Name that tune. Song title? Performer(s)? R.G. Bias | rbias@ischool.utexas.edu | 1 Scientific Method (continued) “Finding New Information” 3/24/2010 R.G. Bias | rbias@ischool.utexas.edu | 2 Objectives I want to arm you with a scientist’s skepticism, and a scientist’s tools to conduct research and evaluate others’ research. - Randolph – remember to take roll. R.G. Bias | rbias@ischool.utexas.edu | Operational Definitions Explains a concept solely in terms of the operations used to produce and measure it. – – – – – – 4 Bad: “Smart people.” Good: “People with an IQ over 120.” Bad: “People with long index fingers.” Good: “People with index fingers at least 7.2 cm.” Bad: Ugly guys. Good: “Guys rated as ‘ugly’ by at least 50% of the respondents.” R.G. Bias | rbias@ischool.utexas.edu | Validity and Reliability Validity: the “truthfulness” of a measure. Are you really measuring what you claim to measure? “The validity of a measure . . . the extent that people do as well on it as they do on independent measures that are presumed to measure the same concept.” Reliability: a measure’s consistency. A measure can be reliable without being valid, but not vice versa. 5 R.G. Bias | rbias@ischool.utexas.edu | Theory and Hypothesis Theory: a logically organized set of propositions (claims, statements, assertions) that serves to define events (concepts), describe relationships among these events, and explain their occurrence. – Theories organize our knowledge and guide our research Hypothesis: A tentative explanation. – A scientific hypothesis is TESTABLE. 6 R.G. Bias | rbias@ischool.utexas.edu | Goals of Scientific Method Description – Nomothetic approach – establish broad generalizations and general laws that apply to a diverse population – Versus idiographic approach – interested in the individual, their uniqueness (e.g., case studies) Prediction – Correlational study – when scores on one variable can be used to predict scores on a second variable. (Doesn’t necessarily tell you “why.”) Understanding – con’t. on next page Creating change – Applied research 7 R.G. Bias | rbias@ischool.utexas.edu | Understanding Three important conditions for making a causal inference: – Covariation of events. (IV changes, and the DV changes.) – A time-order relationship. (First the scientist changes the IV – then there’s a change in the DV.) – The elimination of plausible alternative causes. 8 R.G. Bias | rbias@ischool.utexas.edu | Confounding When two potentially effective IVs are allowed to covary simultaneously. – Poor control! Men, overall, did a better job of remembering the 12 “random” letters. But the men had received a different “clue.” So GENDER (what type of IV? A SUBJECT variable, or indiv. differences variable) was CONFOUNDED with “type of clue” (an IV). 9 R.G. Bias | rbias@ischool.utexas.edu | A bit more about theories Good theories provide “precision of prediction” The “rule of parsimony” is followed – The simplest alternative explanations are accepted A good scientific theory passes the most rigorous tests Testing will be more informative when you try to DISPROVE (falsify) a theory 10 R.G. Bias | rbias@ischool.utexas.edu | Populations and Samples Population: the set of all cases of interest Sample: Subset of all the population that we choose to study. 11 Population Sample Parameters Statistics R.G. Bias | rbias@ischool.utexas.edu | Experimental Design Description and Prediction are crucial to the scientific study of behavior, but they’re not sufficient for understanding the causes. We need to know WHY. Best way to answer this question is with the experimental method. “The special strength of the experimental method is that it is especially effective for establishing cause-and-effect relationships.” 12 R.G. Bias | rbias@ischool.utexas.edu | If results of an experiment . . . . . . (a well-run experiment!) are consistent with theory, we say we’ve supported the theory. (NOT that it is “right.”) Otherwise, we modify the theory. Testing hypotheses and revising theories based on the outcomes of experiments – the long process of science. 13 R.G. Bias | rbias@ischool.utexas.edu | Logic of Experimental Research Researchers manipulate an independent variable in an experiment to observe the effect on behavior, as assessed by the dependent variable. 14 R.G. Bias | rbias@ischool.utexas.edu | Independent Groups Design Each group represents a different condition as defined by the independent variable. 