i INF397C Introduction to Research in Information Studies Spring, 2009 Day 13 R. G. Bias | School of Information | UTA 5.424 | Phone: 512 471 7046 | rbias@ischool.utexas.edu 1 Correlation i • With correlation, we return to DESCRIPTIVE statistics. (This is counterintuitive. To me.) (Well, it’s BOTH descriptive and inferential.) • We are describing the strength and direction of the relationship between two variables. • And how much one variable predicts the other. R. G. Bias | School of Information | UTA 5.424 | Phone: 512 471 7046 | rbias@ischool.utexas.edu 2 Correlation i • Formula – – Hinton, p. 259, or – S, Z, & Z, p. 393 • Two key points: – How much predictability does one variable provide, for another. – NOT causation. R. G. Bias | School of Information | UTA 5.424 | Phone: 512 471 7046 | rbias@ischool.utexas.edu 3 Correlation (cont’d.) i • Go to the McGraw-Hill statistics primer http://highered.mcgrawhill.com/sites/0072494468/student_view0 /statistics_primer.html and click on “Correlational Statistics.” Read the three sub-sections. I will NOT ask you to calculate a correlation, but I want you to understand the concepts surrounding it. R. G. Bias | School of Information | UTA 5.424 | Phone: 512 471 7046 | rbias@ischool.utexas.edu 4 Chi-square i • Hinton, p. 247 R. G. Bias | School of Information | UTA 5.424 | Phone: 512 471 7046 | rbias@ischool.utexas.edu 5 Chi square test i • Let’s work an example. • Just know that you use the chi square test when you have FREQUENCY data. R. G. Bias | School of Information | UTA 5.424 | Phone: 512 471 7046 | rbias@ischool.utexas.edu 6 Let’s talk about the final i • Here’s what you’ve read: – Huff (How to lie with statistics) – Dethier (To know a fly) – Hinton: Ch. 1 – 15, 20 – S, Z, & Z: Ch. 1-8, 10-13 – Several other articles R. G. Bias | School of Information | UTA 5.424 | Phone: 512 471 7046 | rbias@ischool.utexas.edu 7 For the final, EMPHASIZE… i • Descriptive stat – – – – – Measures of central tendency, dispersion Z scores Probability Frequency distributions, tables, graphs Correlation (interpret, not calculate) • Inferential stat – – – – – – – Hypothesis testing Standard error of the mean t test (calculate one, for one sample; interpret others) Confidence intervals (interpret, not calculate) Chi square (interpret, not calculate) ANOVA – interpret summary table Type I and II errors R. G. Bias | School of Information | UTA 5.424 | Phone: 512 471 7046 | rbias@ischool.utexas.edu 8 Emphasize . . . i • Experimental design – – – – – – – IV, DV, controls, confounds, counterbalancing Repeated measures, Independent groups Sampling Operational definitions Individual differences variable Ethics of human study Possible sources of bias and error variance and how to minimize/eliminate • Qualitative methods – Per Rice Lively, Gracy – Survey generation (from SZZ, Ch. 5) R. G. Bias | School of Information | UTA 5.424 | Phone: 512 471 7046 | rbias@ischool.utexas.edu 9 De-emphasize i • • • • • Complicated probability calculations APA ethical standard (S,Z, & Z, Ch. 3) Content analysis (SZZ, Ch. 6) Calculating an ANOVA. Nonequivalent control group design (SZZ, Ch. 11) (Indeed, de-emphasize all Ch. 11) • Hinton, Ch. 12 R. G. Bias | School of Information | UTA 5.424 | Phone: 512 471 7046 | rbias@ischool.utexas.edu 10