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RISKY SHIFT: DATA ANALYSIS Week 6 Practical.

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Presentation on theme: "RISKY SHIFT: DATA ANALYSIS Week 6 Practical."— Presentation transcript:

1 RISKY SHIFT: DATA ANALYSIS Week 6 Practical

2 LECTURE 1 PRACTICAL WEEK 1 WEEK 2 WEEK 3 WEEK 4 WEEK 5 WEEK 6 WEEK 7
RISKY SHIFT WEEK 5 PRACTICAL LECTURE 1 PRACTICAL WEEK 1 NO LECTURE NO PRACTICAL WEEK 2 NONPARAMETRICS 1 1ST PRACTICAL WEEK 3 NONPARAMETRICS 2 1ST ANALYSIS WEEK 4 1ST ANALYSIS + PROBLEMS 1 WEEK 5 SAMPLING DISTRIBUTIONS 2ND PRACTICAL WEEK 6 HYPOTHESIS TESTING 2ND ANALYSIS + SOLUTIONS 1 WEEK 7 RELATED T-TEST 2ND ANALYSIS + PROBLEMS 2 WEEK 8 INDEPENDENT T-TEST 3RD PRACTICAL WEEK 9 INDEPENDENT ANOVA 3RD ANALYSIS + SOLUTIONS 2 WEEK 10 DEPENDENT ANOVA 3RD ANALYSIS + PROBLEMS 3

3 BY THE END OF THE SESSION, YOU SHOULD BE ABLE TO:
RISKY SHIFT LEARNING OUTCOMES BY THE END OF THE SESSION, YOU SHOULD BE ABLE TO: Use SPSS to test the first, second and third experimental hypotheses of Risky Shift experiment and produce related graphs. Experience terror as you try to battle with the graphing capabilities of SPSS 16. Sigh with gentle satisfaction at the ease with which Excel will help you out with graphs. Make a start on writing up your RESULTS and DISCUSSION sections for your lab report.

4 The first 2 columns show subject id and group membership.
RISKY SHIFT RESULTS The first 2 columns show subject id and group membership. These columns show mean risk score at PRE, GROUP and POST.

5 RATINGS + WITHIN Ss + 3(+) GROUPS Friedman’s test
RISKY SHIFT RESULTS Q1: Is the average level of risk different across the PRE, GROUP and POST assessments? RATINGS + WITHIN Ss + 3(+) GROUPS Friedman’s test First, we need to see whether there is any difference at all between the three groups, hence Friedman’s test. In SPSS, Friedman’s test is hidden away underneath nonparametric tests > K related samples.

6 Put premean, grpmean and postmean all into the test variable box.
RISKY SHIFT RESULTS Q1: Is the average level of risk different across the PRE, GROUP and POST assessments? RATINGS + WITHIN Ss + 3(+) GROUPS Friedman’s test SPSS would like to know what the test variables are, and in our case we have three. Put premean, grpmean and postmean all into the test variable box. Under Test Type, make sure the Friedman test is ticked because there are other tests you can do.

7 SPSS provides us with the mean ranks for each of the three groups.
RISKY SHIFT RESULTS Q1: Is the average level of risk different across the PRE, GROUP and POST assessments? RATINGS + WITHIN Ss + 3(+) GROUPS Friedman’s test SPSS provides us with the mean ranks for each of the three groups. The test statistics box confirms our N, the chi-square value, the degrees of freedom (groups – 1) and the significance level. X2 (2) = 39.77, p < .001 The significance of this first test gives us the justification for going on to do the subsequent tests.

8 RATINGS + WITHIN Ss + 2 GROUPS Wilcoxon test
RISKY SHIFT RESULTS Q2: Is the average level of risk recorded in the PRE assessment different from the risk recorded in the GROUP assessment? RATINGS + WITHIN Ss + 2 GROUPS Wilcoxon test Second, we need to see whether there is any difference between PRE and GROUP, hence Wilcoxon test. In SPSS, Wilcoxon test is hidden away underneath nonparametric tests > 2 related samples.

9 Put premean and grpmean into the test pair(s) box.
RISKY SHIFT RESULTS Q2: Is the average level of risk recorded in the PRE assessment different from the risk recorded in the GROUP assessment? RATINGS + WITHIN Ss + 2 GROUPS Wilcoxon test Again, SPSS would like to know what the test variables are, and in our case we have a pair of variables. Put premean and grpmean into the test pair(s) box. Under Test Type, make sure the Wilcoxon test is ticked because there are other tests you can do.