15 R.G. Bias | rbias@ischool.utexas.edu | Random . . . Random Selection vs. Random Assignment – Random Selection = every member of the population has an equal chance of being selected for the sample. – Random Assignment = every member of the sample (however chosen) has an equal chance of being placed in the experimental group or the control group. • Random assignment allows for individual differences among test participants to be averaged out. 16 R.G. Bias | rbias@ischool.utexas.edu | Let’s step back a minute An experiment is “personkind’s way of asking nature a question.” I want to know if one variable (factor, event, thing) has an effect on another variable – does the IV systematically influence the DV? I manipulate some variables (IVs), control other variables, and count on random selection to wash out the effects of all the rest of the variables. 17 R.G. Bias | rbias@ischool.utexas.edu | Challenges to Internal Validity Testing intact groups. (Why is the group a group? Might be some systematic differences.) Extraneous variables. (Balance ‘em.) (E.g., experimenter). Subject loss – Mechanical loss, OK. – Select loss, not OK. Demand characteristics (cues and other info participants pick up on) – use a placebo, and double-blind procedure Experimenter effects – use double-blind procedure 18 R.G. Bias | rbias@ischool.utexas.edu | Notice Many things influence how easy or hard it is to discover a difference. – How big the real difference is. – How much variability there is in the population distribution(s). – How much error variance there is. – Let’s talk about variance. 19 R.G. Bias | rbias@ischool.utexas.edu | Sources of variance Systematic vs. Error – Real differences – Error variance What would happen to the DV if our measurement apparatus was a little inconsistent? There are OTHER sources of error variance, and the whole point of experimental design is to try to minimize ‘em. Get this: The more error variance, the harder for real differences to “shine through.” 20 R.G. Bias | rbias@ischool.utexas.edu | One way to reduce the error variance Matched groups design – If there’s some variable that you think MIGHT cause some variance, – Pre-test subjects on some matching test that equates the groups on a dimension that is relevant to the outcome of the experiment. (Must have a good matching test.) – Then assign matched groups. This way the groups will be similar on this one important variable. – STILL use random assignment to the groups. – Good when there are a small number of possible test subjects. 21 R.G. Bias | rbias@ischool.utexas.edu | Role of Data Analysis in Exps. Primary goal of data analysis is to determine if our observations support a claim about behavior. Is that difference really different? We want to draw conclusions about populations, not just the sample. Two different ways – statistics and replication. 22 R.G. Bias | rbias@ischool.utexas.edu | Another design (in addition to “Independent Groups Design” Natural Groups design – Based on subject (or individual differences) variables. – Selected, not manipulated. – Remember: This will give us description, and prediction, but not understanding (cause and effect). 23 R.G. Bias | rbias@ischool.utexas.edu | We’ve been talking about . . . Making two groups comparable, so that the ONLY systematic difference is the IV. – CONTROL some variables. – Match on some. – Use random selection to wash out the effects of the others. – What would be the best possible match for one subject, or one group of subjects? 24 R.G. Bias | rbias@ischool.utexas.edu | Themselves! When each test subject is his/her own control, then that’s called a – Repeated measures design, or a – Within-subjects design. (And the independent groups design is called a “between subjects” design.) 25 R.G. Bias | rbias@ischool.utexas.edu | Repeated Measures If each subject serves as his/her own control, then we don’t have to worry about individual differences, across experimental and control conditions. EXCEPT for newly introduced sources of variance – order effects: – Practice effects – Fatigue effects 26 R.G. Bias | rbias@ischool.utexas.edu | Counterbalancing ABBA Used to overcome order effects. Assumes practice/fatigue effects are linear. Some incomplete counterbalancing ideas are offered in the text. 27 R.G. Bias | rbias@ischool.utexas.edu | Which method when? Some questions DO lend themselves to repeated measures (within-subjects) design – Can people read faster in condition A or condition B? – Is memorability improved if words are grouped in this way or that? Some questions do NOT lend themselves to repeated measures design – Do these instructions help people solve a particular puzzle? – Does this drug reduce cholesterol? 28 R.G. Bias | rbias@ischool.utexas.edu | References Hinton, P. R. Statistics explained. Shaughnessy, Zechmeister, and Zechmeister. Experimental methods in psychology. R.G. Bias | rbias@ischool.utexas.edu | 29