of X2 (Chi Squared) Distribution: Critical Values of X2 |
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335 | (2) |
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Appendix E Advanced Statistics to Be Aware of |
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337 | (8) |
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337 | (6) |
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343 | (1) |
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343 | (2) |
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345 | (38) |
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Activity 1 SPSS Data Entry Lab |
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345 | (2) |
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Activity 2 Working with SPSS Syntax Files |
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347 | (1) |
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Syntax Files, Recoding Variables, Compute Statements, Out Files, and the Computation of Variables in SPSS |
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347 | (1) |
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347 | (1) |
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348 | (1) |
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348 | (1) |
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Example: How to Recode Items for the Jealousy Data and Compute Composite Variables |
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348 | (1) |
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Activity 3 Descriptive Statistics |
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349 | (1) |
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Frequencies, Descriptives, and Histograms |
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349 | (1) |
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Frequencies, Descriptives, and Histograms for Data Measured in Class |
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350 | (1) |
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351 | (1) |
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351 | (1) |
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351 | (3) |
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354 | (5) |
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359 | (1) |
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360 | (3) |
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Activity 7 ANOVA with SPSS |
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363 | (2) |
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365 | (1) |
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366 | (2) |
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Activity 8 Factorial ANOVA |
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368 | (1) |
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Recomputing Variables so as to Be Able to Conduct a One-Way ANOVA to Examine Specific Differences Between Means |
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369 | (10) |
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379 | (1) |
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380 | (3) |
Glossary |
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383 | (6) |
Answers to Set B Homework Problems |
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389 | (60) |
References |
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449 | (2) |
Index |
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451 | |