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~Drowning in Data~ SPSS Data Analysis 3/26/12

~Drowning in Data~ SPSS Data Analysis 3/26/12. Sumiko Takayanagi, Ph.D. Sr. Statistician UCLA School of Nursing. Today’s Presentation. SPSS Environment Review of SPSS Basics Inferential Statistics in SPSS Independent t-test Two-Way Analysis of Variance Multiple Regression Conclusion

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~Drowning in Data~ SPSS Data Analysis 3/26/12

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  1. ~Drowning in Data~SPSS Data Analysis3/26/12 Sumiko Takayanagi, Ph.D. Sr. Statistician UCLA School of Nursing

  2. Today’s Presentation • SPSS Environment • Review of SPSS Basics • Inferential Statistics in SPSS • Independent t-test • Two-Way Analysis of Variance • Multiple Regression • Conclusion • References

  3. Features of SPSS • Originally developed for the people in Social Science Areas, therefore, no heavy programming background required • Designed as User Friendly and has Pull Down Menus to Execute Statistical Commands • Ability to do Data Management & Manipulations • Ability to Store Programs & Produce Reports/Graphs

  4. SPSS Program Flow Outside Data Source Importing SPSS Data File Data Modification/ Transformation Data Analysis Raw Data Direct Entry Pull-Down Menu OR Syntax Menu (Data Steps) (Analysis Steps)

  5. Data View Window - Data Entry Site(Columns=Variables, Rows=Cases) Help Menu Pull-down Menu bar Tool bar Information bar Title bar Variable Names Data View window Active cell Action bar

  6. Variable View WindowData Definition Site 64 Characters Max, No space Between Beg letter, @, #, or $ Numeric, String, & Others Length # of Decimals Variable Description Value Code Description Missing value Description Click here to see this view

  7. Before we see Examples… OK Paste VS. buttons <Output File> 1. OK - results/action will be executed

  8. Hit Paste to obtain • Syntax Window 2. Run Syntax to obtain the results in the Output Window <Syntax File>

  9. Raw Data Subject 1 Subject # (1) Female (1) Intensive (1) Reading (90) Math (67) Subject 2 Subject # (2) Female (1) Moderate (2) Reading (72) Math (46) Subject 3 Subject # (3) Male (0) Basic (3) Reading (41) Math (73) Example - School Data

  10. School DataVariable View Variable View Activated

  11. School DataCompleted Dataset – Data View

  12. School DataCompleted Dataset – Variable View

  13. Importing Excel Data file to SPSS • Open the SPSS Data file 2. Go to File Menu 3. Click “Read Text Data” 4. Click Files of type to Excel & choose Excel file 5. Hit Open 6. Check Worksheet #, Variable on the 1st row, & Hit OK

  14. School DataCompleted Dataset – Data View

  15. Click to Obtain Data File Information

  16. Variable Information

  17. Value Code Information

  18. Basic Statistical Methods • Independent t-test • Two-Way ANOVA • Multiple Regression

  19. Independent t-test– Is there a significant difference between 2 groups?

  20. How to calculate t-value? Mean Difference Group Variability t-value=

  21. t-test Medium Variability High Variability Low Variability

  22. Independent t-test 1. Go to Analyze. 2. Choose Compare Means. 3. Choose Independent Samples t Test.

  23. t-test • Choose Dependent • & Independent Variables.

  24. Descriptives & Analysis Independent Variable Dependent Variable t - statistics t = Mean Diff Std. Error Diff Variance Equality Test t = Z1 – Z2 = 63.20 – 54.10 = 9.093 = 3.295 SD12 + SD22 (13.914)2 +(13.064)2 2.760 N1 N2 41 59

  25. Conclusion & Chart • There is a significant difference in math ability between males and females. Males performed better than females. Male Female

  26. Factorial ANOVA– Is there any main or the interaction effects?

  27. 2 x 3 Factorial ANOVADesign Diagram Math Test Scores

  28. 2-Way Factorial ANOVA 1.Go to General Linear Model & choose Univariate. 2. Choose One Dependent & Two Independent Variables.

  29. Factorial ANOVA (2x3) Descriptives 1. Freq of IV and Raw Means 2. Equality of Variance Test

  30. Factorial ANOVA Main Analysis Main Effects & Interaction • Results: • Main effect – Sig. difference in gender and in program type. • Interaction – Sig. interaction between gender and program type.

  31. Factorial ANOVA Multiple Comparison Which levels are actually Different ?? Scheffe & LSD Methods Sig. Different level

  32. Factorial ANOVA Conclusion Significant Effects • Males performed better than females. • Students in the Intensive program performed better than in the Mild program. • Males in the Intensive program performed better than in other programs, but no performance difference in females.

  33. Multiple Regression– Which IVs can predict the DV and to estimate the effects of these variables on DV?

  34. Multiple Regression Diagram HT DV WT LDL IV BMI Exercise All 4 IVs are predicting LDL

  35. Health Survey Data of N=100

  36. Multiple Regression 1.Choose Regression 2. Choose Linear Regression

  37. 2. Choose Statistics you need. 1. Choose DV, IV, & Method. 3. Choose Residual Plots.

  38. Descriptives & Correlation Tables Descriptive Stats. Correlation Coefficients & corresponding p-values.

  39. Main Analysis R2=how much of the variability in the outcome is accounted for by the predictors (regression sum of squared/total sum of squares) Adj. R Sq=Adj for the # of Parameters in the model R=r between pred and observ value of the DV Global test to see if any coefficient is different from “0” Partial/Part Correlations Tolerance &VIF t & Sig=IV predictability B=Reg Coefficient Beta=Stdized. Reg Coefficient. Something is Wrong if Beta >1!!

  40. Residual Analysis Residual Normality Linearity and Equal Variance & residual independence

  41. Multiple Regression Conclusion • IVs explain about 40% of the variability of LDL level. • The significant predictors of LDL were BMI and Hrs of Exercise. • The collinearity statistics didn’t show exceptionally large multicollinearity among predictors. • Assumptions of residual normality and equal variance were met.

  42. Key Concepts • Statistical Models depend on the theory and data. Choose your model wisely to see if it can answer your research questions. • Check Assumptions. Model conclusions may not be valid unless the assumptions were met. If not, use appropriate corrections, do data transformations, or even use other statistical methods.

  43. Conclusions • Statistical judgments come into our daily lives. Statistics are more than mathematical calculations or scientific research, but they are the way of logical thinking… Thank you

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