10 RATINGS + WITHIN Ss + 2 GROUPS Wilcoxon test
RISKY SHIFT RESULTS Q2: Is the average level of risk recorded in the PRE assessment different from the risk recorded in the GROUP assessment? RATINGS + WITHIN Ss + 2 GROUPS Wilcoxon test SPSS provides us with the positive, negative and tied ranks for variable pair. SPSS provides the Wilcoxon in the form of a z score to be reported as: Wilcoxon z = -5.18, p < .001, n = 41 Why 41 and not 48? SPSS ignored tied ranks…

11 RATINGS + WITHIN Ss + 2 GROUPS Wilcoxon test
RISKY SHIFT RESULTS Q3: Is the average level of risk recorded in the POST assessment different from the risk recorded in the PRE assessment? RATINGS + WITHIN Ss + 2 GROUPS Wilcoxon test Second, we need to see whether there is any difference between POST and PRE, hence Wilcoxon test. In SPSS, Wilcoxon test is hidden away underneath nonparametric tests > 2 related samples.

12 Put premean and postmean into the test pair(s) box.
RISKY SHIFT RESULTS Q3: Is the average level of risk recorded in the POST assessment different from the risk recorded in the PRE assessment? RATINGS + WITHIN Ss + 2 GROUPS Wilcoxon test Again, SPSS would like to know what the test variables are, and in our case we have a pair of variables. Put premean and postmean into the test pair(s) box. Under Test Type, make sure the Wilcoxon test is ticked because there are other tests you can do.

13 RATINGS + WITHIN Ss + 2 GROUPS Wilcoxon test
RISKY SHIFT RESULTS Q3: Is the average level of risk recorded in the POST assessment different from the risk recorded in the PRE assessment? RATINGS + WITHIN Ss + 2 GROUPS Wilcoxon test SPSS provides us with the positive, negative and tied ranks for variable pair. SPSS provides the Wilcoxon in the form of a z score to be reported as: Wilcoxon z = -5.15, p < .001, n = 40 Why 40 and not 48? SPSS ignored tied ranks…

14 …but what are the direction of these effects?
RISKY SHIFT RESULTS Q1: Is the average level of risk different across the PRE, GROUP and POST assessments? YES. Friedman's test X2 (2) = 39.77, p < .001 Q2: Is the average level of risk recorded in the PRE assessment different from the risk recorded in the GROUP assessment? INDEED. Wilcoxon z = -5.18, p < .001, n = 41 Q3: Is the average level of risk recorded in the POST assessment different from the risk recorded in the PRE assessment? Wilcoxon z = -5.15, p < .001, n = 40 QUITE RIGHT. …but what are the direction of these effects?

15 DOWNLOAD AND SAVE THE FILE ‘RISKYINEXCEL’
RISKY SHIFT RESULTS DOWNLOAD AND SAVE THE FILE ‘RISKYINEXCEL’ To calculate mean: AVERAGE(cellab:cellcd) To calculate standard deviation: STDEV(cellab:cellcd) To calculate standard error: =STDEV(cell) / sqrt (no. observations) To start graphing: Select means and labels

16 RISKY SHIFT RESULTS COLUMN

17 RISKY SHIFT RESULTS NEXT

18 RISKY SHIFT RESULTS MODIFY

19 RISKY SHIFT RESULTS DOUBLE CLICK COLUMNS

20 RISKY SHIFT RESULTS ADD CUSTOM +/- (S.E.)

21 RISKY SHIFT RESULTS LOW HIGH Q2: Is the average level of risk recorded in the PRE assessment different from the risk recorded in the GROUP assessment? Q3: Is the average level of risk recorded in the POST assessment different from the risk recorded in the PRE assessment? PRE < GROUP PRE < POST Lower risk in PRE Lower risk in PRE

22 BY THE END OF THE SESSION, YOU SHOULD BE ABLE TO:
RISKY SHIFT LEARNING OUTCOMES BY THE END OF THE SESSION, YOU SHOULD BE ABLE TO: Use SPSS to test the first experimental hypothesis of the Risky Shift experiment and produce a related graph. Use SPSS to test the second experimental hypothesis of the Risky Shift experiment and produce a related graph. Use SPSS to test the third experimental hypothesis of the Risky Shift experiment and produce a related graph. Make a start on writing up your RESULTS and DISCUSSION sections for your lab report.

23 Why have I done these particular statistical tests?
RISKY SHIFT DISCUSSION GET TOGETHER IN GROUPS OF THREE OR FOUR AND REFLECT ON TODAY’S EXPERIENCE USING THE FOLLOWING QUESTIONS Why have I done these particular statistical tests? What do the data actually tell me with respect to my experimental hypotheses? What implications do the data have for the studies outlined in the intro?


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